tag:blogger.com,1999:blog-55900124915819876582024-03-12T16:53:54.018-07:00MATEMATICA ALFAMATEMÁTICA ALFAhttp://www.blogger.com/profile/03915562016241107247noreply@blogger.comBlogger5125tag:blogger.com,1999:blog-5590012491581987658.post-13002377690576306112012-07-08T14:40:00.001-07:002012-07-08T14:40:19.540-07:00CONJUNTOS NUMÉRICOS<!--[if !mso]>
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<span>Os conjuntos numéricos</span></div>
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<span style="mso-fareast-language: PT-BR;">A expansão contínua do campo numérico
chegou, no final do século XIX, de forma totalmente desordenada. Os matemáticos
estruturaram, então, uma teoria de conjuntos numéricos que, de certa forma,
seguiu a lógica do processo histórico de criação do número.</span></div>
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<span style="mso-fareast-language: PT-BR;">O conjunto dos números naturais IN</span></div>
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<span style="mso-fareast-language: PT-BR;">O mais simples. Por ser um conjunto
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<span style="mso-fareast-language: PT-BR;">O conjunto dos números inteiros Z </span></div>
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<span style="mso-fareast-language: PT-BR;">É o que resulta da expansão de IN na
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<span style="mso-fareast-language: PT-BR;">O conjunto dos números racionais Q </span></div>
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<span style="mso-fareast-language: PT-BR;">É a expansão do conjunto Z, na qual o campo
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<span style="mso-fareast-language: PT-BR;">Por não ocupá-la completamente, é
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<br /></div>
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<span style="mso-fareast-language: PT-BR;">O conjunto dos números reais IR </span></div>
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<span style="mso-fareast-language: PT-BR;">É a expansão do conjunto Q na qual o campo
numérico passa a ocupar toda a continuidade, graças à união dos campos racional
e irracional. Por se tratar de um conjunto contínuo, não tem representação
explícita. É um conjunto numérico que ocupa todos os pontos da reta, também à
esquerda de zero.</span></div>
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MATEMÁTICA ALFAhttp://www.blogger.com/profile/03915562016241107247noreply@blogger.com0tag:blogger.com,1999:blog-5590012491581987658.post-70668779542223451602012-07-08T14:32:00.000-07:002012-07-08T14:32:14.544-07:00DESAFIOS E SOLUÇÕES<!--[if gte mso 9]><xml>
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<o:Version>12.00</o:Version>
</o:DocumentProperties>
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<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
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<w:HyphenationZone>21</w:HyphenationZone>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
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<w:LidThemeOther>PT-BR</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
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<w:Word11KerningPairs/>
<w:CachedColBalance/>
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<w:BrowserLevel>MicrosoftInternetExplorer4</w:BrowserLevel>
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<m:brkBin m:val="before"/>
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<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<b><span style="color: green; font-family: "Arial","sans-serif";">UM HOMEM
GASTOU TUDO O QUE TINHA NO BOLSO EM TRÊS LOJAS. EM CADA UMA GASTOU 1 REAL A
MAIS DO QUE A METADE DO QUE TINHA AO ENTRAR. QUANTO O HOMEM TINHA AO ENTRAR NA
PRIMEIRA LOJA?</span></b></div>
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<br /></div>
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<div align="center" style="text-align: center;">
<b><span style="color: navy; font-family: "Arial","sans-serif"; font-size: 10.0pt;">Solução </span></b></div>
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Vamos
representar através de um fluxo, o que ocorreu desde sua entrada na 1ª loja,
até a saída na última e em, seguida, percorrer o fluxo de "trás para
frente", aplicando operações inversas. Cabe lembrar que a quantia que
tinha ao entrar em cada loja (que representarei por N1, N2 e N3) fica sempre
dividida por 2 e, em seguida, subtraída de 1 real.<br />
<br />
(N1)/2 - 1 (saiu da loja 1 com N2)<br />
(N2)/2 - 1 (saiu da loja 2 com N3)<br />
(N3)/2 - 1 (saiu da loja 3 com zero, já que gastou tudo o que possuía).<br />
<br />
Aplicando operações inversas, teremos do fim para o início:<br />
(0 + 1) x 2 = 2<br />
(2 + 1) x 2 = 6<br />
(6 + 1) X 2 = 14<br />
<br />
Logo, possuía ao entrar na 1ª loja <b><span style="color: green;">R$14,00</span></b>.</span><br />
<br />
<br />
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<br />
<span style="color: green; font-family: "Arial","sans-serif"; font-size: 13.5pt;">EU
TENHO O DOBRO DA IDADE QUE TU TINHAS QUANDO EU TINHA A TUA IDADE. QUANDO TU
TIVERES A MINHA IDADE, A SOMA DAS NOSSAS IDADES SERÁ DE 45 ANOS. QUAIS SÃO AS
NOSSAS IDADES???</span><br />
<br />
<br />
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Tu <strong><span style="font-family: "Arial","sans-serif";">TINHAS</span></strong>
uma idade que chamaremos de <strong><span style="font-family: "Arial","sans-serif";">x</span></strong>
e hoje <strong><span style="font-family: "Arial","sans-serif";">TEM</span></strong>
uma idade que chamaremos de <strong><span style="font-family: "Arial","sans-serif";">y</span></strong>.
</span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Eu <strong><span style="font-family: "Arial","sans-serif";">TENHO</span></strong>
o dobro da idade que <u>tu <strong><span style="font-family: "Arial","sans-serif";">tinhas
</span></strong>quando eu tinha a tua idade atual <strong><span style="font-family: "Arial","sans-serif";">y </span></strong></u>(o dobro de<strong><span style="font-family: "Arial","sans-serif";"> x</span></strong>) , ou seja, eu <strong><span style="font-family: "Arial","sans-serif";">TENHO 2x</span></strong> anos. </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">ENTÃO: </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Tu <strong><span style="font-family: "Arial","sans-serif";">TINHAS
x </span></strong>e agora tem <strong><span style="font-family: "Arial","sans-serif";">y</span></strong>.<br />
Eu <strong><span style="font-family: "Arial","sans-serif";">TINHA</span></strong>
<strong><span style="font-family: "Arial","sans-serif";">y</span></strong> e
agora tenho <strong><span style="font-family: "Arial","sans-serif";">2x</span></strong>.
</span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Portanto temos que: </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">y-x = 2x-y </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">2y=3x </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">x=(2/3)*y </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">ENTÃO, substituindo o valor de x, temos: </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Tu <strong><span style="font-family: "Arial","sans-serif";">TINHAS
(2/3)*y </span></strong>e agora tem <strong><span style="font-family: "Arial","sans-serif";">y</span></strong>.Eu
<strong><span style="font-family: "Arial","sans-serif";">TINHA</span></strong> <strong><span style="font-family: "Arial","sans-serif";">y</span></strong> e agora tenho <strong><span style="font-family: "Arial","sans-serif";">(4/3)*y</span></strong>. </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Agora preste atenção na segunda frase: </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<strong><span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">QUANDO TU TIVERES A MINHA IDADE, A SOMA DAS
NOSSAS IDADES SERÁ DE 45 ANOS.</span></strong><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Tu tem <strong><span style="font-family: "Arial","sans-serif";">y</span></strong>,
e para ter a minha idade, que é <strong><span style="font-family: "Arial","sans-serif";">(4/3)*y</span></strong>,
deve-se somar a tua idade <strong><span style="font-family: "Arial","sans-serif";">y</span></strong>
com mais <strong><span style="font-family: "Arial","sans-serif";">(1/3)*y</span></strong>.
</span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Somando <strong><span style="font-family: "Arial","sans-serif";">y + (1/3)*y</span></strong> você terá a minha idade, ou
seja, você terá <strong><span style="font-family: "Arial","sans-serif";">(4/3)*y</span></strong>.
</span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Como somamos <strong><span style="font-family: "Arial","sans-serif";">(1/3)*y </span></strong>à sua idade, devemos somar à
minha também, ou seja: </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">Agora eu tenho <strong><span style="font-family: "Arial","sans-serif";">(4/3)</span></strong>*<strong><span style="font-family: "Arial","sans-serif";">y + (1/3)*y</span></strong>, logo eu
tenho <strong><span style="font-family: "Arial","sans-serif";">(5/3)*y</span></strong>.
</span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">A soma de nossas idades deve ser igual a 45
anos: </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<strong><span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">(4/3)</span></strong><span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">*<strong><span style="font-family: "Arial","sans-serif";">y + (5/3)*y=45</span></strong> </span></div>
<div align="center" style="text-align: center;">
<strong><span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">(9/3)*y=45</span></strong><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<strong><span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">3y=45</span></strong><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<strong><span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">y=15</span></strong><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">No início descobrimos que x=(2/3)*y, portanto
x=(2/3)*15, logo <strong><span style="font-family: "Arial","sans-serif";">x=10</span></strong>.
</span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">FINALMENTE: QUAIS SÃO AS NOSSAS IDADES??? </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">COMO DISSEMOS NO INÍCIO, A TUA IDADE ATUAL É <strong><span style="font-family: "Arial","sans-serif";">y</span></strong>, OU SEJA, <strong><span style="font-family: "Arial","sans-serif";">15 ANOS</span></strong>. </span><span style="font-size: 10.0pt;"></span></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">E A MINHA IDADE É <strong><span style="font-family: "Arial","sans-serif";">2x</span></strong>, OU SEJA, 2.10, QUE
É IGUAL A <strong><span style="font-family: "Arial","sans-serif";">20 ANOS</span></strong>. </span></div>
<div align="center" style="text-align: center;">
<br /></div>
<div align="center" style="text-align: center;">
<br /></div>
<div align="center" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 10.0pt;">PORTANTO AS IDADES SÃO </span><strong><span style="color: blue; font-size: 13.5pt;">20 E 15 ANOS</span></strong><span style="font-size: 10.0pt;">!!!</span></div>
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<br style="mso-special-character: line-break;" />
</span><br />
MATEMÁTICA ALFAhttp://www.blogger.com/profile/03915562016241107247noreply@blogger.com0tag:blogger.com,1999:blog-5590012491581987658.post-1539396111413327252012-07-08T14:11:00.003-07:002012-07-08T14:11:58.894-07:00VÍDEOS QUE VALE A PENA VER.<!--[if gte mso 9]><xml>
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MATEMÁTICA ALFAhttp://www.blogger.com/profile/03915562016241107247noreply@blogger.com0tag:blogger.com,1999:blog-5590012491581987658.post-69106880554790528952012-07-08T14:04:00.004-07:002012-07-08T14:04:55.876-07:00CURIOSIDADES<!--[if gte mso 9]><xml>
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<b><span style="font-size: 16.0pt; line-height: 115%;">O que
representa o número Pi?</span></b><span style="font-size: 16.0pt; line-height: 115%;"><br />
</span>O número PI representa o valor da razão entre a circunferência de
qualquer círculo e seu diâmetro. É a mais antiga constante matemática que se
conhece. É um número irracional, com infinitas casas <a href="http://www.sitedecuriosidades.com/curiosidade/o-que-representa-o-numero-pi.html"><span style="color: #006600;"></span></a>decimais e não periódico.</div>
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<br /></div>
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<br /></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Um
fractal é uma forma geométrica que pode ser subdividida em partes menores,
sendo que cada uma dessas partes é uma cópia reduzida da forma inteira.<br />
<br />
Muitas estruturas matemáticas são fractais, e através delas consegue-se obter
imagens irregulares e fragmentadas, muitas delas impressionantes por sua
complexidade e beleza. <br />
<br />
Formas fractais também estão presentes na <a href="http://www.sitedecuriosidades.com/curiosidade/fractal.html"><span style="color: #006600;">Natureza</span></a> e podem ajudar a descrever muitos
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<br /></div>MATEMÁTICA ALFAhttp://www.blogger.com/profile/03915562016241107247noreply@blogger.com0tag:blogger.com,1999:blog-5590012491581987658.post-63453972406666158642012-07-08T12:24:00.002-07:002012-07-08T12:24:49.065-07:00DEPOIMENTO DA PROFESSORA AMANDA GURGEL<a href="http://www.youtube.com/watch?v=yFkt0O7lceA" style="font-family: Arial,Helvetica,sans-serif;">Depoimento da professora Amanda Gurgel</a><br />
<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/yFkt0O7lceA?feature=player_embedded' frameborder='0'></iframe></div>
<br />
<br />
A professora Amanda Gurgel calou a secretária de educação e deputados
falando durante uma audiência pública na Assembléia Legislativa do Rio
Grande do Norte sobre a situação da educação no estado.<br />
Educadora fala sobre condições precárias de trabalho no RN/BRASIL.<br />
Em seu depoimento, Amanda Gurgel acaba fazendo um
resumo preciso sobre o quadro da educação no Brasil apresentando seu
contracheque de R$ 930 reais. "Como as pessoas até agora, inclusive a
secretária Bethania Ramalho, apresentaram números, e números são
irrefutáveis, eu também vou fazê-lo. Apresento um número de três
algarismos apenas, que é o do meu salário, de R$ 930".
<br />
<div align="justify">
A professora continua seu discurso dizendo que "os
deputados deveriam estar todos constrangidos com a educação no estado do
Rio Grande do Norte e no Brasil. Não aguentamos mais a fala de vocês
pedindo para ter calma. Entra governo, sai governo, e nada muda.
Precisamos que algo seja feito pelo estado e pelo Brasil. O que nós
queremos agora é objetividade".<br />
(fonte instituto zequinha barreto)</div>MATEMÁTICA ALFAhttp://www.blogger.com/profile/03915562016241107247noreply@blogger.com0