tag:blogger.com,1999:blog-41009953951627484562024-03-18T21:34:21.210-07:00Aprendendo Química e Biologia"Não há poder de controle sobre o universo maior do que o poder que nos controla."
Galileu Galilei
Olá Galera! Não se esqueçam de dar uma olhada na parte dos sites interessantes de Química. Lá tem diversos jogos relacionados à Química.Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.comBlogger141125tag:blogger.com,1999:blog-4100995395162748456.post-48360889227463842582016-02-16T10:08:00.005-08:002016-02-16T10:09:04.914-08:00<br />
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<table border="0" class="borda2" style="background-color: white; border-bottom-color: rgb(204, 204, 204); border-bottom-style: dotted; border-bottom-width: 1px; color: black; font-family: Arial, Helvetica, sans-serif; font-size: 10px; font-weight: bold; text-align: center; width: 538px;"><tbody>
<tr><th background="http://www.agracadaquimica.com.br/imagens/bk6.gif" scope="col"><div align="left" class="bd" style="font-size: 12px;">
<div align="center">
<span style="font-size: small;">Oração do estudante</span></div>
<div align="center">
<span style="font-size: small;"><br /></span></div>
</div>
</th></tr>
</tbody></table>
<table border="0" class="borda2" style="background-color: white; border-bottom-color: rgb(204, 204, 204); border-bottom-style: dotted; border-bottom-width: 1px; color: black; font-family: Arial, Helvetica, sans-serif; font-size: 10px; font-weight: bold; text-align: center; width: 538px;"><tbody>
<tr><th background="http://www.agracadaquimica.com.br/imagens/bk5.gif" scope="col"><div align="justify" class="bd" style="font-size: 12px; font-weight: normal;">
Professor que está zangado,<br />
<br />
Equilibrada seja sua paciência...<br />
<br />
Seja feita a sua vontade,<br />
<br />
Assim nas provas como nas aulas...<br />
<br />
Os dez nosso de cada dia,<br />
<br />
Nos dê sempre...<br />
<br />
Perdoe as nossas faltas,<br />
<br />
Assim como nós perdoamos a<br />
sua amolação...<br />
<br />
Mas não nos deixe em recuperação,<br />
<br />
E nos livre da reprovação!<br />
<br />
Amém!<br />
</div>
</th></tr>
</tbody></table>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-6092847478913323122015-08-05T11:31:00.000-07:002015-08-05T11:31:17.799-07:00<div class="MsoNormal">
Colégio Marechal Sousa Dantas – Disciplina Química –
Professor: Carlúcio</div>
<div class="MsoNormal">
Aluno___________________________nº: _____ Turma:1001 ( ) ; 1004 ( )</div>
<div class="MsoNormal">
1) Associe corretamente as colunas abaixo:</div>
<div class="MsoNormal">
I. Metais
alcalinos
( ) Grupo 0</div>
<div class="MsoNormal">
II. Metais alcalino terrosos
( ) Grupo 17 ou VII A</div>
<div class="MsoNormal">
III. Calcogênios
( )
Grupo 16 ou VI-A</div>
<div class="MsoNormal">
IV. Halogênios
( ) Grupo 15 ou V-A</div>
<div class="MsoNormal">
V. Família do carbono
( ) Grupo 14 ou IV-A</div>
<div class="MsoNormal">
VI. Família do nitrogênio
( ) Grupo 1 ou I-A</div>
<div class="MsoNormal">
VII. Gases nobres
( ) Grupo 2 ou II-A</div>
<div class="MsoNormal">
2) Qual elemento pertence à família dos halogênios e está
situado no 3º período?</div>
<div class="MsoNormal">
R:</div>
<div class="MsoNormal">
3) Das alternativas abaixo, qual apresenta somente ametais?</div>
<div class="MsoNormal">
a) He, Os, O, B, H</div>
<div class="MsoNormal">
b) He, Ne, Ar, Kr, Xe</div>
<div class="MsoNormal">
c) B, Si, As, Sb, Te</div>
<div class="MsoNormal">
d) Na, Be, Mo, Rb, Ra</div>
<div class="MsoNormal">
e) C, N, P, Br, I, At</div>
<div class="MsoNormal">
4) Suponha um
elemento localizado no grupo 13 e no 4º período da Tabela Periódica. Sem
consultar a Tabela Periódica, responda as seguintes questões:</div>
<div class="MsoNormal">
a) Qual é a configuração eletrônica desse
elemento?</div>
<div class="MsoNormal">
b) Qual o número atômico do elemento em
questão?</div>
<div class="MsoNormal">
c) Qual será o número atômico do elemento
localizado no mesmo período e no grupo seguinte a esse elemento? Justifique sua
resposta.</div>
<div class="MsoNormal">
5) (Ufam-AM) Na
classificação periódica, os elementos Ba (grupo 2), Se (grupo 16) e Cl(grupo
17) são conhecidos, respectivamente, como:</div>
<div class="MsoNormal">
a) alcalino, halogênio e calcogênio</div>
<div class="MsoNormal">
b) alcalinoterroso, halogênio e calcogênio</div>
<div class="MsoNormal">
c) alcalinoterrosos, calcogênio e halogênio</div>
<div class="MsoNormal">
d) alcalino, halogênio e gás nobre</div>
<div class="MsoNormal">
e) alcalinoterroso, calcogênio e gás nobre</div>
<div class="MsoNormal">
6) (Univale-SC) O bromato de potássio, produto de aplicação
controvertida na fabricação de pães, tem como fórmula KBrO<sub>3</sub>. Os
elementos que o constituem, na ordem indicada na fórmula, são das famílias dos:</div>
<div class="MsoNormal">
a) alcalinos, halogênios e calcogênios</div>
<div class="MsoNormal">
b) halogênios, calcogênios e alcalinos</div>
<div class="MsoNormal">
c) calcogênios, halogênios e alcalinos</div>
<div class="MsoNormal">
d) alcalinoterrosos, calcogênios e halogênios</div>
<div class="MsoNormal">
e) alcalinoterrosos, halogênios e calcogênios</div>
<div class="MsoNormal">
7) (UFPI) Assinale a alternativa em que o elemento químico
cuja configuração eletrônica, na ordem crescente de energia, finda em 4s<sup>2</sup> 3d<sup>3</sup>:</div>
<div class="MsoNormal">
a) grupo 3 e 2º período.</div>
<div class="MsoNormal">
b) grupo 14 e 2º período.</div>
<div class="MsoNormal">
c) grupo 14 e 5º período.</div>
<div class="MsoNormal">
d) grupo 5 e 4º período.</div>
<div class="MsoNormal">
e) grupo 15 e 3º período.</div>
<div class="MsoNormal">
8) (UFPA) Um átomo, cujo número atômico é 18, está
classificado na Tabela Periódica como:</div>
<br />
<div class="MsoNormal">
a) metal alcalino<br />
b) metal alcalinoterroso<br />
c) metal terroso<br />
d) ametal<br />
e) gás nobre</div>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-75812185786545047902015-04-07T11:46:00.002-07:002015-04-07T12:21:41.970-07:00<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
Atividades de fixação para o Saerjinho do 1º Bimestre - Terceiro Ano - Ciep 347 - Dr.Jorge Miguel Jayme </div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">1) Assinale V
(verdadeiro) ou F (falso):</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
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<br /></div>
<div class="MsoNormal" style="line-height: 11.9pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l1 level1 lfo1; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 12.45pt; text-align: justify; text-autospace: none; text-indent: .1pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( <span style="color: red;">V</span> ) Quando um
fator externo age em um sistema em equilíbrio, o sistema desloca-se no sentido
contrário para compensar o efeito produzido por esse fator. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.65pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 13pt; text-align: justify; text-indent: -12.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( <span style="color: red;">F</span> ) Reações endotérmicas são favorecidas pela
diminuição da temperatura. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 9.95pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l1 level1 lfo1; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 11.5pt; text-align: justify; text-autospace: none; text-indent: .1pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( <span style="color: red;">V</span> ) Em um
sistema em equilíbrio, a diminuição da temperatura desloca a reação no sentido
da reação exotérmica. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 5.35pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 132%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l1 level1 lfo1; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 13.55pt; text-align: justify; text-autospace: none; text-indent: .1pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 132%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 132%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( <span style="color: red;">F</span> ) O aumento
ou diminuição uma dos participantes de uma reação não altera o seu equilíbrio
químico. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 99%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 14.0pt; margin-right: 0cm; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l1 level1 lfo1; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 14.0pt; text-align: justify; text-autospace: none; text-indent: -13.9pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( <span style="color: red;">F</span> ) A pressão
modifica equilíbrios químicos apenas em sistemas que só contém <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">sólidos.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 19.25pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2) Assinale a
alternativa INCORRETA:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
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<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l0 level1 lfo2; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 13.1pt; text-align: justify; text-autospace: none; text-indent: .1pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="color: red; font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">um sistema em equilíbrio não pode
ser deslocado por fatores externos, tais como: pressão, temperatura e
concentração dos reagentes e produtos. </span><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.65pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 13pt; text-align: justify; text-indent: -12.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">o aumento da
temperatura favorece as reações endotérmicas. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.05pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l0 level1 lfo2; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 11.5pt; text-align: justify; text-autospace: none; text-indent: .1pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">a diminuição de concentração dos reagentes
desloca o equilíbrio químico no sentido dos reagentes, para esquerda. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 5.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l0 level1 lfo2; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 16.2pt; text-align: justify; text-autospace: none; text-indent: .1pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">a pressão só modificará sistemas gasosos com
diferença de volume entre os reagentes e os produtos. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">os catalisadores
não deslocam o equilíbrio químico das reações. <o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"><br /></span></div>
<div class="Section1">
<div class="MsoNormal" style="line-height: 129%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-autospace: none;">
<span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3) Considere o equilíbrio 2CO</span><sub><span style="font-size: 16.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ↔ 2CO</span><sub><span style="font-size: 16.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(g)</span></sub><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + O</span><sub><span style="font-size: 16.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">. Quando se adiciona O</span><sub><span style="font-size: 16.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> gasoso a esse sistema:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 16.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">a) ( ) o equilíbrio é deslocado para a direita.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">b) ( ) há uma alteração na constante de
equilíbrio.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">c) ( ) há um aumento na energia de ativação da
reação reversa.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 13pt; text-align: justify; text-indent: -12.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) há formação de uma quantidade maior de CO. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.95pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) <span style="color: red;">há formação de uma
quantidade maior de CO</span></span><sub><span style="color: red; font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="color: red; font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">.</span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 18.75pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2) Observe o
equilíbrio:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.85pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">N</span><span style="font-size: 8.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + 2O</span><span style="font-size: 8.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ↔ NO</span><span style="font-size: 8.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">Para ocorrer
formação de N</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> e O</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)<span style="color: red;">,</span></span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> devemos:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">a) ( ) aumentar a pressão do N</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.55pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">b) ( ) <span style="color: red;">diminuir as
pressões parciais do N</span></span><sub><span style="color: red; font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <span style="color: red;">e O</span></span><sub><span style="color: red; font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="color: red; font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) diminuir a pressão do NO</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 6.75pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 13pt; text-align: justify; text-indent: -12.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) aumentar a pressão total do sistema. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">e) ( ) aumentar a agitação das moléculas do
produto.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<!--[if gte vml 1]><v:line
id="_x0000_s1026" style='position:absolute;z-index:-10' from="479.3pt,52.45pt"
to="510.25pt,52.45pt" o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: 638px; margin-top: 69px; mso-ignore: vglayout; position: absolute; width: 43px; z-index: -10;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image001.gif" v:shapes="_x0000_s1026" width="43" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1027"
style='position:absolute;z-index:-9' from="479.7pt,40.55pt" to="479.7pt,52.8pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 18px; margin-left: 639px; margin-top: 53px; mso-ignore: vglayout; position: absolute; width: 2px; z-index: -9;"><img height="18" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image002.gif" v:shapes="_x0000_s1027" width="2" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1028"
style='position:absolute;z-index:-8' from="431.55pt,40.95pt" to="480.05pt,40.95pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: 574px; margin-top: 54px; mso-ignore: vglayout; position: absolute; width: 67px; z-index: -8;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image003.gif" v:shapes="_x0000_s1028" width="67" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1029"
style='position:absolute;z-index:-7' from="-84.15pt,52.45pt" to="432.3pt,52.45pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: -113px; margin-top: 69px; mso-ignore: vglayout; position: absolute; width: 690px; z-index: -7;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image004.gif" v:shapes="_x0000_s1029" width="690" /> </span></div>
</div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
</div>
<div class="Section3">
<div class="MsoNormal" style="line-height: 1.35pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-autospace: none;">
<span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">4) Um dos processos mais importantes industriais é a fixação do
nitrogênio através de sua transformação em amônia, podendo ser representado
pela equação abaixo:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 10.35pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">N</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + 3H</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ↔ 2NH</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ∆H =
-92 KJ/mol</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 11.35pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-autospace: none;">
<span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">Em relação a esse processo, podemos dizer que irá ocorrer maior
concentração do produto quando:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 14.8pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(
) ocorrer aumento da temperatura. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 13pt; text-align: justify; text-indent: -12.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) ocorrer diminuição da pressão parcial do
hidrogênio. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">c) ( ) ocorrer uma maior agitação das moléculas do
produto.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">d) ( ) ocorrer um aumento na pressão total pela
adição de um gás inerte.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">e) ( ) <span style="color: red;">ocorrer um aumento
da pressão parcial dos reagentes.</span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 17.4pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 120%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-align: justify; text-autospace: none; text-justify: inter-ideograph;">
<span style="font-size: 12.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">5) Em determinadas condições de temperatura e pressão, existe 0,5 mol/l
de N</span><sub><span style="font-size: 16.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">O</span><sub><span style="font-size: 16.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">4</span></sub><span style="font-size: 12.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> em equilíbrio com 2 mol/l de NO</span><sub><span style="font-size: 16.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> , segundo a equação : N</span><sub><span style="font-size: 16.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">O</span><sub><span style="font-size: 16.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">4(g)</span></sub><span style="font-size: 12.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ↔ NO</span><sub><span style="font-size: 16.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; line-height: 120%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> . O valor da constante de equilíbrio ( Kc) , desse equilíbrio, é:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 120%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 3.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(
) 6 <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 13pt; text-align: justify; text-indent: -12.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(
) 10 <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 11pt; text-align: justify; text-indent: -10.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(
) 7 <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 13pt; text-align: justify; text-indent: -12.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(
) <span style="color: red;">4</span> <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(
) 8 <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 19.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">6) Considere o
seguinte sistema em equilíbrio:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 14.95pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 99%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-pagination: none; tab-stops: 208.0pt; text-autospace: none;">
<span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">4NH</span><sub><span style="font-size: 16.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3(g)</span></sub><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + 3O</span><sub><span style="font-size: 16.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ↔ 2N</span><sub><span style="font-size: 16.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + 6H</span><sub><span style="font-size: 16.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">O</span><sub><span style="font-size: 16.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(g)</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR;"> </span><span style="font-size: 11.5pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">∆H = + 1531 KJ</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 16.95pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 129%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 18.0pt; margin-right: 0cm; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l5 level1 lfo5; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 18.0pt; text-align: justify; text-autospace: none; text-indent: -17.9pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;">
</span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">Caso o sistema em equilíbrio seja perturbado
pela adição de N</span><sub><span style="font-size: 16.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">, em que direção deverá
ocorrer o favorecimento da reação? <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 4.4pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 129%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 18.0pt; margin-right: 0cm; margin-top: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-align: justify; text-autospace: none; text-indent: 2.5pt; text-justify: inter-ideograph;">
<span style="color: red; font-family: "Eras Demi ITC","sans-serif"; font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-bidi-font-family: "Eras Demi ITC";">No sentido dos reagentes,
pois, com o aumento da concentração nos produtos, favorecerá o aumento da reação
inversa. </span><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"><o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<!--[if gte vml 1]><v:line
id="_x0000_s1031" style='position:absolute;z-index:-5' from="479.3pt,64.55pt"
to="510.25pt,64.55pt" o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: 638px; margin-top: 85px; mso-ignore: vglayout; position: absolute; width: 43px; z-index: -5;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image006.gif" v:shapes="_x0000_s1031" width="43" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1032"
style='position:absolute;z-index:-4' from="479.7pt,52.7pt" to="479.7pt,64.95pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 19px; margin-left: 639px; margin-top: 69px; mso-ignore: vglayout; position: absolute; width: 2px; z-index: -4;"><img height="19" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image007.gif" v:shapes="_x0000_s1032" width="2" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1033"
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o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: 574px; margin-top: 70px; mso-ignore: vglayout; position: absolute; width: 67px; z-index: -3;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image003.gif" v:shapes="_x0000_s1033" width="67" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1034"
style='position:absolute;z-index:-2' from="-84.15pt,64.55pt" to="432.3pt,64.55pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: -113px; margin-top: 85px; mso-ignore: vglayout; position: absolute; width: 690px; z-index: -2;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image008.gif" v:shapes="_x0000_s1034" width="690" /> </span></div>
</div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 18.0pt; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l3 level1 lfo6; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 18.0pt; text-align: justify; text-autospace: none; text-indent: -17.9pt; text-justify: inter-ideograph;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">Caso o sistema em equilíbrio seja aquecido, em que sentido deverá
ocorrer o favorecimento da reação? <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 5.5pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 12pt; text-align: justify; text-indent: -11.9pt;">
</div>
<div class="MsoNormal" style="line-height: 140%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 18.0pt; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-align: justify; text-autospace: none; text-indent: 2.5pt; text-justify: inter-ideograph;">
<span style="color: red; font-family: "Eras Demi ITC","sans-serif"; font-size: 12.0pt; line-height: 140%; mso-ansi-language: PT-BR; mso-bidi-font-family: "Eras Demi ITC";">Como a
reação é endotérmica, ao adicionar mais calor ao sistema haverá favorecimento
no sentido dos produtos (favorece o sentido endotérmico). </span><br />
<span style="color: red; font-family: "Eras Demi ITC","sans-serif"; font-size: 12.0pt; line-height: 140%; mso-ansi-language: PT-BR; mso-bidi-font-family: "Eras Demi ITC";"><br /></span></div>
<table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; margin-left: 15pt;"><tbody>
<tr style="height: 21.95pt; mso-yfti-irow: 1;"><td style="height: 21.95pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
</div>
<br /></td><td colspan="2" style="height: 21.95pt; padding: 0cm 0cm 0cm 0cm; width: 393.0pt;" valign="bottom" width="524"><table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; margin-left: 15.0pt; mso-padding-alt: 0cm 0cm 0cm 0cm; mso-table-layout-alt: fixed;">
<tbody>
<tr style="height: 19.55pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="height: 19.55pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">7)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span><br />
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"><br /></span></div>
</td>
<td colspan="2" style="height: 19.55pt; padding: 0cm 0cm 0cm 0cm; width: 393.0pt;" valign="bottom" width="524"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;">O
equilíbrio N</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;"> + 2 O</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;">2(g) ↔</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;"> 2 NO</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;"> desloca-se no sentido de formar </span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;">N</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;"> e </span><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">O</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> , quando:</span></div>
</td>
</tr>
<tr style="height: 21.95pt; mso-yfti-irow: 1;">
<td style="height: 21.95pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
</td>
<td colspan="2" style="height: 21.95pt; padding: 0cm 0cm 0cm 0cm; width: 393.0pt;" valign="bottom" width="524"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<br /></div>
</td>
</tr>
<tr style="height: 31.95pt; mso-yfti-irow: 2;">
<td style="height: 31.95pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">a)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 31.95pt; padding: 0cm 0cm 0cm 0cm; width: 11.0pt;" valign="bottom" width="15"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 31.95pt; padding: 0cm 0cm 0cm 0cm; width: 382.0pt;" valign="bottom" width="509"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) a pressão do N</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> aumentar.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 24.7pt; mso-yfti-irow: 3;">
<td style="height: 24.7pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">b)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 24.7pt; padding: 0cm 0cm 0cm 0cm; width: 11.0pt;" valign="bottom" width="15"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 24.7pt; padding: 0cm 0cm 0cm 0cm; width: 382.0pt;" valign="bottom" width="509"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) <span style="color: red;">a pressão do NO</span></span><sub><span style="color: red; font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <span style="color: red;">é diminuída.</span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 24.05pt; mso-yfti-irow: 4;">
<td style="height: 24.05pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">c)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 24.05pt; padding: 0cm 0cm 0cm 0cm; width: 11.0pt;" valign="bottom" width="15"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 24.05pt; padding: 0cm 0cm 0cm 0cm; width: 382.0pt;" valign="bottom" width="509"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) a pressão total aumentar.</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 25.3pt; mso-yfti-irow: 5;">
<td style="height: 25.3pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">d)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 25.3pt; padding: 0cm 0cm 0cm 0cm; width: 11.0pt;" valign="bottom" width="15"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 25.3pt; padding: 0cm 0cm 0cm 0cm; width: 382.0pt;" valign="bottom" width="509"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt -18.7pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) as pressões parciais
do N</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> e O</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2.</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 24.05pt; mso-yfti-irow: 6; mso-yfti-lastrow: yes;">
<td style="height: 24.05pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">e)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 24.05pt; padding: 0cm 0cm 0cm 0cm; width: 11.0pt;" valign="bottom" width="15"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 24.05pt; padding: 0cm 0cm 0cm 0cm; width: 382.0pt;" valign="bottom" width="509"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) adicionarmos um catalisador.</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 10.15pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 99%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 33.0pt; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 32.4pt; text-align: justify; text-autospace: none; text-indent: -17.9pt; text-justify: inter-ideograph;">
<span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">8)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">A síntese do pentacloreto de fósforo (PCl</span><sub><span style="font-size: 16.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">5</span></sub><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ) pode ser efetuada pela reação entre o cloro gasoso (Cl</span><sub><span style="font-size: 16.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> )e o tricloreto de fósforo (PCl</span><sub><span style="font-size: 16.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sub><span style="font-size: 12.0pt; line-height: 99%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) , conforme a equação: <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 12.55pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 68pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">PCl</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + Cl</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g) ↔</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> PCl</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">5(g)</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ∆H = +39,5 kcal</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 19.5pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 15.0pt; margin-right: 82.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-autospace: none; text-indent: 19.1pt;">
<span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">Com o objetivo de aumentar a quantidade de pentacloreto de fósforo,
devemos agir sobre o sistema em reação:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 12.65pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 33pt; text-align: justify; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) diminuindo a pressão. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.05pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 33pt; text-align: justify; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) aumentando a
pressão. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 9.95pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 33pt; text-align: justify; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) aumentando a temperatura. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 5.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 33pt; text-align: justify; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) retirando PCl</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3.</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 9.35pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 33pt; text-align: justify; text-indent: -17.9pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) aumentando a velocidade da
reação inversa <o:p></o:p></span></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 33pt; text-align: justify; text-indent: -17.9pt;">
<div class="Section1">
<div class="MsoNormal" style="line-height: 143%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 38.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l5 level1 lfo1; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 0cm; text-autospace: none; text-indent: 0cm;">
<span style="font-size: 12.0pt; line-height: 143%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="font-size: 7pt; font-stretch: normal; line-height: normal;"><br /></span></span></div>
<div class="MsoNormal" style="line-height: 143%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 38.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l5 level1 lfo1; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 0cm; text-autospace: none; text-indent: 0cm;">
<span style="font-size: 12.0pt; line-height: 143%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="font-size: 7pt; font-stretch: normal; line-height: normal;"><br /></span></span></div>
<div class="MsoNormal" style="line-height: 143%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 38.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-list: l5 level1 lfo1; mso-pagination: none; punctuation-wrap: simple; tab-stops: list 0cm; text-autospace: none; text-indent: 0cm;">
<span style="line-height: 143%;"><span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span><span style="font-stretch: normal; line-height: normal;">9) </span><span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 143%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(ENEM 2ª aplicação 2010) Às vezes, ao abrir um
refrigerante, percebe-se que uma parte do produto vaza rapidamente pela
extremidade do recipiente. A explicação para esse fato está relacionada à
perturbação do equilíbrio químico existente entre alguns dos ingredientes do
produto, de acordo com a equação: <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 16.2pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 106pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">CO</span><span style="font-size: 8.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + H</span><span style="font-size: 8.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">O</span><span style="font-size: 8.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(I)</span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ↔ H</span><span style="font-size: 8.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">CO</span><span style="font-size: 8.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3(aq)</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 65.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-autospace: none; text-indent: 5.5pt;">
<span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">A alteração do equilíbrio anterior, relacionada ao vazamento do
refrigerante nas condições descritas, tem como consequência a:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 14.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">a) <span style="color: red;">liberação de CO2 para o ambiente</span></span><br />
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">elevação da temperatura do recipiente.</span><br />
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">elevação da
pressão interna no recipiente </span><br />
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">elevação da
concentração de CO2 no líquido.</span><br />
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal;"> </span></span><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">formação de uma
quantidade significativa de H2O.</span></div>
</div>
<div class="Section2">
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 11.9pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 21.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; text-autospace: none;">
<span style="color: red; font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="color: red;">COMENTÁRIO: O equilíbrio é deslocado para a esquerda
devido à liberação de CO2 para o ambiente.</span></span><span style="color: red; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 17.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 18pt; text-indent: -17.9pt;">
<span lang="EN-US"><span style="font-stretch: normal; line-height: 23.3600006103516px;">10)</span><span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12pt; line-height: 146%;">(Enem 2005) Diretores de uma grande indústria
siderúrgica, para evitar o desmatamento e adequar a empresa às normas de
proteção ambiental, resolveram mudar o combustível dos fornos da indústria. O
carvão vegetal foi então substituído pelo carvão mineral. Entretanto, foram
observadas alterações ecológicas graves em um riacho das imediações, tais como
a morte dos peixes e dos vegetais ribeirinhos. </span><span lang="EN-US" style="font-size: 12pt; line-height: 146%;">Tal fato pode ser
justificado em decorrência: <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 15.2pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 132%; margin: 0cm 0cm 0.0001pt; text-indent: 0.1pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 132%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 132%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">da diminuição de resíduos orgânicos na água do riacho, reduzindo a
demanda de oxigênio na água. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 5.2pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin: 0cm 0cm 0.0001pt; text-indent: 0.1pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">do aquecimento da água do riacho devido ao monóxido de carbono liberado
na queima do carvão. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 5.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin: 0cm 0cm 0.0001pt; text-indent: 0.1pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">da formação de ácido clorídrico no riacho a partir de produtos da
combustão na água, diminuindo o pH. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 5.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin: 0cm 0cm 0.0001pt; text-indent: 0.1pt;">
<!--[if !supportLists]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">do acúmulo de elementos no riacho, tais como, ferro, derivados do novo
combustível utilizado. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 5.35pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 131%; margin: 0cm 0cm 0.0001pt; text-indent: 0.1pt;">
<!--[if !supportLists]--><span style="color: red;"><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="color: red; font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">da formação de ácido sulfúrico no riacho a partir dos
óxidos de enxofre liberados na combustão. </span></span><span style="font-size: 12.0pt; line-height: 131%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 17.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 124%; margin: 0cm 17pt 0.0001pt 0cm;">
<span style="color: red;"><span style="color: red; font-size: 12.0pt; line-height: 124%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">COMENTÁRIO: O enxofre é uma impureza
presente no carvão mineral e sua queima produz dióxido de enxofre (SO</span><sub><span style="color: red; font-size: 16.0pt; line-height: 124%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span style="color: red; font-size: 12.0pt; line-height: 124%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) e trióxido de
enxofre (SO</span><sub><span style="color: red; font-size: 16.0pt; line-height: 124%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sub><span style="color: red; font-size: 12.0pt; line-height: 124%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">), óxido responsável pela formação de ácido sulfúrico:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 124%; mso-ansi-language: PT-BR;"><o:p></o:p></span></span></div>
<div class="MsoNormal" style="line-height: 90%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-pagination: none; text-autospace: none;">
<span style="color: red;"><span lang="EN-US" style="color: red; font-size: 12.0pt; line-height: 90%; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">S + O</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; line-height: 90%; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="color: red; font-size: 12.0pt; line-height: 90%; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> → SO</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; line-height: 90%; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 90%;"><o:p></o:p></span></span></div>
<div class="MsoNormal" style="line-height: 2.5pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<span style="color: red;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="color: red;"><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">SO</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + O</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> → SO</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sub><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></span></div>
<div class="MsoNormal" style="line-height: 2.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<span style="color: red;"><br /></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="color: red;"><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">SO</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sub><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + H</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">O → H</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">SO</span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">4</span></sub></span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<!--[if gte vml 1]><v:line
id="_x0000_s1031" style='position:absolute;z-index:-10' from="479.3pt,43.95pt"
to="510.25pt,43.95pt" o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: 638px; margin-top: 58px; mso-ignore: vglayout; position: absolute; width: 43px; z-index: -10;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image001.gif" v:shapes="_x0000_s1031" width="43" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1032"
style='position:absolute;z-index:-9' from="479.7pt,32.1pt" to="479.7pt,44.35pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 18px; margin-left: 639px; margin-top: 42px; mso-ignore: vglayout; position: absolute; width: 2px; z-index: -9;"><img height="18" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image006.gif" v:shapes="_x0000_s1032" width="2" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1033"
style='position:absolute;z-index:-8' from="431.55pt,32.45pt" to="480.05pt,32.45pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: 574px; margin-top: 42px; mso-ignore: vglayout; position: absolute; width: 67px; z-index: -8;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image007.gif" v:shapes="_x0000_s1033" width="67" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1034"
style='position:absolute;z-index:-7' from="-84.15pt,43.95pt" to="432.3pt,43.95pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 2px; margin-left: -113px; margin-top: 58px; mso-ignore: vglayout; position: absolute; width: 690px; z-index: -7;"><img height="2" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image008.gif" v:shapes="_x0000_s1034" width="690" /></span><!--[endif]--><!--[if gte vml 1]><v:line id="_x0000_s1035"
style='position:absolute;z-index:-6' from="431.95pt,32.1pt" to="431.95pt,44.35pt"
o:allowincell="f" strokecolor="#a5a5a5"/><![endif]--><!--[if !vml]--><span style="height: 18px; margin-left: 575px; margin-top: 42px; mso-ignore: vglayout; position: absolute; width: 2px; z-index: -6;"><img height="18" src="file:///C:/Users/Carlucio/AppData/Local/Temp/msohtmlclip1/01/clip_image005.gif" v:shapes="_x0000_s1035" width="2" /></span><!--[endif]--><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</div>
<br />
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast;"><br clear="all" style="mso-break-type: section-break; page-break-before: always;" />
</span>
</span><br />
<div class="MsoNormal" style="line-height: 18.8pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 129%; margin: 0cm 37pt 0.0001pt 18pt; text-indent: -17.9pt;">
<span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">11).<span style="font-size: 7pt; font-stretch: normal; line-height: normal;"> </span></span><!--[endif]--><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(UFSM-RS) A constante de equilíbrio para a reação: N</span><sub><span style="font-size: 16.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + 3H</span><sub><span style="font-size: 16.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ↔ 2NH</span><sub><span style="font-size: 16.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3(g)</span></sub><span style="font-size: 12.0pt; line-height: 129%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> diminui com o aumento da
temperatura. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 1.65pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">Com base nesse dado, pode-se afirmar que:</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 14.95pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; mso-padding-alt: 0cm 0cm 0cm 0cm; mso-table-layout-alt: fixed;">
<tbody>
<tr style="height: 19.55pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="height: 19.55pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span style="color: red;"><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">a)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></span></div>
</td>
<td style="height: 19.55pt; padding: 0cm 0cm 0cm 0cm; width: 12.0pt;" valign="bottom" width="16"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="color: red;"><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></span></div>
</td>
<td style="height: 19.55pt; padding: 0cm 0cm 0cm 0cm; width: 388.0pt;" valign="bottom" width="517"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="color: red;"><span style="color: red; font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) a formação
de NH</span><sub><span style="color: red; font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sub><span style="color: red; font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> é uma reação exotérmica.</span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 21.4pt; mso-yfti-irow: 1;">
<td style="height: 21.4pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">b)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 21.4pt; padding: 0cm 0cm 0cm 0cm; width: 12.0pt;" valign="bottom" width="16"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 21.4pt; padding: 0cm 0cm 0cm 0cm; width: 388.0pt;" valign="bottom" width="517"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) O equilíbrio da
reação desloca-se para a direita, com o aumento da</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 22.1pt; mso-yfti-irow: 2;">
<td style="height: 22.1pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
</td>
<td colspan="2" style="height: 22.1pt; padding: 0cm 0cm 0cm 0cm; width: 400.0pt;" valign="bottom" width="533"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">temperatura.</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 22.0pt; mso-yfti-irow: 3;">
<td style="height: 22.0pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">c)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 22.0pt; padding: 0cm 0cm 0cm 0cm; width: 12.0pt;" valign="bottom" width="16"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 22.0pt; padding: 0cm 0cm 0cm 0cm; width: 388.0pt;" valign="bottom" width="517"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) Há diminuição da
velocidade da reação endotérmica pelo aumento da</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 21.95pt; mso-yfti-irow: 4;">
<td style="height: 21.95pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<br /></div>
</td>
<td colspan="2" style="height: 21.95pt; padding: 0cm 0cm 0cm 0cm; width: 400.0pt;" valign="bottom" width="533"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">temperatura.</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 22.5pt; mso-yfti-irow: 5;">
<td style="height: 22.5pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">d)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 22.5pt; padding: 0cm 0cm 0cm 0cm; width: 12.0pt;" valign="bottom" width="16"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 22.5pt; padding: 0cm 0cm 0cm 0cm; width: 388.0pt;" valign="bottom" width="517"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) A formação de NH</span><sub><span style="font-size: 16.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sub><span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ocorre com
absorção de calor.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
</td>
</tr>
<tr style="height: 21.4pt; mso-yfti-irow: 6; mso-yfti-lastrow: yes;">
<td style="height: 21.4pt; padding: 0cm 0cm 0cm 0cm; width: 14.0pt;" valign="bottom" width="19"><div class="MsoNormal" style="margin-bottom: 0.0001pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">e)</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 21.4pt; padding: 0cm 0cm 0cm 0cm; width: 12.0pt;" valign="bottom" width="16"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><o:p></o:p></span></div>
</td>
<td style="height: 21.4pt; padding: 0cm 0cm 0cm 0cm; width: 388.0pt;" valign="bottom" width="517"><div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 4pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-font-width: 99%; mso-hansi-font-family: Calibri;">) O
aumento da temperatura favorece o(s) produto (s) pela reação exotérmica.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 11.9pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 101%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 18.0pt; margin-right: 37.0pt; margin-top: 0cm; mso-layout-grid-align: none; mso-pagination: none; punctuation-wrap: simple; tab-stops: 17.0pt; text-autospace: none; text-indent: -18.0pt;">
<span style="font-size: 12pt; line-height: 101%;">12)</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 101%; mso-ansi-language: PT-BR;"> </span><span style="font-size: 12.0pt; line-height: 101%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( UNI-RIO) A reação entre o clorofórmio e o cloro ocorre em sistema
fechado e está apresentada a seguir: CHCl</span><sub><span style="font-size: 16.0pt; line-height: 101%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3 (g)</span></sub><span style="font-size: 12.0pt; line-height: 101%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + Cl</span><sub><span style="font-size: 16.0pt; line-height: 101%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)</span></sub><span style="font-size: 12.0pt; line-height: 101%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> ↔ CCl</span><sub><span style="font-size: 16.0pt; line-height: 101%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">4(g)</span></sub><span style="font-size: 12.0pt; line-height: 101%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> + HCl</span><sub><span style="font-size: 16.0pt; line-height: 101%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(g)</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 101%; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 6.55pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 14pt;">
<span style="font-size: 12.0pt; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">Para minimizar a formação de HCl, deve-se
aumentar o (a):</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.45pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) volume total do sistema. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 7.3pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 38pt; text-indent: -19.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) pressão do sistema. <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.95pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) <span style="color: red;">concentração
de CCl</span></span><sub><span lang="EN-US" style="color: red; font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">4</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <span style="color: red;"><o:p></o:p></span></span></div>
<div class="MsoNormal" style="line-height: 2.4pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) concentração de CHCl</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.4pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">( ) concentração de Cl</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 10.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 11.4pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> 13) </span><span style="font-size: 11.5pt; line-height: 111%; text-indent: -13.7pt;">. (FGV-SP) Dada a equação representativa de um equilíbrio químico, A</span><sub style="line-height: 111%; text-indent: -13.7pt;"><span style="font-size: 15.0pt; line-height: 111%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g) +</span></sub><span style="font-size: 11.5pt; line-height: 111%; text-indent: -13.7pt;"> 3B</span><sub style="line-height: 111%; text-indent: -13.7pt;"><span style="font-size: 15.0pt; line-height: 111%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2(g)↔</span></sub><span style="font-size: 11.5pt; line-height: 111%; text-indent: -13.7pt;"> 2 AB</span><sub style="line-height: 111%; text-indent: -13.7pt;"><span style="font-size: 15.0pt; line-height: 111%; mso-ansi-language: PT-BR; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(g)</span></sub><span style="font-size: 11.5pt; line-height: 111%; text-indent: -13.7pt;">, a constante Kc desse
equilíbrio é expressa por:</span></div>
<div class="MsoNormal" style="line-height: .85pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">a)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2 (AB) ∕ (A</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) + (B</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 4.35pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">b)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(AB)</span><sup><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sup><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">∕ (A</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) + (B</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.5pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt; text-indent: -17.9pt;">
<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">c)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">1 ∕ (A</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">). (B</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">)</span><sup><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sup><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <o:p></o:p></span></div>
<div class="MsoNormal" style="line-height: 2.4pt; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin: 0cm 0cm 0.0001pt 36pt; text-indent: -17.9pt;">
<!--[if !supportLists]--><span style="color: red;"><span lang="EN-US" style="color: red; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">d)<span style="font-size: 7pt; font-stretch: normal;">
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<!--[if !supportLists]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;">e)<span style="font-size: 7pt; font-stretch: normal;">
</span></span><!--[endif]--><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">(A</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">2</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">) + 3 (B) ∕ 2(A</span><sub><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sub><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">)</span><sup><span lang="EN-US" style="font-size: 16.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;">3</span></sup><span lang="EN-US" style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> <o:p></o:p></span></div>
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Utilização do conceito de constante de equilíbrio químico</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: PT-BR;"><o:p></o:p></span></div>
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Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-69695248181273703212015-03-01T06:40:00.000-08:002015-07-16T08:04:05.058-07:00<span style="color: red;">Observação: A atividade deverá ser feita feita dentro de sala na próxima aula.</span><br />
<br />
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Colégio Estadual Marechal Souza
Dantas - Professor: Carlúcio Bicudo<o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Disciplina: Química– 9º e 1º Ano -
Aluno:______________________________<o:p></o:p></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> Problemas sobre
Densidade.<o:p></o:p></span></div>
<div style="background: #FFF4F4; margin-bottom: .0001pt; margin: 0cm; mso-line-height-alt: 9.5pt; text-align: justify;">
1) Se um corpo tem a massa de 20 g em um volume de 5
cm³, qual é a sua densidade?</div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: 'Times New Roman', serif; font-size: 12pt;">2)</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> Sabendo que a
densidade absoluta do ferro é de 7,8 g/cm³ , determine a massa de uma chapa de
ferro de volume igual a 650 cm³ .<o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">3) A densidade absoluta da gasolina é de
0,7 g/ cm³ . Qual o volume ocupado por 420 g de gasolina? <o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">4)
Calcular a densidade do mercúrio, sabendo que 1360 gramas ocupam o
volume de 100 cm³<o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">5) – Um béquer contendo 400 cm³ de um
líquido com densidade de 1,85 g/ cm³ pesou 884 g. Qual a massa do béquer vazio?<o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">6) A densidade do diamante é igual a 3,5
g/ cm³ . A unidade internacional para a pesagem de diamantes é o quilate, que
corresponde a 200 mg. Qual o volume de um diamante de 1,5 quilates?<o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> 7)Quando
se deixa cair uma peça de metal com massa igual a 112,32 g em um cilindro
graduado (proveta) que contém 23,45 mL de água, o nível sobe para 29,27 mL.
Qual a densidade do metal, em g/ cm³ ?<o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> 8)Qual
o volume, em litros, ocupado por 5 g de prata sólida, cuja densidade é igual a
10,5 g/ cm³ ? <span style="color: red;"><o:p></o:p></span></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">9) Um líquido, com volume de 10,7 mL,
tem massa igual a 9,42 g. O líquido pode ser octano, etanol ou benzeno, cujas
densidades são, respectivamente (em g/ cm³ ), 0.702, 0.789 e 0.879. Qual é o
líquido em questão? Justifique sua resposta através de cálculos. <o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">10) Um sólido flutuará num líquido que
for mais denso que ele. O volume de uma amostra de calcita, pesando 35,6 g, é
12,9 cm³ . Em qual dos seguintes líquidos haverá flutuação da calcita: <o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">- tetracloreto de carbono (d = 1,60 g/ cm³
); <o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">- brometo de metileno (d = 2,50 g/ cm³
); <o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">- tetrabromo-etano (d = 2,96 g/ cm³ ); <o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">- iodeto de metileno (d = 3,33 g/ cm³ ).
<o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> Justifique sua resposta através de cálculos. <o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">11 – Um bloco de ferro (d = 7,6 g/cm³)
tem as seguintes dimensões: 20 cm x 30 cm x 15 cm. Determine a massa, em kg, do
bloco.<o:p></o:p></span></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
<br />
<div class="MsoNoSpacing" style="text-indent: 0cm;">
<br /></div>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-68289052266867885362014-05-25T12:10:00.000-07:002014-05-25T12:10:35.117-07:00Exercícios comentados sobre : Respiração e Fermentação. (Saerjinho - 9º Ano)Questão 1 -(Enem
- 2012) Há milhares de anos o
homem faz uso da biotecnologia para a produção de alimentos como pães, cervejas
e vinhos. Na fabricação de pães, por exemplo, são usados fungos unicelulares,
chamados de leveduras, que são comercializados como fermento biológico. Eles
são usados para promover o crescimento da massa, deixando-a leve e macia. O
crescimento da massa do pão pelo processo citado é resultante da:
<br />
<div class="">
<span style="color: red;">a)
liberação de gás carbônico. </span><br />b)
formação de ácido lático.<br />c) formação de
água.
<br />d) produção de ATP.
<br />e) liberação de calor.
</div>
<b>Gabarito:</b> O processo
de produção de pães ocorre por fermentação alcoólica, um processo anaeróbico
com produção de etanol e de gás carbônico. É o<span style="color: red;"> gás carbônico</span> o responsável pelo
crescimento da massa do pão. Letra A.<br />
<br />
<ul style="list-style: none; padding-left: 0;">
<li id="questao-4513" style="border: solid 1px #cfcfcf; width: 525px;"><div style="display: table; margin-top: -12px; padding: 12px;">
Questão 2 -(Fuvest-SP) As mitocôndrias são consideradas as “<span class="w9687" id="w9687_1">casas de força</span>” das células vivas. Tal analogia refere-se ao fato de as mitocôndrias:<br />
a) estocarem moléculas de ATP produzidas na digestão de alimentos.<br />
<span style="color: red;">b) produzirem ATP com utilização de energia liberada na oxidação de <span class="w9687" id="w9687_8">moléculas orgânicas</span></span>.<br />
c) consumirem moléculas de ATP na síntese de glicogênio ou de amido a partir de glicose.<br />
d) serem capazes de absorver energia luminosa utilizada na síntese de ATP.<br />
e) produzirem ATP a partir da energia liberada na síntese de amido ou de glicogênio.<br />
<br />
<div style="display: table;">
<div>
<span style="color: red;">Alternativa “b”.</span><br />
</div>
As mitocôndrias realizam respiração celular, processo no qual o oxigênio atua oxidando moléculas orgânicas e produzindo ATP.<br />
</div>
</div>
</li>
<br />
<li id="questao-4514" style="border: solid 1px #cfcfcf; width: 525px;">
<div style="background-color: #fcfcfc; border-bottom: solid 1px #cfcfcf; margin: 0; padding: 5px 10px;">
<strong>Questão3</strong></div>
<div style="display: table; margin-top: -12px; padding: 12px;">
(Mackenzie-SP) Uma vez no citoplasma, a glicose participará do processo de <span class="w9687" id="w9687_7">respiração celular</span>, resultando, no final, <span class="w9687" id="w9687_5">gás carbônico</span>, água e <span class="w9687" id="w9687_2">liberação de energia</span>
sob a forma de ATP. Essa transformação ocorre primeiramente no
citoplasma e posteriormente no interior de uma organela citoplasmática. O
nome da organela e a sequência completa dos acontecimentos, incluindo o
que ocorre no citoplasma, correspondem à:<br />
<ol style="list-style-type: lower-alpha;">
<li>ribossomo, ciclo de Krebs, cadeia respiratória, glicólise.</li>
<li>complexo de Golgi, cadeia respiratória, ciclo de Krebs, glicólise.</li>
<li><span style="color: red;">mitocôndria, glicólise, ciclo de Krebs, cadeia respiratória.</span></li>
<li>lisossomo, glicólise, cadeia respiratória, ciclo de Krebs.</li>
<li>ribossomo, glicólise, fermentação, ciclo de Krebs.</li>
</ol>
<br />
<br />
<div style="display: table;">
Alternativa “c”. <br />
A mitocôndria é a organela responsável pela respiração celular. O <span class="w9687" id="w9687_3">processo de glicólise</span>
acontece no citoplasma. Após esse processo, o ácido pirúvico que foi
produzido na glicólise é levado para dentro da mitocôndria, onde
acontecerá o ciclo de Krebs e, por fim, a cadeia respiratória.<br />
</div>
</div>
<div style="padding: 15px;">
<a href="http://exercicios.brasilescola.com/biologia/exercicios-sobre-mitocondrias.htm#resposta-4514" style="background: #4cb1ca; color: white; display: table; font-size: 12px; font-weight: bold; margin: 0px; padding: 2px 7px;"> </a></div>
</li>
<br />
<li id="questao-4515" style="border: solid 1px #cfcfcf; width: 525px;">
<div style="background-color: #fcfcfc; border-bottom: solid 1px #cfcfcf; margin: 0; padding: 5px 10px;">
<strong>Questão4</strong></div>
<div style="display: table; margin-top: -12px; padding: 12px;">
A
teoria endossimbiótica tenta explicar a origem da mitocôndria e do
cloroplasto. Segundo essa teoria, células procariontes foram fagocitadas
por células eucariontes e estabeleceram uma endossimbiose. Marque a
alternativa que apresenta evidências dessa teoria:<br />
<ol style="list-style-type: lower-alpha;">
<li>Presença de membrana única e DNA próprio.</li>
<li>Presença de dupla membrana e núcleo complexo.</li>
<li><span style="color: red;">Presença de dupla membrana e DNA circular.</span></li>
<li>DNA circular e presença de clorofila.</li>
<li>Clorofila dupla membrana. </li>
<li> <br /><div style="display: table;">
<span style="color: red;">Alternativa “c”.</span><br />
O DNA circular e próprio, a dupla membrana, a capacidade de autoduplicação e a semelhança <span class="w9687" id="w9687_6">genética com</span> algumas bactérias são fatores que corroboram com a teoria endossimbiótica.<br />
</div>
</li>
</ol>
</div>
</li>
<br />
<li id="questao-4516" style="border: solid 1px #cfcfcf; width: 525px;">
<div style="background-color: #fcfcfc; border-bottom: solid 1px #cfcfcf; margin: 0; padding: 5px 10px;">
<strong>Questão5</strong></div>
<div style="display: table; margin-top: -12px; padding: 12px;">
As
mitocôndrias são estruturas com dupla membrana. A membrana mais externa
apresenta-se lisa, enquanto a interna possui dobras que são chamadas de:<br />
<ol style="list-style-type: lower-alpha;">
<li>Tilacoides mitocondriais.</li>
<li>Vesículas mitocondriais.</li>
<li>Estromas mitocondriais.</li>
<li>DNA mitocondrial.</li>
<li><span style="color: red;">Cristas mitocondriais.</span></li>
</ol>
<br />
<div style="display: table;">
<div style="display: table;">
<div>
Alternativa “e”.<br />
</div>
A membrana com invaginações é denominada de cristas mitocondriais.<br />
</div>
</div>
</div>
<div style="padding: 15px;">
<a href="http://exercicios.brasilescola.com/biologia/exercicios-sobre-mitocondrias.htm#resposta-4516" style="background: #4cb1ca; color: white; display: table; font-size: 12px; font-weight: bold; margin: 0px; padding: 2px 7px;"> </a></div>
</li>
<br />
<li id="questao-4517" style="border: solid 1px #cfcfcf; width: 525px;">
<div style="background-color: #fcfcfc; border-bottom: solid 1px #cfcfcf; margin: 0; padding: 5px 10px;">
<strong>Questão6</strong></div>
<div style="display: table; margin-top: -12px; padding: 12px;">
As mitocôndrias são organelas relacionadas com qual processo energético celular?<br />
<ol style="list-style-type: lower-alpha;">
<li><span style="color: red;">Respiração celular</span></li>
<li>Digestão celular</li>
<li>Respiração anaeróbia</li>
<li>Fotossíntese</li>
<li>Fermentação</li>
</ol>
<br />
<div style="display: table;">
Alternativa “a”. As mitocôndrias são as organelas responsáveis pela respiração celular, processo no qual a célula produz ATP.<br />
</div>
</div>
</li>
</ul>
<br />
<br /><div id="rodape">
<div id="menu_rodape">
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<hr class="barra_hr" />
<img height="0" src="http://trk.lqw.me/px/boot.gif?u=F3EDC156-CA9D-79B4-1488-4AE6FBB7E766&z=2654691&s=5B99CC8D-7BAF-430A-9C63-67C9980E3ED8&o=1&p=7825&cc=BR" width="0" /></div>
</div>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-69150346617421731662014-05-25T11:57:00.000-07:002014-05-25T11:57:20.650-07:00Fermentação: O pão nosso de cada dia. ( Saerjinho 9º Ano - 2º bimestre) <img alt="" height="200" src="http://www.brasilescola.com/upload/e/paonosso%282%29.jpg" width="267" /> <br />
A aula expositiva é, muitas vezes, condenada pelo fato de que nem sempre
o aprendizado é significativo, comparada a uma aula incrementada com
recursos outros. Algumas lupas e flores podem transformar completamente
uma aula de Botânica; lâmina e alguns exemplares de planárias (talvez,
também com o auxílio de lupa) podem permitir ao aluno compreender melhor
como se dá a regeneração (e descobrir que as planárias não são tão
grandes quanto os <span class="w9687" id="w9687_5">livros didáticos</span>
ilustram), a velha proposta de plantar feijões em algodão úmido é até
hoje prática adotada e dificilmente foi esquecida por quem teve a
oportunidade de plantar seu próprio <span class="w9687" id="w9687_1">pé de feijão</span>... <br />
<br />
Esta proposta de atividade é ensinar Microbiologia ao aluno de <span class="w9687" id="w9687_2">Ensino Fundamental</span>,
fornecendo a ele uma interessantíssima aula sobre os fungos na qual
será capaz de construir o objeto de estudo: o pão. Ao fim desta
atividade, este deverá ser capaz de entender que: <br />
• há tipos diferentes de fungo <br />
• o pão ‘cresce” devido à ação <span class="w9687" id="w9687_8">das</span> leveduras <br />
• as leveduras utilizam parte do oxigênio presente na massa e eliminam <span class="w9687" id="w9687_4">gás carbônico</span> <br />
• o bolor também é um tipo de fungo <br />
• há condições que permitem o surgimento do bolor <br />
<br />
Após a confecção do pão, pode-se, ainda, separar três amostras, cada uma
em uma vasilha, a amostra 1 deve ser deixada na geladeira, a 2 deve ser
tapada e a terceira, exposta no ambiente, e propor que os alunos
preencham um diário, anotando o que observou no decorrer de uma semana. <br />
<br />
Provavelmente, a amostra exposta ficará embolorada e este pode ser um
ótimo momento para aprofundar o conteúdo, fazer quadro comparativo entre
os dois tipos de fungo, discutir o que eles escreveram em seus diários
e, caso a escola possua microscópio, analisar as amostras. Além disso,
ainda é possível trabalhar princípios básicos de <span class="w9687" id="w9687_6">métodos científicos</span>, utilizando a própria aula como exemplo.<br />
<br />
crédito: Por Mariana Araguaia<br />
Equipe Brasil EscolaCarlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-71403017579843517692014-05-25T11:37:00.001-07:002014-05-25T11:37:32.877-07:00Respiração Celular (Saerjinho - 9º Ano)<span style="font-size: x-small;">A <strong>respiração celular</strong>
é um fenômeno que consiste basicamente no processo
de extração de energia química acumulada nas moléculas de
<span class="w9687" id="w9687_14">substâncias orgânicas</span> diversas, tais como carboidratos e <a href="http://www.coladaweb.com/biologia/bioquimica/lipidios"> lipídios</a>. </span><br />
<span style="font-size: x-small;">Nesse processo, verifica-se a oxidação ou "queima" de <span class="w9687" id="w9687_16">compostos orgânicos</span> de alto teor energético, como <span class="w9687" id="w9687_9">gás carbônico</span> e água, além da <span class="w9687" id="w9687_1">liberação de energia</span>, que é utilizada para que possam ocorrer as diversas formas de trabalho celular.</span><br />
<br />
<br />
<br />
<br />
<br />
<br />
<img alt="Mitocôndria - Respiração Celular" height="156" src="http://www.coladaweb.com/files/respiracao-celular%281%29.jpg" width="267" /> <br />
<h2>
Importância da respiração celular </h2>
<span style="font-size: x-small;">Nos organismos
aeróbicos, a equação simplificada da respiração celular
pode ser assim representada:</span><br />
<div style="text-align: center;">
<strong><span style="font-size: x-small;">C<sub>6</sub>H<sub>12</sub>O<sub>6</sub> + O<sub>2</sub> </span></strong><strong><span style="font-size: x-small;">⇒</span></strong><strong><span style="font-size: x-small;"> 6 CO<sub>2</sub> + 6 H<sub>2</sub>O + energia</span></strong></div>
<span style="font-size: x-small;">A respiração é
um fenômeno de fundamental importância para o trabalho
celular e, portanto, para manutenção de vida num organismo. A
fotossíntese depende da presença <span class="w9687" id="w9687_2">de luz solar</span>
para que possa ocorrer. Já a respiração celular,
inclusive nas plantas, é processada tanto no
claro como no escuro, ocorre em todos os momentos
da vida de organismo e é realizada por todas as
células vivas que o constituem. Se o mecanismo respiratório
for paralisado num indivíduo, suas células deixam de dispor
de energia necessária para o desempenho de suas
funções vitais; inicia-se, então, um processo de
desorganização da matéria viva, o que acarreta a
morte do indivíduo.</span><br />
<span style="font-size: x-small;">Na respiração, <span class="w9687" id="w9687_12">grande parte</span>
da energia química liberada durante oxidação do
material orgânico se transforma em calor. Essa produção
de calor contribui para a manutenção de uma temperatura
corpórea em níveis compatíveis com a vida, compensando o
calor que normalmente um organismo cede para o
ambiente, sobretudo nos dias de frio. Isso se
verifica principalmente em aves e mamíferos; em
outros grupos, como os anfíbios e os repteis, o
organismo é aquecido basicamente através de <span class="w9687" id="w9687_10">fontes externas</span> de calor, quando, por exemplo, o animal se expõe ao sol. </span><br />
<br />
<h2>
Tipos de respiração</h2>
<span style="font-size: x-small;">Já vimos que nos <span class="w9687" id="w9687_18">seres vivos</span> a energia <span class="w9687" id="w9687_3">química dos alimentos</span>
pode ou não ser extraída com a utilização do gás
oxigênio. No primeiro caso, a respiração é
chamada <strong>aeróbica.</strong> No segundo, <strong>anaeróbica.</strong> </span><br />
<h2>
<span style="font-size: small;"><br />
</span>• Respiração aeróbica</h2>
<span style="font-size: x-small;">A respiração
aeróbica se desenvolve sobretudo nas mitocôndrias, organelas
citoplasmáticas que atuam como verdadeiras "usinas" de
energia. </span><br />
<div style="text-align: center;">
<strong><span style="font-size: x-small;">C<sub>6</sub>H<sub>12</sub>O<sub>6</sub> + O<sub>2</sub> </span></strong><strong><span style="font-size: x-small;">⇒</span></strong><strong><span style="font-size: x-small;"> 6 CO<sub>2</sub> + 6 H<sub>2</sub>O + energia</span></strong></div>
<span style="font-size: x-small;">Nessa equação, verifica-se que a <span class="w9687" id="w9687_4">molécula de glicose</span> (</span><span style="font-size: x-small;">C<sub>6</sub>H<sub>12</sub>O<sub>6</sub></span><span style="font-size: x-small;">) é "desmontada" de maneira a originar substâncias relativamente <span class="w9687" id="w9687_13">mais simples</span> (CO<sub>2</sub> e H<sub>2</sub>O).
A "desmontagem" da glicose, entretanto, não
pode ser efetuada de forma repentina, uma vez que a
energia liberada seria muito intensa e
comprometeria a vida da <a href="http://www.coladaweb.com/biologia/biologia-celular/celula">célula</a>.
É preciso, portanto, que a glicose seja
"desmontada" gradativamente. Assim, a respiração aeróbica compreende,
basicamente, três fases: <strong>glicólise, ciclo de Krebs</strong> e </span><strong><span style="font-size: x-small;">cadeia respiratória.</span></strong><span style="font-size: x-small;"><br />
</span><br />
<h3>
Glicólise</h3>
<span style="font-size: x-small;">Glicólise significa
"quebra". Nesse processo, a glicose
converte-se em duas moléculas de um ácido orgânico dotado
de 3 carbonos, denominado <span class="w9687" id="w9687_11">ácido pirúvico</span> (C<sub>3</sub>H<sub>4</sub>O<sub>3</sub>).
Para a ser ativada e tornar-se reativa a célula
consome 2 ATP (armazena energia química extraída
dos alimentos distribuindo de <span class="w9687" id="w9687_6">acordo com</span>
a necessidade da célula). No entanto, a energia
química liberada no rompimento das ligações químicas da
glicose permite a síntese de 4 ATP. Portanto, a glicólise
apresenta um saldo energético positivo de 2 ATP.</span><br />
<span style="font-size: x-small;">Na conversão
da glicose em ácido pirúvico, verifica-se a ação de enzimas
denominadas desidrogenases, responsáveis, como o
próprio nome diz, pela retirada de hidrogênios. Nesse
processo, os hidrogênios são retirados da glicose
e transferidos a <span class="w9687" id="w9687_17">dois receptores</span>
denominados NAD (nicotinamida adenina dinucleotídio).
Cada NAD captura 2 hidrogênios. Logo, formam-se 2 NADH<sub>2</sub>.</span><br />
<span style="font-size: x-small;">Obs: A glicólise
é um fenômeno que ocorre no hialoplasma, sem a participação
do O2. <br />
</span><br />
<h3>
Ciclo de Krebs</h3>
<span style="font-size: x-small;">O ácido pirúvico,
formado no hialoplasma durante a glicose, penetra na mitocôndria,
onde perde CO<sub>2</sub>, através da ação de <a href="http://www.coladaweb.com/biologia/bioquimica/enzimas">enzimas</a>
denominadas descarboxilases. O ácido pirúvico
então converte-se em aldeído acético.</span><br />
<br />
<span style="font-size: x-small;">O aldeído acético,
pouco reativo, combina-se com uma substância chamada coenzima
A (COA), originando a acetil-coenzima A (acetil-COA),
que é reativa. Esta, por sua vez <span class="w9687" id="w9687_7">combina com</span>
um composto. Nesse momento inicia-se o ciclo de
Krebs, fenômeno biológico ocorrido na matriz
mitocondrial.</span><br />
<span style="font-size: x-small;">Da reação da
acetil-CoA, ocorrem series de desidrogênações e descarboxilações
até originar uma nova molécula de ácido oxalacético,
definido um ciclo de reações, que constitui o
ciclo de Krebs. <br />
</span><br />
<h3>
Cadeia respiratória </h3>
<span style="font-size: x-small;">Essa fase ocorre
nas cristas mitocondriais. Os hidrogênios retirados da glicose
e presentes nas moléculas de FADH<sub>2</sub> e NADH<sub>2</sub>
são transportados até o oxigênio, formando água.
Dessa maneira, na cadeia respiratória o NAD e o
FAD funcionam como transportadores de
hidrogênios.</span><br />
<span style="font-size: x-small;">Na cadeia respiratória, verifica-se também a participação de citocromos, <span class="w9687" id="w9687_15">que tem</span>
papel de transportar elétrons dos hidrogênios. À
medida que os elétrons passam pela cadeia de citocromos,
liberam energia gradativamente. Essa energia é empregada
na síntese de ATP.</span><br />
<span style="font-size: x-small;">Depois de muitos
cálculos..., podemos dizer que o processo respiratório aeróbico
pode, então, ser equacionado assim:</span><br />
<strong><span style="font-size: x-small;">C<sub>6</sub>H<sub>12</sub>O<sub>6</sub> + 6 O<sub>2</sub> </span></strong><strong><span style="font-size: x-small;">⇒</span></strong><strong><span style="font-size: x-small;"> CO<sub>2</sub> + 6 H<sub>2</sub>O + 38 ATP </span></strong><br />
<br />
<h2>
• Respiração anaeróbica</h2>
<span style="font-size: x-small;">O processo de extração de energia de compostos sem utilização de oxigênio (O<sub>2</sub>)
é denominado respiração anaeróbica. Alguns
organismos, como o bacilo de tétano, por exemplo, têm na
respiração anaeróbica o único método de <span class="w9687" id="w9687_8">obtenção de</span>
energia – são os chamados anaeróbicos estritos
ou obrigatórios. Outros como os levedos de
cerveja, podem realizar respiração aeróbica ou
anaeróbica, de acordo com a presença ou não de
oxigênio – são por isso chamados de anaeróbicos facultativos.</span><br />
<span style="font-size: x-small;">Na respiração aeróbica, o O<sub>2</sub>
funciona como aceptor final de hidrogênios. Na
respiração anaeróbica, também fica evidente a
necessidade de algum aceptor de hidrogênios. Certas bactérias
anaeróbicas utilizam nitratos, sulfatos ou carbonatos como
aceptores finais de hidrogênios. Os casos em
que os aceptores de hidrogênios são compostos
orgânicos que se originam da glicólise. Esses
tipos de respiração anaeróbica são chamados de
fermentações. <span style="font-size: x-small;"><br />
</span></span><br />
<h3>
Fermentação – rendimento energético inferior</h3>
<span style="font-size: x-small;">Nos processos
fermentativos, a glicose não é totalmente " desmontada
". Na verdade, a maior parte da energia química armazenada
na glicose permanece nos compostos orgânicos que
constituem os produtos finais da fermentação.</span><br />
<span style="font-size: x-small;">Há 2 tipos principais
de fermentação: a alcoólica e a láctica. Ambas produzem
2 ATP no final do processo. Portanto, o processo
fermentativo apresenta um rendimento energético
bem inferior ao da respiração aeróbica, que
produz 38 ATP.<br />
</span><br />
<h3>
A fermentação alcoólica</h3>
<h3>
</h3>
<span style="font-size: x-small;">Na fermentação
alcoólica, a glicose inicialmente sofre a glicólise, originando
2 moléculas de ácido pirúvico, 2 NADH<sub>2</sub> E um
saldo energético positivo de 2 ATP, em seguida o
ácido pirúvico é descarboxilado, originando
aldeído acético e CO2, sob a ação de enzimas
denominadas descarboxilases. O aldeído acético,
então, atua como receptor de hidrogênios do NADH<sub>2</sub> e se converte em álcool etílico.<br />
</span><br />
<h3>
<span style="font-size: x-small;"> </span>A fermentação láctica</h3>
<span style="font-size: x-small;">Na fermentação
láctica, a glicose sofre glicólise exatamente como na fermentação
alcoólica. Porém enquanto na fermentação alcoólica o
aceptor de hidrogênios é o próprio aldeído
acético, na fermentação láctica o aceptor de
hidrogênios é o próprio ácido pirúvico, que se
converte em ácido láctico. Portanto não havendo descarboxilação
do ácido píruvico, não ocorre formação de CO<sub>2</sub>.</span><br />
<span style="font-size: x-small;">Veja abaixo a equação simplificada da fermentação láctica:</span><br />
<div style="text-align: center;">
<strong><span style="font-size: x-small;">C<sub>6</sub>H<sub>12</sub>O<sub>6</sub> ⇒ 2C<sub>3</sub>H<sub>6</sub>O<sub>3</sub> + 2ATP </span></strong></div>
<span style="font-size: x-small;">A fermentação
láctica é realizada por microorganismos (certas bactérias,
fungos e protozoários) e por certos animais.</span><br />
<span style="font-size: x-small;">As bactérias
do gênero Lactobacillus são muito empregadas na fabricação
de coalhadas, iogurtes e queijos. Elas promovem o
desdobramento do açúcar do leite (lactose) em
ácido láctico. O acúmulo de ácido láctico no
leite torna-o " azedo ", indicando uma redução do
pH. Esse fato provoca a precipitação das
proteínas do leite, formado o coalho. </span><br />
<br />
<span style="font-size: x-small;"> </span><span style="font-size: xx-small;"><strong>Por:</strong> Mylle Diógenes Barros</span><br />
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-16103659084709876102014-05-25T11:26:00.001-07:002014-05-25T11:28:08.946-07:00Respiranção Celular e Fermentação. (2º Bimestre do Saerjinho)
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<iframe width="420" height="315" src="//www.youtube.com/embed/xAisq9WcAFM" frameborder="0" allowfullscreen></iframe>Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-86171079991053457662014-02-05T10:28:00.003-08:002014-02-05T10:28:47.271-08:00 Vídeoaula sobre: Funções inorgânicas - Ácidos
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Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-28194422434447576492013-11-25T09:04:00.001-08:002013-11-25T09:52:25.881-08:00Química - Massa Atômica, Massa Molecular, Massa Molar, Mol e Constrante de Avogadro.
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<br />
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt;">Funções
Inorgânicas: Ácidos e Bases</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 14.0pt;"> </span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjyx5HGOE1N0ZjjIQR6x3l-loBIuYkNiOEL2XRc8CN9vZiOdqVlv6opAmlQfLO6x5cE2jITExC4xuuPyT9VqjTbb1PM2VLQOMhcIvohu6rIdxb1_JEzL6TUMCwkiTUqI13mtzTlKgQq5rzL/s1600/foto+de+%C3%A1cidos+e+bases.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="149" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjyx5HGOE1N0ZjjIQR6x3l-loBIuYkNiOEL2XRc8CN9vZiOdqVlv6opAmlQfLO6x5cE2jITExC4xuuPyT9VqjTbb1PM2VLQOMhcIvohu6rIdxb1_JEzL6TUMCwkiTUqI13mtzTlKgQq5rzL/s200/foto+de+%C3%A1cidos+e+bases.jpg" width="200" /></a></div>
<br />
<br />
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<span style="font-family: "Times New Roman","serif"; font-size: 14.0pt;"><span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt;"><span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt;"></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 14.0pt;">■
</span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Motivação</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">: Música “Ácidos
e bases”</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■
<b style="mso-bidi-font-weight: normal;">Objetivo</b>: Facilitar a compreensão
dos conceitos de ácidos e bases.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■<b style="mso-bidi-font-weight: normal;">Procedimento</b>: Entregar a cada aluno, a
letra da música e depois, com auxílio de um aparelho de som, colocar a música
ou o vídeo para que todos possam cantar juntos. No final, fazer algumas
perguntas como questionamento sobre os ácidos e bases, para verificar se eles
assimilaram alguns conceitos da música.</span></div>
<div align="center" class="MsoNoSpacing" style="text-align: center;">
<br /></div>
<div class="MsoNoSpacing">
<a href="http://www.youtube.com/watch?v=Bd1Nj4Ibg_Q"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">http://www.youtube.com/watch?v=Bd1Nj4Ibg_Q</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoNoSpacing">
<a href="http://www.youtube.com/watch?v=AuQW7_If1pE"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">http://www.youtube.com/watch?v=AuQW7_If1pE</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>(Outra música sobre o mesmo assunto)</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ácidos e Bases
(Música)</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">(refrão)<br />
Ácidos e bases possuem<br />
Propriedades diferentes<br />
Ácido tem sabor azedo<br />
E base é adstringente<br />
<br />
Mas tome muito cuidado<br />
Não prove, é um perigo<br />
Pois muitos desses compostos<br />
Tem alto poder corrosivo<br />
<br />
Ácidos na água ionizam<br />
Liberando cátion H+<br />
E reagem com as bases<br />
Produzindo vários sais<br />
(refrão)<br />
<br />
Ácido mais base produzem<br />
Sal mais água na reação<br />
E que é reconhecida<br />
Como neutralização<br />
<br />
Bases dissociam na água<br />
Liberando OH-<br />
E que reagem com Ácido<br />
Isso nós já sabemos<br />
(refrão)<br />
<br />
Bases são compostos iônicos<br />
Ácidos são covalentes<br />
Confirmando desse modo<br />
O quanto são diferentes<br />
<br />
Ambos compostos porém, <br />
Sempre produzirão<br />
A tal da corrente elétrica<br />
Se estiverem em solução.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
Questionamento:</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
1) Cite uma propriedade do ácido e da base, que foi
citada na música?</div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>R: </div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
2) O que os ácidos fazem ao entrar em contato com a água?
E o que eles liberam?</div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>R:<span style="mso-tab-count: 1;"> </span></div>
<div class="MsoNoSpacing">
?</div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>R: </div>
<div class="MsoNoSpacing">
3) Ao adicionarmos ácido em uma base, ela produz “Sal”
mais água. Como se chama esse processo?</div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>R:</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
4) As bases quando em presença de água, se dissociam e
liberam o quê?</div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>R:</div>
<div class="MsoNoSpacing">
5) As bases são compostos iônicos. E os ácidos?</div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>R: </span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span><span style="mso-tab-count: 1;"> </span></span></div>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-53151339403078811972013-11-04T10:43:00.000-08:002013-11-04T10:43:12.497-08:00PROFESSOR ROBERT QUÍMICA - ÁCIDOS E BASES - REGGÁCIDOS
<iframe width="420" height="315" src="//www.youtube.com/embed/AuQW7_If1pE" frameborder="0" allowfullscreen></iframe>Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-57886129038923751422013-10-31T01:56:00.000-07:002013-10-31T01:56:03.073-07:00Balanceamento - Professor Carlúcio Bicudo <!--[if !mso]>
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mso-para-margin-bottom:10.0pt;
mso-para-margin-left:0cm;
line-height:115%;
mso-pagination:widow-orphan;
font-size:11.0pt;
font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-fareast-font-family:"Times New Roman";
mso-fareast-theme-font:minor-fareast;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;}
</style>
<![endif]--><!--[if gte mso 9]><xml>
<o:shapedefaults v:ext="edit" spidmax="1050"/>
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<o:idmap v:ext="edit" data="1"/>
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<span style="mso-spacerun: yes;"> </span>Colégio
Estadual Marechal Souza Dantas<span style="mso-spacerun: yes;"> </span>-
Professor: Carlúcio Bicudo<span style="mso-spacerun: yes;"> </span></div>
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<span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"></span><u><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%;">Balanceamento</span></u><span style="mso-spacerun: yes;"> </span><span style="font-size: 14.0pt; line-height: 115%;">(3º Ano)</span><span style="mso-spacerun: yes;">
</span></div>
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<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>É igualar o número total de
átomos de cada elemento, no 1º e no 2º membros da equação.</span></div>
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<u><span style="font-size: 12.0pt;">Regras práticas:</span></u><span style="font-size: 12.0pt;"> </span></div>
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<span style="font-size: 12.0pt;">1- Raciocinar com o
elemento ( ou radical) que aparece apenas uma vez o 1º e no 2º membros da
equação.</span></div>
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<span style="font-size: 12.0pt;">2- Preferir o elemento (ou
radical) que possua índices maiores.</span></div>
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<span style="font-size: 12.0pt;">3- escolhido o elemento
(ou radical), transpor seus coeficientes.</span></div>
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<span style="font-size: 12.0pt;">4- prosseguir com os
outros elementos (ou radicais), usando o mesmo raciocínio, até o final do
balanceamento.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt;">1º Exemplo</span></b><span style="font-size: 12.0pt;">:<span style="mso-spacerun: yes;"> </span>Al<span style="mso-spacerun: yes;">
</span>+ O<sub>2</sub><span style="mso-spacerun: yes;"> </span>-------</span><span style="font-size: 12.0pt;">>Al<sub>2</sub>O<sub>3</sub><span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-size: 12.0pt;">Regra (1) </span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;"> indiferente para Al ou O. </span></div>
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<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Regra (2)</span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;">
preferimos o <u>O</u>, que possuí índices maiores (2 e 3).<span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-size: 12.0pt;">Regra (3) </span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;"> Al + <b style="mso-bidi-font-weight: normal;"><u>3</u></b><sub>
</sub>O<sub>2 </sub>----</span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;"> <b style="mso-bidi-font-weight: normal;">2</b> Al<sub>2</sub>
O<sub>3</sub></span></div>
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<br /></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Regra (4) </span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;"> agora só falta acertar o Al.<span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">4</b> Al<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>3 O<sub>2</sub> ---------</span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">></span></span><span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>2 Al<sub>2</sub>
O<sub>3<span style="mso-spacerun: yes;"> </span></sub></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt;">2º Exemplo</span></b><span style="font-size: 12.0pt;">: <span style="mso-spacerun: yes;"> </span>Al(OH)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>SO<sub>4</sub><span style="mso-spacerun: yes;"> </span>-------</span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">></span></span><span style="font-size: 12.0pt;">
Al<sub>2</sub>(SO<sub>4</sub>)<sub>3</sub><span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
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<br /></div>
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<span style="font-size: 12.0pt;">Regra (1) </span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;"> Devemos raciocinar com Al e S ou com o radical SO<sub>4</sub><sup>-2</sup>
(e não com o H e o O, que aparecem várias vezes.</span></div>
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<span style="font-size: 12.0pt;">Regra (2) </span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;"> Preferimos o SO<sub>4</sub><sup>-2</sup> , que
apresenta índices maiores (1 e 3).</span></div>
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<span style="font-size: 12.0pt;">Regra (3) </span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Al(OH)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">3</b> H<sub>2</sub> (SO<sub>4</sub>)<span style="mso-spacerun: yes;"> </span>----> </span><span style="font-size: 12.0pt;">Al<sub>2</sub> (SO<sub>4</sub>)<b style="mso-bidi-font-weight: normal;"><sub>3</sub></b><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<span style="mso-spacerun: yes;"> </span></span></div>
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<br /></div>
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<span style="font-size: 12.0pt;">Regra (4) </span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span style="font-size: 12.0pt;"> prosseguimos com o Al.<span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">2</b> Al(OH)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;">
</span>3H<sub>2</sub>(SO<sub>4</sub>)<span style="mso-spacerun: yes;">
</span>-----</span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">></span></span><span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Al<sub>2</sub>(SO<sub>4</sub>)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;">
</span>H<sub>2</sub>O</span></div>
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<br /></div>
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<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Finalmente, o coeficiente da água pode ser
acertado pela contagem do H ou dos O.<span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>2 Al (OH)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;">
</span>3 H<sub>2</sub>SO<sub>4</sub><span style="mso-spacerun: yes;">
</span>-----</span><span style="font-family: Wingdings; font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-ascii-theme-font: minor-latin; mso-char-type: symbol; mso-hansi-font-family: Calibri; mso-hansi-theme-font: minor-latin; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">></span></span><span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Al2 (SO<sub>4</sub>)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;">
</span>6<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-family: "Times New Roman","serif";">A)<span style="mso-spacerun: yes;"> </span>C<sub>2</sub>H<sub>6</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>O<sub>2</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;"> </span>CO<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
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<br /></div>
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<span style="font-family: "Times New Roman","serif";">B)<span style="mso-spacerun: yes;"> </span>Na<sub>2</sub>CO<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>HCl<span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>NaCl<span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>CO<sub>2</sub></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">C)<span style="mso-spacerun: yes;"> </span>C<sub>6</sub>H<sub>12</sub>O<sub>6</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;"> </span>C<sub>2</sub>H<sub>6</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>CO<sub>2</sub></span></div>
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<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">D)<span style="mso-spacerun: yes;"> </span>C<sub>4</sub>H<sub>10</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>O<sub>2</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;"> </span>CO<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">E)<span style="mso-spacerun: yes;"> </span>FeCl<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>Na<sub>2</sub>CO<sub>3</sub><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;">
</span>Fe<sub>2</sub>(CO<sub>3</sub>)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>NaCl</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">F)<span style="mso-spacerun: yes;"> </span>NH<sub>4</sub>Cl<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;">
</span>Ba(OH)<sub>2</sub><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>BaCl<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>NH<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">G)<span style="mso-spacerun: yes;"> </span>Ca(OH)<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>3</sub>PO<sub>4</sub><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>Ca<sub>3</sub>(PO<sub>4</sub>)<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">H)<span style="mso-spacerun: yes;"> </span>Fe<sub>2</sub>(CO<sub>3</sub>)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>SO<sub>4</sub><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>Fe<sub>2</sub>(SO<sub>4</sub>)<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>CO<sub>2</sub></span></div>
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<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">I)<span style="mso-spacerun: yes;"> </span>Na<sub>2</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>(NH<sub>4</sub>)<sub>2</sub>SO<sub>4</sub><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>Na<sub>2</sub>SO<sub>4</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>NH<sub>3</sub></span></div>
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<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">J)<span style="mso-spacerun: yes;"> </span>FeS<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>O<sub>2</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;"> </span>Fe<sub>2</sub>O<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>SO<sub>2</sub></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">K)<span style="mso-spacerun: yes;"> </span>NH<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>O<sub>2</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;"> </span>NO<span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">L)<span style="mso-spacerun: yes;"> </span>KMnO<sub>4</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>SO<sub>4</sub><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;">
</span>Mn<sub>2</sub>O<sub>7</sub><span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>K<sub>2</sub>SO<sub>4</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">M)<span style="mso-spacerun: yes;"> </span>CS<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>O<sub>2</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;"> </span>CO<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>SO<sub>2</sub></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">N)<span style="mso-spacerun: yes;"> </span>H<sub>3</sub>PO<sub>4</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>CaO<span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>Ca<sub>3</sub>(PO<sub>4</sub>)<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">O)<span style="mso-spacerun: yes;"> </span>Na<sub>2</sub>CO<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>3</sub>PO<sub>4</sub><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;">
</span>Na<sub>3</sub>PO<sub>4</sub><span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>CO<sub>2</sub></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">P)<span style="mso-spacerun: yes;"> </span>KMnO<sub>4</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;">
</span>K<sub>2</sub>MnO<sub>4</sub><span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>MnO<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>O<sub>2</sub></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">Q)<span style="mso-spacerun: yes;"> </span>Na<span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>KNO<sub>3</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;"> </span>Na<sub>2</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>K<sub>2</sub>O<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>N<sub>2</sub></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span lang="ES-TRAD" style="font-family: "Times New Roman","serif"; mso-ansi-language: ES-TRAD;">R)<span style="mso-spacerun: yes;"> </span>Ni(CO)<sub>4</sub><span style="mso-tab-count: 3;"> </span><span style="mso-spacerun: yes;"> </span>Ni<span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>CO</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">S)<span style="mso-spacerun: yes;"> </span>CaC<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<span style="mso-tab-count: 3;"> </span> <span style="mso-spacerun: yes;"> </span>C<sub>2</sub>H<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>CaO</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<u><span style="font-family: "Times New Roman","serif";">QUESTÕES
DE VESTIBULAR</span></u><span style="font-family: "Times New Roman","serif";"></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">01
(FUVEST) A decomposição térmica de 1 mol de <i>dicromato de amônio</i> é
representada pela equação:</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">(NH<sub>4</sub>)<sub>2</sub>Cr<sub>2</sub>O<sub>7</sub><span style="mso-spacerun: yes;"> </span><span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>N<sub>2</sub><span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>Cr<b><sub>x</sub></b>O<b><sub>y</sub></b><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span><b>z</b>
H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">Os
valores de <b>x</b>, <b>y</b> e <b>z</b> são, respectivamente:</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";"><span style="mso-spacerun: yes;"> </span>a) 2, 3 e 4<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>b) 2, 7 e 4<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>c)
2, 7 e 8<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>d) 3, 2 e 4<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>e) 3, 2 e 8</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">02
(ESAL/MG) A equação química:</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";"><span style="mso-spacerun: yes;"> </span>2 Mg(OH)<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span><b>x</b>
HCl <span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>2 MgCl<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>4 H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 238.55pt;">
<span style="font-family: "Times New Roman","serif";">fica
estequiometricamente correta se <b>x</b> for igual a:<span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing" style="tab-stops: 238.55pt;">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";"><span style="mso-spacerun: yes;"> </span>a) 1<span style="mso-spacerun: yes;"> </span>b) 2<span style="mso-spacerun: yes;"> </span>c) 3<span style="mso-spacerun: yes;"> </span>d) 4<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>e) 5</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">03
(PUCCAMP) Num “sapato de cromo”, o couro é tratado com um banho de “licor de
cromo”, preparado através da reação representada pela equação:</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">Na<sub>2</sub>Cr<sub>2</sub>O<sub>7</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span><b>x</b>
SO<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<span style="mso-tab-count: 1;"> </span><span style="mso-spacerun: yes;"> </span><b>y</b> Cr(OH)SO<sub>4</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>Na<sub>2</sub>SO<sub>4</sub></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">Depois
de balanceada com os menores coeficientes inteiros possíveis, ela apresenta:</span></div>
<div class="MsoNoSpacing">
<b><span style="font-family: "Times New Roman","serif";"><span style="mso-tab-count: 1;"> </span></span></b><b><span lang="ES-TRAD" style="font-family: "Times New Roman","serif"; mso-ansi-language: ES-TRAD;">x<span style="mso-tab-count: 1;"> </span>y</span></b><span lang="ES-TRAD" style="font-family: "Times New Roman","serif"; mso-ansi-language: ES-TRAD;"></span></div>
<div class="MsoNoSpacing">
<span lang="ES-TRAD" style="font-family: "Times New Roman","serif"; mso-ansi-language: ES-TRAD;">a) <span style="mso-tab-count: 1;"> </span>3<span style="mso-tab-count: 1;"> </span>2</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">b) <span style="mso-tab-count: 1;"> </span>2<span style="mso-tab-count: 1;"> </span>3</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">c) <span style="mso-tab-count: 1;"> </span>2<span style="mso-tab-count: 1;"> </span>2</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">d) <span style="mso-tab-count: 1;"> </span>3<span style="mso-tab-count: 1;"> </span>3</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">e) <span style="mso-tab-count: 1;"> </span>2<span style="mso-tab-count: 1;"> </span>1</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">04
(UNIP/SP) A soma dos menores coeficientes inteiros que balanceiam a equação:</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">Cl<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>NH<sub>3</sub>
<span style="mso-tab-count: 2;"> </span><span style="mso-spacerun: yes;"> </span>N<sub>2</sub>H<sub>4</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>NH<sub>4</sub>Cl<span style="mso-spacerun: yes;"> </span>é</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";"><span style="mso-spacerun: yes;"> </span>a) 4<span style="mso-spacerun: yes;"> </span>b) 15<span style="mso-spacerun: yes;"> </span>c) 21<span style="mso-spacerun: yes;"> </span>d) 8<span style="mso-spacerun: yes;"> </span>e) 6</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">05
(OSEC/SP) A soma dos coeficientes da equação abaixo é igual a</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">Br<sub>2</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>KOH <span style="mso-tab-count: 2;"> </span>KBrO<sub>3</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;">
</span>KBr<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";"><span style="mso-spacerun: yes;"> </span>a) 13<span style="mso-spacerun: yes;"> </span>b) 20<span style="mso-spacerun: yes;"> </span>c) 19<span style="mso-spacerun: yes;"> </span>d) 15<span style="mso-spacerun: yes;"> </span>e) 18</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<u><span style="font-family: "Times New Roman","serif";">GABARITOS</span></u></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">A)<span style="mso-tab-count: 1;"> </span>1, 3, 2, 3 <span style="mso-tab-count: 2;"> </span>K)<span style="mso-tab-count: 1;"> </span>4,
5, 4, 6</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">B)<span style="mso-tab-count: 1;"> </span>1, 2, 2, 1, 1<span style="mso-tab-count: 2;"> </span>L)<span style="mso-tab-count: 1;"> </span>2, 1,
1, 1, 1</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">C)<span style="mso-tab-count: 1;"> </span>1, 2, 2<span style="mso-tab-count: 3;"> </span>M)<span style="mso-tab-count: 1;"> </span>1, 3, 1, 2</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">D)<span style="mso-tab-count: 1;"> </span>2, 13, 8, 10<span style="mso-tab-count: 2;"> </span>N)<span style="mso-tab-count: 1;"> </span>2, 3,
1, 3</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">E)<span style="mso-tab-count: 1;"> </span>2, 3, 1, 6<span style="mso-tab-count: 3;"> </span>O)<span style="mso-tab-count: 1;"> </span>3,
2, 2, 3, 3</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">F)<span style="mso-tab-count: 1;"> </span>2, 1, 1, 2, 2<span style="mso-tab-count: 2;"> </span>P)<span style="mso-tab-count: 1;"> </span>2,
1, 1, 1</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">G)<span style="mso-tab-count: 1;"> </span>3, 2, 1, 6<span style="mso-tab-count: 3;"> </span>Q)<span style="mso-tab-count: 1;"> </span>10,
2, 5, 1, 1</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">H)<span style="mso-tab-count: 1;"> </span>1, 3, 1, 3, 3<span style="mso-tab-count: 2;"> </span>R)<span style="mso-tab-count: 1;"> </span>1, 1,
4</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">I)<span style="mso-tab-count: 1;"> </span>1, 1, 1, 1, 2<span style="mso-tab-count: 2;"> </span>S)<span style="mso-tab-count: 1;"> </span>1,
1, 1, 1</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">J)<span style="mso-tab-count: 1;"> </span>4, 11, 2, 8</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">01 A<span style="mso-tab-count: 1;"> </span>02 D<span style="mso-tab-count: 1;"> </span>03
A<span style="mso-tab-count: 1;"> </span>04 D<span style="mso-tab-count: 1;"> </span>05
E</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt;">Sites com exercícios e simuladores</span></b><span style="font-size: 12.0pt;">:</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;"><a href="http://www.cdcc.sc.usp.br/quimica/vamosexercitar/lacunbal.html">http://www.cdcc.sc.usp.br/quimica/vamosexercitar/lacunbal.html</a></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";"><a href="http://www.loucosporquimica.com/2013/01/lista-de-exercicios-sobre-balanceamento.html">http://www.loucosporquimica.com/2013/01/lista-de-exercicios-sobre-balanceamento.html</a></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";"><a href="http://www.essaseoutras.xpg.com.br/balanceamento-quimico-explicacao-exemplos-e-exercicios-resolvidos/">http://www.essaseoutras.xpg.com.br/balanceamento-quimico-explicacao-exemplos-e-exercicios-resolvidos/</a></span></div>
<div class="MsoNoSpacing">
<br /></div>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-6498043850689537592013-10-28T04:54:00.000-07:002013-10-28T04:54:40.818-07:00Vídeo-aula ( Polaridade das moléculas)<iframe width="560" height="315" src="//www.youtube.com/embed/IkHW3Ix_HwU" frameborder="0" allowfullscreen></iframe>Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-28389881561817509222013-10-25T04:14:00.000-07:002013-10-25T04:15:29.203-07:00Entalpia de Formação e Energia de Ligação. - 2º Ano Regular.<iframe src="http://www.slideshare.net/slideshow/embed_code/20154642" width="427" height="356" frameborder="0" marginwidth="0" marginheight="0" scrolling="no" style="border:1px solid #CCC;border-width:1px 1px 0;margin-bottom:5px" allowfullscreen> </iframe> <div style="margin-bottom:5px"> <strong> <a href="https://www.slideshare.net/karolinequimica/entalpia-de-formao-e-energia-de-ligao-2-ano" title="Entalpia de formação e energia de ligação (2 ano)" target="_blank">Entalpia de formação e energia de ligação (2 ano)</a> </strong> from <strong><a href="http://www.slideshare.net/karolinequimica" target="_blank">karolinequimica</a></strong> </div>Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-3460620593644197152013-10-20T03:40:00.001-07:002013-10-20T07:08:36.155-07:00Aula de Eletronegatividade e a polaridade da ligação Química - NEJA<!--[if !mso]>
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<br />
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Seção 4<span style="mso-spacerun: yes;">
</span><b style="mso-bidi-font-weight: normal;">Eletronegatividade e a polaridade
da ligação química (Eu tenho a força).</b></span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><b style="mso-bidi-font-weight: normal;"> </b></span></div>
<div class="separator" style="clear: both; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijRqIgWpKLFHZXI0B5VmxSlgIrFFdBuZ2Ykj4WnRcDeYaFVDolIAoK15U4WvGYX3dlKDP6G91kwge610-urkuSWIRkQuxtMfOmvG-iRkqL4rkCz5C-wklxNNUJJQ30RJj8HsTtS_s4SMDL/s1600/barbante.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="112" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijRqIgWpKLFHZXI0B5VmxSlgIrFFdBuZ2Ykj4WnRcDeYaFVDolIAoK15U4WvGYX3dlKDP6G91kwge610-urkuSWIRkQuxtMfOmvG-iRkqL4rkCz5C-wklxNNUJJQ30RJj8HsTtS_s4SMDL/s200/barbante.jpg" width="200" /></a></b></div>
<b style="mso-bidi-font-weight: normal;"> </b><br />
<div align="center" class="MsoNoSpacing" style="tab-stops: 84.0pt; text-align: center;">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></b></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■ <b style="mso-bidi-font-weight: normal;">Motivação</b>
= Eu tenho a força.</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■ <b style="mso-bidi-font-weight: normal;">Objetivo</b>
= Mostrar aos alunos que a eletronegatividade, nada mais é do que <b style="mso-bidi-font-weight: normal;"><u>“força”</u></b> que o átomo tem de
capturar elétrons dos outros (vencer o “cabo de guerra”).</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■ Material: fios finos de barbante ou de
lã (pedaços d e mais ou menos 30 cm) ou palitos de churrasquinho.</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■ <b style="mso-bidi-font-weight: normal;">Procedimento</b>:
Distribuir entre os participantes os fios de barbante, pedir que cada um
analise a aparência, utilidade e propósito daquele pedaço de barbante, (cerca
de 2 minutos, para não ficar cansativo). Pedir que eles arrebentem e observem
como foi fácil.</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Depois, pedir que cada um ofereça o
maior pedaço que lhe sobrou para formar um feixe de barbantes e pedir a alguns
voluntários que tentem arrebentar este feixe.</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Observem como fica mais difícil se a medida
que o feixe fica grosso. Se quisermos arrebentar este feixe grosso, precisamos
imprimir uma <b style="mso-bidi-font-weight: normal;">força</b> cada vez maior.</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Assim,
um átomo é fortemente eletronegativo quando tem facilidade em “roubar” os
elétrons dos outros.</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span><b style="mso-bidi-font-weight: normal;">Eletronegatividade</b></span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="separator" style="clear: both; text-align: center;">
</div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Até
para falar a palavra <b style="mso-bidi-font-weight: normal;">“Eletronegatividade</b>”
já é difícil, imagine saber quais elementos são mais reativos! Esta é uma
dificuldade comum aos alunos que estão aprendendo sobre a capacidade que
determinados átomos possuem de atrair elétrons. <br />
<br />
<b style="mso-bidi-font-weight: normal;">Vamos começar definindo
Eletronegatividade</b>: força de atração exercida sobre os elétrons de uma
ligação. Ela é considerada como uma propriedade periódica, ou seja, à medida
que o número atômico aumenta, assume valor crescente ou decrescente em cada período
da tabela de elementos. <br />
Para entender melhor a Eletronegatividade, é importante saber que os átomos
exercem uma força de atração sobre os elétrons de uma ligação, e esta força se
relaciona com o raio atômico: quanto menor o tamanho do átomo, maior será a
força de atração. <br />
<br />
Sendo assim, se você quer saber se um átomo é pouco ou muito eletronegativo, é
só observar sua posição na Tabela Periódica, a Eletronegatividade cresce de
baixo para cima e da esquerda para a direita. <br />
<br />
Agora se você achar difícil a localização, temos aqui um “macete” que pode
ajudá-lo a memorizar a Eletronegatividade de alguns elementos químicos: <br />
<br />
“<b><span style="color: blue;">F</span></b>ui <b><span style="color: blue;">O</span></b>ntem <b><span style="color: blue;">N</span></b>o
<b><span style="color: blue;">Cl</span></b>ube, <b><span style="color: blue;">Br</span></b>iguei <b><span style="color: blue;">I</span></b> <b><span style="color: blue;">S</span></b>aí <b><span style="color: blue;">C</span></b>orrendo <b><span style="color: blue;">P</span></b>ara
o <b><span style="color: blue;">H</span></b>ospital” <br />
<br />
Observe a frase acima, as letras em destaque correspondem respectivamente
aos seguintes elementos: Flúor, Oxigênio, Nitrogênio, Cloro, Bromo, Iodo,
Enxofre, Carbono, Fósforo e Hidrogênio. <br />
<br /> </span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEirWxEhqDjbDadYOSS4MJQ-_7-5hRS_NxuVKn1JoKb1bmODtm8ZVg7cZ4bSj-3b0LKPf2WgWMV2ufb4fMomKFcmda3q7d1TBpVZ3XU5h78B7emgZQ7qf58SFz4nVOQ6L9VSns0U3yEYk_Va/s1600/Eletronegatividade.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="52" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEirWxEhqDjbDadYOSS4MJQ-_7-5hRS_NxuVKn1JoKb1bmODtm8ZVg7cZ4bSj-3b0LKPf2WgWMV2ufb4fMomKFcmda3q7d1TBpVZ3XU5h78B7emgZQ7qf58SFz4nVOQ6L9VSns0U3yEYk_Va/s320/Eletronegatividade.jpg" width="320" /></a></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><br />
*A Eletronegatividade aumenta no sentido da seta. <br />
<br />
Como exposto acima, o Flúor é o elemento mais eletronegativo. Esse
memorando pode ser usado durante a aplicação do conteúdo em sala de aula, com certeza
a aula vai ficar mais produtiva, já que uma das principais dificuldades dos
alunos é a memorização dos elementos químicos. </span><br />
Na <a href="http://www.infoescola.com/quimica/tabela-periodica/">tabela
periódica</a>, a eletronegatividade aumenta da esquerda para a direita e de
baixo para cima, ou seja, conforme os períodos aumentam, maior é o número de
camadas da <a href="http://www.infoescola.com/fisica/eletrosfera/">eletrosfera</a>
dos elementos e, portanto, maior o seu raio, o que influencia diretamente na
sua eletronegatividade, já que haverá uma aproximação menor entre os elétrons a
serem compartilhados e o núcleo do átomo, que exerce o ponto de atração.<br />
Assim, o elemento mais eletronegativo é o <a href="http://www.infoescola.com/elementos-quimicos/fluor/">flúor</a>. A ordem
de polaridade é, portanto:<br />
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<b></b><br />
<div class="separator" style="clear: both; text-align: center;">
<b><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhKt_pkzNWPJs-lL0yyBXr_5Ux5MMCYirk8d6HBZ0dbp4ctw5A_5Yx8VOAuCy6rQ2FeawqWMqRgdueAhmmZFIcS0V41Qy1TZJTXFh3EKyI1PzFkTEFZU4f3iz-dgYRNfAen2dNgK8UAw2aE/s1600/Polaridade.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="261" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhKt_pkzNWPJs-lL0yyBXr_5Ux5MMCYirk8d6HBZ0dbp4ctw5A_5Yx8VOAuCy6rQ2FeawqWMqRgdueAhmmZFIcS0V41Qy1TZJTXFh3EKyI1PzFkTEFZU4f3iz-dgYRNfAen2dNgK8UAw2aE/s400/Polaridade.jpg" width="400" /></a></b></div>
<br />
<b></b><b></b><b><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">Polaridade das Ligações
Químicas </span></b>
<br />
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A eletronegatividade é a capacidade que um átomo tem de
atrair para si o par de elétrons que ele compartilha com outro átomo em uma
ligação covalente. As medidas experimentais foram feitas pelo cientista Linus
Pauling, que criou uma escala de eletronegatividade. <br />
De acordo com a diferença de eletronegatividade dos elementos, pode-se
classificar a ligação covalente em polar ou apolar.</div>
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<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span> = diferença de eletronegatividade</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<i><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">Ligação Apolar (</span></b></i><b style="mso-bidi-font-weight: normal;"><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">delta
</span>=0)</b> <span style="mso-tab-count: 1;"> </span><br />
A diferença de eletronegatividade tem que ser igual à zero. Geralmente,
acontece em moléculas de átomos iguais. </div>
<div class="MsoNoSpacing">
Exemplos:</div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<i><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">Ligação Polar (</span></b></i><b style="mso-bidi-font-weight: normal;"><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">delta diferente de 0
</span><i><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">)</span></i><br />
</b>A diferença de eletronegatividade tem que diferente de zero. Geralmente,
acontece em moléculas de átomos diferentes. </div>
<div class="MsoNoSpacing">
Exemplos: </div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
Observe que a ligação entre I e F é mais polar do que a
ligação entre H e Cl.</div>
<div class="MsoNoSpacing">
Se o valor for maior que 1,7, a ligação é iônica.</div>
<div class="MsoNoSpacing">
Exemplos:</div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">Polaridade das Moléculas</span></b></div>
<div class="MsoNoSpacing">
Durante as ligações químicas, podem sobrar elétrons do
átomo central. <br />
Então:<br />
- <i><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">molécula polar</span></i> – quando não sobram
elétrons do átomo central.<br />
- <i><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">molécula apolar</span></i> – quando sobram
elétrons do átomo central.<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoNoSpacing" style="tab-stops: 35.4pt 274.2pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 35.4pt 274.2pt;">
<br /></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span>Atividades de fixação</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1)
Diga quais são as ligações existentes entre os elementos abaixo (iônica ou
covalente) e classifique cada ligação como polar ou apolar:</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">a)
Cl<sub>2</sub>: </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">b)
HBr: </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">c)
H<sub>2</sub>: </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">d)
NaCl: </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">e)
P<sub>4</sub>: <span style="color: red;"></span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">f)
CO: </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">g)
KF: <span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">h)
HCl: </span></div>
<div class="MsoNoSpacing" style="tab-stops: 55.2pt;">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2)
A seguir, temos uma escala de eletronegatividade em ordem crescente:</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">H
< P < C < S < I < Br < Cl < N < O < F </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">O
hidrogênio pode se ligar a cada um dos elementos abaixo por meio de ligações
covalentes. Com base na escala de eletronegatividade citada, com qual desses
elementos o hidrogênio deve se ligar para resultar numa maior polaridade da
ligação?</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">a)
F<span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">b)
O</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">c)
P</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">d)
I</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">e)
Br</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">3)
</span><span style="font-family: "Times New Roman","serif";">(Mack-SP) O aumento
da diferença de eletronegatividade entre os elementos ocasiona a seguinte ordem
no caráter das ligações:</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">a)
Covalente polar, covalente apolar, iônica;</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">b) Iônica,
covalente polar, covalente apolar;</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">c)
Covalente apolar, iônica, covalente polar;</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">d)
Covalente apolar, covalente polar, iônica;<span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">e)
Iônica covalente apolar, covalente polar;</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">4)
Calcule a diferença de eletronegatividade e indique o tipo de ligação entre os
átomos dos compostos abaixo:</span></div>
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<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 72.0pt;" valign="top" width="96"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Composto</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 216.1pt;" valign="top" width="288"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Diferença de eletronegatividade</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 144.1pt;" valign="top" width="192"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Tipo de ligação</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 72.0pt;" valign="top" width="96"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">CaO</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 216.1pt;" valign="top" width="288"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 144.1pt;" valign="top" width="192"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 72.0pt;" valign="top" width="96"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">N<sub>2</sub></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
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<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 144.1pt;" valign="top" width="192"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 72.0pt;" valign="top" width="96"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">HCl</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 216.1pt;" valign="top" width="288"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 144.1pt;" valign="top" width="192"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
</tbody></table>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-67386019493254810852013-10-15T15:06:00.001-07:002013-10-15T15:06:31.318-07:00Ligação Covalente ou molecular ( Uma sociedade Atômica) - Professor Carlucio Bicudo<!--[if !mso]>
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<br />
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Seção 3 Volume 2<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">Ligação
Covalente ou molecular</b> (Uma sociedade atômica) </span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEy65JtxqXAohiyEcBZWFAyqTc9IVtVujP3VYBE8_WKIX4v0eITpQ4keAmdk-EA8tBE5AhtgctsPcSXF3X7rYx_4DvEwdPp9zb2mnRG2CrfDtzAzls4nmn4TBa03SBCAbsLD0zrFCGq-6Y/s1600/pirulitos+de+cora%C3%A7%C3%A3o.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="200" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEy65JtxqXAohiyEcBZWFAyqTc9IVtVujP3VYBE8_WKIX4v0eITpQ4keAmdk-EA8tBE5AhtgctsPcSXF3X7rYx_4DvEwdPp9zb2mnRG2CrfDtzAzls4nmn4TBa03SBCAbsLD0zrFCGq-6Y/s200/pirulitos+de+cora%C3%A7%C3%A3o.jpg" width="200" /></a></div>
<br />
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">■ Motivação/Dinâmica:</b><i style="mso-bidi-font-style: normal;">Compartilhando</i></span></div>
<div class="MsoNoSpacing" style="tab-stops: 264.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>■<b style="mso-bidi-font-weight: normal;">Objetivo</b>:
Refletir sobre a ajuda mútua.<span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;">
</span></span><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjmWHpNdT16oRMnX-Il4BRe1sxeXwDL7yWjneON5TqurCOwPq3f6bjhqrH7f8ZPxs3gCuCbsB9ynr6BehQ8TqJ0HlXeOKAmr5DhNSAKqsWD7SPGea2J0eexXVPthh0oFxII9-VTtNozfoc7/s1600/cora%C3%A7%C3%A3op.jpg"><span style="color: blue; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-no-proof: yes; text-decoration: none; text-underline: none;">
</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■<b style="mso-bidi-font-weight: normal;">Material</b>:
01 pirulito em forma de coração para cada aluno;</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">
01 depósito ou saco para lixo.</span></div>
<div class="MsoNoSpacing" style="tab-stops: 35.4pt 82.2pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■Procedimento</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">:</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">- Organizem os alunos em pé e em círculo. </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">- Distribuam 01 pirulito para cada aluno.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">- Solicitem que todos segurem o pirulito com a mão
direita e o braço deverá estar estendido.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">- Peçam para que retirem o invólucro do pirulito,
sem dobrar o braço direito, com a ajuda do braço esquerdo. O mediador deve
recolher todos os papéis que envolviam os pirulitos, colocando-os no depósito
ou saco de lixo.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">- Agora, orientem para que comecem a chupar o
pirulito, porém não podem dobrar o braço. Observem as reações dos alunos para
realizar a tarefa.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Mas, qual será a solução? Oferecer o pirulito para
o outro! Isto é, cada aluno dará seu pirulito e receberá outro do colega.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">- Ao final, reflitam sobre a importância da ajuda
mútua, como também o auxílio aos necessitados. Falem sobre o amor (aqui
representado pelo pirulito em forma de coração) que deve haver nos nossos
corações neste ato de solidariedade. </span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;">LIGAÇÃO
COVALENTE </span></b></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 326.4pt;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Ocorre através do compartilhamento de um ou mais
pares eletrônicos.<span style="mso-tab-count: 1;"> </span></span></i></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">A ligação covalente, geralmente é feita entre os não
metais e não metais, hidrogênio e não metais e hidrogênio com hidrogênio.<br />
Esta ligação é caracterizada pelo compartilhamento de elétrons. O hidrogênio
possui um elétron na sua camada de valência. Para ficar idêntico ao gás nobre
hélio com 2 elétrons na última camada. Ele precisa de mais um elétron. Então, 2
átomos de hidrogênio compartilham seus elétrons ficando estáveis:</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Ex. H (Z = 1) K = 1</span></div>
<div class="MsoNoSpacing" style="tab-stops: 35.4pt 70.8pt 103.2pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">H <b>–</b> H → H2<span style="mso-tab-count: 2;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">O traço representa o par de elétrons
compartilhados.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Nessa situação, tudo se passa como se cada átomo
tivesse 2 elétrons em sua eletrosfera. Os elétrons pertencem ao mesmo
tempo, aos dois átomos, ou seja, os dois átomos compartilham os 2 elétrons. A
menor porção de uma substância resultante de ligação covalente é chamada de
molécula. Então o H2 é uma molécula ou um composto molecular. Um composto é
considerado composto molecular ou molécula quando possui apenas ligações
covalentes</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Observe a ligação covalente entre dois átomos de cloro:</span></div>
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;">
</span><span style="mso-no-proof: yes;">
</span><span style="mso-spacerun: yes;"> </span></span><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj6Nd5gM63PINMKSu7Pot9NaGO209Y4Z5GhelUdlgNKscporYz4JOPGD9UelH6EQI1go0xZPZ1om4-1OEH_fT5ILGuzeUOo-aqNxMqrskvypGv3rT72FjDiP8ZU5KiHI14TLEBkg_-3DY40/s1600/Cloro+com+cloro.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj6Nd5gM63PINMKSu7Pot9NaGO209Y4Z5GhelUdlgNKscporYz4JOPGD9UelH6EQI1go0xZPZ1om4-1OEH_fT5ILGuzeUOo-aqNxMqrskvypGv3rT72FjDiP8ZU5KiHI14TLEBkg_-3DY40/s1600/Cloro+com+cloro.jpg" /></a><span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"></span></span>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>Fórmula de Lewis
ou Fórmula Eletrônica</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> <span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><b><span style="mso-tab-count: 1;"> </span>Cl – Cl</b><br />
<span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Fórmula Estrutural</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><b><span style="mso-tab-count: 1;"> </span><span style="mso-spacerun: yes;"> </span>Cl<sub>2</sub></b><br />
<span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Fórmula Molecular</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Conforme o número de elétrons que os átomos
compartilham, eles podem ser mono, bi, tri ou tetravalentes. </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">A ligação covalente pode ocorrer também, entre átomos
de diferentes elementos, por exemplo, a água. </span></div>
<div class="MsoNoSpacing">
<br /></div>
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-xEwfewTcANBQ35CaMPcofkDgGkKWNDM7kai86zu3yDH-QQeFJ7J5oupSXVo7lR3PuKUgw-ymdNdD69Jt8llTOTxU3jhLSRr0nQrk8l7_vAGE2ZmYoQrTAiW2KT7U6p_oB0dkePbDOhEp/s1600/liga%25C3%25A7%25C3%25A3o+covalente+da+%25C3%25A1gua.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-xEwfewTcANBQ35CaMPcofkDgGkKWNDM7kai86zu3yDH-QQeFJ7J5oupSXVo7lR3PuKUgw-ymdNdD69Jt8llTOTxU3jhLSRr0nQrk8l7_vAGE2ZmYoQrTAiW2KT7U6p_oB0dkePbDOhEp/s1600/liga%25C3%25A7%25C3%25A3o+covalente+da+%25C3%25A1gua.png" /></a><span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"></span></span><span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"></span><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><br />
<span style="mso-spacerun: yes;"> Fórmula de Lewis</span></span></div>
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"></span></span> <br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhV5nYioGew6vOBcV2x9rXVrP_ZaibjTOsob7vH9hjxOk0MNe6EefQ4__wsuO8QOKt4eBtaJcCayfoRtSIe7-skUXU-2wzEEYLeb2206_qhrLGuDAp4uAtWswFbwrMtRb8I-SNpuecZ0_zY/s1600/%25C3%2581gua.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhV5nYioGew6vOBcV2x9rXVrP_ZaibjTOsob7vH9hjxOk0MNe6EefQ4__wsuO8QOKt4eBtaJcCayfoRtSIe7-skUXU-2wzEEYLeb2206_qhrLGuDAp4uAtWswFbwrMtRb8I-SNpuecZ0_zY/s1600/%25C3%2581gua.gif" /></a></div>
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><span style="mso-no-proof: yes;"></span> <br />
<span style="mso-spacerun: yes;">
</span>Fórmula Estrutural </span><br />
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"> <span style="mso-spacerun: yes;">
</span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; mso-fareast-language: PT-BR;"><span style="mso-tab-count: 1;"> </span>H<sub>2</sub>O</span></b><span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><br />
<span style="mso-spacerun: yes;">
</span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Fórmula Molecular </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">A água, no exemplo, faz três ligações covalentes,
formando a molécula H2O. O oxigênio tem 6é na última camada e precisa de 2é
para ficar estável. O hidrogênio tem 1 é e precisa de mais 1é para se
estabilizar. Sobram ainda dois pares de elétrons sobre o átomo de oxigênio.<br />
A ligação covalente pode ser representada de várias formas.<br />
As fórmulas em que aparecem indicados pelos sinais <b>. </b> ou
<b>x </b> são chamadas de <b style="mso-bidi-font-weight: normal;">fórmula
de Lewis ou fórmula eletrônica.</b><br />
Quando os pares de elétrons são representados por traços (<b>-</b>) chamamos de
<b style="mso-bidi-font-weight: normal;">fórmula estrutural</b> <b style="mso-bidi-font-weight: normal;">plana</b>, mostrando o número de ligações e
quais os átomos estão ligados. <br />
A <b style="mso-bidi-font-weight: normal;">fórmula molecular</b> é a mais
simplificada, mostrando apenas quais e quantos átomos têm na molécula. <br />
Veja o modelo:</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">
H <b>. . </b>H
H <b>–</b>
H <span style="mso-spacerun: yes;"> </span>H<sub>2</sub></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Fórmula de Lewis ou eletrônica
Fórmula Estrutural Plana <span style="mso-spacerun: yes;"> </span>Fórmula Molecular</span></div>
<div class="MsoNoSpacing" style="tab-stops: 89.4pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Tabela de alguns elementos com sua valência
(covalência) e a sua representação:</span></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="mso-cellspacing: 0cm; mso-padding-alt: 0cm 0cm 0cm 0cm; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">ELEMENTO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">COMPARTILHA</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">VALÊNCIA</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">REPRESENTAÇÃO</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">HIDROGÊNIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">1é</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">1</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">H –</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">CLORO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">1é</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">1</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Cl –</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">OXIGÊNIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">2é</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">2</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">– O – e O =</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 4;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">ENXOFRE</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">2é</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">2</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">– S – e S =</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 5;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">NITROGÊNIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">3é</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">3</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> |<br />
– N – , = N – e N ≡</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 6; mso-yfti-lastrow: yes;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">CARBONO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">4é</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">4</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 111.0pt;" valign="top" width="148">
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> |<br />
– C – , = C = , = C <br />
<span style="mso-spacerun: yes;"> </span></span><span dir="RTL" lang="HE" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-bidi-language: HE; mso-fareast-language: PT-BR;">׀</span><span dir="LTR"></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span dir="LTR"></span> <span style="mso-spacerun: yes;"> </span></span><span dir="RTL" lang="HE" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-bidi-language: HE; mso-fareast-language: PT-BR;">׀</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">e ≡ C – </span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span>Atividades</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1) O que é ligação covalente?</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span>R:</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2) Quais os elementos que podem participar
de uma ligação covalente?</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span>R:</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">3) Como é constituído o par eletrônico
de uma ligação covalente?</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span>R:</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">4) Dê o nome das ligações:</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>a) A — B<span style="mso-spacerun: yes;"> </span>b)<span style="mso-spacerun: yes;"> </span>A = B — C<span style="mso-spacerun: yes;"> </span>c)<span style="mso-spacerun: yes;"> </span>A ≡<span style="mso-spacerun: yes;"> </span>B
= C</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">5) Obtenha as <b style="mso-bidi-font-weight: normal;">fórmulas molecular</b>, <b style="mso-bidi-font-weight: normal;">estrutural
plana</b> e <b style="mso-bidi-font-weight: normal;">eletrônica</b> das ligações
entre:</span></div>
<div class="MsoNoSpacing" style="tab-stops: 84.0pt;">
<br /></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: PT-BR; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin;">a) P (Z=15)<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;">
</span>H (Z= 1) </span><!--[if gte mso 9]><xml>
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Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-2223187101929315152013-10-07T12:19:00.002-07:002013-10-07T12:19:51.681-07:00Exercícios de Química - 2º Ano - Lei de Hess<!--[if gte mso 9]><xml>
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<br />
<div class="WordSection1">
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<span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Atividade Avaliativa de Química – 2º Ano (Lei de Hess)</div>
<div class="MsoNoSpacing">
Nome:_______________________________nº:__________<span style="mso-spacerun: yes;"> </span>Turma:__________Valor: 3,0</div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;">
</span><b style="mso-bidi-font-weight: normal;">Exercícios sobre Lei de Hess</b></div>
</div>
<span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; mso-ansi-language: PT-BR; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><br clear="all" style="mso-break-type: section-break; page-break-before: auto;" />
</span>
<div class="WordSection2">
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">01- Utilize os
seguintes valores de ΔH:</b><br />
H<sub>2 (g)<span style="mso-spacerun: yes;"> </span></sub>+<span style="mso-spacerun: yes;"> </span>F<sub>2 (g)</sub> →<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>2HF<sub>(g)<span style="mso-spacerun: yes;"> </span></sub>ΔH = ─546KJ<br />
C <sub>(grafite)</sub><span style="mso-spacerun: yes;"> </span>+ <span style="mso-spacerun: yes;"> </span>2F<sub>2 (g)</sub><span style="mso-spacerun: yes;"> </span>→<span style="mso-spacerun: yes;"> </span>CF<sub>4(g)
</sub><span style="mso-spacerun: yes;"> </span>ΔH = ─680KJ<br />
2 C<sub>(grafite)</sub><span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;"> </span>2H<sub>2 (g)</sub> → <span style="mso-spacerun: yes;"> </span>C<sub>2</sub>H<sub>4(g) </sub><span style="mso-spacerun: yes;"> </span>ΔH = +52KJ<br />
<br />
Para determinar a variação de entalpia do processo:<br />
<b style="mso-bidi-font-weight: normal;">C<sub>2</sub>H<sub>4(g)</sub> + 6F<sub>2(g)
</sub>→<span style="mso-spacerun: yes;"> </span>2CF<sub>4(g) </sub>+ 4HF<sub>(g)
</sub><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>ΔH = ?<span style="mso-spacerun: yes;">
</span></b></div>
<div class="MsoNoSpacing">
resp. </div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">2- Considerando a
equação termoquímica abaixo representada:</b></div>
<div class="MsoNoSpacing">
S<sub>(g)</sub> + 3/2 O<sub>2(g)</sub> → SO<sub>3(s)</sub><span style="mso-spacerun: yes;"> </span>ΔH =─ 94,4 Kcal/mol podemos afirmar que, na
formação de 200 g
de trióxido de enxofre:</div>
<div class="MsoNoSpacing">
a) ocorre a liberação de 94,4 Kcal, uma vez que a reação
é exotérmica.</div>
<div class="MsoNoSpacing">
b) ocorre a absorção de 94,4 Kcal, uma vez que a reação é
endotérmica.</div>
<div class="MsoNoSpacing">
c) ocorre a liberação de 169,5 Kcal, uma vez que a reação
é exotérmica.</div>
<div class="MsoNoSpacing">
d) ocorre a absorção de 236 Kcal, uma vez que a reação é
endotérmica.</div>
<div class="MsoNoSpacing">
e) ocorre a liberação de 236 Kcal, uma vez que a reação é
exotérmica.</div>
<div class="MsoNoSpacing">
Resp. </div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">3- Tanto o enxofre
rômbico quanto o monoclínico sofrem combustão formando dióxido de enxofre
gasoso. Os valores de ΔH são os seguintes:</b></div>
<div class="MsoNoSpacing">
S<sub>(rômbico)</sub> + O<sub>2(g)</sub> → SO<sub>2(g)</sub><span style="mso-spacerun: yes;"> </span>ΔH = ─ 296,8 kJ/mol</div>
<div class="MsoNoSpacing">
S<sub>(monoclínico)</sub>+ O<sub>2(g)</sub> → SO<sub>2(g)</sub>ΔH
=─ 297,1 kJ/mol</div>
<div class="MsoNoSpacing">
Calcule o ΔH da reação equacionada a seguir, em que
enxofre rômbico se transforma em enxofre monoclínico:</div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">S<sub>(rômbico)</sub><span style="mso-spacerun: yes;"> </span>→<span style="mso-spacerun: yes;"> </span>S<sub>(monoclínico)</sub></b><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>resp:</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">4- Em um conversor
catalítico, usado em veículos automotores em seu cano de escape, para reduzir a
poluição atmosférica, ocorrem várias reações químicas, sendo que uma das mais
importantes é: </b></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">CO<sub>(g)</sub> +
½ O<sub>2(g)</sub> → CO<sub>2(g)</sub> </b></div>
<div class="MsoNoSpacing">
Sabendo-se que as entalpias das reações citadas a seguir
são: </div>
<div class="MsoNoSpacing">
C<sub>(grafite)</sub> + ½ O<sub>2(g)</sub> → CO<sub>(g)</sub><span style="mso-spacerun: yes;"> </span>∆H = ─26,4 kcal </div>
<div class="MsoNoSpacing">
C<sub>(grafite)</sub> + O<sub>2(g)</sub> → CO<sub>2(g)</sub><span style="mso-spacerun: yes;"> </span>∆H = ─94,1 kcal </div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
Pode-se afirmar que a reação inicial é: </div>
<div class="MsoNoSpacing">
a) exotérmica e absorve 67,7 kcal/mol. </div>
<div class="MsoNoSpacing">
b) exotérmica e libera 120,5 kcal/mol. </div>
<div class="MsoNoSpacing">
c) exotérmica e libera 67,7 kcal/mol. </div>
<div class="MsoNoSpacing">
d) endotérmica e absorve 120,5 kcal/mol. </div>
<div class="MsoNoSpacing">
e) endotérmica e absorve 67,7 kcal/mol.</div>
<div class="MsoNoSpacing">
Resp. </div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">5- Dadas as
seguintes equações termométricas: </b></div>
<div class="MsoNoSpacing">
I. NO<sub>(g) </sub>+ ½ O<sub>2(g)</sub>→<span style="mso-spacerun: yes;"> </span>NO<sub>2(g)<span style="mso-spacerun: yes;"> </span></sub>∆H= + 13,5 Kcal </div>
<div class="MsoNoSpacing">
II. ½ N<sub>2(g) </sub>+ O<sub>2(g)</sub>→<span style="mso-spacerun: yes;"> </span>NO<sub>2(g)</sub> <span style="mso-spacerun: yes;"> </span>∆H= ─ 8,1 Kcal </div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">Calcule o∆H para a
reação abaixo:<span style="mso-spacerun: yes;"> </span></b></div>
<div class="MsoNoSpacing">
½<b style="mso-bidi-font-weight: normal;"> N<sub>2(g) </sub>+
</b>½ <b style="mso-bidi-font-weight: normal;">O<sub>2(g)</sub>→<span style="mso-spacerun: yes;"> </span>NO<sub>(g)</sub></b></div>
<div class="MsoNoSpacing">
O valor encontrado será de: </div>
<div class="MsoNoSpacing">
a) – 21,6 Kcal<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>b) +21,6 Kcal<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>c) –
20,6 Kcal<span style="mso-spacerun: yes;"> </span>d) – 5,4 Kcal<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>e) + 5,4 Kcal</div>
<div class="MsoNoSpacing">
resp. </div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;">6- Calcule o ∆H da
reação:</b></div>
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<b style="mso-bidi-font-weight: normal;">P<sub>4(s) <span style="mso-spacerun: yes;"> </span></sub>+ 10 Cℓ<sub>2 (g)</sub>→ 4 PCℓ<sub>5(s)</sub></b></div>
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Utilizando os seguintes dados:</div>
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P<sub>4(s)<span style="mso-spacerun: yes;"> </span></sub>+
6 Cℓ<sub>2 (g)</sub>→ 4 PCℓ<sub>3 (l)</sub><span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span>∆H─ 1279 kJ/mol </div>
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PCℓ<sub>3 (l)<span style="mso-spacerun: yes;"> </span></sub>+<span style="mso-spacerun: yes;"> </span>Cℓ<sub>2 (g)</sub>→<span style="mso-spacerun: yes;"> </span>PCℓ<sub>5 (s)</sub><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>∆H=─
124kJ/mol<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></div>
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resp.</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
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<b style="mso-bidi-font-weight: normal;">7- Utilize as
seguintes informações:</b></div>
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4HCℓ<sub>(g)</sub> +O<sub>2(g)</sub> → 2H<sub>2</sub>O<sub>(l)</sub>
+2Cℓ<sub>2 (g)</sub><span style="mso-spacerun: yes;"> </span>∆H=─148 kJ/mol</div>
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½ H<sub>2(g)</sub><span style="mso-spacerun: yes;">
</span>+ ½ F<sub>2(g)</sub> → HF<sub>(g)</sub><span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>∆H=─273 kJ/mol</div>
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H<sub>2(g)</sub><span style="mso-spacerun: yes;"> </span>+
½ O <sub>2(g)</sub> →<span style="mso-spacerun: yes;"> </span>H<sub>2</sub>O<sub>(l)</sub><span style="mso-spacerun: yes;"> </span>∆H= ─286 kJ/mol</div>
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Para estimar o ∆H da seguinte reação:</div>
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<b style="mso-bidi-font-weight: normal;">2HCℓ<sub>(g)</sub><span style="mso-spacerun: yes;"> </span>+ F<sub>2(g)</sub><span style="mso-spacerun: yes;"> </span>→<span style="mso-spacerun: yes;"> </span>2 HF<sub>(g)</sub><span style="mso-spacerun: yes;"> </span>+ Cℓ<sub>2(g)</sub><span style="mso-spacerun: yes;"> </span>∆H=<span style="mso-spacerun: yes;">
</span>?<span style="mso-spacerun: yes;"> </span></b></div>
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resp. </div>
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Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-9774429563256820672013-09-30T10:50:00.000-07:002013-10-08T03:19:26.610-07:00Combinação dos Elementos (Reatividade dos elementos) e Ligação Iônica. ( NEJA)<!--[if !mso]>
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<span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%;">Seção 1 – Volume 2 - Aula do Professor Carlucio Bicudo</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 115%;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Combinação dos elementos (Reatividade dos
elementos)</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Arial","sans-serif";">■</span><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-hansi-font-family: Calibri;"> Motivação: aprendendo a combinar</span>.</div>
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<span style="font-family: "Times New Roman","serif";">■
Objetivo: Levar os alunos a entenderem que muitos dos elementos existentes se
combinam dando origem a novos elementos.</span></div>
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<span style="font-family: "Times New Roman","serif";">■
Material: papel cartão, tintas nas cores vermelho, azul, amarelo e verde.</span></div>
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<span style="mso-spacerun: yes;"></span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"><img alt="" height="149" 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" width="200" /> </span><span style="mso-spacerun: yes;"> </span><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="mso-spacerun: yes;"> </span><img alt="" height="168" 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" width="320" /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span><span style="font-size: 12.0pt;">1.1 – <b style="mso-bidi-font-weight: normal;">Noção de
íons</b><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span><span style="font-size: 12.0pt;">Os elementos químicos ao se combinarem, forma milhões
de compostos diferentes. Entretanto, alguns elementos não se combinam
naturalmente, porque seus átomos se encontram isolados na natureza, constituindo
os gases nobres da atmosfera (Hélio, neônio, argônio, criptônio, xenônio e
radônio).</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Observe a tabela dos gases
nobres.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: none; margin-left: 7.85pt; mso-border-alt: solid windowtext .5pt; mso-border-insideh: .5pt solid windowtext; mso-border-insidev: .5pt solid windowtext; mso-padding-alt: 0cm 3.5pt 0cm 3.5pt;">
<tbody>
<tr style="height: 13.2pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 66.0pt;" valign="top" width="88"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span><span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Nome<span style="mso-spacerun: yes;"> </span></span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 58.2pt;" valign="top" width="78"><div class="MsoNoSpacing">
Símbolo</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>Z</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>K</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing">
L</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing">
M</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 22.2pt;" valign="top" width="30"><div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>N</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 20.4pt;" valign="top" width="27"><div class="MsoNoSpacing">
O</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 16.8pt;" valign="top" width="22"><div class="MsoNoSpacing">
P</div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; height: 13.2pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.0pt;" valign="top" width="24"><div class="MsoNoSpacing">
Q</div>
</td>
</tr>
<tr style="height: 11.4pt; mso-yfti-irow: 1;">
<td style="border-top: none; border: solid windowtext 1.0pt; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 66.0pt;" valign="top" width="88"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Hélio</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 58.2pt;" valign="top" width="78"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>He</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>2</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>2</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 22.2pt;" valign="top" width="30"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 20.4pt;" valign="top" width="27"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 16.8pt;" valign="top" width="22"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.4pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.0pt;" valign="top" width="24"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
</tr>
<tr style="height: 12.6pt; mso-yfti-irow: 2;">
<td style="border-top: none; border: solid windowtext 1.0pt; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 66.0pt;" valign="top" width="88"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Neônio</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 58.2pt;" valign="top" width="78"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Ne</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>10</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>2</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>8</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 22.2pt;" valign="top" width="30"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 20.4pt;" valign="top" width="27"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 16.8pt;" valign="top" width="22"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.6pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.0pt;" valign="top" width="24"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
</tr>
<tr style="height: 12.0pt; mso-yfti-irow: 3;">
<td style="border-top: none; border: solid windowtext 1.0pt; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 66.0pt;" valign="top" width="88"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Argônio</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 58.2pt;" valign="top" width="78"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Ar</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>18</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>2</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>8</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>8</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 22.2pt;" valign="top" width="30"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 20.4pt;" valign="top" width="27"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 16.8pt;" valign="top" width="22"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.0pt;" valign="top" width="24"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
</tr>
<tr style="height: 12.0pt; mso-yfti-irow: 4;">
<td style="border-top: none; border: solid windowtext 1.0pt; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 66.0pt;" valign="top" width="88"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Criptônio</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 58.2pt;" valign="top" width="78"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Kr</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>32</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>2</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>8</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>18</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 22.2pt;" valign="top" width="30"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>8</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 20.4pt;" valign="top" width="27"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 16.8pt;" valign="top" width="22"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.0pt;" valign="top" width="24"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
</tr>
<tr style="height: 12.0pt; mso-yfti-irow: 5;">
<td style="border-top: none; border: solid windowtext 1.0pt; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 66.0pt;" valign="top" width="88"><div class="MsoNoSpacing">
Xenônio</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 58.2pt;" valign="top" width="78"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Xe</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>54</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 25.2pt;" valign="top" width="34"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>2</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>8</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 21.0pt;" valign="top" width="28"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>18</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 22.2pt;" valign="top" width="30"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>18 </div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 20.4pt;" valign="top" width="27"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>8</div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 16.8pt;" valign="top" width="22"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 18.0pt;" valign="top" width="24"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<br /></div>
</td>
</tr>
<tr style="height: 10.8pt; mso-yfti-irow: 6; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid windowtext 1.0pt; height: 10.8pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 66.0pt;" valign="top" width="88"><div class="MsoNoSpacing" style="margin-left: -4.35pt;">
<span style="mso-spacerun: yes;"> </span>Radônio</div>
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<span style="mso-spacerun: yes;"> </span>Rn</div>
</td>
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<span style="mso-spacerun: yes;"> </span>86</div>
</td>
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<span style="mso-spacerun: yes;"> </span>2</div>
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<span style="mso-spacerun: yes;"> </span>8</div>
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<span style="mso-spacerun: yes;"> </span>18</div>
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<span style="mso-spacerun: yes;"> </span>32</div>
</td>
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<span style="mso-spacerun: yes;"> </span>18</div>
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<span style="mso-spacerun: yes;"> </span>8</div>
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<br /></div>
</td>
</tr>
</tbody></table>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span></div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span><span style="font-size: 12.0pt;">Ao analisarmos a tabela, podemos observar que todos os
elementos apresentam a última camada completa, ou seja, com 8 elétrons. Com
exceção para o Hélio que com 2 elétrons está completo, porque o nível K só
admite, no máximo, 2 elétrons. É por esta razão, que eles podem existir livres
e isolados na natureza.</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Já os outros átomos, tendem a adquirir
eletrosfera igual a dos gases nobres. E como fazem isto? Ganhando ou perdendo o
menor número de elétrons. Ao ganhar, os átomos deixam de ser neutros. Transformando
desta forma em íons.</span></div>
<div class="MsoNoSpacing">
<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt;">Íons = </span></b><span style="font-size: 12.0pt;">são
átomos eletricamente carregados.</span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;">
</span></span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Existem dois tipos de
íons:</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■</span><span style="font-size: 12.0pt;"> Cátions = íon positivo<span style="mso-spacerun: yes;"> </span>--------</span>><span style="font-size: 12.0pt;">
quando o átomo perde elétrons.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■</span><span style="font-size: 12.0pt;"> Ânions =<span style="mso-spacerun: yes;"> </span>íon
negativo -------</span><span style="font-family: Wingdings;">></span><span style="font-size: 12.0pt;"> quando o átomo recebe elétrons.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt;">A teoria do Octeto = </span></b><span style="font-size: 12.0pt;">No inicio do século XX, Kossel (Alemanha) e Lewis
n(EUA) propuseram que os átomos se ligariam para que suas eletrosferas se
tornassem semelhantes às dos gases nobres.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
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<w:LsdException Locked="false" Priority="72" SemiHidden="false"
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<w:LsdException Locked="false" Priority="63" SemiHidden="false"
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<w:LsdException Locked="false" Priority="72" SemiHidden="false"
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<w:LsdException Locked="false" Priority="73" SemiHidden="false"
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</span></span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Seção 2 – Volume 2<span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">Ligação
Iônica – Uma transferência amigável.</b></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span></span></b><span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>Uma das formas
pelas quais os átomos podem se ligar é através de uma transferência de
elétrons. Isto é, um átomo doa elétrons para outro átomo, de modo que ambos
fiquem estáveis.</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;"><span style="mso-spacerun: yes;"> </span>A ligação iônica ou eletrovalente,
ocorre entre <b style="mso-bidi-font-weight: normal;">metais</b> (perdem
elétrons) e <b style="mso-bidi-font-weight: normal;">ametal</b> (recebem
elétrons).</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■</span><span style="font-size: 12.0pt;"> Metais = possuem 1, 2 ou 3 elétrons na última camada,
e tendem a perder elétrons.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">■</span><span style="font-size: 12.0pt;"> Ametal = possuem 5, 6 ou 7 elétrons na última camada,
e tendem a ganhar elétrons.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<u><span style="font-size: 12.0pt;">Formação do cloreto de
sódio (NaCl) – sal de cozinha.<span style="mso-spacerun: yes;"> </span></span></u></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Então: </span><span style="font-size: 12.0pt;"></span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">METAL + NÃO
METAL → LIGAÇÃO IÔNICA</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Exemplo: Na e Cl<br />
Na (Z = 11) K = 2 L = 8 M = 1<br />
Cl (Z = 17) K = 2 L = 8 M = 7</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">O Na quer doar 1
é
→ Na+ (cátion)<br />
O Cl quer receber 1 é →
Cl – (ânion)</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">O cloro quer receber 7é na última camada. Para
ficar com 8é (igual aos gases nobres) precisa de 1é.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> Na<sup>+</sup>
Cl <sup>–</sup>
→
NaCl<br />
cátion ânion
cloreto de sódio<br />
<br />
As ligações iônicas formam compostos iônicos que são constituídos de <b style="mso-bidi-font-weight: normal;">cátions</b> e<b style="mso-bidi-font-weight: normal;">ânions</b>. Tais compostos iônicos formam-se de acordo com a capacidade
de cada átomo de ganhar ou perder elétrons. Essa capacidade é a <b style="mso-bidi-font-weight: normal;"><i>valência</i></b>.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Observe a tabela com a valência dos elementos
químicos (alguns alcalinos, alcalinos terrosos, calcogênios e halogênios):</span></div>
<div align="center">
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="mso-cellspacing: 0cm; mso-padding-alt: 0cm 0cm 0cm 0cm; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing" style="tab-stops: 105.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">SÍMBOLO<span style="mso-tab-count: 1;"> </span></span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">ELEMENTO QUÍMICO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">CARGA ELÉTRICA</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Na</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">SÓDIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">+1</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">K</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">POTÁSSIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">+1</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Mg</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">MAGNÉSIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">+2</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 4;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Ca</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">CÁLCIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">+2</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 5;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Al</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">ALUMÍNIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">+3</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 6;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">F</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">FLÚOR</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">-1</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 7;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Cl</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">CLORO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">-1</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 8;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Br</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">BROMO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">-1</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 9;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">O</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">OXIGÊNIO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">-2</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 10; mso-yfti-lastrow: yes;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">S</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">ENXOFRE</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">-2</span></div>
</td>
</tr>
</tbody></table>
</div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Valência de outros elementos químicos:</span></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="mso-cellspacing: 0cm; mso-padding-alt: 0cm 0cm 0cm 0cm; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">SÍMBOLO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">ELEMENTO QUÍMICO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">CARGA ELÉTRICA</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Fe<span style="mso-tab-count: 1;"> </span></span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>FERRO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">+2</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Fe</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">FERRO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">+3</span></div>
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</tr>
<tr style="mso-yfti-irow: 3;">
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Ag</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">PRATA</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">+1</span></div>
</td>
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<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Zn</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">ZINCO</span></div>
</td>
<td style="padding: 0cm 0cm 0cm 0cm; width: 147.75pt;" valign="top" width="197"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">+2</span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"> Exemplo:
Mg e Cl</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">
Mg+2
Cl 1-
→
MgCl<sub>2<span style="mso-spacerun: yes;"> </span></sub><br />
cátion
ânion
cloreto de magnésio</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Pode-se utilizar a “<i>Regra da Tesoura</i>”, onde
o cátion passará a ser o número de cloros (ametal) na fórmula final e o ânion
será o número de magnésio (metal).</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Outro exemplo: Al e O</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> Al +3
O -2
→ Al<sub>2</sub>O<sub>3</sub>
<br />
cátion
ânion
óxido de alumínio</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Neste caso, também foi utilizada a “Regra da
Tesoura”.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><br />
A fórmula final será chamada de <b style="mso-bidi-font-weight: normal;"><i>íon
fórmula</i></b>. </span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Fórmula Eletrônica / Teoria de Lewis <span style="mso-tab-count: 1;"> </span></span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">A fórmula eletrônica representa os elétrons nas
camadas de valência dos átomos.<br />
Ex. NaCl</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">A fórmula eletrônica é também chamada de fórmula de
<i>Lewis</i> por ter sido proposta por esse cientista. </span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; mso-fareast-language: PT-BR;">Os compostos iônicos apresentem as seguintes propriedades</span></b><span style="font-size: 12.0pt; mso-fareast-language: PT-BR;">:</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■</span><span style="font-size: 12.0pt; mso-fareast-language: PT-BR;"> São sólidos (retículos cristalinos) em condições normais de temperatura
(25°C) e pressão (1 atm);</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■</span><span style="font-size: 12.0pt; mso-fareast-language: PT-BR;">São duros e quebradiços;</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■</span><span style="font-size: 12.0pt; mso-fareast-language: PT-BR;"> Possuem pontos de fusão e de ebulição elevados. Visto que a atração
elétrica entre os íons é muito forte, é necessário fornecer uma grande
quantidade de energia para quebrá-la. Um exemplo é o cloreto de sódio, que
apresenta ponto de fusão igual a 801°C, e ponto de ebulição de 1413°C;</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■</span><span style="font-size: 12.0pt; mso-fareast-language: PT-BR;">Em solução aquosa (dissolvida em água) ou em líquidos, eles conduzem
corrente elétrica, pois seus íons com cargas positivas e negativas ficam com
liberdade de movimento e fecham o circuito elétrico, permitindo que a corrente continue
fluindo;</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■</span><span style="font-size: 12.0pt; mso-fareast-language: PT-BR;">Seu melhor solvente é a água, pois, assim como ela, estes compostos são
polares. No entanto, apesar de serem polares nem todos os compostos iônicos se
dissolvem na água. Alguns exemplos de compostos que não solubilizam em água
são: carbonato de cálcio (CaCO<sub>3</sub>), de estrôncio (SrCO<sub>3</sub>) e
de bário (BaCO<sub>3</sub>), além do cloreto de prata (AgCl), que é
praticamente insolúvel em água.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;">
</span>Atividades de fixação</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">1) Forme o composto iônico dos elementos abaixo,
utilizando a fórmula eletrônica.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">a) Al(Z= 13)<span style="mso-spacerun: yes;">
</span>+ F(Z= 9)<span style="mso-spacerun: yes;"> </span>b) Mg
(Z=12)<span style="mso-spacerun: yes;"> </span>+ Cl (Z=17)</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">c) Ca (Z= 20)<span style="mso-spacerun: yes;">
</span>+ Cl (Z=17)<span style="mso-spacerun: yes;"> </span>d) N
(Z=7)<span style="mso-spacerun: yes;"> </span>+<span style="mso-spacerun: yes;">
</span>Al(Z= 13)</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">e) K (Z= 19)<span style="mso-spacerun: yes;">
</span>+<span style="mso-spacerun: yes;"> </span>O(Z= 8)</span></div>
<div class="MsoNoSpacing">
<br /></div>
<br />
<br />
<br />
<div class="MsoNoSpacing">
<br /></div>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-48938561306904842512013-09-28T03:26:00.003-07:002013-09-28T03:26:45.402-07:00Vídeo de música e letra sobre o Delta H - vídeo do Professor Sívlio Predis.<iframe allowfullscreen="" frameborder="0" height="315" src="//www.youtube.com/embed/eEeWJUb_C8U" width="420"></iframe> <br />
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<span style="mso-spacerun: yes;">
</span><b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt;">“Calculando
o Delta H”</span></b></div>
<div class="MsoNoSpacing" style="tab-stops: 66.75pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt;"><span style="mso-tab-count: 1;"> </span></span></b></div>
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<span style="font-size: 12.0pt;">Agora sei calcular o Delta
H facim facim, Professor manero.</span></div>
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<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Pra calcular o delta H tem
que ter disposição</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Pois a entalpia que eu uso
é o calor de formação</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Pra calcular o delta H o
que eu tenho que fazer</span></div>
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<span style="font-size: 12.0pt;">É pegar o
"produtô" menos o "reagentê"</span></div>
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<br /></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Pra calcular o delta H eu
posso usar a ligação</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Que pra quebrar é positivo
e negativo é a formação</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Pra calcular o delta H tem
o Hess que é boladão</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">ele inverte, multiplica,
faz até a divisão.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Soma, soma, soma, soma</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Soma, soma com carinho</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Soma, soma, soma, soma
desse jeito é gostosinho</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Soma, soma, soma, soma com
o Predis danadão</span></div>
<div class="MsoNoSpacing">
<span style="font-size: 12.0pt;">Vem somando o delta H que
é o delta H da reação.</span></div>
<br />Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com2tag:blogger.com,1999:blog-4100995395162748456.post-41112630560383028032013-09-24T11:29:00.002-07:002013-09-24T11:29:37.011-07:00A organização dos elétrons - NEJA - Professor Carlúcio Bicudo<!--[if !mso]>
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<br />
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;">Seção 4 Unidade 14<span style="mso-spacerun: yes;"> </span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; mso-fareast-language: PT-BR;">A organização dos elétrons.</span></b></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; mso-fareast-language: PT-BR;">■ </span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Motivação: </span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Montando o Diagrama de Pauling. (Colocando azeitonas nas empadas)</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■ Descrição sucinta: A atividade tem como objetivo
levar os alunos a construírem um diagrama de Pauling com forminhas de papel e
neles colorarem algumas bolinhas de papel, representando a quantidade de
elétrons de respectivos elementos químicos.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■Materiais: Forminhas de papel (pode ser de empadas
ou de docinhos) e ainda, cola para papel, várias bolinhas de papel colorido,
canetas hidrocor e etc.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">■ Objetivo: Levar os alunos a entender o mecanismo
da distribuição de elétrons criado por Linus Pauling.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Obs.: <i style="mso-bidi-font-style: normal;">Fotos dos
meus alunos produzindo o diagrama no final desta aula.</i></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>A <b>distribuição eletrônica</b>
nos descreve o arranjo dos elétrons em um átomo, fornecendo o número de
elétrons em cada nível principal e subnível. Os elétrons preenchem os subníveis
em ordem crescente de energia. Um subnível deve estar totalmente preenchido
para depois iniciarmos o preenchimento do subnível seguinte. </span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">O cientista Linus Pauling formulou um diagrama que
possibilita distribuir os elétrons em ordem crescente de energia dos níveis e
subníveis. </span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">Diagrama de Linus
Pauling</span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"></span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">O sentido das
flechas indica os subníveis e níveis em ordem crescente de energia. </span></div>
<div class="MsoNoSpacing">
<b><span style="font-size: 13.5pt; mso-fareast-language: PT-BR;">1. Distribuição Eletrônica em átomos neutros</span></b></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">Para fazermos a
distribuição eletrônica de um átomo neutro, devemos conhecer o seu número
atômico (Z) e, consequentemente, seu número de elétrons e distribuí-los em
ordem crescente de energia dos subníveis, segundo o <b>diagrama de Pauling</b>. </span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;"> </span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="mso-fareast-language: PT-BR;"></span></div>
<div class="MsoNoSpacing">
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jmSsX9x7a86duwYEoksKysLDw9fXl7e+2btNnAlNwiCKBQKDodDo9HAVTw+Pj42NgafCQq7QRA0MjJy/vx5vV4vlUoxGEx7e3txcfHGxsbGxkZ7e7vjYAf/fP36dSKRKJFIoqKi0Gh0XV2dv78/0JlOp8vLy6PT6Xv2kfcS106Yc+fOUSiUsbGxhw8flpWV7aXLEUx6hEKhSCQSiURLS0u7Ecx2zIrm5+dXWVnJ5/PHxsakUmlERMTTp09xOJzj+SaTKTw8vKmpCYKg6urqx48f83i8vr4+uVze0NDw8OHDhISEbZHmtra2Fy9e6PV6tVr97bffJiYmikSiysrKv/zlL4uLi+vr66mpqduShB0YXI+AsL+qvr7e29t7LyOpJpOptLQ0MjIyJiYmJiYmNDR0N8qKwqqCICgnJ+fMmTPPnz9///691WrVaDSbm5uOFjyTyVRVVZWdnQ0eXGZnZ318fB48eJCVlSWVSkGKCplM5njvMRiMyMhIMG2yWCw+Pj7A6mgymY4fP97X12ez2QwGA5zP94CxFQfs7OwsKSlZXl4eHBy8ePEiCN3k5eUFBga6TLG6r4FHQLVavb6+LhKJsrOzz54969LPSSaTkUgk/N/l5WWVSjU4OHjy5EkMBuN8/sbGBgKBgCsCmUymH3/8ETz0zMzMPHz4cDd8iJ8VH1SlVCrr6uqwWOzm5mZTU9Pf/va34uJiJBIZFxd38KpwsVisU6dOPX78WK1WC4XCtLS04eFhIpGYmZlpNBq3nTwyMvI///M/3t7eN2/evHXr1uTkZENDAxqNnpmZSU5Odq4qaDQanz59+s0339y7d+/69etZWVlms9nX1/f7779/9+5ddnb2biSk/Nz4oCqVSvX+/fuysrL5+XmFQsHhcEQikUAgOJCuNJVKxeVyxWKxxWKxWCxzc3O9vb10Ot1lRyWXy6enpycmJkZHR8fGxuRyuVKp7O/vp1KpLuvI22w2Nps9PT09Ojo6MjKyuLhoMpkuXrwYGRlJoVC+kNLzW7n2jEbjwMCAy9z2Hj4Gq9Xq5eX1RaXO/qAqqVTa0dFBpVKnp6c9+9rci0Ag8Pb2Lioq+nLyHH9QlcFg4PF4jiuBHtyFXC5nsVh8Pv+gPvE544kue3A/HlV5cD8eVXlwPx5VfUqsVuvBMxpBO6tqbW0NpEOBEYvFbDb7YMSbnRc8IQiy2WwUCgWLxW4LUi0tLf1S0U2JRFJbWzs5Oen47Ly+vg4yzOyASCQCa2bwkY2NjV/62+r1+vn5+f2SS2wnVbFYrH/9618pKSnw/TQyMhIeHr4b6TT2DLPZPDIykpSU5FxVC4IgpVJJIBDi4+PhEpvr6+sIBCIwMPDWrVuO1e0AVquVRqOVlJQEBATAgujp6QkPD79582Z6erpL7UIQRKfTCQSC41pDS0tLWFjYnTt3ioqKnN+lUCjy8vJKS0v/2KfeY35lBMzKyvrP//zPyspK8F+bzQb/DO3PUhGbm5udnZ2nT5+OjY2FD9rtdtBngK9zenoazrVHo9GSkpKmpqaePXt27tw52CAFnJ92u91ut5vNZhQKBXdvycnJfX193d3df/7znx2LKsKdmUqlSk5OTk9Pb2pqAr9Ho9GAd1Gp1MOHD8NOVIvFAv+RKRRKVVXVbv1d3MpOqtJqtRQKpbCw8LvvvgOlTY1GY11dHQh0zM7OlpSUIJHI/ZV2Aajn559/hj0LMpmspaWlrKwMuJ1EIlFnZyfciyiVSiAXOp1+9OhRnU5nNpsnJiaQSGRLS4vRaLRYLCQSyTG5IxyW8fX1RaPRRqOxtbV1amqqtbU1Ly9PIBAAx5VIJAoLCwORZovFotfrIQgyGAxJSUlsNttisSwuLtbV1aHRaNAL9vf3HwRVaTSanp4elUqVk5Pz9ddfg4lCTU2NzWaTyWRYLHZoaMjX1/fNmzd71Vq3ATth1Gp1WFjY8PCwXC5vb2/XarWgF3E07gHS09NTU1MhCMLj8eC9BAJhdXW1u7s7MjISh8Ntm3ixWKx79+4tLS2trKwcPXo0PDycxWLFxsaePHmSzWaTSCQmk0kkEh3t85OTk4mJieHh4aA4dGhoqFKpnJubGxoastlsLS0txcXF+6J+zq+oqqura3193WKxPHnyBBit8Hg8+GCLi4ssFis0NNTPz8+NDTKbzXg8PicnJy8vLy8v7+3bt5OTk278/QBHVf38888XL17Mz89ns9kqlYpKpXZ0dLBYLMfzBwcHwZcNQVBHR8exY8eio6Pfv39vMBjm5+dBti3H/B8ymSw6Orq7uxuCIIvF8uOPP2KxWAiCNjc3v/76a9Dxs1gsx6m63W7n8/mzs7NeXl4lJSWgTvGTJ0+wWOzq6irYpUKn039povZZsaUqu90OD/wgOZheryeTySDpnlarvXz58pMnT6qqqux2++joaGxs7Nra2r///W9/f383NshqtU5MTHR1dZFIJBKJ9P79+91IGAn7q+x2+8rKCgaDCQoKunXrFhiGtkGj0V6/fg0/0xmNRgqFkp2dferUqY6ODufz9Xp9fn4+cLtDEGQymby9vcF/xWLxP//5T2e7ulAohB0TcXFxycnJEAQxmcySkpIrV67sUHj88+SDqmw2W29vLyjjxufza2trZTLZ6upqaWnp9PQ0mDByOJy///3v165dgyCouLj42LFjS0tLUVFRt2/f3hc3EIxcLr9582ZYWJjRaFxaWsJgMGKxmEQiBQQEOKtKIBDcv38/KioKg8FUV1cvLy8TCAQGgyEUCoODg50rnFut1uLi4hs3bqBQqMrKysHBQbPZfOnSpaCgoMnJSSQSWV5e7hy/5/F49fX1TCZTIBDExsYuLi4uLCzg8XixWIxEIverqiwWCwaDqaqqMplMi4uLmZmZCwsLLBYrPz+/t7cXzms4OTmJQqEgCOJyuaGhofX19SQSqaqqan/ZsObm5goLC3E4nFwu1+v1NTU1paWljY2N2xbnALOzs4mJiampqa9evUpNTeVwOLOzswgEor6+vr+/33mWYzAY3r17l5yc/ObNm6SkJPCUd+XKldOnTycnJ5PJ5F9qVVVVVWlpKZFIBFmiJRJJbm4uCoVqb2/fjRrBu8rWCEilUsGqgV6vLywsdLmp0sMfwGw2nzt3zuVYeVDZUlVXVxcCgbBYLHK5PCUl5aBuKtp71Gq1l5dXXV3dl2Nc21IVMG4rFAqhUJiSkuL8aO3hj8Hlcquqqrq6un4p5nPw8ESXPbgfj6o8uB+Pqjy4H4+qtiOXy3+X1cdqtQoEgj+w08FsNstkst8eoReLxTKZ7PdeBYIgqVT6uypqG43Gj3yw+BUnTFVVVW1tLQiXCgQCFAoFF97Y18zPz7tcOtFoNPX19XFxcY4LS7Ozs7m5ua2trc7fjd1up9PpKSkpBQUFcNIOjUZTW1tbVFS0wx7lzc1NMpm8trYGq0qr1dbV1RUWFro0ZgkEgvz8/FevXjn+zvHx8ZycHJeFDmFGRkaYTOa2jRgGg8Flsmqz2dze3o7H4z9yWXsnVUkkkvPnz//8888ajUYmkyUlJSGRyP2eyEsul1dXV/v4+Lx9+9b5VZVKJRaLCQQCnL9qYWEhLCzs7du3R44cef369bab2GazicViHo8XGRkJf98IBCIlJcXPz+/EiROgoNI2DAYDFostLy+H7R42my0lJSUxMfHZs2e+vr7Om1ElEolAIEAgELDcKRRKYGBgWlrajz/+6GhPcqS9vb20tNQ55JWWlnby5Enn861Wa0tLS05OjsvI1W/nV0bAhw8flpaWqlQqJBLZ19f3MVf6TNBqtUKh8M6dO45hEJFIxGaz4Sf/4eFhuAwii8UCKRKIRCKoDwhBkFKpZLPZKysroKcRCAQjIyNwf1BTU6NQKEwm04kTJyoqKnQ6nVQqtVgsbDZ7YWEBgqC1tbWwsDACgZCQkADCrGq1urOzE6zU+/r6Anug0Wjkcrk8Hg/8Zo1G093dDWLYdrt9fHycwWCAy/n7+5vN5s3NTa1WK5FI4CD0y5cvCwoKUlNTHXfuz83NBQUFHT58GD4iFAoXFxdBX0un09+9e7e7qnry5Mnjx48zMzMdMxoeAH766ScQXTYajV1dXSgUqqioCIPBWCyWuro6JBLp3Mf09fVduXLFbrcLhcKKioqampq0tLT19fX5+fns7GwKhbItemO1Wq9fv04ikVZXV588eVJYWFhZWQmsnmKxODs7e2VlJT093fFCHA6nrq4uJydHq9VubGxgMBgsFpuXl0elUjc2NvLy8ohEouPUSqFQDAwMpKamjo+PazSa1NTUiIiIxsbGgIAA4KIpKSmhUCgYDAZ2scrl8ra2turqai8vLwiC7HZ7Y2NjU1NTdnY2uHnGxsaysrI+Ml/Lr6gqJCTkz3/+88mTJ/csK5zNZhMKhfPz82w2m81ms1isPzZF3RnH/FV3796trq6GIIjD4ahUqvz8/MzMzG3pjXQ6nb+/PziIRCL/9a9/abXapaUltVrd29v75s2bysrKbWkaqqurY2JiwNdz7ty5lJQUCIKGhob++7//e2pqam1tbWhoSCAQwHM1q9U6NjZWVFR0+fJlkKbh6tWrLBbLZDKJRCIWi5Wenl5SUuI4r+XxeEQi8d69e2lpaTabLSkp6caNGyaTSalUHj16tLS0dHV1dXR0dGZmBlzFZrP19PSMj49TKJRTp05BEGS320+cONHd3a3VapeXl+12O41GQ6FQH7nf+FdU5efnl5SUVFBQ8M0335BIpI+50m/EYrE0NDRkZ2fn5ubm5uampaXthr8KdsJYrVYMBnP27NmzZ8+Wl5cbjUaz2azX6x2f6Ww2W35+PjBIQRAkEAj8/PxOnz7t5+cnkUjMZrPJZNLr9Y5Pc1Qq9eXLl2DaBDINvX//HoIgg8Fw6tSpwcFB8DN8vmM/5+/vHxsbq9VqU1NTT548efXqVRDGBlcBo6HNZoNneMPDw8A/kp6eHhMTAw6+ePEC6NhxLJPL5aGhoaGhoTdv3vzTn/6Uk5OjUCiwWOz58+fPnDmDQqGAJVWr1X7k5v0tJ4xIJAKZ0LRaLZvNBjfZ7du3EQgEBEF5eXlfffUVBoPZg2CWXq/XaDRarVar1Wo0mt1wP/r5+YG8oDKZbGlpyWw2EwiEM2fOOCc2NhgM4OELpP/T6XRcLtdkMikUisuXLwMHxzbodHpQUNDw8PDy8vLGxgbwV1VUVEAQNDAwEBoa6rxywWQywZQLgqCwsDA8Hq9QKCQSiVarTUpKun///rbzVSrV8PAw6IH6+voCAgK0Wu2rV6+A121lZSUgIMA5pZHVapXL5XK5HIfDffvtt2q12mq1gqw1zc3NFy9eBAL4eP4Dvl5lZWVFRYVUKq2rq+vp6amvr6fRaA8fPoyIiAAZ0qqrqy9fvnwAkg4KBIInT54kJSXJ5fKVlZX8/Py2trbm5maXT1I0Gu3q1avBwcFhYWHAJUwkEquqqvr6+nJychzt6gCDwRAbG3vz5s2IiIiQkJCamhrghDl58mR1dXVxcbHLuYRCocjKysLhcH19fRgMBuzTevv2bUdHR01NjbPfwWazdXZ2ZmRkkMlkHA4HuvPExMS//vWv+fn5ZWVlOwwsGo0Gi8XeunVreXnZarWmpqYSCAQcDofD4T5ykg6zNQIODAyg0WgOh/Py5cvV1dVnz54NDg7Ozc3R6XR4lBUIBAeglPfy8vL8/DyXywUPdEwms6en55eSVG9sbDAYDAaDMTMzw2Aw1Gq1SqUikUhDQ0MuJ3xGo3FxcZHBYMzOztLpdJFIZDabL168GB8f397evkMuTBaL1dPTA+egM5lMVCq1t7f3l/YAgmaMjo7CybdTUlJu3brV1NTkrPVtbwTFjiUSic1m2/nj/zG2VDU0NFRdXW21WicnJzMyMt68eeMu5X7hmM3mEydOwIbj3SMmJub58+e7fZXfwpaq2tvb09LSwIJnQ0MDWAvx8JHY7fbV1dUHDx7U1dXtqg9bq9WmpKTExMR8DqXqt1TFZDJJJM77aNUAAAlmSURBVJJSqRSJRAdjz/vnAEj0LZFIRCLRrvb9CoVCLBYLhcLdWIj5vXiiyx7cj0dVHtyPR1Ue3I9HVR7cz06q0uv1m5ubIMP4+vr6QTLz63S6X8pfRaVScTic4xY8jUbD5/N/aRYslUpBUn84YgPsMSKRaGevnFAoFAgE8Lvsdvvy8rJQKHTp4zMajS0tLd3d3Y5OKZVKxefzd94tqFQqZ2dnnSMwLh8drFYrlUrFYDCOGVn0er1AIHBedlcoFL29vWCF3Gq1zs7Owg6znVRFo9FOnDjx6NGj5ubmsLCwvLy8HU7eL2g0momJCWAicH5VJpMRicS3b9/C9es2NjaioqIuXLhw+PBh5zUnm81Go9HQaLRjHAaHw/3zn/88fPhwSEiIy+C/3W6fmprCYrGOAqqrq7t27drx48cTEhKc38VisfB4fExMDIVCAUf4fH5QUNCFCxd8fHx+yVGyvLyMwWCA2caR5ubm27dvO5+/sbFBJBKjoqLg4lBarfbNmzfnz58/fvw4DodzvE/6+vp++OEHKpVqtVrBxmv4pV8ZAe/du5eeng5BkEwmm5ub2/nkfYFUKm1ra7tx44bLbeYg5jg8PAyKGUEQNDU1BUJ4mZmZJ06ccP6+rVarQqEoKyuD181zc3M3NjZ4PN5XX30FynRtQ6FQpKWlvXv3rrOzE3SZOp2uqKhoc3Nzc3Pz8OHDzmExkN0JjUYDCytwH4AkW69fv3748KHLDwuC9A0NDY6by1dXVx8/fvy///u/zueDIG9zczOsXRqNhsfjIQjq6enx9fV19DJsbGxcunRpaGiIzWZHRERgsVh48/evu/bS09OtVuvc3BzoaYeGhhoaGrKyslzuH98vwP4qCIKYTGZ9fX1paSlI4SISibq7u+EhQ6fTgQ8+PT196tQpENJvaWmpra199+6dUqm0WCxkMpnL5cK/fHNzE3RC169fb2hoAD6q7u7usrKyoKCgwcFBsVgcHh7OZrN//vlnEJAxGAzA9SAWi9PS0kAsBcTQiouLgftlamoKtgXbbDaNRmO1Wo1GY0NDQ0NDg1qtRqPR1dXVLS0t/v7+4E54/fo1MIDAYUGbzdbe3p6dnQ38VRAEzczM4PH4/Px84PPh8/nAGANeVSqVwB8xMDCARCLBn4XFYhEIhJiYmL/97W8jIyNkMrmysrKoqKi+vh6861dU5e/vf+PGjaqqqmfPnkkkEgwGk5ycvLi4mJyc7O/vvxu1uOx2O0hEBm7c9fX13Vg8dPRXvXjxora2ls1mj4yMaDSahISEuLg4YFZxJDk5GSRQxOFwYWFhLBart7dXLpd3dHSEhISUl5dvW9QeHh4ODAxcX1/X6XTHjx+Pjo5eXFxEIBBHjhyZnZ0FlXOIRCI8KwIZql68ePHgwQONRjM1NRUQEDA+Pj47O8tgMFgs1rNnz0A6JPgSdDo9Ly/vwoULIBnkixcvzp8/z+Fwurq6Dh061NnZSSaTqVRqZ2cn8MIDl/34+DiVSj137hz4JVevXu3t7aXRaCwWC6RrS0tLc8xVqVKpioqK7ty58+bNG+BqzM/PF4vFXV1d33//PZVKXVlZaW9vJ5FI8Gj2631VamqqXq8fHx9XKpUglcrk5GRxcXFoaOhuBAfMZjMOh8vMzEQgEAgEIjU1dTeKVMGqMhqN8fHxly9fTk1NHRsbMxgM09PTIyMj22K6ra2tcXFxYKZMoVC8vLzCw8PRaDSYL4+OjtJoNMcZ8crKSlhYGMhTZbFYvL29gT1Lp9MdOXIESJbL5W4z+RgMBq1We+/evTdv3ohEogcPHjx+/LiwsJDP56+trY2Pj09MTDjGpy0Wi06na2xsPHXqlEgkevv2LRwHDA4OTkpKgiCIx+PBwlUqlenp6Wg0+u3bt3/9618pFIper4+MjLx7925KSgqNRjMYDOPj4+Pj47DBGqDT6Xg83rFjxxoaGvz9/ZubmyEIkkqlvr6+oIcTi8Vg2g7YUpVGo3FUCZjPg9qK8EFfX9+IiIjV1dWVlRVH05kbsdlsa2trS0tLQqFQKBTy+fxdqmUK5lV6vV4ikfT09Dx//vzMmTMurzU6OpqRkQF3zHK5nMlkIpHIQ4cObSt5CtBoNJmZmfDtDvxVoDoSn8+/c+eO8/YegUAAW7tevHiBQCDMZjOHw8FisVevXg0ICNh2vlarhY0Jk5OTV65cAcVRo6KiIAiy2WxPnz51rsek1+vxeHxRUdFPP/30X//1XxgMRq1WS6XS3t7e0NDQCxcuONceX1hYgL9oX19fAoFw8eJFMLzy+fzTp0+7rAn6QVUKhQKJRAYHBzMYDI1GQ6FQFArFysqKl5dXUFAQPMpisdjjx483NzePjY2Nj4//rl1mnw96vf7atWvR0dFWq1UsFgNzMJPJDA8Pdx7TZ2dnT5069ejRo9jY2Li4uLm5OQKBALrPuLg45x0iVqs1Pj7+xIkTiYmJERERdXV1ZrP58uXL165d6+vry8zMbG9vdy5ow+fzCwsLBQLB4uJiamqqTCZjMBigQjOYGG0732AwYDCYtrY2jUZTVVUFnglevnx56NChnp6eqqqqoqKiHW77rq4u4DCGICg/P1+lUo2NjSUnJztWjwYQiUQMBqNUKnt6esrKykwmU0FBweHDh1tbW+vr68HlnJdCPqhKp9MB/1pLSwsGg6mpqVlfXxcKhZ2dnd3d3XCva7fbh4eHc3NzCQTC79oh+flgt9vn5ua6urr6+/uBP5hMJpeXlxOJRJcd1dLSUktLS1tbW1NTU2tr69ramkgkqq6urq2tnZ+fd3bGmkwmEonU2tra3Nzc2Ng4OTkJVAVsCzvkbyKRSGVlZb29vaAZKpUKh8MhkcjR0VGXfl+xWFxWVobD4eBO69WrV2fPni0uLh4ZGdnhhl9ZWRkaGurs7FxYWDCbzd3d3SUlJR0dHS7XI1UqFR6Pr66uHh8fBzeD1Wqtq6srLi7m8/nDw8NjY2POzdsaAY1GI5lMptPp0dHRKBQqPj5+3yXj+o04LjyCH/5Ap/vb32K1Ws+fP/9b/FXOGv3VqziekJKSAkbAnfkDH//3/n22KrlhsVgKhcJisRAIBDCe/mp1Aw+/BS6X+/XXX6enp+9qJTe5XP7gwYMrV644j2J7z1bVyejo6OTk5MHBQS6X29HRsby8/OVk8dpV1Go1KNOyq39Po9HI4/E4HM7nUNvSE1324H48qvLgfv4PwyLMiD/LtBQAAAAASUVORK5CYII=" /></span><br />
A distribuição eletrônica pode ser representada em ordem crescente de energia
ou por camadas. Por exemplo: </span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;"> </span><br /><img alt="" 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" /></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="mso-fareast-language: PT-BR;"></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b><span style="font-size: 13.5pt; mso-fareast-language: PT-BR;">2. Distribuição Eletrônica em Íons</span></b></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">A distribuição
eletrônica de íons é semelhante à dos átomos neutros. Lembrando que um íon é
formado a partir da perda ou ganho de elétrons que ocorre com um átomo e que os
elétrons serão retirados ou recebidos sempre da última camada eletrônica (mais
externa), chamada camada de valência, e não do subnível mais energético,
teremos, por exemplo, as seguintes distribuições: </span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;"> </span><span style="mso-fareast-language: PT-BR;"> </span></div>
<div class="MsoNormal">
<img alt="" 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" /></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">Para a
distribuição do íon Fe<sup>3+</sup>, é necessária a retirada de um elétron do
subnível d. </span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;"> </span><img alt="" 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" /></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"><br clear="all" />
<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Atividades</span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">1)Qual
alternativa indica o número de camadas utilizadas na distribuição eletrônica do
cátion bivalente do cádmio, sendo que o seu número atômico é igual a 48?</span></div>
<div class="MsoNoSpacing" style="tab-stops: 328.8pt;">
<span style="color: red; mso-fareast-language: PT-BR;">a) 4</span><span style="mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>b) <span style="mso-spacerun: yes;"> </span>5<span style="mso-spacerun: yes;"> </span>c) <span style="mso-spacerun: yes;"> </span>6<span style="mso-spacerun: yes;"> </span>d) 9<span style="mso-spacerun: yes;"> </span>e) 10<span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">(Fuvest – Sp) A
seguir são mostradas quatro configurações eletrônicas:</span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">1s<sup>2 </sup> 2s<sup>2</sup>
2p<sup>6</sup></span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">1s<sup>2 </sup> 2s<sup>2</sup>
2p<sup>6 </sup> 3s<sup>2 </sup></span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">1s<sup>2 </sup> 2s<sup>2</sup>
2p<sup>6 </sup> 3s<sup>2 </sup> 3p<sup>5</sup></span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">1s<sup>2 </sup> 2s<sup>2</sup>
2p<sup>6 </sup> 3s<sup>2 </sup> 3p<sup>6</sup></span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">a)
Qual das configurações corresponde a cada um dos átomos Cl, Mg, Ne?</span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">b)
Quais configurações apresentam o mesmo número de elétrons na camada de
valência? (Dados os números atômicos: Cl = 17, K = 19, Al = 13, Ne = 10 e Mg =
12).</span></div>
<div class="MsoNoSpacing">
<span style="color: red; mso-fareast-language: PT-BR;">Respostas:<br clear="all" />
a) <sub>17</sub>Cl: 1s<sup>2 </sup> 2s<sup>2</sup>
2p<sup>6 </sup> 3s<sup>2 </sup> 3p<sup>5</sup> (III)</span></div>
<div class="MsoNoSpacing">
<sub><span style="color: red; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> 12</span></sub><span style="color: red; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Mg: 1s<sup>2 </sup> 2s<sup>2</sup> 2p<sup>6
</sup> 3s<sup>2 </sup> (II)</span></div>
<div class="MsoNoSpacing">
<span style="color: red; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> <sub> 10</sub>Ne:
1s<sup>2 </sup> 2s<sup>2</sup> 2p<sup>6 </sup>(I)</span></div>
<div class="MsoNoSpacing">
<span style="color: red; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">b) I. 8
elétrons na camada de valência</span></div>
<div class="MsoNoSpacing">
<span style="color: red; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">II.
2 elétrons na camada de valência</span></div>
<div class="MsoNoSpacing">
<span style="color: red; mso-fareast-language: PT-BR;">III.
7 elétrons na camada de valência</span></div>
<div class="MsoNoSpacing">
<span style="color: red; mso-fareast-language: PT-BR;">IV.
8 elétrons na camada de valência</span></div>
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<span style="color: red; mso-fareast-language: PT-BR;">Portanto,
as configurações I e IV apresentam o mesmo número de elétrons na camada de
valência.</span></div>
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<span style="color: red; mso-fareast-language: PT-BR;"><span style="color: black;">Fotos dos Alunos do NEJA: Colégio Estadual Marechal Souza Dantas - Professor: Carlúcio Bicudo</span> </span></div>
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Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-11453935700485414142013-09-23T07:58:00.002-07:002013-09-24T10:59:39.559-07:00Elementos químicos: os ingredientes do nosso mundo! - Aula do Neja - Professor Carlúcio.<!--[if !mso]>
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<br />
<div class="MsoNoSpacing">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;">Seção 1
Unid.15<span style="mso-spacerun: yes;"> </span></span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 14.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;">Elementos químicos: os
ingredientes do nosso mundo!<span style="mso-spacerun: yes;"> </span></span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;"></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;">■Motivação:
Aprendendo a Classificar.</span></div>
<div class="MsoNoSpacing">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;">■Objetivo:
Compreender a importância fundamental que temos de classificar as diferentes
coisas, como: animais, plantas, pessoas, objetos e porque não os elementos
químicos.</span></div>
<div class="MsoNoSpacing">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;">■ Material:
tampinhas de diversas cores; objetos de diversos tamanhos e objetos de
plástico, de vidro e etc.</span></div>
<div class="MsoNoSpacing">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;">■ Conclusão: Os
objetos podem ser separados por cores, tamanhos, formatos, material do que
foram produzidos e etc.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;"><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">Organizando os elementos químicos.</b></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR; mso-themecolor: text1;"><span style="mso-spacerun: yes;"> </span>A
história da tabela periódica</span></b></div>
<div class="MsoNoSpacing">
<a href="http://www.infoescola.com/" title="InfoEscola: Navegando e Aprendendo"><span style="color: windowtext; text-decoration: none; text-underline: none;">
</span></a><span style="mso-spacerun: yes;"> </span>A <b><span style="color: black; font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin; mso-themecolor: text1;">tabela periódica dos elementos químicos</span></b> é conhecida como
uma ótima fonte de informação quando se deseja saber características sobre os
elementos, como: verificar quais são metais, quais os mais densos, os mais
pesados ou reativos. Entretanto, a <a href="http://www.infoescola.com/quimica/tabela-periodica/"><span style="color: black; mso-themecolor: text1;">tabela periódica</span></a> nem
sempre foi assim, organizada e completa: dispor os elementos obedecendo as suas
semelhanças já foi motivo de muita discussão e <a href="http://www.infoescola.com/quimica/historia-da-tabela-periodica/"><span style="color: black; mso-themecolor: text1;">estudo</span></a> científico, e,
embora a tabela atual seja mais eficiente, sua formação é derivada de tantas
outras mais primitivas.</div>
<div class="MsoNoSpacing">
Classificação de Döbereiner – <a href="http://www.infoescola.com/quimica/lei-periodica-as-triades-de-dobereiner/" title="Lei Periódica: As Tríades de Dobereiner"><span style="color: black; mso-themecolor: text1;">Lei das Tríades</span></a> (1817)</div>
<div class="MsoNoSpacing">
Johann W. Döbereiner (1780-1849), cientista alemão,
observou que muitos elementos podiam ser agrupados três a três (tríades) de
acordo a certas semelhanças com as massas atômicas:</div>
<div class="MsoNoSpacing">
<b><span style="color: black; font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin; mso-themecolor: text1;">Proximidade</span></b><br />
Fe = 56u<br />
Co = 59u<br />
Ni = 58u<br />
Como se pode perceber, o Ferro, o <a href="http://www.infoescola.com/elementos-quimicos/cobalto/"><span style="color: black; mso-themecolor: text1;">Cobalto</span></a> e o <a href="http://www.infoescola.com/elementos-quimicos/niquel/"><span style="color: black; mso-themecolor: text1;">Níquel</span></a> possuem massas
atômicas muito próximas.</div>
<div class="MsoNoSpacing">
<b><span style="color: black; font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin; mso-themecolor: text1;">Diferença comum</span></b><br />
Li = 7u<br />
Na = 23u<br />
K = 39u<br />
Observe que, a diferença entre as massas dos elementos consecutivos na ordem
crescente é igual a 16. De fato: 23 – 7 = 16; 39 – 23 = 16.</div>
<div class="MsoNoSpacing">
<b><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">Média aritmética</span></b><br />
Ca = 40u<br />
Sr = 88u<br />
Ba = 137u<br />
Efetuando-se a média aritmética entre as massas do <a href="http://www.infoescola.com/elementos-quimicos/calcio/"><span style="color: black; mso-themecolor: text1;">Cálcio</span></a> e do <a href="http://www.infoescola.com/elementos-quimicos/bario/"><span style="color: black; mso-themecolor: text1;">Bário</span></a> obtém-se a massa
atômica aproximada do Estrôncio: 137+40 = 177; 177/2 = 88,5.</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<a href="http://www.infoescola.com/quimica/parafuso-telurico-de-chancourtois/" title="Parafuso Telúrico de Chancourtois"><span style="color: black; mso-themecolor: text1;">Classificação de Chancourtois – Parafuso Telúrico</span></a> (1862)</div>
<div class="MsoNoSpacing">
Alexander Béguyer de Chancourtois (1820-1886), químico
inglês, organizou os elementos da seguinte forma: inicialmente, dividiu a
superfície de um cilindro em 16 colunas e inúmeras horizontais; atribuiu ao
oxigênio à massa 16u; traçou uma linha helicoidal que começava pelo oxigênio
(ponto 0) e terminava no décimo sexto elemento mais pesado, até onde a linha
alcançava. Repetiu esse procedimento até que todos os elementos fossem alocados
nas linhas divisórias.</div>
<div class="MsoNoSpacing">
A tabela adquiriu uma <a href="http://www.infoescola.com/quimica/historia-da-tabela-periodica/"><span style="color: black; mso-themecolor: text1;">aparência</span></a> similar a esta:</div>
<div class="MsoNoSpacing">
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" /></div>
<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><br />
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>Considera-se
elementos semelhantes aqueles que se encontram na mesma vertical, como o
Carbono e o <a href="http://www.infoescola.com/elementos-quimicos/silicio/"><span style="color: black; mso-themecolor: text1;">Silício</span></a>; <a href="http://www.infoescola.com/elementos-quimicos/nitrogenio/"><span style="color: black; mso-themecolor: text1;">Nitrogênio</span></a> e <a href="http://www.infoescola.com/elementos-quimicos/fosforo/"><span style="color: black; mso-themecolor: text1;">Fósforo</span></a>.</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span><a href="http://www.infoescola.com/quimica/lei-das-oitavas-de-newlands/" title="Lei das Oitavas de Newlands"><span style="color: black; mso-themecolor: text1;">Classificação de Newlands – Lei das Oitavas</span></a> (1864)</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
John A. R. Newlands (1838-1898), professor de química e
industrial inglês, idealizou a classificação dos elementos pela ordem crescente
de massa atômica, em grupos de 7 e dispostos lado a lado. Logo percebeu que as
propriedades químicas eram semelhantes ao primeiro e oitavo elementos – a
contar da esquerda para a direita -, como as notas musicais que se repetem a
cada oitava.</div>
<span style="mso-spacerun: yes;"> </span><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><br />
<div class="MsoNoSpacing">
Assim, os elementos que seguem a mesma linha vertical
possuem as mesmas características químicas, como o <a href="http://www.infoescola.com/elementos-quimicos/litio/"><span style="color: black; mso-themecolor: text1;">Lítio</span></a>, o <a href="http://www.infoescola.com/elementos-quimicos/sodio/"><span style="color: black; mso-themecolor: text1;">Sódio</span></a> e o <a href="http://www.infoescola.com/elementos-quimicos/potassio/"><span style="color: black; mso-themecolor: text1;">Potássio</span></a>; o <a href="http://www.infoescola.com/elementos-quimicos/magnesio/"><span style="color: black; mso-themecolor: text1;">Magnésio</span></a> e o Cálcio.</div>
<div class="MsoNoSpacing">
<br /></div>
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<img alt="" 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" /></div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">O Fracasso das classificações antigas e o
modelo atual</b></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
Apesar de promissoras, os modelos antigos de
classificação dos elementos apresentaram muitas incompatibilidades:</div>
<div class="MsoNoSpacing">
<b><span style="color: black; font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin; mso-themecolor: text1;">Lei das Tríades</span></b><br />
Esse método de distribuição foi considerado ineficaz porque era muito restrito
e só atendia a alguns elementos.</div>
<div class="MsoNoSpacing">
<b><span style="color: black; font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin; mso-themecolor: text1;">Parafuso Telúrico</span></b><br />
A aceitação desse método foi pequena, pois os valores das massas atômicas eram,
muitas vezes, errôneos e imprecisos.</div>
<div class="MsoNoSpacing">
<b><span style="color: black; font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin; mso-themecolor: text1;">Lei das Oitavas</span></b><br />
Esse modelo também foi banido por apresentar problemas, novamente, com os
valores das massas atômicas. Ou seja, alguns elementos estavam em lugares
errados: o <a href="http://www.infoescola.com/elementos-quimicos/cloro/" title="Cloro"><span style="color: black; mso-themecolor: text1;">cloro</span></a> e o
<a href="http://www.infoescola.com/elementos-quimicos/fluor/"><span style="color: black; mso-themecolor: text1;">flúor</span></a>, por exemplo, não
possuem características semelhantes ao Cobalto ou ao Níquel.</div>
<div class="MsoNoSpacing">
Apesar de fracassados, esses modelos contribuíram para o
constante aperfeiçoamento sobre a classificação dos elementos químicos.</div>
<div class="MsoNoSpacing">
Dois cientistas trabalharam isoladamente um do outro, mas
chegaram a resultados parecidos, foram eles: Julius Lothar Meyer (1830-1895) e <b><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">Dmitri Ivanovitch Mendeleev</span></b>
(1834-1907), sendo o trabalho de Mendeleev mais ousado.</div>
<div class="MsoNoSpacing">
Mendeleev apresentou seu modelo de classificação dos
elementos à real Sociedade Russa de Química, onde obteve grande aceitação. A
sua teoria pode ser confirmada com algumas observações suas:</div>
<div class="MsoNoSpacing">
1) “Os elementos, se dispostos de acordo com as massas
atômicas, revelam evidente periodicidade de propriedades;</div>
<div class="MsoNoSpacing">
2) Devemos esperar a descoberta de muitos elementos ainda
desconhecidos; por exemplo, elementos análogos ao alumínio (eka-Alumínio) e ao
silício (exa-Silício), cujas massas atômicas ficariam compreendidas entre 65 e
75”</div>
Ou seja, <b><span style="color: black; mso-themecolor: text1;">Mendeleev
afirmava que</span></b><span style="color: black; mso-themecolor: text1;"> <b>as
</b></span><a href="http://www.infoescola.com/quimica/propriedades-periodicas-dos-elementos/"><b><span style="color: black; mso-themecolor: text1;">propriedades dos elementos</span></b></a><b>
são uma função periódica de suas massas atômica<span style="mso-spacerun: yes;"> </span></b><br />
<b><span style="mso-spacerun: yes;"> </span></b><b><span style="mso-spacerun: yes;"><img alt="" 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" /> </span></b><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><b></b><br />
<div class="MsoNoSpacing">
<b><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;"><span style="mso-spacerun: yes;"> </span></span></b><span style="mso-spacerun: yes;"> </span>Tabela periódica idealizada por Mendeleev, em
1869, apresentando espaços vagos para a inclusão de novos elementos.</div>
<div class="MsoNoSpacing">
<b><span style="mso-spacerun: yes;"> </span></b>A
tabela periódica atual não é uma cópia fiel da tabela de Mendeleev: é mais
aperfeiçoada. Não pela aparição de elementos que ocupam os espaços vazios
destinados a eles, mas por causa de um conceito estabelecido em 1913: o número
atômico.</div>
<div class="MsoNoSpacing">
<span style="mso-spacerun: yes;"> </span>Henry G. L. <b><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">Moseley definiu que a verdadeira identidade de
um elemento não está relacionada diretamente com a massa dele, mas com a carga
nuclear do átomo que o representa.</span></b> Assim, modificou levemente a
tabela proposta por Mendeleev, permanecendo sua essência até hoje. </div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR; mso-no-proof: yes;"> </span><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;"><img alt="" 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/> </span></div>
<br />
<div class="MsoNoSpacing">
Fontes:<br />
MAHAN Bruce M., MYERS Rollie J. Química: um <a href="http://www.infoescola.com/quimica/historia-da-tabela-periodica/">curso</a>
universitário, São Paulo – SP: Editora Edgard Blücher LTDA, 2005. 4ª tradução
americana, 7ª reimpressão. 592 págs.</div>
<div class="MsoNoSpacing">
SARDELLA, Antônio. Curso de química: Química geral, São
Paulo – SP: Editora Ática, 2002. 25ª Edição, 2ª impressão. 448 págs.</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<br /></div>
Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-57612971868977230252013-09-18T11:09:00.002-07:002013-09-24T11:02:16.796-07:00Grandezas atômicas! Criando uma identidade. ( NEJA)<!--[if !mso]>
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<br />
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Seção 2 Unidade 14<span style="mso-spacerun: yes;"> </span>Grandezas atômicas! Criando uma
identidade. (Professor: Carlúcio Bicudo)</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Motivação</span></i></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">:<span style="mso-spacerun: yes;"> </span>Retrato de um átomo!</span></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Descrição sucinta: </span></i></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">A atividade envolve a representação do esquema de um átomo, segundo o
modelo atômico de Rutherford.</span></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Material necessário:</span></i></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> cartolina branca, cartolina ou papéis de cores diferentes (3 cores
distintas),tesoura, cola branca e compasso. Obs. O mesmo trabalho poderá ser
feito com varetas de bambu, arame e bolinhas de isopor coloridas.</span></div>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Divisão da turma: </span></i></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">A atividade pode ser realizada em grupo de 4 alunos.</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span><span style="mso-fareast-language: PT-BR; mso-no-proof: yes;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span><span style="mso-tab-count: 1;"> </span></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-tab-count: 1;"> </span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-tab-count: 1;"><img alt="" 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" /> </span></span></div>
<div class="MsoNoSpacing" style="tab-stops: 60.6pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">Número atômico e número de massa</b></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>Com base
nas partículas existentes em seu núcleo, um átomo pode ser descrito por dois
números.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">1- <b style="mso-bidi-font-weight: normal;">Número
atômico (Z)</b> = é o número de prótons (p) existente no núcleo de um átomo.</span></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: none; margin-left: 144.05pt; mso-border-alt: solid windowtext .5pt; mso-border-insideh: .5pt solid windowtext; mso-border-insidev: .5pt solid windowtext; mso-padding-alt: 0cm 3.5pt 0cm 3.5pt;">
<tbody>
<tr style="height: 9.6pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0; mso-yfti-lastrow: yes;">
<td style="border: solid windowtext 1.0pt; height: 9.6pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 3.5pt 0cm 3.5pt; width: 57.6pt;" valign="top" width="77"><div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>Z= p</span></b></div>
</td>
</tr>
</tbody></table>
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">2 – <b style="mso-bidi-font-weight: normal;">Número
massa (A</b>) = corresponde à soma do número de prótons (p) e de nêutrons (n),
que são as partículas no núcleo. </span></div>
A = p + n<br />
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><br /></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"></span>Regra: átomo
neutro<span style="mso-spacerun: yes;"> </span>Obs.:
No caso de íons temos<span style="mso-spacerun: yes;"> </span>Z = p ≠ e .</span>
</div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoTableGrid" style="border-collapse: collapse; border: none; mso-border-alt: solid windowtext .5pt; mso-padding-alt: 0cm 5.4pt 0cm 5.4pt; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 71.4pt;" valign="top" width="95"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">A = p + n</span></div>
</td>
<td rowspan="3" style="border: none; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 216.7pt;" valign="top" width="289"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 71.4pt;" valign="top" width="95"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Z = p = e</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 71.4pt;" valign="top" width="95"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">N = A - Z</span></div>
</td>
</tr>
</tbody></table>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Um
átomo (X) será representado assim:</span></div>
<div class="MsoNoSpacing">
<sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">A</span></sup><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">z</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">X ou <sub>z</sub>X<sup>A</sup></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Átomo
neutro</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Aquele
em que o número de prótons é igual ao número de elétrons.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Exemplo:
<sub>11</sub>Na<sup>23</sup> e <sub>8</sub>O<sup>16 </sup></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Íon<span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Espécie
química cujo número de prótons é diferente do número de elétrons.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Os
cátions são formados por retiradas de um ou mais elétrons da eletrosfera de um
átomo: íon carregado positivamente.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Exemplos:</span></div>
<div class="MsoNoSpacing">
<sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">23</span></sup><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">11</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Na<sup>1+</sup>
= perdeu 1 elétron</span></div>
<div class="MsoNoSpacing">
<sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">35</span></sup><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">17</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Cl<sup>1-</sup>
= ganhou 1 elétron</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ânions
</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">são
formados quando adicionamos um ou mais elétrons à eletrosfera de um átomo: íon
carregado negativamente.</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Exemplos:</span></div>
<div class="MsoNoSpacing">
<sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">16</span></sup><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">8</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">O<sup>2-</sup> =
ganhou 2 elétrons</span></div>
<div class="MsoNoSpacing">
<sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">35</span></sup><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">17</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Cl<sup>1-</sup>
= ganhou 1 elétron</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Queimando os neurônios!!!</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">1) Escreva os seguintes números: atômico, prótons,
nêutrons e o número de massa dos elementos abaixo.</span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>a)<span style="mso-spacerun: yes;"> </span><sub>18</sub>Ar<sup>40</sup><span style="mso-spacerun: yes;"> </span>A =<span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span>e=<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>b)<span style="mso-spacerun: yes;"> </span><sub>20</sub>Ca<sup>40<span style="mso-spacerun: yes;"> </span></sup><span style="mso-spacerun: yes;"> </span>A=<span style="mso-spacerun: yes;">
</span>e=<span style="mso-spacerun: yes;"> </span>c) <sub>19</sub>K<sup>39
</sup><span style="mso-spacerun: yes;"> </span>A=<span style="mso-spacerun: yes;"> </span>e=</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>Z =<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>n=<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Z=<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>n= <span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Z=<span style="mso-spacerun: yes;">
</span>n=</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>p=<span style="mso-spacerun: yes;"> </span>p
=<span style="mso-spacerun: yes;">
</span>p=</span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="mso-fareast-language: PT-BR;">2)<span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Um átomo de
urânio (U) tem Z = 92 e A = 238.</span></div>
<div class="MsoNoSpacing">
<sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">92</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"> U<sup>238</sup> <span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Pede-se o nº de:<span style="mso-spacerun: yes;"> </span>Z = <span style="color: red;">92</span><span style="mso-spacerun: yes;"> </span>A =<span style="color: red;">238</span><span style="mso-spacerun: yes;"> </span>e= <span style="color: red;">92</span><span style="mso-spacerun: yes;"> </span>n= <span style="color: red;">146</span><span style="mso-spacerun: yes;"> </span>p= </span><span style="color: red; font-family: "Arial","sans-serif"; font-size: 10.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>92
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"></span></div>
<span style="mso-fareast-language: PT-BR;">3) Represente, na forma <sub>z</sub>X<sup>A<span style="mso-spacerun: yes;"> </span></sup>, os seguintes átomos:</span><br />
<span style="mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;">
</span>a) sódio (11 prótons e 12 nêutrons)<span style="mso-spacerun: yes;"> </span>c) Enxofre (16 p e 16 n)</span><br />
<span style="mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;">
</span>b) Cálcio (20 p e 20 n)<span style="mso-spacerun: yes;"> </span>d) Flúor
( 9p e10 n)</span><br />
<span style="mso-fareast-language: PT-BR;">4)</span><span style="mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"> Represente simbolicamente um
átomo de Cloro cujo núcleo é constituído por 17 prótons e 18 nêutrons.</span><br />
<span style="mso-fareast-language: PT-BR;">5) </span>Determinar o número de
elétrons, o número de prótons e o número de massa de um átomo (neutro) .Esse
átomo tem número atômico 24 e apresenta 28 nêutrons em seu núcleo.Faça um
desenho que represente esse átomo .<span style="mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"></span><br />
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">6) Complete a tabela:</span></div>
<div class="MsoNoSpacing">
<br /></div>
<table border="1" cellpadding="0" cellspacing="0" class="MsoTableGrid" style="border-collapse: collapse; border: none; mso-border-alt: solid windowtext .5pt; mso-padding-alt: 0cm 5.4pt 0cm 5.4pt; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.7pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Elemento</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>Z</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>A</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>p</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>e</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>n</span></div>
</td>
<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>Símbolo</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.7pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">nitrogênio</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>7</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>14</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.7pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">fósforo</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>15</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span></span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>16</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.7pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">cálcio</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>20</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>22</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 4;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.7pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Ferro</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>57</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>26</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 5; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.7pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;">Cloro</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>35</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-language: PT-BR;"><span style="mso-spacerun: yes;"> </span>17</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt; width: 61.75pt;" valign="top" width="82"><div class="MsoNoSpacing">
<br /></div>
</td>
</tr>
</tbody></table>
<div class="MsoNoSpacing">
<br /></div>
<h2>
<a href="http://www.blogger.com/null" name="T1"><span style="color: maroon;"><span style="mso-spacerun: yes;">
</span>O que são os Nomes em Latim dos Elementos Químicos?</span></a> </h2>
<br />
<!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:HyphenationZone>21</w:HyphenationZone>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>PT-BR</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
<w:SplitPgBreakAndParaMark/>
<w:DontVertAlignCellWithSp/>
<w:DontBreakConstrainedForcedTables/>
<w:DontVertAlignInTxbx/>
<w:Word11KerningPairs/>
<w:CachedColBalance/>
</w:Compatibility>
<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
<m:brkBin m:val="before"/>
<m:brkBinSub m:val="--"/>
<m:smallFrac m:val="off"/>
<m:dispDef/>
<m:lMargin m:val="0"/>
<m:rMargin m:val="0"/>
<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]--><!--[if gte mso 9]><xml>
<w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"
DefSemiHidden="true" DefQFormat="false" DefPriority="99"
LatentStyleCount="267">
<w:LsdException Locked="false" Priority="0" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Normal"/>
<w:LsdException Locked="false" Priority="9" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="heading 1"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 2"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 3"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 4"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 5"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 6"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 7"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 8"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 9"/>
<w:LsdException Locked="false" Priority="39" Name="toc 1"/>
<w:LsdException Locked="false" Priority="39" Name="toc 2"/>
<w:LsdException Locked="false" Priority="39" Name="toc 3"/>
<w:LsdException Locked="false" Priority="39" Name="toc 4"/>
<w:LsdException Locked="false" Priority="39" Name="toc 5"/>
<w:LsdException Locked="false" Priority="39" Name="toc 6"/>
<w:LsdException Locked="false" Priority="39" Name="toc 7"/>
<w:LsdException Locked="false" Priority="39" Name="toc 8"/>
<w:LsdException Locked="false" Priority="39" Name="toc 9"/>
<w:LsdException Locked="false" Priority="35" QFormat="true" Name="caption"/>
<w:LsdException Locked="false" Priority="10" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Title"/>
<w:LsdException Locked="false" Priority="1" Name="Default Paragraph Font"/>
<w:LsdException Locked="false" Priority="11" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtitle"/>
<w:LsdException Locked="false" Priority="22" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" Priority="59" SemiHidden="false"
UnhideWhenUsed="false" Name="Table Grid"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" UnhideWhenUsed="false" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/>
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</xml><![endif]--><!--[if gte mso 10]>
<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Tabela normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-qformat:yes;
mso-style-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin-top:0cm;
mso-para-margin-right:0cm;
mso-para-margin-bottom:10.0pt;
mso-para-margin-left:0cm;
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mso-pagination:widow-orphan;
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<br />
<div class="MsoNoSpacing">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif";">■</span>Motivação – </b>Nome e
elementos.</div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">■</span>
<b style="mso-bidi-font-weight: normal;"><span style="mso-spacerun: yes;"> </span>Objetivo
– </b>Usar o nome dos alunos, para encontrar alguma relação com alguns elementos
químicos e depois definir suas características, como: número atômico, nº de massa,
nº de <span style="mso-spacerun: yes;"> </span>prótons, elétrons e nêutrons.</div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">■</span>
<b style="mso-bidi-font-weight: normal;">Material necessário</b> – Material impresso,
tabela periódica, lápis e borracha.</div>
<div class="MsoNoSpacing">
<span style="font-family: "Times New Roman","serif";">■</span>
<b style="mso-bidi-font-weight: normal;">Divisão da turma – </b>A atividade deve ser
individual.</div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
--Leitura direta --> <span style="color: blue;">Ga<span style="color: red;">br<span style="color: black;">ielle <----Leitura indireta</span></span></span></div>
<div class="MsoNoSpacing">
<span style="color: blue;"><span style="color: red;"><span style="color: black;"><br /></span></span></span></div>
<div class="MsoNoSpacing">
<span style="color: blue;"><span style="color: red;"><span style="color: black;"> Na leitura direta temos os elementos químicos Ga (Gálio) e Br (Bromo) ; já na leitura indireta, temos os seguintes elementos: Ag (Prata) e Rb (Rubídio).</span></span></span></div>
<div class="MsoNoSpacing">
<br /></div>
<div class="MsoNoSpacing">
<span style="color: blue;"><span style="color: red;"><span style="color: black;"> </span></span></span><br />
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" 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" /> </div>
<div class="MsoNoSpacing">
<br /></div>
Depois que os alunos fizerem a atividade acima, podemos continuar falando como os cientistas fazem fizeram para dar nomes aos elementos químicos.<br />
<div class="MsoNoSpacing">
<span style="color: blue;"><span style="color: red;"><span style="color: black;"> </span></span></span></div>
<br />
<br />
Os cientistas adotaram certas convenções a respeito de símbolos químicos
para os vários elementos. O símbolo é uma forma curta ou nome abreviado de um
elemento. Cada elemento possui um símbolo químico que é único e exclusivo. Um
átomo de um elemento é representado por este símbolo. Por exemplo, o símbolo do
Carbono é C. <br />
Muitos elementos têm seus símbolos derivados da primeira letra [ex., H para
Hidrogênio] ou das duas primeiras letras [ex., He para Hélio] de seus nomes.
Alguns poucos elementos têm símbolos derivados de seus nomes em Latim, conforme
a tabela abaixo.<br />
<!--[if gte mso 9]><xml>
<o:OfficeDocumentSettings>
<o:RelyOnVML/>
<o:AllowPNG/>
</o:OfficeDocumentSettings>
</xml><![endif]--><br />
<br />
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<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:HyphenationZone>21</w:HyphenationZone>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>PT-BR</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
<w:SplitPgBreakAndParaMark/>
<w:DontVertAlignCellWithSp/>
<w:DontBreakConstrainedForcedTables/>
<w:DontVertAlignInTxbx/>
<w:Word11KerningPairs/>
<w:CachedColBalance/>
</w:Compatibility>
<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
<m:brkBin m:val="before"/>
<m:brkBinSub m:val="--"/>
<m:smallFrac m:val="off"/>
<m:dispDef/>
<m:lMargin m:val="0"/>
<m:rMargin m:val="0"/>
<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]--><!--[if gte mso 9]><xml>
<w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"
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<br />Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-32221593344145926542013-09-12T11:32:00.000-07:002013-09-12T11:32:10.167-07:00Diversos jogos lúdicos de Química Olá professores de Química! <br />
Vocês querem transformar as aulas apáticas de vocês, em algo prazeroso para os alunos.<br />
Deixe a preguiça de lado e juntos com os alunos, tornem as suas aulas mais atrativas.<br />
Baixe o material, no neste site (http://www.quimica.seed.pr.gov.br/arquivos/File/AIQ_2011/livreto_quimica.pdf ) e divirtam-se com os alunos. <br />
Bom trabalho!<br />
<br />
<div style="text-align: justify;">
<span style="color: red;"><br /></span></div>
<span style="font-size: medium;"><span style="font-size: large;">PARA BAIXAR O CADERNO PEDAGÓGICO ACESSEM</span>:</span><br />
<br />
<a href="http://www.quimica.seed.pr.gov.br/arquivos/File/AIQ_2011/livreto_quimica.pdf"><span style="color: black; font-size: medium;">http://www.quimica.seed.pr.gov.br/arquivos/File/AIQ_2011/livreto_quimica.pdf</span></a>
<br />
<br />
<br />
<br />Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0tag:blogger.com,1999:blog-4100995395162748456.post-29557036322166181882013-09-12T10:54:00.002-07:002013-09-12T10:54:59.918-07:00Jogo Didático para abordagem de distribuição eletrônica no ensino médio. (1º ano e NEJA)<b>TÍTULO:</b> <span class="titulo">O LÚDICO NO ENSINO DE QUÍMICA:JOGO DIDÁTICO PARA ABORDAGEM DE DISTRIBUIÇÃO ELETRÔNICA NO ENSINO MÉDIO</span><br /><br />
<b>AUTORES:</b> Cruz, W.L. (SEDUC/PA)<br /><br />
<b>RESUMO:</b> Este artigo focaliza uma experiência de elaboração,
construção e aplicação de uma proposta de jogo didático para abordagem
do conteúdo de Distribuição Eletrônica no Ensino de Química, com alunos
da 1ª série do Ensino Médio de uma Escola Pública no Estado do Pará.
Destaca-se também a importância do uso do lúdico no ensino da Química
mostrando o beneficio dessa ferramenta pedagógica: o aluno fica curioso e
motivado e aproxima-se dos conteúdos, além de sanar dúvidas; o
professor sai da rotina e torna a aula mais dinâmica e interessante para
o aluno. O jogo tem mostrado ser muito atrativo e útil para o ensino da
Química e acaba sendo um momento para contextualizar os assuntos da
aula com o cotidiano dos alunos, havendo assim, uma socialização entre
aluno-aluno e professor-aluno. <br /><br />
<b>PALAVRAS CHAVES:</b> <em>Lúdico em química; Jogo; Distribuição Eletrônica</em><br /><br />
<b>INTRODUÇÃO:</b> A maneira tradicional como a química é abordada nas
escolas contribui bastante para a falta de interesse dos alunos, já que
os conceitos são apresentados de forma puramente teórica e, portanto,
entediante para a maioria deles. A química é vista pelos alunos como
algo que deve ser memorizado e que não se aplica a diferentes aspectos
da vida cotidiana. Os professores clamam por novas estratégias que
chamem a atenção dos alunos e os tirem de uma atitude de descaso em sala
de aula. Esse clamor justifica-se também pela má formação recebida e
pelas péssimas condições de trabalho que muitos mestres enfrentam. Os
jogos vêm sendo uma alternativa simples, viável e que desperta o
interesse nos alunos e ainda motiva-os.
Fialho (2008),faz uma reflexão importante chamando a atenção dos
educadores para a necessidade de não contentarem-se somente com a
inserção das ferramentas inovadoras, a introdução da informática, o uso
de multimídias, a interação via internet, etc., mas que se disponha a
criar novas maneiras de ensinar e conquistar a preciosa atenção dos
alunos.
Este artigo surgiu da necessidade de tornar o ensino de química,
principalmente àqueles conceitos considerados pelos alunos os mais
complicados, mais atrativo e interessante. Dentre esses conceitos
escolheu-se o de Distribuição Eletrônica para ser abordado de forma
lúdica.
De acordo com Soares (2008) o jogo surge como uma alternativa para o
professor, como modo de motivar o aluno para o estudo da química,
tirando-o de uma atitude passiva em sala de aula, facilitando o processo
de ensino-aprendizagem.
Aprender brincando contribui também, para quebrar a formalidade entre
alunos e professores além de socializá-los e fazê-los construir
conjuntamente a aprendizagem.
<br /><br />
<b>MATERIAL E MÉTODOS:</b> Este estudo, de natureza qualitativa,
desenvolveu-se em duas etapas, sendo a primeira referente a uma pesquisa
bibliográfica sobre o lúdico no ensino da Química e a segunda
correspondendo a meu relato oral, de forma qualitativa, sobre a criação e
aplicação do jogo em 5 turmas da 1ª série do Ensino Médio.Dentre os
erros cometidos pelos alunos nos exercícios destacam-se: extrapolação do
número máximo de elétrons nos subníveis de energia (s,p,d e f);
subníveis fora da ordem crescente de energia; redução ou aumento no
número de elétrons a ser distribuídos; e subníveis menos energético
incompletos.
Pensando nessas dificuldades de aprendizagem elaborei um jogo didático
para auxiliar no ensino de configuração eletrônica.O jogo consiste de um
primeiro conjunto de 118 cartas contendo o símbolo, o número atômico, a
massa atômica, o período, a família e o grupo a que pertencem os atuais
118 elementos químicos.
O segundo conjunto de peças do jogo é formado por 19 latas de leite em
pó devidamente rotuladas com os 19 subníveis que formam o Diagrama de
Linus Pauling, por 118 esferas de plástico de uma mesma cor e tamanho
para representar os elétrons.
s materiais utilizados na construção das cartas foram: papel cartão para
imprimir as cartas, plástico transparente (papel contact) para
plastificar as cartas, tesoura, computador e impressora.
Os materiais utilizados na construção dos subníveis foram: 19 latas de
leite em pó (o ideal é utilizar recipientes de plástico), folha de papel
A4 para imprimir os novos rótulos das latas, emborrachado EVA para
fazer bases circulares para o fundo das latas, plástico transparente
(papel contact) para plastificar as latas, tesoura, computador e
impressora.<br /><br />
<b>RESULTADOS E DISCUSSÃO:</b> Primeiramente o conteúdo Distribuição
Eletrônica foi introduzido em aulas expositivas com auxílio do livro
didático, que os alunos receberam no início do ano letivo, e resolução
de exercícios. No dia da realização do jogo em todas as turmas
separadamente observou-se a surpresa e a curiosidade dos discentes
quando viam toda aquela parafernália e ficavam se perguntando como seria
o jogo. Nas classes foram formados cinco grupos com no máximo seis
alunos e repassadas as regras do jogo. Misturou-setodos os subníveis no
piso da sala e foi realizada a demonstração da montagem do diagrama. Em
seguida explicou-se o significado das esferas e sua utilização no jogo.
Notou-se que alguns alunos estranharam e oferecem certa resistência em
executar o jogo. Talvez pelo fato de pouco ou nunca terem participado de
jogos didáticos explique tal comportamento.
De modo geral só foi possível realizar duas rodadas de sorteio e
configuração dos elétrons dos elementos em função do tempo disponível.
Vários alunos pediam que o jogocontinuasse, tamanha era o envolvimento e
a empolgação das equipes. Os discentes perceberam que além de contarem
com a sorte precisavam de estratégias eficientes para assumir a
liderança na pontuação. Não queriam sortear um número atômico muito alto
nem muito baixo. Pois, valores acima de 50 já aumentavam a
possibilidade de erro e valores menores que 10 representavam facilidade,
porém, pouca pontuação.
Os erros cometidos no jogo estavam relacionados apenas com a ordem dos
subníveis, porém, sempre procurou-se mostrar o porquê da falha e como
seria a sequência correta.
Após a aplicação dos jogos notou-se que as dificuldades dos alunos com a
matéria foram minimizadas por alguns e sanadas por outros, efetivando a
aprendizagem e o interesse pela Química.<br /><br />
<small style="font-family: 'Trebuchet MS', Arial, Helvetica, sans-serif; font-size: 11px;">CARTA DOS ELEMENTOS QUÍMICOS</small><br />
<img src="http://www.abq.org.br/simpequi/2012/trabalhos/imagens/60-8b08ccdd9f.png" /><br />
<small style="font-family: 'Trebuchet MS', Arial, Helvetica, sans-serif; font-size: 11px;">modelo de carta contendo o símbolo, número atômico, massa, período, família e grupo do elemento químico</small><br /><br /><small style="font-family: 'Trebuchet MS', Arial, Helvetica, sans-serif; font-size: 11px;">Modelo do Diagrama de Linus Pauling </small><br />
<img src="http://www.abq.org.br/simpequi/2012/trabalhos/imagens/60-db34d3748f.png" /><br />
<br /><br />
<b>CONCLUSÕES:</b> Conclui-se que o jogo desenvolvido e aplicado juntos
aos alunos da 1ª série do ensino médio foi importantíssimo na
consolidação da aprendizagem do conteúdo de Configuração Eletrônica.
Certamente a maioria dos alunos levarão consigo aquele momento de
aprendizagem lúdica e terão um maior interesse pela Química.
As atividades lúdicas não levam apenas à memorização do assunto
abordado, mas induzem o aluno à reflexão. Além disso, essas práticas
aumentam a motivação dos alunos perante as aulas de Química, pois o
lúdico é integrador de várias dimensões do universo do aluno.<br /><br />
<b>AGRADECIMENTOS:</b> <br /><br />
<b>REFERÊNCIAS BIBLIOGRÁFICA:</b> ALMEIDA, Paulo Nunes de. Educação
lúdica. São Paulo: Loyola, 1998.
ALVES, Rosilda Maria. Atividades lúdicas e jogos no ensino fundamental.
2004.Disponível
em:http://www.ufpi.br/subsiteFiles/ppged/arquivos/files/eventos/evento2004/GT.8/GT8_3_2004.pdf.
Acesso em: 20/08/2011.
BRASIL. Secretaria de Educação Média e Tecnologia, Ministério da
Educação.Ciências da Natureza, Matemática e suas Tecnologias. In:
Parâmetros Curriculares Nacionaisdo Ensino Médio. Brasília, 1999.
CHASSOT, Attico. Alfabetização científica: questões e desafios para a
educação. Ijuí: Editora UNIJUÍ, 2000.
FIALHO, Neusa Nogueira. Os jogos pedagógicos como ferramentas de ensino.
2008. Disponível em:
http://www.pucpr.br/eventos/educere/educere2008/anais/pdf/293_114.pdf.
Acesso em: 20/08/2011.
HUIZINGA, Johan. Homo ludens: O jogo como elemento de cultura. Trad.
J.P. Monteiro. São Paulo: Editora Perspectiva, 1980
KISHIMOTO, T. M. Jogo, brinquedo, brincadeira e a educação. Cortez,
SãoPaulo, 1996.
MARINHO, Hermínia Regina Bugeste [et al]. Pedagogia do
movimento:universo lúdico e psicomotricidade. 2ª Edição – Curitiba;
IBPEX, 2007.
SANTANA, E.M.; REZENDE, D. B. O Uso de Jogos no ensino e aprendizagem de
Química: Uma visão
dos alunos do 9º ano do ensino fundamental. In:XIVEncontro Nacional de
Ensino de Química (XIV ENEQ), 2008.
SANTOS, Márcia Regina Lopes dos. O lúdico como instrumento na construção
do conhecimento de Química no Ensino Médio na Escola Estadual “André
Luiz da Silva Reis”. .2007. Disponível em:
http://www.ie.ufmt.br/semiedu2006/GT04-Educa%E7%E3o%20%20em%20Ci%EAncias/Jornada%20Gradua%E7%E3o/M%E1rcia%20Regina%20L.Santos-%20texto%20-O%20l%FAdico%20como%20instrumento%20na%20const.%20do%20conheciment
o....htm. Acesso em: 20/08/2011.
SANTOS, Santa Marli Pires dos (Org.). Brinquedoteca: a criança, o adulto
e o lúdico. 6ª edição. Petrópolis, RJ. Vozes, 2008.
SOARES, Márlon. Jogos para o ensino de Química: teoria, métodos
eaplicações.
Guarapari-ES. ExLibris, 2008
SOUZA, Edison Roberto. O lúdico como possibilidade de inclusão
no ensino fundamental.Revista Motrivivência.v. 8, n. 9, 1996.Carlúcio Oliveira Bicudohttp://www.blogger.com/profile/00172918770762310283noreply@blogger.com0