tag:blogger.com,1999:blog-62059492058372313892024-03-13T18:01:23.668-03:00Professor MárcioProfº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.comBlogger37125tag:blogger.com,1999:blog-6205949205837231389.post-21832297090775803812014-03-13T17:16:00.000-03:002014-03-13T17:16:02.648-03:00Plano de Aula - Semelhança 9º Ano<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">CONTEÚDO</span></u></b><b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">:<o:p></o:p></span></b></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">SÉRIE/ANO</span></u></b><b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">:</span></b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"> <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">6ª série/7º ano.</span><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"><o:p></o:p></span></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">EIXO
TEMÁTICO</span></u></b><b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">:</span></b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"> <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Espaço e forma.<o:p></o:p></span></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">TEMPO
ESTIMADO</span></u></b><b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">:</span></b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"> <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">20 aulas.<o:p></o:p></span></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">OBJETIVO GERAL</span></u></b><b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">:<o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Compreender
a semelhança em diversos contextos.<o:p></o:p></span></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Habilidades</span></u></b><b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"><o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">H21. Reconhecer a semelhança entre figuras planas a
partir da congruência das medidas angulares e da proporcionalidade entre as
medidas lineares de lados e ângulos. <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">H24. Identificar propriedades de triângulos pela
comparação de lados e ângulos.<o:p></o:p></span></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">OBJETIVOS ESPECÍFICOS:<o:p></o:p></span></u></b></div>
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- Saber reconhecer a semelhança entre figuras planas a partir da igualdade das
medidas dos ângulos e da proporcionalidade entre as medidas lineares
correspondentes;<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">- Identificar triângulos semelhantes e resolver
situações-problemas envolvendo semelhança de triângulos. <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">- Reconhecer as características de um triângulo
quanto as medidas dos lados e dos ângulos; <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">- compreender a ideia de medida de ângulos. <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">- Calcular a soma dos ângulos internos e externos
de um triangulo. <o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">- compreender as propriedades relacionadas aos
ângulos opostos pelo vértice, ângulos alternos internos e externos e
correspondentes. </span><span style="color: seashell; font-family: "Arial","sans-serif"; font-size: 10.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"><o:p></o:p></span></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">JUSTIFICATIVA:<o:p></o:p></span></u></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Esse plano tem como proposto sanar eventuais
dificuldades apresentadas pelos alunos na retomada de conteúdos, bem como nas
ações traçadas para alcançarmos os objetivos contextualizados de forma
dinâmica. <o:p></o:p></span></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">PROCEDIMENTOS METODOLOGICOS</span></u></b><b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">:<o:p></o:p></span></b></div>
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<b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">1ª etapa:<o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Será
iniciada com as narrativas sobre a história da semelhanças de triângulos. </span><span style="color: seashell; font-family: "Arial","sans-serif"; font-size: 10.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"><o:p></o:p></span></div>
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<b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">2ª etapa:<o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Será exibido de alguns vídeos retirados
da internet sobre o assunto semelhança de triângulo.<b><o:p></o:p></b></span></div>
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<b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">3ª etapa:<o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Retomar novamente alguns
conceitos e assim iniciar as aplicações com exercícios para fixação. Logo após
a resolução dos exercícios, o será feito um mapeamento prévio do conhecimento
adquiridos pelos alunos para dar assim início as recuperações.<span style="color: seashell;"><o:p></o:p></span></span></div>
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<b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">4ª etapa:<o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Construir o conhecimento através
de aula expositiva, com atividades individuais e em grupos<b>.<o:p></o:p></b></span></div>
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<b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">5ª etapa:<o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Trabalhar com materiais concretos, com o uso da
malha quadriculada para ampliação e redução de figuras semelhantes;<o:p></o:p></span></div>
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<b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">6ª etapa:<o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Utilizar softwares como o Geogebra para fixação de
conteúdos;<o:p></o:p></span></div>
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<b><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">7ª etapa:<o:p></o:p></span></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Trabalhos individual/grupo<o:p></o:p></span></div>
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<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">RECURSOS MATERIAIS E TECNOLÓGICOS:<o:p></o:p></span></u></b></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Leitura de textos e interpretação;<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Lousa;<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Livro didático;<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Vídeos<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Papel quadriculado;<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Data show;<o:p></o:p></span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Internet;<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Software Geogebra;</span><span style="color: seashell; font-family: "Arial","sans-serif"; font-size: 10.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;"> <o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">AVALIAÇÃO:<o:p></o:p></span></u></b></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">A avaliação dos alunos será baseada nos seguintes
aspectos:<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Interesse demonstrado durante a aula;<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Colaboração com o professor e com os colegas na
resolução dos exercícios e problemas propostos;<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Aplicação de conhecimentos matemáticos adquiridos
anteriormente;<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">-Uso de terminologia e simbologia adequada.<o:p></o:p></span></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b><u><span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">RECUPERAÇÃO:
<o:p></o:p></span></u></b></div>
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<br />
<div class="MsoNormal" style="background: white; line-height: 16.7pt; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">A recuperação será continua e paralela conforme o
desempenho de cada aluno. Poderá também ser flexível de modo que novas práticas
pedagógicas se desenvolvidas. <o:p></o:p></span></div>
Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-28904117457296604072013-09-28T09:00:00.003-03:002014-01-09T10:22:28.366-03:00Por que estudamos Matemática?<h2 style="text-align: justify;">
Coloque a garotada para explorar e descobrir a importância dessa ciência no cotidiano</h2>
<h2>
<img alt="Pessoa manipula calculadora. Imagem: SXC.HU" src="http://msalx.revistaescola.abril.com.br/2013/08/27/1723/LfC4j/plano-de-aula-sobre-uso-da-matematica.jpeg" height="192" width="400" /></h2>
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<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Objetivo</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Entender a aplicação de conceitos matemáticos em diversos campos de trabalho</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Conteúdo</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Fundamentos da Matemática</span></div>
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<!--[if gte mso 9]><xml> <o:OfficeDocumentSettings> <o:AllowPNG/> </o:OfficeDocumentSettings> </xml><![endif]--> <span style="font-family: "Verdana","sans-serif";">Anos</span><br />
<br />
<span style="font-family: "Verdana","sans-serif";">Ensino Médio</span><br />
<br />
<span style="font-family: "Verdana","sans-serif";">Tempo estimado</span><br />
<br />
<span style="font-family: "Verdana","sans-serif";">Três aulas</span><br />
<br />
<span style="font-family: "Verdana","sans-serif";">Material necessário</span><br />
<br />
<span style="font-family: "Verdana","sans-serif";">Cópias da reportagem "Candidatos ao Oscar" <i>(Veja, 2336, 28 de agosto de 2013)</i></span><br />
<br />
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Desenvolvimento</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b><span style="font-family: "Verdana","sans-serif";">1ª etapa</span></b></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Distribua cópias da reportagem de <i>Veja</i> e faça a leitura com a turma. Questione-os sobre sua relação com a Matemática. Acham fácil ou difícil? É interessante? É útil? Passariam parte de suas férias em um instituto como o mostrado na reportagem?</span></div>
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<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">É esperado que alguns alunos demonstrem aversão à disciplina e não consigam pensar em sua utilidade. Nesse momento, apresente o tema da aula e convide-os a explorar o uso da Matemática no cotidiano.</span></div>
<div style="text-align: justify;">
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<div style="text-align: justify;">
<b><span style="font-family: "Verdana","sans-serif";">2ª etapa</span></b></div>
<div style="text-align: justify;">
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<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Levante com a turma algumas situações em que eles acreditam em que a Matemática possa ser útil. Explique que a aula focará sobre o uso de conceitos da disciplina no trabalho. Divida a turma em grupos para que eles explorem melhor o tema. Os agrupamentos podem se debruçar sobre a utilidade da Matemática na construção civil, na nutrição, no jornalismo, etc. Instrua os alunos a procurar profissionais dessas áreas para que eles possam dar depoimentos sobre a presença desse campo de estudo em suas vidas. Para que a atividade seja bem realizada, monte com a turma uma pauta com as questões que podem ser feitas aos profissionais. Entre as perguntas levantadas pela sala, estão:</span></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">- Quais conceitos da Matemática aprendidos na escola você utiliza no seu dia a dia?</span></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">- Você faz cálculos de cabeça e com o papel ou usa o auxílio de programas de computador e calculadoras?</span></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">- Quais conceitos de Matemática você nunca mais utilizou?</span></div>
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<div style="text-align: justify;">
<br />
<!--[if gte mso 9]><xml> <o:OfficeDocumentSettings> <o:AllowPNG/> </o:OfficeDocumentSettings> </xml><![endif]--> <br />
<div style="text-align: justify;">
<b><span style="font-family: "Verdana","sans-serif";">3ª etapa</span></b></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Peça que os alunos apresentem os resultados das pesquisas realizadas. Intervenha propondo questões que os levem a pensar de maneira mais crítica sobre o uso da Matemática no cotidiano. Estimule a classe a comentar as apresentações de cada grupo sugerindo outras situações em que a Matemática possa ser usada. Durante as apresentações, anote no quadro as principais informações levantadas pelos alunos de modo que seja possível comparar as profissões ao final da discussão.</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Mostre à turma como conceitos diferentes se relacionam com cada profissão. Explore com a turma os conteúdos que foram considerados irrelevantes, mostrando algumas aplicações deles na vida fora da escola e sua importância para o desenvolvimento do próprio raciocínio matemático. </span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b><span style="font-family: "Verdana","sans-serif";">4ª etapa</span></b></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Retome a reportagem de <i>Veja</i>. Pergunte aos alunos se eles pretendem seguir alguma das profissões que foram pesquisadas. De acordo com as respostas dadas, pergunte se agora eles se sentem mais dispostos a estudar a disciplina.</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Avaliação</span></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Peça que os alunos elaborem uma ficha resumindo os principais pontos da entrevista e escrevam um pequeno texto destacando os principais pontos observados durante as apresentações e discussões. Avalie o empenho nas pesquisas, o resultado do trabalho apresentado e as mudanças ocorridas no falar sobre Matemática.</span></div>
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<br /></div>
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<div style="text-align: justify;">
<b><span style="font-family: "Verdana","sans-serif";">Valéria Garcia Dias de Araujo</span></b></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Professora da Escola Viva e da EE Visconde de Itaúna, na capital paulista, e pós-graduada em Educação Matemática pela Pontifícia Universidade Católica de São Paulo (PUC-SP) </span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-family: "Verdana","sans-serif";">Fonte: http://revistaescola.abril.com.br</span></div>
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<br /></div>
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</style> <![endif]-->Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-88557050071746072892013-09-21T10:30:00.003-03:002013-09-21T10:31:24.684-03:00Operações com frações<div style="text-align: justify;">
<span class="intertitulo">Objetivos</span> <br />
- Reconhecer a necessidade de utilização de outros números em situações em que os números naturais não são suficientes para exprimir o resultado de uma divisão. <br />
- Utilizar diferentes registros (desenhos, esquemas, algoritmo) para representar resultados que não podem ser expressos por um número natural. <br />
- Estabelecer relações entre divisão e frações. <br />
- Reconhecer a equivalência entre escritas fracionárias. <br />
<br />
<span class="intertitulo">Conteúdo</span> <br />
- Números racionais como expressão do resultado da divisão de dois números naturais. <br />
<br />
<span class="intertitulo">Tempo estimado</span> <br />
Quatro aulas. <br />
<br />
<b><span class="Destaque-Arial"><b>Flexibilização para deficiência física (dificuldade na linguagem e pouca mobilidade de membros superiores)</b></span></b> <br />
Preveja um tempo maior para esse aluno realizar as propostas.<br />
<br />
<span class="intertitulo">Anos</span><br />
4º e 5º<br />
<br />
<span class="intertitulo">Material necessário</span> <br />
Cópias do problema apresentado na 1ª etapa desta sequência. <br />
<br />
<span class="intertitulo">Desenvolvimento</span> <br />
1ª etapa </div>
<div style="text-align: justify;">
<b><span class="Destaque-Arial"><b>Flexibilização para deficiência física (dificuldade na linguagem e pouca mobilidade de membros superiores)</b></span></b> </div>
<div style="text-align: justify;">
Investigue o que o aluno sabe sobre divisão. Altere o material a ser usado para mobilizar o raciocínio, propondo a mesma atividade com uso de blocos de madeira e tampas de garrafa. </div>
<br />
<div style="text-align: justify;">
Inicie o trabalho com os números racionais partindo de situações que envolvam as ideias de medir ou repartir igualmente, especialmente nos casos em que os alunos têm de agir sobre o resto da divisão. Isso permite que eles reconheçam a necessidade de ampliação do conjunto dos números naturais, pois têm de decidir se podem ou não continuar a divisão de acordo com o contexto. Proponha que os alunos, em duplas, resolvam os seguintes problemas: </div>
<div style="text-align: justify;">
1) Nove balões foram distribuídos entre quatro crianças e todas receberam a mesma quantidade de balões. Quantos balões cada criança recebeu? </div>
<div style="text-align: justify;">
2) Nove chocolates são repartidos igualmente entre quatro crianças. Qual é a quantia de chocolate que cada criança recebeu? </div>
<div style="text-align: justify;">
Percorra as duplas para observar as estratégias que os alunos utilizam para resolver as questões, bem como os registros realizados. Observe também se as duplas reconhecem que ambos os problemas estão representados com os mesmos números e podem ser resolvidos com uma mesma conta. </div>
<div style="text-align: justify;">
<b><span class="Destaque-Arial"><b>Flexibilização para deficiência física (dificuldade na linguagem e pouca mobilidade de membros superiores)</b></span></b> </div>
<div style="text-align: justify;">
Organize uma dupla com um aluno mais atento e colaborador. Ele deve fazer a divisão com o material disponível e seu colega ficar encarregado pelo registro. </div>
<br />
<div style="text-align: justify;">
<b><span class="Destaque-Arial"><b>2ª etapa</b></span></b> </div>
<div style="text-align: justify;">
Proponha que os alunos, em duplas, analisem os problemas e decidam em qual dos casos é possível continuar a repartir e como registrar o resultado dessa divisão. Lembre-se de que podem recorrer a registros não convencionais. Percorra os grupos para observar as questões levantadas, bem como os registros realizados. Em seguida, organize uma discussão coletiva sobre de que modo cada grupo decidiu em qual das divisões era possível continuar repartindo o resto. Assim, os alunos podem compreender que, apesar dos problemas serem resolvidos por uma mesma conta, não é possível continuar a divisão em ambos os casos. </div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b><span class="Destaque-Arial"><b>Flexibilização para deficiência física (dificuldade na linguagem e pouca mobilidade de membros superiores)</b></span></b> </div>
<div style="text-align: justify;">
Faça a mesma proposta da etapa anterior, mas com a tira de cartolina demarcada (imitando a maneira como é vendida a maioria dos chocolates industrializados). Peça ao aluno que indique o recorte ao colega de dupla. </div>
<br />
<div style="text-align: justify;">
<b><span class="Destaque-Arial"><b>3ª etapa</b></span></b> </div>
<div style="text-align: justify;">
Convide algumas duplas para mostrar como elas deram continuidade à divisão em quatro partes iguais da barra de chocolate que sobrou. É muito provável que os estudantes tenham se apoiado em registros pictóricos para representar essa operação e, por exemplo, realizado a divisão utilizando o algoritmo e resolvido o que fazer com o resto por meio de um desenho:</div>
<a href="http://revistaescola.abril.com.br/img/matematica/operacoes_fracoes_01.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img align="middle" alt="" border="0" src="http://revistaescola.abril.com.br/img/matematica/operacoes_fracoes_01.jpg" /></a><br />
<br />
<br />
<br />
<br />
<br />
<br />
<br />
<br />
<div style="text-align: justify;">
Outra dupla poderia ter utilizado o recurso pictórico para fazer a distribuição desenhando nove chocolates, dividindo cada um deles em quatro partes e repartindo os chocolates entre as crianças (Bia, Edu, Ana e Ian):</div>
<br />
<br />
<img align="middle" alt="" src="http://revistaescola.abril.com.br/img/matematica/operacoes_fracoes_02.jpg" /><br />
<br />
<div style="text-align: justify;">
Tão importante quanto a socialização dos registros que as duplas apresentaram é a resposta que elas expressaram nessa discussão para responder à questão proposta: "Qual a quantia de chocolate que cada criança recebeu?". Respostas como "cada criança recebeu duas barras mais um pedaço de chocolate", "Cada criança recebeu nove pedaços de chocolate" ou ainda "cada criança recebeu duas barras de chocolate e a quarta parte da outra barra" devem ser valorizadas, pois elas mostram que a ideia de repartir igualmente todas as barras de chocolate está garantida, além de ser uma oportunidade para apresentar a linguagem matemática desses registros. Por exemplo, em relação à primeira fala: "Cada criança recebeu duas barras de chocolate mais um pedaço de chocolate", você pode discutir com a turma o que representa esse "pedaço". É esperado que eles reconheçam que esse pedaço é a parte que representa um chocolate dividido em quatro partes. Nesse caso, você deve informar à garotada que a maneira de representar cada uma dessas partes é 1/4. Logo, o registro matemático que equivale a essa fala é 2 1/4. Partindo dessa ideia, eles podem concluir como representar na linguagem matemática a segunda fala: "Cada criança receberá nove pedaços de chocolate". Como cada barra foi dividida em quatro partes iguais e cada criança recebeu nove partes, isso significa que cada criança recebeu 9/4 de chocolate. Na finalização desta etapa, é importante garantir que as crianças reconheçam que os chocolates podem ser repartidos igualmente de maneiras diferentes, e que os pedaços também são diferentes na forma, embora a quantidade que cada criança recebeu seja a mesma. Assim, concluem que há diferentes estratégias para dividir o todo e elas se equivalem. </div>
<br />
<div style="text-align: justify;">
<b><span class="Destaque-Arial"><b>Flexibilização para deficiência física (dificuldade na linguagem e pouca mobilidade de membros superiores)</b></span></b> </div>
<div style="text-align: justify;">
Valorize, perante o grupo, a adaptação no material feita para ele e as possibilidades de raciocínio a serem desenvolvidas. Entre os comentários sobre as observações feitas a respeito das formas de raciocínio dos alunos, inclua comentários que verbalizem </div>
<div style="text-align: justify;">
ações e pensamentos do estudante. </div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span class="intertitulo">Avaliação</span> </div>
<div style="text-align: justify;">
Proponha outros problemas envolvendo situações de repartir. Por exemplo: dividir igualmente sete folhas de papel entre três crianças e sete canetinhas para três alunos. Observe se os alunos identificam a divisão como a operação que propicia a resolução dos problemas e se reconhecem em qual dos problemas propostos é possível continuar a dividir o resto. Na apresentação dos diferentes registros que os alunos utilizaram, verifique se já aparece a linguagem matemática que equivale aos registros pictóricos: 2 1/3 ou 7/3. Apoiado nesse e em outros exemplos, apresente uma primeira definição de fração - um inteiro dividido em partes iguais. </div>
<br />
<div style="text-align: justify;">
<b><span class="Destaque-Arial"><b>Flexibilização para deficiência física (dificuldade na linguagem e pouca mobilidade de membros superiores)</b></span></b> </div>
<div style="text-align: justify;">
Ofereça folhas em tamanho maior, adaptadas em pranchas, de modo que ele possa realizar seus registros. </div>
<div id="box-solida" style="text-align: justify;">
<b>Consultoria <a href="mailto:novaescola@atleitor.com.br">Andréia Silva Brito</a></b><br />
Da EEEFM Carlos Drumond de Andrade em Presidente Médici, a 412 quilômetros de Porto Velho.<br />
<b>Fonte </b><br />
Proposta adaptada do documento <i>Fracciones y Números Decimales, 4º Grado - Apuntes para la Enseñanza</i> (prefeitura de Buenos Aires).</div>
<div id="box-solida" style="text-align: justify;">
fonte consultada: http://revistaescola.abril.com.br/matematica/pratica-pedagogica/operacoes-fracoes-619681.shtml </div>
<br />
<br />
<br />
<br />Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-43861520055453619502013-09-12T10:24:00.001-03:002013-09-21T10:33:33.852-03:00Complete o texto usando números<div style="text-align: justify;">
<span class="intertitulo">Objetivo:</span><br />
- Resolver problemas que envolvam a utilização dos números em diferentes contextos.</div>
<div style="text-align: justify;">
<span class="intertitulo">Conteúdo:</span><br />
- Relação entre os números usando estimativa em contexto significativo.</div>
<div style="text-align: justify;">
<span class="intertitulo">Ano: </span><br />
1º ao 3º.</div>
<div style="text-align: justify;">
<span class="intertitulo">Tempo estimado:</span><br />
Três aulas. </div>
<div style="text-align: justify;">
<span class="intertitulo">Flexibilização:</span> <br />
<span class="black-bold">Para aluno com deficiência intelectual (tem noção de quantidade e faz cálculos)</span><br />
A atividade envolve habilidades de raciocínio elaboradas. Para o aluno se familiarizar com a consigna previamente, dê tarefas extras para serem realizadas em casa ou junto ao AEE, como frases simples que envolvam o mesmo raciocínio. Por exemplo: "Hoje é segunda-feira e Lucas vai ganhar um presente daqui a _____ dias, na sexta-feira desta semana". Quando fizer a proposta com a turma toda, preocupe-se em dividir o texto e pedir que ele responda trecho a trecho, discutindo sobre as resoluções e dúvidas sempre que for preciso. Saiba que o estudante deve necessitar de mais tempo que os demais para realizar a atividade, e que não há problema se não completar o texto no tempo determinado. Organize a dupla com um colega de nível mais próximo de desenvolvimento, para favorecer mais a atuação e a aprendizagem.</div>
<div style="text-align: justify;">
<span class="intertitulo">Material necessário:</span>Cópias do seguinte texto: </div>
<div style="text-align: justify;">
Na ___ semana de abril, numa ___ feira, cerca de ___ pessoas participaram da reunião da Associação de Pais e Mestres da escola. No encontro, ___ assuntos foram discutidos. Os presentes comeram ___ salgadinhos no total e consumiram ___ garrafas de refrigerante de ___ litros cada. O ponto principal da reunião foi a organização da Festa Junina. Foi decidido que o evento seria realizado no dia ___ de junho, ou seja, cerca de ___ dias depois do início das aulas e ___ dias antes do início das férias de julho. Estima-se que ___ pessoas comparecerão à festa, bem mais do que os ___ do ano passado. Para elas, haverá ___ barracas de jogos e ___ barracas de comes e bebes. O ponto alto vai ser a quadrilha, com ___ alunos participantes.</div>
<div style="text-align: justify;">
<span class="intertitulo">Desenvolvimento:</span><br />
<b><span class="Destaque-Arial"><b>1ª etapa:</b></span></b></div>
<div style="text-align: justify;">
<span class="Destaque-Arial">Distribua o texto e peça que os alunos preencham as lacunas em duplas. Diga que o importante não é indicar um número específico, mas saber justificar a opção e a relação entre os valores que serão completados. Ao fim do trabalho, solicite aos estudantes que expliquem suas decisões para toda a turma. Para os que necessitem, forneça uma lista que pode ser usada para consulta, como <span class="Destaque-Arial">150 / 4ª / 30 / 4 / 300 / 41 / 3 / 120 / 5ª / 5 / 25 / 80 / 8 / 7 e 1,5.</span> </span></div>
<div style="text-align: justify;">
<span class="Destaque-Arial"><span class="intertitulo">Avaliação: </span><br />
Prepare outro texto com base no modelo. Verifique se os alunos colocaram nas lacunas os números de acordo com o contexto pedido.</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span class="Destaque-Arial">Fonte: www.revistaescola.abril.com.br </span></div>
Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-11716356937749212052013-02-07T10:28:00.001-03:002013-02-07T10:30:42.772-03:00PLANO DE AULA MATEMÁTICA 9º ANO PROPRIEDADES BÁSICAS E A REPRESENTAÇÃO DE POTÊNCIAS POR NOTAÇÃO CIENTÍFICA.<!--[if gte mso 9]><xml>
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Escrever números usando notação científica.</div>
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atividades sobre uso de potências; </div>
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sistematicamente, em atividades exploradoras do raciocínio do aluno. Ensinar o
uso de calculadoras simples para cálculo de raízes (quadradas , quartas,
oitavas);</li>
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<li><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;"><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;"><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;"><div class="MsoListParagraphCxSpLast" style="line-height: normal; margin-left: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -.05pt;">
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inicialmente com o uso do ábaco (classes e ordens), explorando o significado
dos números em geografia, astronomia, biologia e outras;</div>
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<li><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;"><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;"><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;">
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números grandes e pequenos.</span> </span> </span></span></li>
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Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com2tag:blogger.com,1999:blog-6205949205837231389.post-67603837575143993532013-01-11T16:37:00.000-03:002013-01-11T16:37:12.215-03:00MAIS PERTO OU MAIS LONGE<!--[if gte mso 9]><xml>
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Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-60692480427837468932013-01-03T22:28:00.002-03:002013-01-03T22:29:21.490-03:00UM POUCO DA HISTÓRIA DOS NÚMEROS<!--[if gte mso 9]><xml>
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<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
EU VOU FLAR AGORA</div>
<div class="MsoNormal" style="text-align: justify;">
ESSA HISTÓRIA DE “CONTAR”...</div>
<div class="MsoNormal" style="text-align: justify;">
COMO TUDO COMEÇOU!</div>
<div class="MsoNormal" style="text-align: justify;">
VOCÊ JÁ OUVIU FALAR?</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
DESDE O COMEÇO DO MUNO</div>
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AS PESSOAS CONTAVAM</div>
<div class="MsoNormal" style="text-align: justify;">
OS OBJETOS QUE FAZIAM</div>
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E OS ANIMAIS QUE PASTAVAM.</div>
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<br /></div>
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CONTAVAM S MUDANÇAS DA LUA</div>
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E ASSIM MEDIAM O TEMPO.</div>
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CONTAVAM AS ÁRVORES NOVAS</div>
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QUE BALANÇAVAM AO VENTO.</div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
CADA POVO FEZ ENTÃO</div>
<div class="MsoNormal" style="text-align: justify;">
SÍMBOLOS DIFERENTES</div>
<div class="MsoNormal" style="text-align: justify;">
DEIXANDO PARA A HISTÓRIA</div>
<div class="MsoNormal" style="text-align: justify;">
CONQUISTAS DE SUA GENTE.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
OS SÍMBOLOS QUE USAMOS</div>
<div class="MsoNormal" style="text-align: justify;">
NA NOSSA MODERNIDADE</div>
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FORMAM OS NÚMEROS,</div>
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QUE REGISTRAM QUANTIDADES.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
ESSES SÍMBOLOS SÃO CHAMADOS
ALGARISMOS: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9 E 0.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
CURIOSIDADE:</div>
<div class="MsoNormal" style="text-align: justify;">
NAS CALCULADORAS E NOS RELÓGIOS
DIGITAIS, OS ALGARISMOS SÃO ESCRITOS A PARTIR DO MODELO AO LADO.</div>
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<span style="mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">01.<span style="font: 7.0pt "Times New Roman";"> </span></span></span>VEJA
OS ALGARISMOS DE 0 A 6 E PINTE PARA FORMAR 7, 8 E 9. </div>
Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-76554939186455282912013-01-02T20:57:00.002-03:002013-01-02T20:57:26.964-03:00NA FRENTE, ATRÁS, EM CIMA, EMBAIXO, ENTRE, PERTO, LONGE E AO LADO.<ol>
<li><div align="JUSTIFY" style="margin-bottom: 0cm;">
CHICO BENTO E ZÉ LELÉ ESTÃO LEVANDO A ROSINHA PARA UM PASSEIO NO BURRINHO.</div>
</li>
</ol>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
<b>INSERIR IMAGEM DE PESSOAS PASSEANDO EM BURRINHO, PUXANDO E EMPURRANDO.</b></div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
QUEM ESTÁ SE CANSANDO NESSA HISTÓRIA?</div>
<ul>
<li><div align="JUSTIFY" style="margin-bottom: 0cm;">
CONTORNE COM <span style="color: red;">LÁPIS VERMELHO </span>QUEM ESTÁ <b>EM CIMA</b> DO BURRINHO.</div>
</li>
<li><div align="JUSTIFY" style="margin-bottom: 0cm;">
CONTORNE COM <span style="color: yellow;">LÁPIS VERMELHO </span>QUEM ESTÁ <b>NA FRENTE</b> DO BURRINHO.</div>
</li>
<li><div align="JUSTIFY" style="margin-bottom: 0cm;">
FAÇA UM <b>X</b> NO QUE ESTÁ <b>EMBAIXO</b> DO BURRINHO.</div>
</li>
<li><div align="JUSTIFY" style="margin-bottom: 0cm;">
CONTORNE COM <span style="color: #00b050;">LÁPIS VERMELHO </span>QUEM ESTÁ <b>ATRÁS</b> DO BURRINHO EMPURRANDO O CARINHO. </div>
</li>
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<br /></div>
<ol start="2">
<li><div align="JUSTIFY" style="margin-bottom: 0cm;">
ANA, BETO E RUI GOSTAM DE BRINCAR DE CORRER!</div>
</li>
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<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
PINTE CADA CAMISETA DE ACORDO COM A LEGENDA ABAIXO:</div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
<span style="color: #0070c0;">AZUL</span> QUEM ESTÁ <b>NA FRENTE</b> DOS OUTROS DOIS.</div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
<span style="color: red;">AZUL</span> QUEM ESTÁ <b>ATRÁS</b> DOS OUTROS DOIS.</div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
<span style="color: yellow;">AZUL</span> QUEM ESTÁ <b>ENTRE</b> O DA FRENTE E O DE TRÁS.</div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
<br /></div>
<ol start="3">
<li><div align="JUSTIFY" style="margin-bottom: 0cm;">
PEDRO ESTÁ CHAMANDO SEU CACHORRO PARA BRINCAR.</div>
</li>
</ol>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
CONTORNE COM UM QUADRADO O CACHORRO QUE ESTÁ MAIS <b>PERTO</b> DE PEDRO. </div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
CONTORNE COM UM TRIÂNGULO O CACHORRO QUE ESTÁ MAIS <b>LONGE</b> DE PEDRO. </div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
<br /></div>
<ol start="4">
<li><div align="JUSTIFY" style="margin-bottom: 0cm;">
USANDO A CRIATIVIDADE: INVENTANDO UMA HISTÓRIA!</div>
</li>
</ol>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
OBSERVE A CENA ABAIXO E INVENTE UMA HISTÓRIA JUNTO COM SEUS COLEGAS.</div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
USEM EXPRESSÕES COMO <b>EMBAIXO</b>, <b>EM CIMA</b>, <b>ENTRE</b>, <b>NA FRENTE</b>, <b>ATRÁS</b>, <b>AO LADO</b>, <b>PERTO</b> E <b>LONGE</b>. </div>
<div align="JUSTIFY" style="margin-bottom: 0cm; margin-left: 1.88cm;">
AGORA PINTE A CENA. DEIXE TUDO BEM ALEGRE, BEM COLORIDO. </div>
Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com2tag:blogger.com,1999:blog-6205949205837231389.post-23199859374998209922013-01-01T20:11:00.002-03:002013-01-05T11:25:24.793-03:00A NECESSIDADE DOS NÚMEROS<!--[if gte mso 9]><xml> <o:OfficeDocumentSettings> <o:AllowPNG/> </o:OfficeDocumentSettings> </xml><![endif]--> <br />
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" 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imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"></a>Com o surgimento da agricultura e da pecuária, nossos antepassados deixaram de ser nômades. Isso ocorreu por volta de 30 000 anos atrás. Com a criação de rebanhos, a duração de períodos de tempo (quantidade de dias entre duas luas cheias, por exemplo) e o número de membros que a família possui para determinar a quantidade de comida necessária à sua sobrevivência, houve a necessidade de criar mecanismos de contagem. </div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-tab-count: 1;"> </span>Para isso, era preciso criar símbolos que representassem essas quantidades. Mas, durante a história da humanidade, contar e registrar as quantidades por meios de símbolos nem sempre foram atividades simples. </div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-tab-count: 1;"> </span>Inicialmente, esses registros eram feitos de maneiras diversas, variando de acordo com o modo de usar do povo que o criou. Porém, uma característica era comum: a <b style="mso-bidi-font-weight: normal;">correspondência um a um</b>. Conta-se que, para representar a quantidade de ovelhas de seu rebanho, o homem usava uma pedra para cada animal, formando, assim, um montinho de pedras que representava a quantidade de ovelhas que saiam para pastar durante o dia. Outras maneiras de fazer essas representações consistiam em riscos em pedras, ossos e pedaços de madeira, nós em cordas ou cipós, ou, ainda, associando os dedos das mãos e dos pés às quantidades. </div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-tab-count: 1;"> </span>O tempo passou e as pessoas começaram a se organizar em grupos cada vez maiores (as aldeias), que ao longo do tempo se tornaram cidades. Trabalhando com quantidades cada vez maiores, houve a necessidade de aprimoramento dos métodos usados para a contagem e o registro desses valores, surgindo os primeiros símbolos usados na representação das quantidades e, consequentemente, os primeiros sistemas de numeração, com regras próprias, que variavam dependendo de qual civilização o criou. </div>
<div class="MsoNormal" style="text-align: justify;">
<span style="mso-tab-count: 1;"> </span>Veja no quadro abaixo a representação de alguns símbolos e os respectivos sistemas de numeração ao qual pertencem.</div>
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Quando olhamos
para uma fruteira em cima de uma mesa, normalmente sabemos quantas frutas há
nela sem a necessidade de contar as frutas uma a uma. </div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
Quando olhamos
para um pequeno grupo de amigos sabemos de imediato quantos elementos compõem
esse grupo. Isso é possível porque nós humanos e os animais, em geral, são
dotados de <b style="mso-bidi-font-weight: normal;">Senso Numérico</b>
(capacidade de reconhecer e comparar pequenas quantidades).<span style="mso-spacerun: yes;"> </span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
Não devemos
confundir senso numérico com contagem (capacidade de maior complexidade e que
em todo o reino animal somente nós seres humanos a possuímos).</div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
Os animais não
sabem contar, mas são dotados de senso numérico que permite a eles reconhecer
pequenas quantidades na natureza, fundamental no processo de sobrevivência. </div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
Alguns
exemplos:</div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
Quando
retiramos 2 ou 3 ovos de um ninho de pássaro que contenha 7 ou 8 ovos,
provavelmente<span style="mso-spacerun: yes;"> </span>o pássaro abandonará esse
ninho, pois notará que a quantidade de ovos foi alterada. </div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
As leoas
conseguem reconhecer quantos elementos possui seu grupo e comparar com um grupo
invasor, avaliando se é possível enfrentar as leoas concorrentes para defender
seu território ou o melhor a fazer é fugir. </div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
Alguns
experimentos já foram feitos com animais para verificar o uso prático do senso
numérico na natureza. <a href="" name="_GoBack"></a>Cientistas da Universidade da
Pensilvânia, nos Estados Unidos, usaram macacos em um desses experimentos. A experiência
consistiu em oferecer dois pratos contendo chocolate: um contia 6 pedaços de
chocolate e, o outro, 7 pedaços. Os cientistas observaram que na maioria das
vezes o prato escolhido era o que continha 7 pedaços. Porém, quando o número de
pedaços de chocolate era muito grande, os macacos não conseguiam diferenciar as
quantidades e escolhiam qualquer um dos pratos, mostrando, assim, que o senso
numérico é limitado a quantidades pequenas. </div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
Qual a
vantagem para um animal ser dotado de senso numérico?</div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
Isso garante a
sua sobrevivencia, pois permite a ele limitar o número de membros de seu bando,
obter alimento na quantidade certa, controlar o número de filhotes por ninhada
entre tantas outras. </div>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
A natureza é
realmente surpreendente! </div>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com2tag:blogger.com,1999:blog-6205949205837231389.post-10454995979631278732012-02-12T22:15:00.001-03:002013-01-02T20:58:57.538-03:00Teoria dos conjuntos<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
Ao obter coleções de elementos classificados a partir de certa característica, estamos formando <b style="mso-bidi-font-weight: normal;">conjuntos. </b>Os animais vertebrados, por exemplo, podem ser divididos em cinco classes: répteis, peixes, anfíbios, aves e mamíferos. Cada uma dessas classes de animais forma um conjunto. </div>
<br />
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</div>
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Na Matemática, a ideia de conjunto é fundamental e está presente em diversos outros conceitos. Podemos formar conjuntos a partir de elementos de diferentes naturezas, tais como objetos, pessoas e números.</div>
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Exemplos:</div>
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<li><span style="font-family: Symbol;"><span style="font: 7pt "Times New Roman";"> </span></span>Conjunto das vogais do nosso alfabeto: A = {a, e, i, o, u}<span style="font-family: Symbol;"> </span></li>
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<li><span style="font-family: Symbol;"><span style="font: 7pt "Times New Roman";"> </span></span>Conjunto dos continentes: B = {África, América, Ásia, Europa, Oceania}</li>
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<li><span style="font-family: Symbol;"><span style="font: 7pt "Times New Roman";"> </span></span>Conjunto dos números pares positivos menores que 100: C = {2, , 6, 8, 10, . . . , 98}</li>
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<li><span style="font-family: Symbol;"><span style="font: 7pt "Times New Roman";"> </span></span>Conjunto dos números primos: D = {2, 3, 5, 7, 11, . . .}</li>
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Cada componente de um conjunto é denominado <b style="mso-bidi-font-weight: normal;">elemento</b>. De maneira geral, os conjuntos são indicados por letras maiúsculas e seus elementos são dispostos entre chaves, separados por vírgula. </div>
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Nos exemplos acima, A, B e C são <b style="mso-bidi-font-weight: normal;">conjuntos finitos, </b>pois possuem uma quantidade finita de elementos. Já o conjuntos D é uma <b style="mso-bidi-font-weight: normal;">conjuntos infinito, </b>pois possui infinitos elementos.<br />
Um conjunto pode ser indicado a partir da regra ou lei de formação de seus elementos.<br />
Exemplos: </div>
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<a href="data:image/png;base64,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" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img alt="" border="0" src="data:image/png;base64,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" /></a></div>
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<a href="http://t3.gstatic.com/images?q=tbn:ANd9GcQZ1WrOyVjXYIOJLp0gIsStPeiUfdLMIa20aU19KXXr9fwoRqZrpGj2Dw" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a>Um conjunto
também pode ser indicado por meio de uma figura chamada <b style="mso-bidi-font-weight: normal;">diagrama de Venn.</b> Quando um elemento compõem um conjunto, dizemos
que esse elementos <b style="mso-bidi-font-weight: normal;">pertence</b> ao
conjunto. De maneira semelhante, quando ele não compõe o conjunto. Dizemos que <b style="mso-bidi-font-weight: normal;">não pertence</b> ao conjunto. Em relação ao
conjunto E apresentado a seguir, temos, por exemplo, que: </div>
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<img alt="" src="data:image/png;base64,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" /> </div>
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" 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" 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" width="320" /></a></div>
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<span class="apple-style-span"> </span></div>
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<span class="apple-style-span"> Podemos
indicar o número de elementos que pertencem ao conjunto E por n (E), nesse caso, n(E) = 5.</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;">
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<span class="apple-style-span">Em
relação ao conjunto E, temos também: </span></div>
<img alt="" src="data:image/png;base64,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" /></td>
</tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;">
<br /></div>
<div style="text-align: center;">
Atividades</div>
<div style="text-align: center;">
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<div style="text-align: justify;">
</div>
<div class="MsoNormal" style="text-align: justify;">
<span class="apple-style-span">01. (Unifor-CE)
Seja o número inteiro 6X3Y, em que X e Y substituem os algarismos das centenas
e das unidades, respectivamente. O total de pares de valores (X,Y) que tornam
tal número divisível por 15 é: </span></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<span class="apple-style-span">a) 11. b) 10. c)
9. d) 8. e) 7.</span></div>
Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com1tag:blogger.com,1999:blog-6205949205837231389.post-71169979330621011002012-01-26T10:23:00.001-03:002012-01-26T10:24:19.856-03:00A MATEMÁTICA na VIDA das ABELHAS<div style="line-height: 150%; margin-right: -1.15pt; text-align: justify; text-indent: 35.4pt;">
<b><span style="color: navy; font-family: "Tempus Sans ITC"; font-weight: normal;">As abelhas sabem
Matemática? Pode parecer estranha essa pergunta, mas o matemático grego Papus
de Alenxandria, que viveu entre os anos de 284 a 305, responderia que sim. </span></b><span style="height: 120px; left: 467px; margin-left: 81px; margin-top: 19px; position: absolute; top: -18px; width: 120px; z-index: 23;"></span></div>
<div>
</div>
<div style="line-height: 150%; margin-right: -1.15pt; text-align: justify; text-indent: 35.4pt;">
<b><span style="color: navy; font-family: "Tempus Sans ITC"; font-weight: normal;">Papus observou que os
alvéolos usados para armazenar o mel produzido para a alimentação das abelhas
possuia a forma hexagonal.</span></b></div>
<div style="text-align: justify;">
</div>
<div style="line-height: 150%; margin-right: -1.15pt; text-align: justify; text-indent: 35.4pt;">
<a href="http://www.eb23-s-silvestre.rcts.pt/imagens/gifsgiros/abelha.gif" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" height="200" src="http://www.eb23-s-silvestre.rcts.pt/imagens/gifsgiros/abelha.gif" width="200" /></a><b><span style="color: navy; font-family: "Tempus Sans ITC"; font-weight: normal;">Para armazenar o mel
produzido, as abelhas precisam usar compartimentos individuais em forma de
mosaico de modo a ocupar o menor espaço possível, sem deixar lacunas entre eles.</span></b></div>
<div style="text-align: justify;">
</div>
<div style="line-height: 150%; margin-right: -1.15pt; text-align: justify; text-indent: 35.4pt;">
<b><span style="color: navy; font-family: "Tempus Sans ITC"; font-weight: normal;">Dentre as
possibilidades de formas, temos os triângulos, os quadrados e os hexágonos. As abelhas
preferem os hexágonos, mesmo estes sendo mais dificeis de serem construidos.
Por quê?</span></b></div>
<div style="text-align: justify;">
</div>
<div style="line-height: 150%; margin-right: -1.15pt; text-align: justify; text-indent: 35.4pt;">
<b><span style="color: navy; font-family: "Tempus Sans ITC"; font-weight: normal;">A resposta é simples: Papus
conseguiu demonstrar que entre os polígonos regulares com o mesmo perímetro,
possui maior área aquele que tiver maior número de lados, característica denominada
de isoperimetria (que possui mesmo perímetro).</span></b></div>
<div style="text-align: justify;">
<b><span style="color: navy; font-family: "Tempus Sans ITC"; font-size: 11pt; font-weight: normal; line-height: 115%;">Este é o motivo que levam as abelhas as escolherem a
forma hexagonal para construirem seus favos de mel, já que conseguem uma
superfície maior gastando a mesma quantidade de cera</span></b></div>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com1tag:blogger.com,1999:blog-6205949205837231389.post-56727946873399925922011-12-26T09:41:00.000-03:002012-02-25T18:01:02.296-03:00Medo de matématica é transmitido pelos adultos<div class="post-olho" style="text-align: justify;">
<b>Problema com a disciplina vem também do receio que os próprios pais têm do assunto </b></div>
<div class="post-olho" style="text-align: justify;">
</div>
<div class="conteudo" style="text-align: justify;">
<div style="text-align: right;">
<b>Janaína Martins</b></div>
<br />
<a href="http://t0.gstatic.com/images?q=tbn:ANd9GcTboZOgB5jIhior6CKP85y6z8yuz2IEDkPsZBdfFkc8pLb7DGEuBWk0U6Q" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a>Segundo dados do Saeb (Sistema de Avaliação da Educação Básica), o problema com a matemática vem não só de um ensino escolar deficiente ou pouco estimulante, mas também do medo que os próprios pais têm do assunto e o transmitem aos filhos.<br />
<br />
Recentemente, o movimento Todos pela Educação divulgou o resultado de um teste aplicado em seis mil alunos de todas as capitais do país. 57% dos estudantes do 3º ano do ensino fundamental não sabem resolver operações matemáticas básicas.<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="http://t3.gstatic.com/images?q=tbn:ANd9GcTLC8Xdi-SBiPpTgftn6qpHYekjR4Pf9sIjE7xz2D9fvu0zC_B5914Vq1o" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://t3.gstatic.com/images?q=tbn:ANd9GcTLC8Xdi-SBiPpTgftn6qpHYekjR4Pf9sIjE7xz2D9fvu0zC_B5914Vq1o" width="300" /></a></div>
Para tirar o temor dos pais o livro de Garcia Neto e Oliveira quer deixar claro a presença da matemática no cotidiano. Garcia chama a tenção para importância de o aluno ver interesse do pai ou da mãe na matéria que ele leva para casa.<br />
<br />
<i>*Com informações do O Globo</i><br />
<br />
<i>Fonte: www.jornalopcao.com.br </i></div>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-81242890496354023142011-11-25T17:37:00.001-03:002011-12-19T20:50:59.835-03:00Origem do Sinal de Multiplicação<div class="separator" style="clear: both; text-align: center;">
<a href="http://www.blogger.com/blogger.g?blogID=6205949205837231389" style="margin-left: 1em; margin-right: 1em;"><img alt="" border="0" height="150" 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" 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No século XVI, o matemático inglês Willian Ougthtred inventou um novo sinal matemático. O símbolo <span style="background-color: #e6ecf9;"><b>×</b></span><span style="background-color: #e6ecf9;"> </span>para a multiplicação foi introduzido por<span style="background-color: #e6ecf9;"></span> ele em 1631. Esse símbolo foi escolhido por uma razão religiosa para representar a cruz.</div>
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Para escrever uma soma de parcelas iguais, por exemplo, 6 + 6 + 6 + 6 + 6 + 6 + 6 + 6 + 6 ele contou quantas eram as parcelas, tomou o sinal de adição, + girou-o um pouco par a direita, expressando a ideia dessa forma: 9 x 6.<br />
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O sinal de multiplicação é o símbolo <span style="background: none repeat scroll 0% 0% rgb(230, 236, 249);"><b>×</b></span>. O símbolo é semelhante à letra minúscula x, mas é uma forma mais simétrica <i>saltire</i>, e tem usos diferentes. É também conhecido como <b>Cruz de Santo André</b> <span style="background: none repeat scroll 0% 0% rgb(230, 236, 249);"></span>e como o <b>sinal de dimensão.</b></div>
No século XVII, o sábio alemão Leibniz sugeriu uma importante mudança no sinal que indica uma multiplicação. </div>
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Para não confundir o sinal para a multiplicação criado por Ougthtred, “X” com uma letra do alfabeto, “x” ele passou a utilizar5 um ponto, “.”, para indicar uma multiplicação. </div>
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9 x 6 ficou 9 . 6.</div>
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Onde x = .<br />
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" 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" 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" 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ynADDtfqKxVthlzmJlhhvP0SzcToDYYLpwKoT9Ii8Q9OHAs13Wz+UKJMfM3f+s/CsCXfDeJdsHrELsibsi0DwyArhS7/f4g5SnwLd/2XzHDZszeWL/A7Myf/I7/+tnaTpvHPlQIVMeBtmErDo5335qAgxxUZVpN4yHgEz351WdT4M1//JtMN5dxiwZzttYvMeZsbl3eunjtC195ZpCKTsrbnDcFb0heU7yqeFXxhkzvwUEukzdNW/sHv/fZz6VANxlXedgAr8rx9VHvztjvQnZEcrvX7ifx277nHeWNTcZM23YvXbpiMHOtssEs8w3/xR9rjkfP1XdfbNUD4NlmfWUPToaDBlEf6APNePzs7m4CfMdf+EtOrsgMxzFzWStvMaeQXXPsPGPO9pVXVS5dbUdxaxzX47iWxNU03uHxDo9rybgdju4xLhiGVSpXLNv97BefjJUaCl7nUQuiysPne80bfseTST0cPnP75nf+t3+VWZYOPOSzBYOZxUzBcTJ2qchs80az3hVJbeTvBoMB6KVu2xMrDo7PQR1aEwgaRAPgtu/XgqCbJHea3pv+6FuYYa9XtnN2PmNmLWY7Vta2sozZhbUNJ196/R/5xp9517u8OL7rD3bCYHcc7kSj3WhU6/cEsL59wXBc07QZM01mzTjIZHKZbJ4x81O/+3sC8EZBANwIukOgC1ELhyPg7/4fP2aViqXNzc2Ll0zLsSzHNh2LmXk7azLLKRT0StW/++1PjoEdv+elSRfqIAcLhTBXHNyfg5aiHtDiPAS+9Oxzj7/hjVYmXyhWGLMtZrtGxmJ2xsln3EI+Vy6W1pmdccsVZjv/w/d//4u1Wgh0BP9qdbcZRfp0CsNxmWGWSmuMmQYzJy90vsSYyQyrsr75xOc+3w/DFLjda3sy2Q0GEfDB3/jYn/0rb5ssVBpmZX3TdbNra+sms3J2tpQp2KZTWF9nlsnyub/+N/63QIqX6lWfqDoKNAcTf2XFwX1V36c9Dm4N/RC42Wp95YWX3Hwply8zZhdy5VK2eGX7ctbKZJzsJEJsu9liiRkmM01mma/5w1//g//4R3Sln04U3mrUgyR5/Ru/Plss6Z+vlNdn80bGzI3Nbct2P/HJT6XAGDSUSQx4of9vP/Fxq5hjFjMyztali4W1cmVj3bKsy5cvF3L5i9sXNsprWTeTK5UzlTVmmZn1yr/+5V8aA63xeABacXAyHATAc/V6DDDTtrOFUnG9kCvnsyXt3+l32rZd180yZhqmnc0VMoXihStXs8USM82f+OmffuJLT/ppUu90BKCXFre2Lti2azAz6+ZKhXLGyTpORo8Ln/3ikwKotdsp8Duf/4xTyLnFvJvPZQr5fLnEDFbZWLccmzFWKpVc2ynmC4VcPpfLMdthpnn51a9m2QyzzE9/8QsBUXU47Kw4OBEOOkp1Ut4dxz/xUz/7F7/zu7KZYqlQMZjtWG42m9dvtmFYlcqGZTmTP5q27WRcPeQb1lpl4z3v/6XOcCiA8sZmYa2if6yQK2oXwWSWZTlrlY3K+uZH/9/f6AbBIIr+6c/89JVrVw3LXFuvMIPZrsMMtrW1xRhjjBWLRdM0bds2DCOfz2ez2Xx5LV+pOIXCY1/3hr/zj374jteKgTu93gIHBwtlrzi4DwctRZ6ijlIDRZ1o3B2GXrv/l7/zbTZzNkqbpmlnc4ULFy4ZhsWY6brZYrFs2+7W1gXdzSazcpl8LpO3TefKlWvf/df++xdu3XrTN/5RZpiMmY6TmS0uGMzc3r7ouFnGzK++8GIKvPEb3swYK+YLBmMGY5Xymu5+3fG5XO7ixYuMsY2NjXJlLZ/PM4PZTobZDjPMLz31VArcbNTrA78nxIyDBlYcvAwOesCdXl+fRQfCc199se8NXCNz5co1ZpjF0lqxtFYolk3LyWRy2vvLujmDmRYzC27eNRybmdoDuPzqVzPDNN2MZTmOk5nNFwq5ouNkDNPe2Ny++urHrVzOdDPlfMFmbKuyZjFmMWZbRsa1L17YyuUyjmNl8xlmsO2LW5li1rDYtVc9xpj53EvXW90eB17cuRuBRoq8OD7IQW3Fwf04oIVJY0uRD3hp6kXR3XZnlIheP0g5EfCrH/n17atX9Xi/ffmKaTm2kzEs03EcNn2JLcYylv2aq49ZjFm2ywzzdX/ojbaTmQwfzFwrVXQUIZvNa4yYZedKZdO2LMYqmWzGMGzG8q5jMZbNOIV8NpPJMIM5GXdtc2PjwjYzmJPL/s0f/AEBPH/ndqTgjYJBylthWAuCmZ84mzeu7MF91AAaULqdzz1pKtEFukTNOG6Mx+0k9eKkPhyOQb/2737jb/ydv81MllsrFStrzGDMZJmcywzGGMtmXdthmay1Vs5nXNt1XSfj2q5j27ZpmoZhzEy9bdvO7Mq4TsZ1XddmLMOYzZjNWCmXtxjLZ3Ou7Vy6dIUxM5cvbl++YjjZ7/kf//q73vO+BLjb7+9Go2oU3R0Nd8OwxXlLiloS6+yYucdyzvNQHhYHB2qvKNEBOqB6mlTjcVPweprsjEZfvXOnFQwT4JOfe+J7v+9/YbZhZJxMKcdMli1l3KzFDGbabG2jYDusvJZ3NQqOY1nWQQ7maXBdN+O4FmM2Y0U3u1YoWoxtbWwazKxUNhgzyxubdrbw5j/+Tf/xd55IAW8Y+kLtjEY7cbSbjHeTcTWNG5LrVKiTej4rDkQb1CbV4Gk9TZqCN3haG49DoBEENd+PgaHgb33Hdxe2NpnFzKzLTGa7FjMZYyyTtZjBmMFc13Ycx7btBQ6s6bVIg2NpJ5Ex5rouM9jm1gXtXmxevnx9t9ZP0pHCjXozkNSMxvU0qaZxjSd6lVm37cOf24qD43EwSQlUsiVFU3CtBk+rURQCAbAz9HtCxECt3/uz3/XWV/2hr3MKubXNDWawSqVSKOQYY7Zt6t6dccCmlzl3zQNhGMx1bTebsV3HybibFy9ky+XC+vpb/tS3/sFzzw6F9KVsjaIh0IzGIdABNSRvSN4BunqtnGQPhxa3WnFwbA6aauJyaxr013eiUY0nO9F4dxwFQGMceXEcA3/w7POPve51xcp6JpfN54uMsXKxVCoUNQQLzsHsMgzDMIwZEIZlmraxcXGTGWz94va11z7OLPa3/uE/+PXf/HgMPHXzeidNX/JaHSEGwAue1xS8N+37LqC/9qBWHJwYBx5UQ/Km4B1QB6Q56AB94KVR0AEGwIvdXm087gjRE2Io5H9+7oX3feBDxcq6jitsrm8ZjC0dFA5eGghmGswxmMXMQnbt0jaz2Lt++b0x0ByPnr57KwT0CbovdTq6SmVdpF1Ab6mbpsiq1bhwwhzURdoUXCcia6vQA+6kSQO4k/IbUdggGgIvtru1YDRIRS+KBXD99s5P/Pg/c+ycweyL25e0MbgvB1McmLuWN4pufnv9L779r9T8rg9+q+uFQCONbgW9NsmXBl0f2BXJM51WH/CgOkAbpA2Y5mDlJ54YB22QzhXW9lZz0AdaQBO4Po49oAW0FN0aDL2YV/t+pHC33vLDGIR/+XM/f2H9Yi6Tdyz3oHNwDw7Mgpu/WGmPgxFEXyX1cNARSXUc3Bx02uA7cegDN8JhC1SHvMtjPSJ0gIbkdZFqDqppvOLgZDiYbVheOGL8Vsp1bO5mkjaI7oRRH2gnop+KQcw7/sgP40998nd/4V//4npxQ68rakswsfz344BZzNko/NA/+ZExaEDpC42du36vJeImHw+AGo+falRrinvA053WzDk4ulYcnAwHPeCuVF/cre4Irg80bXF5tz/Y6fRSQADt/vA1j7/BtrIGs01mTRzAI3OQ2ygxm5ml3Ju++S3v/+iHI+Art280xqOWiJ+8/dLtwPeBNqhOogvcSaIVB4+Gg+f7/RqpPlBN0qfrjZ3RSFeT7idptdO7cPVVdjan844sw866meNywGzGLFbc3mAWK1/cYjYbA3f6nXo43A0GtXB0c9B7pla73u/5wE684uBRcOApuZuMfeDTz3y1BwTArV43Aj76iU+89e3vYJZ18eq1i5cvMWaWSiUdDjqMA2PZxUwjX8xlilknl3UKOSuXKW5vMMv8Y9/6XzYCvxH4rfF4NxiGQAg007SWxJrOFQcPm4N6HDfGkZem1VEQAb00/tGf+mcsl82uV5jJmMGcjL29va17PJNxjsWBYRjlcjGTcTa2NrP5XL5YcPO57atXnULhm//Mt//4z/7MSNFAiJ1uvxaMGmHUjFccPAoO2lL6RGOgFYa9NH73Bz/wHW/9y8wymcXKWxuFSrFYLpi2wRgrr+WZwQrFjGmyY3GQz2UMxi5sbeufYQbLF0rMMNe3LzDTfMObv/En/8XPJUAC1Pq+T1hx8Gg4GAjRDkfVXje7ubZx9RKz2PbVy8xizGa5cpYZ7Mq1i3oF8sLFdWawwzgwl12WYbqm4TK2litYjK0ViuViyWDma1/7esbMK696dba4ZmbyP/aTP/X87Z0U8MJxW644OKH58dJ1Zw1BW8q2lF0pu1L2hBwI8fT1lz71xBN2Prt15RIzmJ3NMIMZrmlYk0HBtI18wTUtxgyWy2V0tJiZ9+HAsEzDMk3TdE3rwsamTkJxDNNi7ML6tk6KZMxkzF7fuODkiszOvPv9H3jy6Wd7YnKTM817tTPN1dNYcbAUAkKDaNpOklBaitpSVkcjvY31xbu7EVcS+Ns/8Hf/xDd/iy5bwZiZyxUmWSSMOY6zsbGhO7hSXtO23XVdy3Z1RZxLl6/O8lBs0zGYubWx7TgZxsxiaU2vKDLbMUy7UCzn88VKZSPv5LYrWzYz1wtrNjNL2aLBTL0ZprK1beeKlx57/If+4Y8EXPoJ3+l0x8D1RqOdJNVR0ORJgycNmTZkWlNpDbwGXiOx4mC55vc3zjjwFNXG4wi40+kEXEqg2xv+qW/9M4Vc+cqlqzqbyDLsWYaZZdiWYZumbZtOqbRmmvbGxlahULp46YrpZv75O9+5trnl5ifQZJysTkrTnVoqVxw3+75f+cAnfvu3C+vrbrGYKZWYYWay+UsXLlvMvLJ1KcMsl5kFJ2dpjGw3XyjZ2Vxla5sZ9qte+4YwEUIfjyxVAtSCwEuTBk+aIq2pCQe7Kw4egIMAeOru3Rj4wlee/j9/5p+X1zZtK7u+tmUzK+/kiplCxpxsTzNNW6csl8qVXK6wVtlgzFzf2GLMXNvc+qEf/uFYqXx5jVl2sVjW9sBklmXYtumsr2/q/Y1PfO7zAvjYb/7m5rWrzDK3rlzRea2Pv+o1FjMr+bLDrKzpuoajs9l0PpybL1iZfLa4Vt7Y/qvv+GvNwbDWH9QHfgR4adIUqeagTlzbg/pqXDgWBy1FLc6ro1EMuJV1ZtgbFy4zZrt2zjWcjOlO5GRzmbzrZg3TZsy8dO0xZpi5Urm8tcVM821vf7sAWv2+AIqVdTdfmOUr63GhmC85TqZQLDtu9rc+9dv1TkcfVPSD//hHjHyOmebFq9c0NxYzbWbZzHINx2JmxsnqakuW7TLTYYZdqGyyTM7IFZ74T38QA8/u7rZ5qjloKq45qEOsOLgPB1Ma9jgIgK6Uz1WrzLKvPv46Ztil8oZpuKVsMWM4NjMdZmecbNbN2bZrWo5OOC5vbWUqa9/07d/24//Xz0ag67Vq2/dDzh9//RsyhSJjZrFY1hBknKxl2NlsvlSuuJnc737ms53hcLfT3ul1IuCn/9U7v/f7v49Z5vblK7l8MZvNG8y0mWUxM2tlbGZlnKxrZxwnU97YtnNFO1esXLryXd/9PfWB3+e8FgSag5bkTcUbEA2IFQcPwkE1HntCRMB7P/IRZtqV7Ut2trBe2S64ec2BzSydls4My3QzzHWZZRr53OZj19rjMAKeunMzBl64e0cAGxcuMsteW1uf+Yk6X3l9fbO8ts6Y+fFP/JYAAsEj4Hq7GQEx8Of+m7cxy8wWS8ywXDdrm45l2AU3bzEz7+QKbj6TyTHDLl+4VL5wiVn2r/zb/ycGbrbbA5AneUuLhOagAdlYrTfeg5g1CmwAABF5SURBVANP7uNAozAEmmn6Qr0+Bn7+F9/nFsrMsAvFisPcvJXP2XmHuSZzbCvruHnTzTHTvvL6N3z5+vXWeLwz9FtJrHPXvGAoANPNGI67sbGlOXDtyW4Wxsy1ykaxtPbp3/9MkCQ+TxvjqJaMfaAehT5RKww3rlwzM/nK+rZj54r5NdfOOcy1mVMprLt2Lr+2UblylVn23/z7/yABXqhWA6AWjhY4aE7mjSsODpEnl3Cg971X43FjHEXAR/+//+CWK06+lMuXLcMtZculbNk2Mxm3sL5xoVjZZJb7333v//TJz39el00fAPU0riXju6NhKxjGSl199eN6X1smk5uvgzGZNDLzM1/4Igd68TgAOqCdaNQUaS0c1YJgIMRb3/6OC1df5WYKmxsXTeZk3YLF7K3Slm1mmJNllv1H/uS3+FLeaDYjoCvFLb/vTSE4oxwoQUoBgAQSYATVU7Il+aPioK3QVktqynlQNwZ9nYHY5/wz//nLdrGcKZTXKxcM5rhW/rFrr2WGy5iTK2989OP/wQvHrXHcjONGkjR4qvPHPckb/kAAa5tbhuPqaYXmQJsE183aToYZ1uee/NJYygTQ51g2ldBpsY0kaSVJO4o/++WnmJ1lhlssbRRzlZxb2ixv53Nr24+9mjnOL3zwg40w7EvpA7vBMAAOctCcFGVdcXAcDuoi9YEXOp4P1EejGHjLn/42ZtiMOY9dey1jju3kS5Xtn/837/30559MgOow2A2C3TCsxuMaTxpSH2sqGv5wKQfFfGnmXhim/cTnPp8Q9eJxR01SZOsirSXx7jjaGY12g2AMPHv77kc+9u8Zc0rlzWJhvZBdczNFZtkf+9SnQqAWjno6Y0qk1XHYWnHwMjnQ+786wK3RcAjc6HdHQDdJ/tMLL3zDn/jmyvZlxpzK5qXNS9e+7wd+KAFCws2md7c/uOv7d4NgdxxV07imeAOyTfIwDiYBKMtxMzldP1EACdClSaZhjSc7cXQ3HN0Ohrd9vyNEI4wS4P0f/vXHXvt1lluwnXyuuM4KhRud9p1B/w9u3mjz1JO8now9JVYcHOOmPZpwoFGY50DX0Xyu0/KBl7xWBAyU+tzTT7NcgWXy3/GXvksv+nXj9E67GwG1MJwYgySui1SXRm6TugcHrp2Z1E9kpvYTW8GopyabJuoirabxbjLeiaOdKGymqQ80wqg5HA1i/vf+0Y8x5rzujd/w+0895aVJYxx5kg+BHuh24LfmnMQVBy+Lgx7wXL/TAQ2AJk92g2EE7AwGb3zLN73jf/5fI8ALk3YieoIioBpEXUFtSfPVdfUixWEc5DJ5y7Aty8nli46b/fIzX+VAo+93ufCE0r9q4dzPBheff/F6BFT7QTfif/9Hf/Lb/8J3RsBXdu82eVKNo5t+X+ezt0k2FW+qCQctEt6Kg/ty0Nk/NGgOaiSaoA5oJw4DvVuh1ewJsTsMb/f8W93BCNjxRy91eiHQSPgA6AM9neQ+Pd7bE4f6B7oujuNk8oVSsbT23l/+FQ70x0k/FR2uuoI6alK1uw20gZ00rXMxBO4GYTNKdnvDiPDZrzzdlbIHGgL1NG6KtBpHQ+DWcLDi4GQ4aEDdisMe4AO3h4MAqEdhn1QfeKnTC4DbftAltKTqT8usT7qN0J6W3e4ebg+0Schkcvoghjd+w5vv1Ou3G61+Krpc7VmX6S21gD7QENJTFAI3271qPxgBN3q9NslaMtYnwXWg2lAeltgDb1KY/3xycKp19+8xLnSBXZF4gAel9zvf9v16HN8ZhZ6iGwPfU3RnFNZTXkvSLiZ1tptCtqTSELQJPbXPP9AHb8yOYHCmFREqW9vMMPth2A7CAZddQZ5QulpzVYiqELtStIAWUBWiDQyBnVHUTuXzjUZT8Lth4CnhKXE3DIZAjccD4NFxQEfiQHIlJRFhsk5KsitFc3pe3cM/h+OwgvSzZae6Uk2pmlLpWup1Luoi1VtLdZBAa+m5fW0pu+M4EmLj0iXmupOzeCxbf+HmC1YmW1irZMtlZlneYNCJ9uUXzZ/Hog90aIEakHrLSo0neqP7/G3M/t+Tmk81gblzSvbaBtG00sq+9qgcaHtwdjg4TPvqrCrUFWqSalLWuTgIQYvkcg6UaA4DARTW151CgbmukcnoVDW3WGSWxUyTua5bLDLTTIHdbmdSyeaANAS6/nadRFWmuyLZFcn8ncwnIJ00B4s67Nzql8XBvceFR8LBPA2ag7pCXamGkEsf/dLzG9tKVHt9ATDX1VkHdj7vFovlrS0jk2Gua+Vy6xcv5tbWmGkKoDn0D+Ngdoqj5qCmeFWmVZnOWJzdzMnGV06dAwnER/MPHiEHB1BQTamWWuCl5zd6kg9S3htHr/v6r3fKJV1oc9LaNstlzWzWKhb0d56/ebM66N2Dg/kO0Kc31dTiiHCy/tMpckASRMfzEx8JB60DKDQIdaVaig4SsORY5+m5fX3Odzrt93zwA//y3f/mnb/4nvd/5Nfe9+EPvedXP/i+D3/ofb/24V/45V969wc/8N4P/eovfuhXe+MoBg7j4LA+WOoTnPS+99Pn4Gyc976cg2UoUEvR/ONecAvmIdBlNCLAi0aa+DEQAwngSz5SUn8dT9+HnU77br9/GAdLgWhhEcqDXK44OAEODqBAHmH+cc/CBvv2CEzP7WsK7qXJru8HRD0h+pwHQC9Ne0IMlRooNRBioJQvZTtJukkymp73fl8OtLvgTf/dg2ieJw7Sc8vBAgTzHMyf39gUvCvFCGhGUTMet5OkI3gjDAOgk6b1KPTieABqJ8n1tteX8k7gH8bB/PGuMwjOMQf6P0TghDEoBPnTwj5nioPDNLMHCzqMA08IT4jOkVvvmJ/3vo7hKXFwEAjtuuon0OK8zflAiK9dDubHhYbkkwJb4sjtioNzzcFSP3FvOqeO2h73855NDrR5+9rlYMmU4dh1Ks43B/oJaA58KSMF/jXFwdI4UlOJ+dzXo2jFwbnnYDkKJ/rQzwUHHpTeJK45EF+DHCwJLO4lNBxJ552D2byxK+VQqTEdgYOEKAKNAB/YH0KgOqh6ljk40LYndU33vqMPfj8+B5h+iiO1h93P8vYBT3m+Dwe646br76pNsq1EV4qhUmOQmHT9AgfTS4EEiJNKgTEwhNIBpZpKq4rvQuxC1h4kD0Ud5zmudB/do97sni2kSdsm6VHqUdoh7kOGoBhKTAKHixwoQAEgIgWSpDghBUJSAxJtJRoyrSq+A7EL9TI4OCv247zr3hy0aUHSo7St4j5SHzyCPJQDgqJlHOg9bjoXoab4LkR1xcEZ0HE5aKu0Q8mMAw6Ss3GBjsDBGBSQ1GvQNcWrkFWoOrDi4Nxx0KNkQOkIYgzJZ8aAlnFAgMISDvpSepI3ldDeYmPFwaPWcTnoEO9R4oOPIGKoB+FgBDVQqq2D8ysOzoaOxUGHZE/xAaUB8QgyhVoyKBzGgVSYuYpDpbpSeEqHV8lbcfCodVwO+ooPVToiPj4RDjwob7opYsXBOeJgQCJQaah4QnLJTGHGAYfgEJLUnqYcjEEhwSfqErVpsv17xcFD6m9aKrp3vdlJ94O0ulAhaAw5MQakiIiIoOhIHGgUxqAICIj6RB297fcICbgrDs4OB31SESghmUJxUkqpCQTzHOB+HKTAmDACBop6Sk1KxK44OG8caAi0MZhAcJADASkgtXMw0fQnNQchIVB7KCycT7vi4IxzEAOLENCic6DtgeSQAiSmHMx+nhPS/Rx0lFpxcO44kHqn0swt0AsJB+yBElASkPu+D0UQQEoTkzCUNFC04uDcccCBfRAclwPCPg72hoYVB+eUg1nHq/0oaA4klJyGFxY40ENDohApjBQFUg2nQ8O8lnT/vmV11ZwCcTQsHn0fnAXtP39gr5090uYhHHSU6hL1SfWJhkoJYDJXXHALFuzBQvfvhRmIJitPClIhVZQqSoj6nHcE70rRlaIzwQLtaeGZaVof6phokhUyXRFfaicWANckHal9wDyO05Y6envYp5vs21xo1aTi03yxpsZkH75sk+yQHCgVEIWkIoWEtMO3dy3OF6YXOwDAPg6ISE0vKWWqpM9FT0ylVE+pjpoUnmkpmmw/BepAdcrBUvuxlIPGMSel3hm1H8cYBw/7XEuTpz0lOwo9ickzn7wJ+vfINsk+qYBopGSsVKpISDrsWuju+3Mwj0KqpD7pvi9lX8opB8pT8iAHdaBBKw5OnQP9822SXSjNQUQqIUoVyQVr8AAcLLUKklSo5FCpoVJ9KftS6aOS2lJOK8thHgW9/3DFwWlwMEFhuqbQgeqBfKIRMAalgB7QT4aDBRQkqYjUCCogGijVl7IrJ/sAZxUGpx7N3j7UFQcnyEGX0FfokhZ1QF2iLlQPNACNoCJQDKTThcMT42AfCqAYiEAhISDypewJ0eWizfmsslxrziq0FB3IjFhxcFIckFafVJ+UDwznIBCzCcEJcoC56QMHYp2louRQyIEQnTRt83R+dNhXwnTFwQlzQP19UgOlBkppSxCBdNKRPG0OdPXpMShUMuBykPJemraTpCdkV0ptFeZpWHFwShwMFA2UGk4kItAYFEOlUOL0OJjQAAgQB3FQDKXHiAgIgb6UPSUnaxCTwyupJQ9mzL3COZjULrxn+ZyX5yeqnlJ9OYsTIKTJ7hQtCci9KIE6Ys8+OAcpVKrHCEIE6Loyfan0ZHI2Rqw4eDAOlkqHC3tKaQhGiiKFMSghml8ZoNPmANNtT2KKwswq6KjzQKk+TVCYeAwrDk6WA5LaJ9BBwzGmcYJJeHC2eKAI4hQ5mC5VTGiYWYWRopEiPZ8cKOoTzaJMKw7uoeNy0IUagPSIMIsTKDXr7wUOxGlxgKnBEZDzViEkFZIKiHwif46GFQcPxsF8DcCZOqAeaACpZwcpwGmaMEKYhAygtKtw6hzMUFDTAYKDxiAdVxgBUxowAFYcnCgHqg8MJ9mnSAGlHX/CfELZw+NgigIWOIiA0VQ+0QAre7CvGsFBPQAHASgExcBkc9JkqFbTF1M8VA4w3fUwdRSQEI01EAohKW0bemqyKD5rD2YtPLDfpDnQVQrOQtsEDnvvD+dALqhNsk2yA9WB6u5Xn1QwCRbpoOEcB/uMwaQ9TT/xwLUvx3Wa6aqx5IA+Q8cH+oAP9EBanuQH1Zqrnb+gpe9HC9ScVOfAWWiboNay+zy8jqZsgjfBPXAPvAPRgehBDiCHIP3eR8Cs/m8yjRAsZo3syytR09f1GNcJcHCPS4BC0BAIAB8YAv50vOgJ0ZXiYHtY/br5TJb5tnHGNHPsF9pDPpfwwD0kbaQdpB2kPfABuA8eQupyBek0RKgTiY/bX0e8Tp2DMTACQlAAGkENoXTrS95XfLGVcn4E2TeaSOkpebBt3a/+8cOU7t2l93lInU5tA/YIGEIMIUYQGoJZnHhma08DApw2BwqUAOOpookvSSGpkZIHFZAcKNVfXEqhPlFHiIPSRXJ1idQzoqX3ebj4AHIA7kP4EEMIbQZmloDTHgSn0f2z69Q54NOBLZ5q4kuSWiodjDooX8qDmqZFnSEtvc97aAiluz+EHEONpzaAk+LTfQekl4VOk4RT50BOXRuuE+Ex2TF3WBup5QolHdRh0DxCjdSS+wwlLf9cpCLI8SQ8r/QMXK8W7hFwYE/qaVyny4EmWfu3cjrJvHers6IPKgWWKp4bdx654kNuMgX4IUqh+HTuPVsr0s95+Ta000Hh1DnA7IMBmGKuR7v5789avcX2YDvP03wrzpjkIfe5tKVp9pjC/owAwmKCOS3uPDnZ6wHiSA90Le3zpe0hf6OUXlBZbDUlZ0Rz635H/KxQcxfJifZ+kdqvc8zBYdto7rm95uClw6ZLJc+Sjv14pFrQNNH4FcbB4ke5nw7h4+DzIqnO4HVs7g8D6vivysu5zg0Hcyk2+3TWrmNzcMjnepgQ4CxycMj1qPv3qNfxns1ROMABn+IUrv8fPNjEbZjue7cAAAAASUVORK5CYII=" width="200" /></a></div>
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</div>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com9tag:blogger.com,1999:blog-6205949205837231389.post-13065776948846434932011-11-14T16:50:00.001-03:002011-11-21T08:47:14.424-03:00Número e Numeral<br />
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Os grupos abaixo têm em comum a quantidade de elementos. Dizemos que eles têm o mesmo <i>número </i>de elementos.<br />
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<a href="http://3.bp.blogspot.com/-i30ozKC-yo0/TsF6dXFNy6I/AAAAAAAAAIM/6vLAyfI_uE8/s1600/3objetos.jpg" style="clear: left; margin-bottom: 1em; margin-right: 0em;"><img border="0" height="115" src="http://3.bp.blogspot.com/-i30ozKC-yo0/TsF6dXFNy6I/AAAAAAAAAIM/6vLAyfI_uE8/s200/3objetos.jpg" width="140" /></a><a href="http://2.bp.blogspot.com/-uyL4OChIlvs/TsF6ZUSRszI/AAAAAAAAAIE/V3trLcjZLvg/s1600/2c_silva_solange_Profundidad+de+campo_sobre+los+3objetos_6.JPG" style="clear: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" height="116" src="http://2.bp.blogspot.com/-uyL4OChIlvs/TsF6ZUSRszI/AAAAAAAAAIE/V3trLcjZLvg/s200/2c_silva_solange_Profundidad+de+campo_sobre+los+3objetos_6.JPG" width="142" /></a><a href="http://2.bp.blogspot.com/-13HPug7ikFs/TsF6g5R3AKI/AAAAAAAAAIU/vqQm2cCsSfk/s1600/flexometro_1_2_3.gran.jpg" style="margin-left: 0em; margin-right: 1em;"><img border="0" height="113" src="http://2.bp.blogspot.com/-13HPug7ikFs/TsF6g5R3AKI/AAAAAAAAAIU/vqQm2cCsSfk/s200/flexometro_1_2_3.gran.jpg" width="146" /></a></div>
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Os nomes e os símbolos que usamos para representar os números chamam-se <i>numerais</i>.</div>
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Cada <i>número</i> tem um nome e é representado por um<i> símbolo</i>.</div>
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O numeral pode ser um símbolo gráfico, uma palavra ou um gesto. </div>
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Para representar um mesmo número podemos usar numerais diferentes. </div>
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Veja alguns numerais que representam o número três:<br />
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<a href="http://2.bp.blogspot.com/-hCl74XuANWM/TsF-L2au7zI/AAAAAAAAAIc/-PSlYHGPzfg/s1600/3.jpg" imageanchor="1" style="clear: left; margin-bottom: 1em; margin-right: 0em;"><img border="0" height="88" src="http://2.bp.blogspot.com/-hCl74XuANWM/TsF-L2au7zI/AAAAAAAAAIc/-PSlYHGPzfg/s200/3.jpg" width="83" /></a> <a href="http://2.bp.blogspot.com/-Ucogwv_vZqM/TsF-h_pFZGI/AAAAAAAAAI0/tx-yvKUZQbA/s1600/three-fingers.jpg" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="80" src="http://2.bp.blogspot.com/-Ucogwv_vZqM/TsF-h_pFZGI/AAAAAAAAAI0/tx-yvKUZQbA/s200/three-fingers.jpg" width="89" /></a><a href="http://3.bp.blogspot.com/-3DuQbgWEc9U/TsF-TG3LqdI/AAAAAAAAAIk/AOfCMqkAFj0/s1600/512px-Three_asterisks.svg.png" style="clear: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" height="87" src="http://3.bp.blogspot.com/-3DuQbgWEc9U/TsF-TG3LqdI/AAAAAAAAAIk/AOfCMqkAFj0/s200/512px-Three_asterisks.svg.png" width="92" /></a><a href="http://2.bp.blogspot.com/-Ucogwv_vZqM/TsF-h_pFZGI/AAAAAAAAAI0/tx-yvKUZQbA/s1600/three-fingers.jpg" style="margin-left: 1em; margin-right: 1em;"></a><a href="http://4.bp.blogspot.com/-Qhu3jQBcv6g/TsF-ZRGpyJI/AAAAAAAAAIs/WHwzKznGPQA/s1600/three.jpg" style="margin-left: 0em; margin-right: 1em;"><img border="0" height="83" src="http://4.bp.blogspot.com/-Qhu3jQBcv6g/TsF-ZRGpyJI/AAAAAAAAAIs/WHwzKznGPQA/s200/three.jpg" width="77" /></a><br />
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Na linguagem comum, costumamos usar a palavra<i> número</i> no lugar da palavra <i>numeral.</i></div>
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<a href="http://2.bp.blogspot.com/-Ucogwv_vZqM/TsF-h_pFZGI/AAAAAAAAAI0/tx-yvKUZQbA/s1600/three-fingers.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"></a></div>
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Comumente usamos a palavra <i>número </i>(ideia) no lugar de numeral (a representação da ideia).</div>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com7tag:blogger.com,1999:blog-6205949205837231389.post-5195177083512614852011-11-05T20:41:00.000-03:002011-11-07T17:44:16.001-03:00Atividades Para o Ensino da Contagem<br />
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Temos a seguir uma coletânea de atividades simples,
objetivas e de fácil aplicação, bastante úteis para iniciar as crianças no processo
de contagem. Com linguagem clara e acessível, espero contribuir com os colegas professores
que trabalham nos anos iniciais do ensino fundamental com crianças ainda em
processo de alfabetização matemática.</div>
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<a href="http://t3.gstatic.com/images?q=tbn:ANd9GcRsvihnOvjV18VWIYkNwGTAvFmORX94_IPBwiGDZW00NVPs2O0LJBvskXsy" style="margin-left: 1em; margin-right: 1em;"></a></div>
<ul style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;" type="disc"><a href="http://t3.gstatic.com/images?q=tbn:ANd9GcRsvihnOvjV18VWIYkNwGTAvFmORX94_IPBwiGDZW00NVPs2O0LJBvskXsy" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="200" src="http://t3.gstatic.com/images?q=tbn:ANd9GcRsvihnOvjV18VWIYkNwGTAvFmORX94_IPBwiGDZW00NVPs2O0LJBvskXsy" title="imagem de objetos" width="150" /></a><a href="http://t0.gstatic.com/images?q=tbn:ANd9GcSp3VApG9cd0330yqxTY1ONn9ahR2rW0yjlTu18-vKPizQu3xFCZuM5qcEK" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a>
<li class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: 12pt;">Peça para a criança comparar, igualar grupos, reconhecer tipos de objetos em conjuntos e, em seguida, peça-lhe para identificar o número de itens em cada conjunto, chamando-os pelo nome e/ou por algum padrão (por exemplo, bater palmas ou tocando um sino o mesmo número de vezes que o número do conjunto). </span></li>
<li class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: 12pt;">Use músicas associadas a contagem na prática de contar para frente, para trás, dois a dois, por cinco anos, por dezenas, etc. </span></li>
<li class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: 12pt;">Peça a criança que conte objetos em voz alta. Observe como ele ou ela deixa-os individualmente em recipientes; comece por deixar cair um item de cada vez, depois duas de cada vez, e assim por diante. </span></li>
<li class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: 12pt;">Manter o controle de pontuações dos jogos pode ser uma motivação e forma relevante de aplicar as habilidades de contagem. Por exemplo, a criança pode contar o número de pontos ganhos por indivíduos em um jogo de cartas, ou em um jogo de bola. </span></li>
<li class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: 12pt;">Registro em fitas representando direções específicas para a prática independente do aluno. Por exemplo, usando uma bandeja com divisórias, o estudante poderia colocar certo número de itens na primeira seção, um número diferente de itens na segunda seção, e assim por diante. </span></li>
<li class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: 12pt;">Solicite uma "caça ao tesouro". Diga à criança a localização de vários recipientes de objetos (dependendo da memória do estudante, a ele ou ela poderia ser dada uma localização de cada vez, ou várias ao mesmo tempo). A criança deve ir para os locais, obter o contêiner de objetos, contar o número no recipiente, e então ordenar os contêineres em seqüência numérica correta. O estudante pode, então, contar todos os itens para um total geral. </span></li>
<li class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: 12pt;">O desenvolvimento de uma linha do tempo autobiográfico (em cooperação com a família de um aluno) exige que o aluno realmente trama eventos significativos seqüencialmente. Isto proporciona reforço de conceitos concretos em reta numérica e do valor e da seqüência de números, em um formato pessoalmente relevantes e interessantes. </span><a href="http://t0.gstatic.com/images?q=tbn:ANd9GcSp3VApG9cd0330yqxTY1ONn9ahR2rW0yjlTu18-vKPizQu3xFCZuM5qcEK" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" height="200" src="http://t0.gstatic.com/images?q=tbn:ANd9GcSp3VApG9cd0330yqxTY1ONn9ahR2rW0yjlTu18-vKPizQu3xFCZuM5qcEK" title="imagem" width="150" /></a><span style="font-size: 12pt;"> </span></li>
<li class="MsoNormal" style="line-height: normal; text-align: justify;"><a href="http://t3.gstatic.com/images?q=tbn:ANd9GcRsvihnOvjV18VWIYkNwGTAvFmORX94_IPBwiGDZW00NVPs2O0LJBvskXsy" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"></a><span style="font-size: 12pt;">Os alunos podem jogar um jogo chamado "Adivinhe Meu Número", para reforçar e praticar os conceitos de "maior do que" e "menor do que". Escreva um numeral entre 1 e 100 em um pedaço de papel sem informar ao aluno o número escolhido. Peça ao aluno que tente descobrir o segredo, pedindo que diga "maior que" e "menor que" ao dar pistas relacionado ao número secreto, mantendo o controle das respostas através de registro escrito. Por exemplo, se o professor escolheu o número 19, o aluno poderá perguntar se o número for maior que 10, ele ou ela, então, registrando as resposta dadas, A próxima pergunta seria se o número é 20 é maior que 10."; Ele ou ela iria gravar "20 > 10." orientação complementar pode ser fornecida pelo professor, se necessário, por exemplo, o aluno poderia ser dito que agora ele ou ela sabe o número que está em algum lugar entre 10 e 20. Papéis podem ser trocados, com o professor tendo que adivinhar o número do aluno. A pontuação é mantida, inserindo um registro para cada palpite; a pessoa com o menor número de contagens (adivinhando os números secretos com o menor número tentativas) ganha o jogo.</span></li>
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<span style="font-size: large;"><b><span style="font-family: "Times New Roman","serif";"></span></b></span></div>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com1tag:blogger.com,1999:blog-6205949205837231389.post-27661324510996745112011-11-03T22:20:00.000-03:002011-11-07T17:47:00.021-03:00As Crianças, a Correspondência Um a Um e as e Habilidades de Contagem<div style="text-align: justify;">
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<span style="font-family: "Times New Roman","serif"; font-size: 12pt;">A correspondência um a um está presente em diversas situações práticas vivenciadas diariamente pelas crianças. Elas podem colocar uma meia dentro de um sapato ou um sapato em um pé. Elas podem usar um guardanapo ou um lanche para cada membro da família ou de classe, pois elas podem colocar uma tampa em cada um dos vários recipientes usados durante o lanche. Só existe uma combinação para cada peça quebra-cabeças. </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12pt;">Uma vez que as crianças entendem essas relações que pode ligar um número a um objeto e, assim, contar com a compreensão. "A memorização de um conjunto de números é sem sentido e juntamente com a de contagem são habilidades que não devem ser ressaltadas até que a criança tenha mostrado abrangência de comparação, classificação, seriação, e em conjunto básico tanto quanto a qualidade do nível (atributos de objetos) e o nível de quantidade (valores em geral em grupos ou conjuntos). </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12pt;">Quando os alunos estão prontos para desenvolver a habilidade de contar, eles podem se beneficiar de várias estratégias de aprendizagem para aumentar sua contagem em precisão e eficiência. Estudantes, às vezes, desenvolvem uma ou mais estratégias por conta própria, mas é para seu benefício que lhe forneçam formação nesta área. Tal como acontece com quaisquer conceitos ou habilidades, é importante começar a trabalhar com objetos reais e manipuláveis e continuar fornecendo estas como objetos de aprendizagem. </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12pt;">Objetos a serem contados são freqüentemente encontrados em um dos vários tipos de matrizes: linear, circular, retangular ou aleatória. Os seguintes passos podem ser úteis para crianças pequenas em identificar a situação de contagem, organizando-a, e manter o controle de seu progresso à medida que conta os itens na matriz. </span></div>
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<li><span style="font-family: Symbol; font-size: 12pt;"></span><span style="font-family: "Times New Roman","serif"; font-size: 12pt;"></span><span style="font-size: 12pt;">Varredura - A criança move suas mãos na parte superior de cada item na matriz a ser contado, a fim de obter informações sobre os objetos e o campo geral sobre os quais eles estão espalhados. A criança também pode pegar e examinar itens e substituí-los na bandeja.</span><span style="font-family: "Times New Roman","serif"; font-size: 12pt;"> </span></li>
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<ul style="text-align: justify;"><a href="http://t1.gstatic.com/images?q=tbn:ANd9GcQYP0zQiaCbLXhBFZdd2maXxTPu0lNcOSdlzy5f7ym_hrZ4XMSSjZzHUvM" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" height="150" src="http://t1.gstatic.com/images?q=tbn:ANd9GcQYP0zQiaCbLXhBFZdd2maXxTPu0lNcOSdlzy5f7ym_hrZ4XMSSjZzHUvM" title="professora e aluno" width="200" /></a>
<li><span style="font-family: Symbol; font-size: 12pt;"></span><span style="font-family: "Times New Roman","serif"; font-size: 12pt;"></span><span style="font-size: 12pt;">Organizando-se - Os itens são exibidos aleatoriamente, a criança pode mover todos os itens para um lado, em preparação para a contagem. Se os itens já estão organizados de forma linear, a criança pode localizar o primeiro item da série e apontá-lo para confirmar de acordo com o que foi previamente combinado. </span><span style="font-family: "Times New Roman","serif"; font-size: 12pt;"> </span></li>
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<li><span style="font-family: Symbol; font-size: 12pt; line-height: 115%;"></span><span style="font-family: "Times New Roman","serif"; font-size: 12pt; line-height: 115%;"></span><span style="font-size: 12pt; line-height: 115%;">Particionamento - A criança pode contar itens individuais e mover itens contados para uma área separada na bandeja. A criança também pode pegar itens um de cada vez, dar-lhes um nome, e substituí-los além daqueles que ainda serão contados. A criança pode também individualmente tocar em cada item a ser contado com uma mão, dando o nome de cada numeral, enquanto a outra mão controla o próximo item a ser contado.</span></li>
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</div>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com1tag:blogger.com,1999:blog-6205949205837231389.post-32548639960786663132011-10-09T16:25:00.001-03:002011-10-11T14:59:22.468-03:00Números Racionais<div class="MsoNormal" style="text-align: justify; text-indent: 35.45pt;">Em jornais e revistas, na TV e na internet são comuns notícias com números registrados de diferentes maneiras, como nos exemplos a seguir:</div><br />
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Aqui estão mais alguns exemplos: <br />
<div class="simple"><table align="center" bgcolor="#00e00f" border="2" style="width: 400px;"><tbody>
<tr align="center"><th>Número </th><th>Como uma fração </th><th>Racional? </th></tr>
<tr align="center"><td height="9">5 </td><td height="9">01/05 </td><td height="9">Sim </td></tr>
<tr align="center"><td height="9">1,75 </td><td height="9">04/07 </td><td height="9">Sim </td></tr>
<tr align="center"><td>0,001 </td><td>1 / 1000 </td><td>Sim </td></tr>
<tr align="center"><td>0,111 ... </td><td>09/01 </td><td>Sim </td></tr>
<tr align="center"><td>√ 2 <br />
(Raiz quadrada de 2) </td><td class="large">? </td><td><b class="large">NÃO!</b></td></tr>
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<div class="MsoNormal" style="text-align: justify; text-indent: 35.45pt;">Se você precisar medir um comprimento em metros, pode ser que o resultado não seja um número natural. Por exemplo, pode ser um número entre 1 e 2. Como indicar essa parte do metro que está entre 1 e 2?</div><div class="MsoNormal" style="text-align: justify; text-indent: 35.45pt;">Para situações como essas, foram criados os números racionais.</div><div class="MsoNormal" style="text-align: center; text-indent: 35.45pt;"><br />
</div><div></div><table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: medium none; margin-left: auto; margin-right: auto; text-align: left;"><tbody>
<tr> <td style="border: 1pt solid windowtext; padding: 0cm 5.4pt; width: 432.2pt;" valign="top" width="576"><div class="MsoNormal" style="line-height: normal; text-align: justify; text-indent: 35.45pt;">A palavra <b>racional</b> se refere justamente à divisão. Sua origem é <i>ratio</i>, que, em latim, a antiga língua dos romanos, quer dizer <i>divisão</i>. Veja que até hoje usamos a palavra <b>rateio</b> com o significado de <i>dividir</i>. </div><div class="MsoNormal" style="line-height: normal; text-align: justify; text-indent: 35.45pt;">Por exemplo, ⅓ é um número racional. Ele é o resultado de 1:3. </div></td> </tr>
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</div><div style="text-align: center;"></div><table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: medium none; margin-left: auto; margin-right: auto; text-align: left;"><tbody>
<tr> <td style="border: 1pt solid windowtext; padding: 0cm 5.4pt; width: 432.2pt;" valign="top" width="576"><div class="MsoNormal" style="line-height: normal; text-align: justify; text-indent: 35.45pt;"><b>Número racional</b> é todo aquele que pode ser escrito na forma <b>a/b</b>. <b>a/b</b> é o quociente da divisão de <b>a </b>por<b> b</b>, em que <b>a </b>e <b>b</b> são números naturais, e <b>b</b> deve ser diferente de zero. </div><div class="MsoNormal" style="line-height: normal; text-align: justify; text-indent: 35.45pt;"><b>a : b = a/b</b>, com <b>b ≠ 0</b>.</div></td> </tr>
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</div><div class="MsoNormal" style="text-align: justify; text-indent: 35.45pt;">Números com vírgula, números em forma de porcentagem, números em forma de fração. Esses números são chamados <b>números racionai</b>s. Números racionais expressam unidades ou partes da unidade.</div>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com1tag:blogger.com,1999:blog-6205949205837231389.post-58293985869438682822011-10-03T11:41:00.001-03:002011-10-10T08:00:04.642-03:00Teorema de Pitágoras<div style="text-align: center;">
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<a href="http://www.colegiocatanduvas.com.br/desgeo/teopitago/teopitagoras.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://www.colegiocatanduvas.com.br/desgeo/teopitago/teopitagoras.gif" width="306" /></a></div>
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Matemático e filósofo grego, Pitágoras viveu por volta de 572 a.C. Pitágoras foi um matemático grego do século VI a. C. ele descobriu uma relação métrica que, até hoje, é um dos mais famosos e importantes teoremas da Matemática Nasceu na ilha de Samos. Segundo alguns relatos é possível que tenha sido discípulo de Tales de Mileto. Ele viajou por muitos lugares, como Pérsia e Egito, mas foi em Crotona, onde atualmente é a Itália, que fundou uma escola mística secreta, chamada Escola Pitagórica, que consistia em um centro de estudos de Matemática, filosofia etc. Nela, a ciência era considerada um bem comum e todos pesquisavam e discutiam coletivamente. Por isso, as contribuições científicas conquistadas não possuíam autoria individual. <br />
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Para a formação do seu famoso teorema, é possível que Pitágoras e seus discípulos tenham se baseados nos conhecimentos geométricos dos egípcios e em mosaicos que apareciam com frequência nas paredes das construções do Egito antigo.</div>
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O nome de Pitágoras é dado esse teorema por ter sido o primeiro a demonstrá-lo, apesar de os babilônios e os egípcios já o utilizarem em construções e medições de terras. Esse teorema estabelece uma relação entre os catetos e a hipotenusa do triângulo retângulo:</div>
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Em todo triângulo retângulo a soma dos quadrados dos catetos é igual ao quadrado da medida da hipotenusa. </div>
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Poderemos verificar essa relação por meio de figuras. Para isso, considere três quadrados; cada um construído a partir de um lado do triângulo retângulo.</div>
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Note que a área do quadrado construído a partir da hipotenusa é igual à soma das áreas dos quadrados construídos a partir dos catetos.</div>
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Esse teorema também pode ser demonstrado utilizando algumas das relações métricas no triângulo retângulo. Observe:</div>
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Nesse triângulo, temos que b<sup>2</sup> = a . m e c<sup>2</sup> = a . n. adicionando essas relações membro a membro, temos:</div>
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b<sup>2</sup> + c<sup>2</sup> = a . m + a . n. (fatoramos a . m + a . n. colocando <b style="mso-bidi-font-weight: normal;">a </b>em evidência)</div>
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b<sup>2</sup> + c<sup>2</sup> = a (m + n) (temos a . a)</div>
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b<sup>2</sup> + c<sup>2</sup> = a . a</div>
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b<sup>2</sup> + c<sup>2</sup> = a<sup>2</sup></div>
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Portanto, a<sup>2</sup> = b<sup>2</sup> + c<sup>2</sup></div>
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Hipotenusa era o nome dado às cordas do instrumento musical chamado lira. Essas cordas formavam triângulos retângulos com os lados do instrumentos.</div>
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<span style="font-size: large;"><b><span>Estudante de Pitágoras</span></b></span></div>
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<span> <i>Pitágoras</i> acreditava que todos os números eram racionais (pode ser escrita como uma fração), mas um dos seus alunos <i>Hippasus</i> provou (utilizando a geometria, pensa-se) que você <b>não</b> poderia representar a raiz quadrada de 2 como uma fração, e por isso era <i>irracional.</i></span> </div>
<span> No entanto <i>Pitágoras</i> não podia aceitar a existência de números irracionais, porque ele acreditava que todos os números tinham valores perfeito.</span> <span> Mas ele não podia negar <i>Hippasus "números</i> irracionais" e assim Hippasus foi jogado ao mar e se afogou!</span> <br />
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<span style="font-size: x-large;">Atividades</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12pt; line-height: 115%;">01. </span>Pedro e João estão brincando em um balançador, como indica a figura:<br />
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<img border="2" src="http://1.bp.blogspot.com/_YM-eQHCMiU0/SyEXWYVojII/AAAAAAAAAIM/hNcM0onDNXo/s400/teorema+pitagoras9.bmp" title="imagem" width="300" /></div>
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A altura máxima que pode ser atingida por cada um dos amigos é de 60 cm e, a distância entre eles, 1,8 metro. Qual o comprimento do balançador?<span style="font-family: "Times New Roman","serif"; font-size: 12pt; line-height: 115%;"> </span><br />
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<span style="font-family: "Times New Roman","serif"; font-size: 12pt; line-height: 115%;">02. Em um recente vendaval, um poste de luz quebrou-se em um ponto a 4 m de altura do solo. A parte do poste acima da fratura inclinou-se e sua extremidade superior encostou no solo a uma distância de 3 m da base, formando um triângulo retângulo. Utilizando o Teorema de Pitágoras, calcule o comprimento da extremidade do poste quebrada pelo vento. </span></div>
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03. As porteiras formadas por ripas paralelas precisam de um reforço na diagonal para não desmontar. A ripa na diagonal dá a rigidez necessária. Antônio precisa de uma tábua para fazer um reforço diagonal numa porteira de 1,5 m de altura por 2 m de comprimento. Qual é o comprimento da tábua de que ele precisa?</div>
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<img border="2" src="http://t2.gstatic.com/images?q=tbn:ANd9GcRA-y_tjYuWCcfKEh7GW8trgUohpemcScJeaq85tefwVWrr0ZljtdOKJDs" title="imagem" width="300" /></div>
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Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com22tag:blogger.com,1999:blog-6205949205837231389.post-32949177316006610512011-09-15T10:57:00.000-03:002011-11-07T17:48:16.367-03:00POR UMA MATEMÁTICA MODERNA – E MAIS CONCRETA<h4 class="hat">
Entrevista: Marcelo Viana</h4>
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Vice-presidente da Sociedade Brasileira de Matemática defende mudanças no ensino da disciplina, o que pode aproximar estudantes, números e inovação</h3>
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<span style="font-size: small;"> Nathalia Goulart</span></h3>
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<a href="http://1.bp.blogspot.com/-e8eaVJxc4XI/TnH0LSj4ixI/AAAAAAAAAGY/iaFSjXaG1FU/s1600/crian-a-aprende-matem-tica-size-598.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="223" src="http://1.bp.blogspot.com/-e8eaVJxc4XI/TnH0LSj4ixI/AAAAAAAAAGY/iaFSjXaG1FU/s400/crian-a-aprende-matem-tica-size-598.jpg" width="350" /></a></div>
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<span style="font-size: xx-small;">Criança aprende matemática na sala de aula (Getty Images)</span></div>
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O Brasil acumula alguns tristes índices de educação, especialmente na área de matemática. Os números provam isso: apenas 11% dos alunos do ensino médio concluem esse ciclo sabendo o que deveriam, de acordo com dados do movimento Todos Pela Educação. A mais recente medição apontou que o problema começa nas séries iniciais. Segundo a Prova ABC, ao fim do terceiro ano do ensino fundamental, metade das crianças não domina operações simples de soma e subtração. No Pisa, avaliação internacional aplicada pela OCDE, os alunos brasileiros estão 241 pontos atrás dos chineses, líderes do ranking, em matemática. Para Marcelo Viana, vice-presidente da Sociedade Brasileira da Matemática (SBM), o problema é provocado principalmente pela distância – no tempo e no espaço – entre a teoria abstrata que chega à sala de aula e o mundo concreto que se vê fora da escola. "No processo de transmissão desse conhecimento pela escola, os professores optam por apresentar a disciplina de maneira abstrata, ao invés de conectá-la à realidade", diz Viana. Atualizar a matemática das escolas e aproximá-la da realidade não implica simplificação, ressalva o matemático. Basta encontrar a maneira correta de fazê-lo. "É possível explicar tudo isso a qualquer estudante." Viana conversou com nossa reportagem sobre o desafio da matemática para a série de reportagens de VEJA sobre o impacto da educação e do ensino das ciências no desenvolvimento do país. Confira a seguir a entrevista.<br />
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<b>Por que ensinar matemática é um desafio tão grande? </b><br />
A matemática é um conjunto de conhecimentos abstratos que encontram uma correspondência com o mundo concreto. Porém, no processo de transmissão desse conhecimento pela escola, os professores optam por apresentar a disciplina de maneira abstrata, ao invés de conectá-la à realidade. O modo correto de fazer com que o estudante aprecie esse conhecimento não é começar pela teoria, mas, sim, relacionando o ensinamento com o cotidiano. Só então, chega-se à abstração, que é natural da matemática.<br />
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<b>Alguns especialistas dizem essa dificuldade de aproximar teoria e prática é devida ao fato de o ensino da matemática estar parado no tempo. O senhor concorda?</b><br />
Esse é um dos fatores. Leva-se muito tempo para incorporar as inovações da matemática nos currículos escolares. Isso é, na verdade, um problema antigo. No início do século XX, houve um esforço muito grande para que fossem incorporadas as inovações do século XIX. Agora, os especialistas estão empenhados em esforço similar, ou seja, de incorporar nos currículos do século XXI as transformações do século XX. As tecnologias, os novos programas, a internet – tudo isso transformou a matemática. O Google só foi possível com a matemática do século XX.<br />
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<b>O senhor pode dar exemplos das transformações do século XX que precisam ser incorporadas?</b><br />
Sim. A matemática discreta, por exemplo, por meio da qual medimos objetos muito grandes mas finitos e que é muito utilizada na ciência da computação. Outro ponto é a teoria do caos, que tem inúmeras aplicações para resolver problemas de grande complexidade em uma velocidade grande. Existem também os algoritmos, que são regras criadas para resolver problemas complexos, como se quiséssemos organizar por ordem alfabética os nomes dos 200 milhões de brasileiros.<br />
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<b>É possível ensinar esse tipo de conteúdo para alunos da educação básica?</b><br />
Com certeza. Algumas áreas são técnicas e exigem pré-requisitos elaborados. Mas existem muitos aspectos elementares desses conteúdos – digo elementares não por serem fáceis, mas por exigirem poucos pré-requisitos. É possível explicar tudo isso a qualquer estudante.<br />
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<b>Para isso é preciso professores capacitados, correto? </b><br />
Sim. A dificuldade atualmente é a capacitação do professor, que é hoje um dos grandes gargalos da educação. A capacitação inicial e continuada desse profissional ainda é muito frágil.<br />
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<b>Como fica nosso futuro científico se falharmos na missão de aproximar a matemática das crianças e dos jovens?</b><br />
O Brasil conseguiu nas últimas décadas a façanha de construir um sistema científico sem ter uma educação razoável. Nossa ciência atingiu um patamar louvável para um país sem estrutura científica. Mas não é possível seguir dessa maneira. Precisamos dar um salto quantitativo e qualitativo para nos aproximar dos países mais desenvolvidos do mundo. A única forma de conseguir isso é universalizando o acesso à ciência, permitindo que ela chegue a todos e que todos possam se apaixonar e se dedicar a ela.<br />
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<b>Como fazer isso?</b><br />
<b> </b>É preciso inclusão. Temos boas escolas nos país. Nossos melhores alunos são comparáveis aos melhores alunos dos melhores países. Em competições internacionais, ganhamos diversas medalhas em matemática, física e robótica, por exemplo. O problema é que nosso nível médio é ruim. Nossos alunos medianos são ruins. É esse o grande problema da educação<br />
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<b>O país está disposto a fazer esse investimento em ciência?</b><br />
É o futuro do país que está em jogo. Se não investirmos nisso agora, não investiremos nunca mais. Está provado que é possível fazer essa revolução investindo em educação e democratização científica. A Noruega era um país em desenvolvimento até pouco tempo atrás. Graças ao investimento em educação, é uma grande nação. A Finlândia era um país em que os moradores migravam porque não havia oportunidade. Hoje, é referência em diversos campos. O Japão, idem. A China está se transformando e está investindo em ciência. Ela, um país continental como o nosso, mostra que é possível fazer isso em grande escala. Todos esses países se transformaram porque investiram.</div>
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Fonte:<br />
http://veja.abril.com.br/noticia/educacao/por-uma-matematica-moderna-%E2%80%93-e-mais-concreta<br />
<br />Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-44481923010069318522011-09-13T10:33:00.001-03:002011-09-16T21:50:42.623-03:00<br />
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Triângulo Retângulo</h1>
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Definição</h2>
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<b>Chamamos de triângulo retângulo aquele que possui ângulo reto (Ângulo de 90°). Dizemos que os outros ângulos são agudos (menores que 90°). O triângulo ABC é retângulo em A e seus elementos são:</b></div>
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<img border="0" src="http://mundoeducacao.uol.com.br/upload/conteudo/triangulo7.JPG" title="elementostrianguloretangulo" width="250" /><br />
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<b>a: hipotenusa<br />
b e c: catetos<br />
h: altura relativa a hipotenusa<br />
m e n: projeções ortogonais dos catetos sobre a hipotenusa.</b>
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<b>A altura relativa à hipotenusa é o segmento de reta que parte do ponto onde está o ângulo reto e vai perpendicularmente até a hipotenusa.</b>
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<b>As projeções dos catetos são as partes da hipotenusa divididas pela altura relativa. </b>
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<b>Como a soma dos ângulos internos de um triângulo é 180°, no triangulo retângulo os ângulos agudos são complementares, isto é, somam 90°</b>. <br />
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Catetos e Hipotenusa</h2>
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<b>No triângulo retângulo, os lados recebem nomes específicos: catetos e hipotenusa. A hipotenusa é o lado oposto ao ângulo reto, e os catetos são os lados opostos aos ângulos agudos.</b></div>
<b><img border="0" src="http://upload.wikimedia.org/wikipedia/commons/8/8c/Triangulo-Rectangulo.png" title="catetosehipotenusa" width="250" /></b><br />
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Vértices</h2>
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<b>Os vértices são identificados com letras maiúsculas: <br /><img border="0" src="http://static.infoescola.com/wp-content/uploads/2009/08/full-1-14bec5d339.jpg" title="catetosehipotenusa" width="250" /></b>
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<b>Vértice A, Vértice B e Vértice C.</b>
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Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-14876977337464670372011-08-30T10:33:00.003-03:002011-09-19T09:18:37.370-03:00Como calcular com exatidão e repetição sem usar o corpo humano?<div style="text-align: justify;"><br />
</div><div style="text-align: justify;"> A primeira máquina de calcular foi o corpo humano. Nessa máquina, o órgão de controle é o cérebro; o motor está nos órgãos vitais dos aparelhos digestivo e circulatório; a transmissão é feita pelos músculos; a ferramenta é representada pelas mãos e os cálculos são feitos pelos dedos. </div><div style="text-align: justify;"><br />
A repetição mecânica de cálculos levou o homem a recriar instrumentos de calcular fora do seu corpo. Surgiram assim as máquinas de calcular que são muito úteis para agilizar os aspectos mais repetitivos da aritmética. </div><div style="text-align: justify;"><imgsrc="http: 2006="" global="" img="" spacer.gif"="" www.klickeducacao.com.br=""> </imgsrc="http:></div><div style="text-align: justify;"><br />
Uma vez dominadas as operações aritméticas básicas e conhecidos seus algoritmos, é possível usufruir da comodidade que seu uso oferece. </div><div style="text-align: justify;"><br />
Da utilização dos dedos, passando pelo ábaco, a transferência da máquina de calcular para além do corpo humano completa-se atualmente com a criação do computador. Com ele, o último elemento da máquina humana, o cérebro mecânico, é transferido para um instrumento. </div>fonte: www.klickeducacao.com.brProfº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-52904873295280487612011-08-18T08:52:00.002-03:002011-08-18T08:52:56.554-03:00<div class="separator" style="clear: both; text-align: center;">
<a href="http://2.bp.blogspot.com/-p6Uz9IfqrFs/Tkz8i444vDI/AAAAAAAAAF4/SVdZLpaACpI/s1600/numer003.jpg" imageanchor="1" style="margin-left:1em; margin-right:1em"><img border="0" height="275" width="243" src="http://2.bp.blogspot.com/-p6Uz9IfqrFs/Tkz8i444vDI/AAAAAAAAAF4/SVdZLpaACpI/s400/numer003.jpg" /></a></div>
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<a href="http://3.bp.blogspot.com/-vMwgIH2EoTI/Tkz8uqO2f9I/AAAAAAAAAGA/sFBLY_NXP_I/s1600/numer004.jpg" imageanchor="1" style="margin-left:1em; margin-right:1em"><img border="0" height="275" width="243" src="http://3.bp.blogspot.com/-vMwgIH2EoTI/Tkz8uqO2f9I/AAAAAAAAAGA/sFBLY_NXP_I/s400/numer004.jpg" /></a></div>
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Extracto de "Mafalda", de Quino.Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com0tag:blogger.com,1999:blog-6205949205837231389.post-81451570095873873582011-05-19T10:53:00.000-03:002011-05-19T10:53:04.647-03:00PIADA DE MATEMÁTICO<div class="separator" style="clear: both; text-align: center;">
<a href="http://3.bp.blogspot.com/-GW6-DKvlK2g/TdUgA1WMwyI/AAAAAAAAAFs/LA2749_n0EM/s1600/jesus-e-seus-discipulos.jpg" imageanchor="1" style="margin-left:1em; margin-right:1em"><img border="0" height="320" width="262" src="http://3.bp.blogspot.com/-GW6-DKvlK2g/TdUgA1WMwyI/AAAAAAAAAFs/LA2749_n0EM/s320/jesus-e-seus-discipulos.jpg" /></a></div>
<p>
Jesus disse a seus apóstolos:
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- Irmãos, y = ax²+bx+c…
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Os apóstolos, confusos, indagam:
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- Mas senhor…, o que é isso?
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Jesus disse:
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- Apenas uma parábola.
</p>Profº Marcio Rochahttp://www.blogger.com/profile/06971591561358030195noreply@blogger.com3