<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearch/1.1/' xmlns:georss='http://www.georss.org/georss' xmlns:thr='http://purl.org/syndication/thread/1.0' xmlns:gd='http://schemas.google.com/g/2005' gd:etag='W/&quot;CUUARnw4fSp7ImA9WhdSF0U.&quot;'><id>tag:blogger.com,1999:blog-4692828457144538814</id><updated>2011-07-27T09:14:07.235-07:00</updated><title>RODRIGORTRES</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://rodrigortres.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default?redirect=false&amp;v=2'/><link rel='alternate' type='text/html' href='http://rodrigortres.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>RODRIGO RODRIGUES</name><uri>http://www.blogger.com/profile/02544664986608688950</uri><email>rodrigoprovas@gmail.com</email></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>5</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry gd:etag='W/&quot;DE8MSX04fSp7ImA9WhdSEU8.&quot;'><id>tag:blogger.com,1999:blog-4692828457144538814.post-1829664855228998554</id><published>2011-07-19T18:38:00.000-07:00</published><updated>2011-07-19T18:54:48.335-07:00</updated><app:edited xmlns:app='http://www.w3.org/2007/app'>2011-07-19T18:54:48.335-07:00</app:edited><title>COMO MONTAR O CUBO MÁGICO.</title><content type='html'>&lt;span class="titulo"&gt;&lt;/span&gt;                                          &lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;O Cubo de Rubik, ou "Cubo Mágico" , é um cubo geralmente confeccionado em plástico&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;e  possui várias versões, sendo a versão 3x3x3 a mais comum, composta por  54 faces e 6 cores&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;diferentes, com arestas de aproximadamente 5,5 cm.  Outras versões pouco   menos conhecidas são&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;a 2x2x2, 4x4x4 e a 5x5x5. É considerado um dos brinquedos mais populares do mundo,&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;atingindo um  total de 1 bilhão de unidades vendidas, bem como suas diferentes  imitações.       &lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;br /&gt;
&lt;table border="0" cellpadding="0" cellspacing="0" style="width: 630px;"&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td align="left" valign="top" width="240"&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://www.cubovelocidade.com.br/imagens/erno-rubik.jpg" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"&gt;&lt;img border="0" height="155" src="http://www.cubovelocidade.com.br/imagens/erno-rubik.jpg" style="cursor: move;" width="222" /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/td&gt;&lt;td align="left" valign="top" width="390"&gt;&lt;span class="titulo" style="font-size: small;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; •  Ernő Rubik&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; Ernő Rubik nascido em Budapeste em 13 de&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; Julho de 1944 é um  conferencista no Departamento de&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; Design Interior na Academia de Artes  Aplicadas e Ofícios&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; em Budapeste, Hungria. Foi o inventor do Cubo de Rubik,&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; ou Cubo Mágico, em 1974 quando estava  interessado em&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; geometria, especialmente formas tridimensionais e sua&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; construção.Um dia, enquanto observava o fluxo do&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; Danúbio, Rubik teve a ideia de  criar um mecanismo&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; interno cilíndrico que permitisse a manipulação fácil  do&lt;/span&gt;&lt;br /&gt;
&lt;span style="font-size: small;"&gt;&amp;nbsp; cubo de 6 faces e 54 partes.&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;table border="0" cellpadding="0" cellspacing="0" style="width: 630px;"&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td align="left" valign="top"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/td&gt;                         &lt;td align="left" valign="top"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/td&gt;                       &lt;/tr&gt;
&lt;tr&gt;                         &lt;td align="left" valign="top"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/td&gt;                         &lt;td align="left" valign="top"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/td&gt;                       &lt;/tr&gt;
&lt;tr&gt;                         &lt;td align="left" valign="top"&gt;&lt;span style="font-size: small;"&gt;&lt;/span&gt;&lt;/td&gt;                         &lt;td align="left" valign="top"&gt;&lt;span class="titulo" style="font-size: small;"&gt;• História&lt;/span&gt;&lt;br /&gt;
&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt;Quando Rubik criou este quebra-cabeça, a sua intenção&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt;&amp;nbsp;era criar uma peça  que fosse perfeita em si mesmo,&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;a href="http://www.cubovelocidade.com.br/imagens/cubo-rubik.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="155" src="http://www.cubovelocidade.com.br/imagens/cubo-rubik.jpg" width="222" /&gt;&lt;/a&gt;&lt;span style="font-size: small;"&gt;&amp;nbsp;no que se refere à geometria. A sua principal&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt;função foi para ajudar a ilustrar o conceito da&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt;terceira dimensão aos seus alunos de arquitetura.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt;A primeira peça que realizou foi em madeira e&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt;pintou os seus seis lados com seis cores distintas,&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt; para que quando alguém girasse as faces do  cubo,&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt;tivesse uma melhor visualização dos movimentos&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;span style="font-size: small;"&gt; realizados.&lt;/span&gt;&lt;/div&gt;&lt;/td&gt;                       &lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;
&lt;span class="titulo"&gt;• Curiosidades &lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
- O cubo de Rubik possui 43.252.003.274.489.856.000 (43 quintilhões) de combinações possíveis diferentes.&lt;br /&gt;
- Se alguém pudesse realizar todas as combinações possíveis a uma  velocidade de 10 por segundo, demoraria 136.000 anos, supondo que nunca  repetisse a mesma combinação.&lt;br /&gt;
- Ernő Rubik, inventor deste quebra-cabeça, demorou um mês a resolver o cubo pela primeira vez.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Se você sempre teve curiosidade em saber montar o "cubo mágico" , já pensou em joga - lo na parede&lt;br /&gt;
ou já teve inveja de alguem que monta , seus problemas podem chegar ao fim !! Separei alguns videos&lt;br /&gt;
que pode te ajudar. Bom divertimento !&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;u&gt;1º passo :&lt;/u&gt;&lt;/b&gt;&lt;br /&gt;
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&lt;u&gt;&lt;b&gt;2º passo:&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
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Agora é só praticar... e praticar... e praticar...e praticar...e praticar...e praticar...e praticar...e praticar...e praticar...e praticar...e praticar...e praticar...e praticar...e praticar...e praticar...e ... depois... praticar !&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4692828457144538814-1829664855228998554?l=rodrigortres.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://rodrigortres.blogspot.com/feeds/1829664855228998554/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://rodrigortres.blogspot.com/2011/07/como-montar-o-cubo-magico.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default/1829664855228998554?v=2'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default/1829664855228998554?v=2'/><link rel='alternate' type='text/html' href='http://rodrigortres.blogspot.com/2011/07/como-montar-o-cubo-magico.html' title='COMO MONTAR O CUBO MÁGICO.'/><author><name>RODRIGO RODRIGUES</name><uri>http://www.blogger.com/profile/02544664986608688950</uri><email>rodrigoprovas@gmail.com</email><gd:extendedProperty name='OpenSocialUserId' value='08727363941395918109'/></author><thr:total>0</thr:total></entry><entry gd:etag='W/&quot;Ak4FQn09eCp7ImA9WhdSEU0.&quot;'><id>tag:blogger.com,1999:blog-4692828457144538814.post-5737637287805932270</id><published>2011-07-19T13:54:00.000-07:00</published><updated>2011-07-19T13:55:13.360-07:00</updated><app:edited xmlns:app='http://www.w3.org/2007/app'>2011-07-19T13:55:13.360-07:00</app:edited><title>PROBLEMAS QUE ENVOLVEM CONJUNTOS</title><content type='html'>&lt;a 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" 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" 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&lt;b&gt;Estou postando uma aula sobre problemas que envolvem conjuntos&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Clique no link e confira !! &lt;/b&gt;&lt;br /&gt;
&lt;a href="http://www.4shared.com/get/wymGJawb/Aula_para_o_primeiro_ano_-_exe.html"&gt;http://www.4shared.com/get/wymGJawb/Aula_para_o_primeiro_ano_-_exe.html&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4692828457144538814-5737637287805932270?l=rodrigortres.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://rodrigortres.blogspot.com/feeds/5737637287805932270/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://rodrigortres.blogspot.com/2011/07/problemas-que-envolvem-conjuntos.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default/5737637287805932270?v=2'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default/5737637287805932270?v=2'/><link rel='alternate' type='text/html' href='http://rodrigortres.blogspot.com/2011/07/problemas-que-envolvem-conjuntos.html' title='PROBLEMAS QUE ENVOLVEM CONJUNTOS'/><author><name>RODRIGO RODRIGUES</name><uri>http://www.blogger.com/profile/02544664986608688950</uri><email>rodrigoprovas@gmail.com</email><gd:extendedProperty name='OpenSocialUserId' value='08727363941395918109'/></author><thr:total>0</thr:total></entry><entry gd:etag='W/&quot;DE8DRXc4fip7ImA9WhdSEU0.&quot;'><id>tag:blogger.com,1999:blog-4692828457144538814.post-540140356957767399</id><published>2011-07-19T12:20:00.000-07:00</published><updated>2011-07-19T13:21:14.936-07:00</updated><app:edited xmlns:app='http://www.w3.org/2007/app'>2011-07-19T13:21:14.936-07:00</app:edited><title>História do Xadrez</title><content type='html'>&lt;div class="post-header"&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/_wUoH1BO8Hkw/TGPQTrv7bNI/AAAAAAAAAD8/UyL5tyjQuTo/s1600/Jogo+de+Xadrez.jpg" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"&gt;&lt;img alt="" 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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;O xadrez é um dos  jogos mais antigos do mundo. Diz uma lenda que ele foi inventado, há  muitos séculos, na Índia. Foi aí que o Rei Sheram, entusiasmado com o  novo jogo, que representava uma épica batalha entre reinos,&amp;nbsp; resolveu recompensar Sessa, que era professor e o inventor do  xadrez.&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;"Eu desejaria  recompensar-te pelo teu maravilhoso invento", disse o rei,  cumprimentando Sessa. "Gostaria de satisfazer o teu mais caro desejo",  continuou o Rei. &lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;Sessa, na sua  humildade, disse: "Majestade, eu gostaria de receber um grão de trigo  pela primeira casa do tabuleiro do xadrez; dois grãos pela segunda casa,  quatro grãos pela terceira, oito grãos pela quarta, e assim  sucessivamente, até completar as 64 casas".&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;Admirado e até  mesmo irritado pelo pedido tão modesto, o Rei Sheram solicitou aos seus  sábios que calculassem o número de grãos e ordenou aos seus criados que  entregassem em um saco a recompensa pedida por Sessa.&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;No dia seguinte, o Rei escutou apavorado um dos sábios dizer qual era esse número: &lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;&lt;i&gt;&lt;u&gt;18 446 744 073 709 551 615&lt;/u&gt;&lt;/i&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;Só para você ter  uma idéia sobre esse número tão grande, basta dizer que, se fosse  plantado trigo em toda a face da Terra, iria demorar alguns séculos para  produzir esse número de grãos!&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;Como seriam, então, os cálculos para a obtenção desse número?&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;blockquote style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;Primeira casa: 1 grão&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt;Segunda casa: 1. 2 = 2 grãos&lt;/span&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span style="font-size: small;"&gt;Terceira casa: 2 . 2 = 4 grãos&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt;Quarta casa: 2 . 2. 2 = 8 grãos&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt;Quinta casa: 2 . 2 . 2 . 2 = 16 grãos&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt;Sexta casa: 2 . 2 . 2 . 2 . 2 = 32 grãos&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt;Sétima casa: 2 . 2 . 2 . 2 . 2 . 2 = 64 grãos&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt;Oitava casa: 2 . 2 . 2 . 2 . 2 . 2 . 2 = 128 grãos&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt;Nona casa: 2 . 2. 2 . 2 . 2 . 2 . 2 . 2 = 256 grãos&lt;/span&gt;&lt;span style="font-size: small;"&gt; &lt;/span&gt;&lt;/b&gt;&lt;/blockquote&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;E assim por diante. Somando todos os resultados das 64 casas do tabuleiro de xadrez, encontraremos o número:&amp;nbsp; 18 446 744 073 709 551 615 de grãos de trigo.&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;Em termos de peso teremos :&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;O peso de um grão de trigo é de aproximadamente &lt;/span&gt;&lt;span style="font-size: small;"&gt;0,00526 gramas. Multiplicando este valor por&amp;nbsp; &lt;/span&gt;&lt;span style="font-size: small;"&gt;18 446 744 073 709 551 615 , Obtemos : &lt;/span&gt;&lt;span style="font-size: small;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;blockquote style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;0,00526 x &lt;/span&gt;&lt;span style="font-size: small;"&gt;18 446 744 073 709 551 615 =&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt; = 9702987381000000 gramas = &lt;/span&gt;&lt;span style="font-size: small;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style="font-size: small;"&gt;= 9.702.987.381 toneladas de trigo.&lt;/span&gt;&lt;/b&gt;&lt;/blockquote&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;Para se ter uma idéia as previsões da FAO sobre a produção mundial de trigo em 2011 são de 676.000.000  de toneladas.&amp;nbsp; Que são &lt;/span&gt;&lt;span style="font-size: small;"&gt;9.026.987.381 toneladas a menos do que pediu Sessa.&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;Espertinho ele, não ? Tinha que ter inventado o xadrez mesmo. &lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4692828457144538814-540140356957767399?l=rodrigortres.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://rodrigortres.blogspot.com/feeds/540140356957767399/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://rodrigortres.blogspot.com/2011/07/storia-do-xadrez.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default/540140356957767399?v=2'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default/540140356957767399?v=2'/><link rel='alternate' type='text/html' href='http://rodrigortres.blogspot.com/2011/07/storia-do-xadrez.html' title='História do Xadrez'/><author><name>RODRIGO RODRIGUES</name><uri>http://www.blogger.com/profile/02544664986608688950</uri><email>rodrigoprovas@gmail.com</email><gd:extendedProperty name='OpenSocialUserId' value='08727363941395918109'/></author><thr:total>0</thr:total></entry><entry gd:etag='W/&quot;DE8CQH4zcCp7ImA9WhdTGE4.&quot;'><id>tag:blogger.com,1999:blog-4692828457144538814.post-4738377215418860733</id><published>2011-07-16T10:19:00.000-07:00</published><updated>2011-07-16T10:21:01.088-07:00</updated><app:edited xmlns:app='http://www.w3.org/2007/app'>2011-07-16T10:21:01.088-07:00</app:edited><title>Aula sobre Regra de três Simples e Composta.</title><content type='html'>Olá meus estimados alunos do Curso Versa !!!&lt;br /&gt;
&lt;br /&gt;
Estou postando alguns exercícios resolvidos sobre esta matéria. Espero que esclareçam suas duvidas !!&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;Agora é só clicar no link abaixo , e bom estudo !!&lt;br /&gt;
&lt;br /&gt;
Link para baixar o arquivo :&amp;nbsp; &lt;br /&gt;
&lt;br /&gt;
&lt;a href="http://www.4shared.com/document/74no3RNZ/max_planck_Regra_de_trs_compos.html"&gt;http://www.4shared.com/document/74no3RNZ/max_planck_Regra_de_trs_compos.html&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4692828457144538814-4738377215418860733?l=rodrigortres.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://rodrigortres.blogspot.com/feeds/4738377215418860733/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://rodrigortres.blogspot.com/2011/07/aula-sobre-regra-de-tres-simples-e.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default/4738377215418860733?v=2'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4692828457144538814/posts/default/4738377215418860733?v=2'/><link rel='alternate' type='text/html' href='http://rodrigortres.blogspot.com/2011/07/aula-sobre-regra-de-tres-simples-e.html' title='Aula sobre Regra de três Simples e Composta.'/><author><name>RODRIGO RODRIGUES</name><uri>http://www.blogger.com/profile/02544664986608688950</uri><email>rodrigoprovas@gmail.com</email><gd:extendedProperty name='OpenSocialUserId' value='08727363941395918109'/></author><thr:total>0</thr:total></entry><entry gd:etag='W/&quot;DU8EQns9fip7ImA9WxJQEE4.&quot;'><id>tag:blogger.com,1999:blog-4692828457144538814.post-5675567774099827752</id><published>2009-05-22T14:07:00.000-07:00</published><updated>2009-05-22T17:16:43.566-07:00</updated><app:edited xmlns:app='http://www.w3.org/2007/app'>2009-05-22T17:16:43.566-07:00</app:edited><title>VIDEO SOBRE SIMETRIA. MUITO LEGAL !!!</title><content type='html'>&lt;object width="342" height="281" class="BLOG_video_class" id="BLOG_video-592273ae123549aa" classid="clsid:D27CDB6E-AE6D-11cf-96B8-444553540000" codebase="http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=6,0,40,0"&gt;&lt;param name="movie" value="http://www.youtube.com/get_player"&gt;
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