<?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/opensearchrss/1.0/' xmlns:blogger='http://schemas.google.com/blogger/2008' xmlns:georss='http://www.georss.org/georss' xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-8232290897433127459</id><updated>2024-09-05T01:27:38.352-07:00</updated><category term="AVALIAÇÕES"/><category term="Jogos"/><category term="6º Ano Fundamental"/><category term="8º Ano Fundamental"/><category term="9º Ano Fundamental"/><category term="7º Ano Fundamental"/><title type='text'>Geografia na STE</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default?redirect=false'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>17</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-1316153741862460054</id><published>2011-04-08T09:47:00.000-07:00</published><updated>2011-04-08T09:48:49.044-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Jogos"/><title type='text'>Paises do Mundo 9º Ano</title><content type='html'>Clique no link e acesse o jogo. Boa Sorte.&lt;br /&gt;
&lt;a href=&quot;http://edumed.no.sapo.pt/JogoPaiMun.htm&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;292&quot; 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&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/1316153741862460054/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/04/paises-do-mundo-9-ano.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/1316153741862460054'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/1316153741862460054'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/04/paises-do-mundo-9-ano.html' title='Paises do Mundo 9º Ano'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-8501603249407835955</id><published>2011-04-08T09:09:00.000-07:00</published><updated>2011-04-08T09:09:51.674-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="AVALIAÇÕES"/><title type='text'>AVALIAÇÃO 9º ANO</title><content type='html'>Para acessar o conteúdo clique no Link abaixo:&lt;br /&gt;
&lt;br /&gt;
&lt;a href=&quot;http://www.blogger.com/goog_879062478&quot;&gt;&lt;br /&gt;
&lt;/a&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://geografiaste.blogspot.com/search/label/9%C2%BA%20Ano%20Fundamental&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgmBat2tSbCfajSYUWgSEQd4zJtLc-UBULSNE3prk6E27FeYljzGf7iLZmZK0kxJOKoNuFMS-U_A3OZGFBKnQZ8mbLHJUMRsa5mqpdHXM_K6XbbMvNlX0iXrkhOaBboTk0xDWx8GvJGkPw/s1600/schule01.gif&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Não esqueça!!! Leia com atenção, Responda com sabedoria e no final entregue a avaliação com nome.</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/8501603249407835955/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/04/avaliacao-9-ano.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8501603249407835955'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8501603249407835955'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/04/avaliacao-9-ano.html' title='AVALIAÇÃO 9º ANO'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgmBat2tSbCfajSYUWgSEQd4zJtLc-UBULSNE3prk6E27FeYljzGf7iLZmZK0kxJOKoNuFMS-U_A3OZGFBKnQZ8mbLHJUMRsa5mqpdHXM_K6XbbMvNlX0iXrkhOaBboTk0xDWx8GvJGkPw/s72-c/schule01.gif" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-4839452786464591208</id><published>2011-04-08T08:30:00.000-07:00</published><updated>2011-04-08T11:03:21.119-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="AVALIAÇÕES"/><title type='text'>AVALIAÇÃO 8º ANO</title><content type='html'>aPara acessar o conteúdo clique no Link abaixo:&lt;br /&gt;
&lt;a href=&quot;http://www.blogger.com/goog_1673918724&quot;&gt;&lt;br /&gt;
&lt;/a&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.algosobre.com.br/geografia/americas-cinco-divisoes-em-um-continente.html&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi060FGKcfQYYPeDwGGkKfAzItkxFDv8jpELiSgiLvwVrwX1EWhuKjGrSyxXQieLp-kT30OHftZETP9Bv2HMB8I5YbTuhP-NuSDRX-O9uGsZ-CoDZHBQXXItVSqgPSsc65GSVnVTuSPM_c/s1600/eleve_prof-14.gif&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
Não esqueça! Leia com atenção&amp;nbsp; e escreva sobre o que foi solicitado a você na Avaliação.</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/4839452786464591208/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/04/avaliacao-8-ano.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/4839452786464591208'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/4839452786464591208'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/04/avaliacao-8-ano.html' title='AVALIAÇÃO 8º ANO'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi060FGKcfQYYPeDwGGkKfAzItkxFDv8jpELiSgiLvwVrwX1EWhuKjGrSyxXQieLp-kT30OHftZETP9Bv2HMB8I5YbTuhP-NuSDRX-O9uGsZ-CoDZHBQXXItVSqgPSsc65GSVnVTuSPM_c/s72-c/eleve_prof-14.gif" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-8706057026011851489</id><published>2011-04-08T08:25:00.000-07:00</published><updated>2011-04-08T08:25:37.070-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="AVALIAÇÕES"/><title type='text'>AVALIAÇÃO 7º ANO</title><content type='html'>Para acessar o conteúdo clique no link abaixo:&lt;br /&gt;
&lt;a href=&quot;http://www.blogger.com/goog_586363274&quot;&gt;&lt;br /&gt;
&lt;/a&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.brasilescola.com/brasil/regiao-nordeste.htm&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhmEHH9yuxjuVJQcfxTZr5G21zPzJiZoQaOfF8PZ6V6EGcVfxAW1c0nyTZadca6OT07v_QnDObrprz6CBPQi0_cPmRxmbb1upSL7NvMjM43hzDNEqOLaNvG5OAUipsMY8aSCRNn1Aa7VRs/s1600/eleve_prof-08.gif&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
Leia com atenção o que se pede em cada questão, leia a homepage e responda com o seu comentário sobre o assunto.</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/8706057026011851489/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/04/avaliacao-7-ano.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8706057026011851489'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8706057026011851489'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/04/avaliacao-7-ano.html' title='AVALIAÇÃO 7º ANO'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhmEHH9yuxjuVJQcfxTZr5G21zPzJiZoQaOfF8PZ6V6EGcVfxAW1c0nyTZadca6OT07v_QnDObrprz6CBPQi0_cPmRxmbb1upSL7NvMjM43hzDNEqOLaNvG5OAUipsMY8aSCRNn1Aa7VRs/s72-c/eleve_prof-08.gif" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-7261390085473143784</id><published>2011-04-08T05:27:00.000-07:00</published><updated>2011-04-08T05:35:18.190-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="AVALIAÇÕES"/><title type='text'>AVALIAÇÃO 6º ANO</title><content type='html'>Para responder as questões da avaliação proposta os alunos deverão utilizar o link abaixo:&lt;br /&gt;
&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.passeiweb.com/na_ponta_lingua/sala_de_aula/geografia/geografia_geral/formacao_da_terra/eras_geologicas&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEia-UdY03lgsqGlON42mUrvRmja88ehhrBB7ZvOex8WPTk2khdpZ8FrwbJstdfW-S70WAIzXc8fx_lYiSN-iaooujTq1rDBmWVNVT3ozieBWCLZvdCo6O5G74MaYJKrVRSix2Mz-t2M9k0/s1600/eleve_prof-14.gif&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;Não esqueça de deixar um comentário abaixo para as próximas avaliações.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;span id=&quot;goog_1868545741&quot;&gt;&lt;/span&gt;&lt;span id=&quot;goog_1868545742&quot;&gt;&lt;/span&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/7261390085473143784/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/04/avaliacao-6-ano.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/7261390085473143784'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/7261390085473143784'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/04/avaliacao-6-ano.html' title='AVALIAÇÃO 6º ANO'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEia-UdY03lgsqGlON42mUrvRmja88ehhrBB7ZvOex8WPTk2khdpZ8FrwbJstdfW-S70WAIzXc8fx_lYiSN-iaooujTq1rDBmWVNVT3ozieBWCLZvdCo6O5G74MaYJKrVRSix2Mz-t2M9k0/s72-c/eleve_prof-14.gif" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-6974221043968247464</id><published>2011-04-01T06:00:00.000-07:00</published><updated>2011-04-01T06:00:08.052-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Jogos"/><title type='text'>Descubra a America do Sul e Central. - 8º Ano</title><content type='html'>Clique na imagem para acessar o jogo:&lt;br /&gt;
&lt;a href=&quot;http://www.sheppardsoftware.com/country_SoAmCA_G1_onPress.swf&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;200&quot; src=&quot;data:image/png;base64,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&quot; width=&quot;198&quot; /&gt;&lt;span id=&quot;goog_1301633922&quot;&gt;&lt;/span&gt;&lt;/a&gt;&lt;span id=&quot;goog_1301633923&quot;&gt;&lt;/span&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/6974221043968247464/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/04/descubra-america-do-sul-e-central-8-ano.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/6974221043968247464'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/6974221043968247464'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/04/descubra-america-do-sul-e-central-8-ano.html' title='Descubra a America do Sul e Central. - 8º Ano'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-823252339909831526</id><published>2011-04-01T05:43:00.000-07:00</published><updated>2011-04-01T05:43:47.707-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Jogos"/><title type='text'>Viagem de Barco - 9º Ano</title><content type='html'>Clique na imagem para ir ao Game&lt;br /&gt;
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&lt;a href=&quot;http://pt.yupis.org/jogo-uypu/&quot;&gt;&lt;img alt=&quot;&quot; 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&quot; /&gt;&lt;/a&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/823252339909831526/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/04/viagem-de-barco-9-ano.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/823252339909831526'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/823252339909831526'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/04/viagem-de-barco-9-ano.html' title='Viagem de Barco - 9º Ano'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-4924328686104089350</id><published>2011-03-22T08:16:00.000-07:00</published><updated>2011-03-22T08:16:07.313-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="7º Ano Fundamental"/><title type='text'>Regiões do Brasil</title><content type='html'>&lt;div style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px; text-align: center;&quot;&gt;&lt;span style=&quot;color: #cc0000; font-size: 27px; font-weight: bold;&quot;&gt;Regionalização brasileira&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;color: #cc0000; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; font-weight: bold; line-height: 20px; text-align: center;&quot;&gt;&lt;span style=&quot;font-size: 27px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;color: #333333; font-weight: normal;&quot;&gt;O Brasil é o maior país da América do Sul e o quinto maior país do globo. Dividir o país em regiões facilita o ensino da geografia, a pesquisa, coleta e organização de dados sobre o país.&lt;br /&gt;
&lt;br /&gt;
Atualmente o Brasil tem 26 Estados e um Distrito Federal distribuídos, segundo o IBGE - Instituto Brasileiro de Geografia e Estatística, em 5 grandes regiões, são elas: Norte, Nordeste, Centro-Oeste, Sudeste e Sul. Essa regionalização foi baseada em características naturais comuns, ou seja, para fazer parte de uma mesma região os Estados precisam ter características físicas comuns.&lt;br /&gt;
&lt;br /&gt;
Essa divisão oficial do IBGE foi criada em 1969, mas antes disso, em 1967 o geógrafo Pedro Pinchas Geiger já havia proposto uma outra divisão regional do país em três regiões geoeconômicas ou complexos regionais, são elas: Amazônia, Nordeste e Centro-Sul. Essa segunda divisão foi baseada no processo histórico-cultural de formação do território brasileiro, levando em conta pelo menos os efeitos da industrialização. Dessa forma busca refletir a realidade do país e compreender seus mais profundos contrastes.&lt;br /&gt;
&lt;/span&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;color: #333333; font-weight: normal;&quot;&gt;&lt;/span&gt;&lt;span style=&quot;font-size: 13px;&quot;&gt;&lt;span style=&quot;color: #333333; font-weight: normal;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://1.bp.blogspot.com/_RtuFwaGgWIM/S5lgXOVFVbI/AAAAAAAACcw/yF1MYj8B4Y0/s1600-h/Rio+madeira.bmp&quot; style=&quot;color: #336699; text-decoration: none;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5447491176381109682&quot; src=&quot;http://1.bp.blogspot.com/_RtuFwaGgWIM/S5lgXOVFVbI/AAAAAAAACcw/yF1MYj8B4Y0/s320/Rio+madeira.bmp&quot; style=&quot;border-bottom-style: none; border-color: initial; border-left-style: none; border-right-style: none; border-top-style: none; border-width: initial; cursor: pointer; display: block; height: 268px; margin-bottom: 10px; margin-left: auto; margin-right: auto; margin-top: 0px; position: relative; text-align: center; width: 528px;&quot; /&gt;&lt;/a&gt;&lt;span style=&quot;font-size: 13px;&quot;&gt;&lt;span style=&quot;color: #333333; font-weight: normal;&quot;&gt;No primeiro mapa temos a divisão político-administrativa feita pelo IBGE e no segundo mapa temos a divisão em complexos regionais feita pelo geógrafo Pedro Pinchas Geiger.&lt;/span&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span style=&quot;font-size: 13px;&quot;&gt;&lt;span style=&quot;font-size: 13px;&quot;&gt;Clique na imagem para ampliar&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style=&quot;color: #333333; font-weight: normal;&quot;&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;font-weight: bold;&quot;&gt;Atividades&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;color: #333333; font-weight: normal;&quot;&gt;1) Compare a divisão regional do Brasil feita pelo IBGE com a divisão em regiões geoeconômicas e responda:&lt;br /&gt;
&lt;br /&gt;
a) Que região manteve o mesmo nome?&lt;br /&gt;
b) Que regiões do IBGE formam a região do Centro-Sul?&lt;br /&gt;
c) O Estado de Rondônia está em qual região geoeconômica?&lt;br /&gt;
&lt;br /&gt;
2) Marque (x) na alternativa correta:&lt;br /&gt;
&lt;br /&gt;
a) A divisão em complexos regionais se baseia:&lt;br /&gt;
( ) no processo histórico de formação do território brasileiro.&lt;br /&gt;
( ) apenas em características naturais comuns.&lt;br /&gt;
&lt;br /&gt;
b) O Brasil foi dividido em regiões para:&lt;br /&gt;
( ) facilitar o ensino da geografia, a pesquisa, coleta e organização de dados.&lt;br /&gt;
( ) aproximar os Estados.&lt;br /&gt;
&lt;br /&gt;
c) Este rio pertence ao complexo regional da Amazônia:&lt;br /&gt;
( ) Rio Madeira&lt;br /&gt;
( ) Rio Paraná&lt;br /&gt;
&lt;br /&gt;
3)&amp;nbsp;&lt;span style=&quot;font-family: georgia; font-size: 15px;&quot;&gt;Na atividade abaixo:&lt;/span&gt;&lt;br /&gt;
&lt;/span&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://2.bp.blogspot.com/_RtuFwaGgWIM/S5lqGwIzLEI/AAAAAAAACc4/p4fyg6w5xyo/s1600-h/Regi%C3%B5es+do+Brasil.bmp&quot; style=&quot;color: #336699; text-decoration: none;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5447501888514894914&quot; src=&quot;http://2.bp.blogspot.com/_RtuFwaGgWIM/S5lqGwIzLEI/AAAAAAAACc4/p4fyg6w5xyo/s320/Regi%C3%B5es+do+Brasil.bmp&quot; style=&quot;border-bottom-style: none; border-color: initial; border-left-style: none; border-right-style: none; border-top-style: none; border-width: initial; cursor: pointer; display: block; height: 350px; margin-bottom: 10px; margin-left: auto; margin-right: auto; margin-top: 0px; position: relative; text-align: center; width: 503px;&quot; /&gt;&lt;/a&gt;&lt;span style=&quot;font-size: 13px;&quot;&gt;&lt;span style=&quot;color: #333333; font-weight: normal;&quot;&gt;Clique na imagem para ampliar&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;/div&gt;&lt;span style=&quot;color: #333333; font-weight: normal;&quot;&gt;&lt;br /&gt;
a) Identifique, pintando os mapas de acordo com a legenda:&lt;br /&gt;
- as regiões brasileiras segundo a divisão político-administrativa feita pelo IBGE ;&lt;br /&gt;
- os complexos regionais feita pelo geógrafo Pedro Pinchas Geiger.&lt;br /&gt;
&lt;br /&gt;
b) Escreva no mapa o nome dos Estados que pertencem a Região Norte.&lt;br /&gt;
&lt;br /&gt;
c) Escreva no mapa o nome dos Estados que pertencem ao Complexo Regional da Amazônia.&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/4924328686104089350/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/regioes-do-brasil.html#comment-form' title='7 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/4924328686104089350'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/4924328686104089350'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/regioes-do-brasil.html' title='Regiões do Brasil'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://1.bp.blogspot.com/_RtuFwaGgWIM/S5lgXOVFVbI/AAAAAAAACcw/yF1MYj8B4Y0/s72-c/Rio+madeira.bmp" height="72" width="72"/><thr:total>7</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-8092148322050257307</id><published>2011-03-22T08:11:00.001-07:00</published><updated>2011-03-22T08:11:33.638-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="6º Ano Fundamental"/><title type='text'>Atividade Universo</title><content type='html'>&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: Calibri, sans-serif; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; text-align: center;&quot;&gt;&lt;strong&gt;&lt;span style=&quot;font-size: 26px;&quot;&gt;&lt;span style=&quot;color: #cc0000;&quot;&gt;Atividade com Palavra-cruzada&lt;/span&gt;&lt;/span&gt;&amp;nbsp;&lt;/strong&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;strong&gt;&lt;/strong&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: Calibri, sans-serif; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: 15px;&quot;&gt;&lt;strong&gt;Conteúdo&lt;/strong&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: 12pt;&quot;&gt;&lt;span style=&quot;font-size: 16px;&quot;&gt;: O Universo&lt;br /&gt;
&lt;strong&gt;Série&lt;/strong&gt;: 5ª&lt;/span&gt;&lt;/span&gt;&amp;nbsp;&lt;/div&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;1. Qual o nome do sistema formado por oito planetas, e milhares de asteróides; todos controlados pelo Sol?&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: 15px;&quot;&gt;&lt;br /&gt;
2. Qual o nome da teoria que comprova a origem do universo a partir de uma grande explosão inicial?&lt;/span&gt;&lt;a href=&quot;http://1.bp.blogspot.com/_RtuFwaGgWIM/TAao2JDMDII/AAAAAAAACw4/ts9s7lJPiWA/s1600/Cruz+Universo.bmp&quot; style=&quot;color: #336699; text-decoration: none;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5478251644838481026&quot; src=&quot;http://1.bp.blogspot.com/_RtuFwaGgWIM/TAao2JDMDII/AAAAAAAACw4/ts9s7lJPiWA/s320/Cruz+Universo.bmp&quot; style=&quot;border-bottom-style: none; border-color: initial; border-left-style: none; border-right-style: none; border-top-style: none; border-width: initial; cursor: pointer; float: right; height: 409px; margin-bottom: 10px; margin-left: 10px; margin-right: 0pt; margin-top: 0pt; position: relative; width: 340px;&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: georgia;&quot;&gt;3. Qual o nome da estrela mais importante do nosso Sistema Solar, que fornece luz para o nosso planeta?&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;4. Qual o nome dos objetos vindo do espaço sideral que ao encontrar-se com a atmosfera terrestre se desintegram, também conhecido por estrela cadente?&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;5. Qual o nome do astro que possui luz própria?&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;6. O universo é formado por vários aglomerados de estrelas, gás e poeira unidos pela gravidade. Qual o nome desses conjuntos que formam o universo?&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;7. Qual o nome do antigo nono planeta do Sistema Solar, e que deixou de ser um planeta recentemente devido ao seu pequeno tamanho e órbita diferenciada?&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;8. Qual é o único planeta que possui vida no Sistema Solar?&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;9. Qual o nome do quinto planeta do Sistema Solar que possui 17 satélites?&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNoSpacing&quot; style=&quot;color: #333333; font-family: georgia; font-size: 11pt; line-height: 20px; margin-bottom: 0.0001pt; margin-left: 0cm; margin-right: 0cm; margin-top: 0cm;&quot;&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;span style=&quot;font-family: georgia; line-height: 17px;&quot;&gt;10. Qual o nome do planeta do Sistema Solar que está mais próximo do sol?&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&amp;nbsp;&lt;/span&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/8092148322050257307/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/atividade-universo.html#comment-form' title='2 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8092148322050257307'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8092148322050257307'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/atividade-universo.html' title='Atividade Universo'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://1.bp.blogspot.com/_RtuFwaGgWIM/TAao2JDMDII/AAAAAAAACw4/ts9s7lJPiWA/s72-c/Cruz+Universo.bmp" height="72" width="72"/><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-342839123957266913</id><published>2011-03-22T08:10:00.001-07:00</published><updated>2011-03-22T08:10:28.403-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="6º Ano Fundamental"/><title type='text'>Universo</title><content type='html'>&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;a href=&quot;http://1.bp.blogspot.com/_RtuFwaGgWIM/SpwwJGqyi1I/AAAAAAAABzY/UNdaVMiRe1k/s1600-h/universo2-full.jpg&quot; style=&quot;color: #336699; text-decoration: none;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5376224988140571474&quot; src=&quot;http://1.bp.blogspot.com/_RtuFwaGgWIM/SpwwJGqyi1I/AAAAAAAABzY/UNdaVMiRe1k/s320/universo2-full.jpg&quot; style=&quot;border-bottom-style: none; border-color: initial; border-left-style: none; border-right-style: none; border-top-style: none; border-width: initial; cursor: pointer; display: block; height: 214px; margin-bottom: 10px; margin-left: auto; margin-right: auto; margin-top: 0px; position: relative; text-align: center; width: 320px;&quot; /&gt;&lt;/a&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;br /&gt;
&lt;div style=&quot;color: #cc0000; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; font-weight: bold; line-height: 20px; text-align: center;&quot;&gt;&lt;span style=&quot;font-size: 27px;&quot;&gt;O Universo&lt;/span&gt;&lt;/div&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Nós seres humanos, assim como os demais seres vivos, estamos todos na mesma casa, ou seja, todos nós vivemos no mesmo espaço: O Planeta Terra.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;b&gt;Você sabe o que é um planeta?&lt;/b&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Planeta é um dos astros do universo.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;b&gt;E universo?&lt;/b&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Universo é tudo aquilo que existe, planetas, cometas, estrelas, galáxias e etc... Esses corpos celestes que existem no universo são chamados de astros. A Terra, que é um planeta, é um dos inúmeros astros do universo.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;span style=&quot;font-size: 15px;&quot;&gt;&lt;span style=&quot;font-weight: bold;&quot;&gt;&lt;br /&gt;
Você sabe qual é a diferença entre planeta e os outros astros, como as estrelas e os cometas?&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Planeta é um astro iluminado, não possui luz própria e gira ao redor de uma estrela. A Terra é um planeta porque gira ao redor de uma estrela (O SOL) e essa estrela, assim como todas as outras, possui luz e calor. A luz e o calor que recebemos na Terra, durante o dia, provêm dos raios solares.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;b&gt;E as Estrelas do Universo&lt;/b&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;span style=&quot;font-weight: bold;&quot;&gt;?&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Estrela é um astro luminoso (possui luz própria), formado principalmente por materiais gasosos (hidrogênio e hélio), com temperaturas elevadíssimas.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;No interior da estrela ocorrem constantemente explosões, que libertam energia e provocam um fortíssimo calor. A temperatura no interior do sol, por exemplo gira em torno de aproximadamente 20 milhões de graus centígrados. Essa energia que as estrelas libertam toma a forma de raios luminosos, que fornecem luz e calor.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Existe no universo um número incalculável de estrelas, de diferentes tamanhos e temperaturas. O Sol é considerado uma estrela de tamanho pequeno, embora existam outras estrelas bem menores que ele. Sírius por exemplo é considerada uma estrela anã, pois é mais ou menos do tamanho da Terra, ou seja, possui um diâmetro 109 vezes menor que o Sol. Já uma estrela como Antares é bem maior: seu diâmetro é aproximadamente quatrocentas vezes maior que o Sol.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;b&gt;O que dizer das Galáxias do Universo&lt;/b&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;span style=&quot;font-weight: bold;&quot;&gt;?&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;As galáxias que antigamente eram pouco conhecidas e chamadas de nebulosas, são partes ou regiões do universo onde se agrupam bilhões de estrelas e outros astros (planetas, asteróides, satélites e etc...).&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;A galáxia onde nós estamos chama-se Via-Láctea. Dela fazem parte o Sol e Terra. Existem na Via Láctea cerca de 150 milhões de estrelas - incluindo o sol - e um número gigantesco de outros planetas e astros em geral de menor tamanho. Mas os astros que predominam nas galáxias e também no universo, são as estrelas, que possuem em conjunto a maior parte da matéria (massa) existentes nas galáxias e no universo. Calcula-se que haja milhares de galáxias. A mais próxima da Via Láctea é da Andrômeda.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;As estrelas de uma galáxia giram permanentemente ao redor dessa galáxia. O Sol por exemplo, desloca-se nesse giro numa velocidade de aproximadamente 220 km por segundo, completando uma volta em torno do seu centro galáctico a cada 240 milhões de anos. O formato de uma galáxia geralmente é de uma espiral, como você pode observar nesta foto.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;b&gt;&lt;br /&gt;
Sobre a Origem do Universo&lt;/b&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;,&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;span style=&quot;font-weight: bold;&quot;&gt;&amp;nbsp;como e quando surgiu o universo?&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;b&gt;Qual o seu tamanho?&lt;/b&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;span style=&quot;font-weight: bold;&quot;&gt;&amp;nbsp;Ele é infinito ou não?&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Estas são questões freqüentemente retomadas pelos cientistas, que a cada dia acumulam mais&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;span style=&quot;text-decoration: underline;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;conhecimentos sobre o assunto.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;O conhecimento humano é assim mesmo: nunca temos verdades absolutas sobre as coisas, mas apenas verdades relativas, ou seja, provisórias, que a qualquer momento podem ser revistas e aperfeiçoadas.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Como resposta da questão universo, a teoria mais aceita hoje em dia é a do Big-Bang.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;b&gt;O que diz a Teoria do Big-Bang?&lt;/b&gt;&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;O Big-Bang (big=grande; bang=explosão, estrondo) teria sido o explosão de um &quot;átomo primordial&quot; ou &quot;ovo cósmico&quot;, ocorrida a aproximadamente 18 bilhões de anos atrás. Ao se despedaçar esse átomo teria dado origem ao universo. Essa teoria baseia-se na hipótese de que há um afastamento gradativo das estrelas, que parecem estar se distanciando de um centro, e dirigindo-se cada vez para mais longe dele.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Inúmeros estudos comprovaram que há um deslocamento constante das estrelas no sentido de se afastarem umas das outras.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;A estrela Sírius, por exemplo afasta-se do Sol a uma distância de 50 km por segundo. O mesmo acontece com uma infinidade de outras estrelas.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Parece então haver uma expansão do universo, um movimento de afastamento das estrelas e das galáxias entre si.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 20px;&quot;&gt;Se a teoria do Big-Bang estiver correta, então o universo não é infinito, como se pensou durante muito tempo. Nesse caso se acredita que o universo possui áreas que vão se expandindo, longe do local onde teria acontecido a &quot;grande explosão&quot;, e que vão sendo ocupadas pelas suas estrelas em contante expansão.&lt;/span&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/342839123957266913/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/universo.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/342839123957266913'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/342839123957266913'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/universo.html' title='Universo'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://1.bp.blogspot.com/_RtuFwaGgWIM/SpwwJGqyi1I/AAAAAAAABzY/UNdaVMiRe1k/s72-c/universo2-full.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-959551320861864902</id><published>2011-03-22T08:04:00.001-07:00</published><updated>2011-03-22T08:04:46.465-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="9º Ano Fundamental"/><title type='text'>Blocos Econômicos</title><content type='html'>&lt;div class=&quot;post-header&quot; style=&quot;color: #999999; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 14px; line-height: 1.6; margin-bottom: 1.5em; margin-left: 0px; margin-right: 0px; margin-top: 0px;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;post-body entry-content&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 1.4; position: relative; width: 488px;&quot;&gt;&lt;a href=&quot;http://3.bp.blogspot.com/_RtuFwaGgWIM/S5qcShw83zI/AAAAAAAACdA/BvXCY4EJj14/s1600-h/23_iStock_000005154024XSmall.jpg&quot; style=&quot;color: #336699; text-decoration: none;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5447838541373300530&quot; src=&quot;http://3.bp.blogspot.com/_RtuFwaGgWIM/S5qcShw83zI/AAAAAAAACdA/BvXCY4EJj14/s320/23_iStock_000005154024XSmall.jpg&quot; style=&quot;border-bottom-style: none; border-color: initial; border-left-style: none; border-right-style: none; border-top-style: none; border-width: initial; cursor: pointer; display: block; height: 233px; margin-bottom: 10px; margin-left: auto; margin-right: auto; margin-top: 0px; position: relative; text-align: center; width: 275px;&quot; /&gt;&lt;/a&gt;&lt;span&gt;&lt;/span&gt;&lt;div class=&quot;PostHead&quot;&gt;&lt;/div&gt;&lt;div class=&quot;PostAuthorDetails&quot;&gt;&lt;h2 style=&quot;color: #888888; font: normal normal bold 13px/normal Arial, Tahoma, Helvetica, FreeSans, sans-serif; margin-bottom: 0.5em; margin-left: 0px; margin-right: 0px; margin-top: 0.5em; position: relative; text-transform: uppercase;&quot;&gt;&lt;span style=&quot;float: right;&quot;&gt;&lt;a href=&quot;http://www.mundovestibular.com.br/articlerss/author/10&quot; style=&quot;border-bottom-style: none; border-bottom-width: 0px; border-color: initial; border-left-style: none; border-left-width: 0px; border-right-style: none; border-right-width: 0px; border-top-style: none; border-top-width: 0px; color: #336699; text-decoration: none;&quot; target=&quot;_blank&quot; valign=&quot;absmiddle&quot;&gt;&lt;/a&gt;&lt;/span&gt;&lt;/h2&gt;&lt;/div&gt;&lt;div style=&quot;color: #cc0000; font-weight: bold; text-align: center;&quot;&gt;&lt;span style=&quot;font-size: 19px;&quot;&gt;UE, NAFTA, MERCOSUL, APEC, CARICOM, ASEAN&lt;/span&gt;&lt;/div&gt;&lt;small&gt;&lt;strong&gt;Por: Prof. Silvio Araujo de Sousa&lt;/strong&gt;&lt;/small&gt;&lt;br /&gt;
São associações de países que estabelecem relações econômicas privilegiadas entre si. O primeiro bloco surge na Europa em 1957, com a criação da Comunidade Econômica Européia (CEE), atual União Européia (UE). Mas a tendência de regionalização da economia só se fortalece nos anos 90, com o fim da Guerra Fria. Na América se destacam o Nafta, o Mercosul e, em menor grau, o Pacto Andino e o Caricom; na Europa, a UE e a Comunidade dos Estados Independentes (CEI); na África há o SADC; na Ásia, o Asean. Também está em fase de implantação o bloco transcontinental Apec, que reúne países da América e da Ásia, e continuam as negociações para a formação de um bloco abrangendo toda a América, o Alca.&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;Tipos de blocos&lt;/strong&gt;&lt;br /&gt;
Os blocos econômicos classificam-se em; Zona de livre comércio, união aduaneira, mercado comum e união econômica e monetária.&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;Característica de Cada Tipo de Bloco&lt;/strong&gt;&lt;br /&gt;
Na zona de livre comércio, há redução ou a eliminação das taxas alfandegárias que incidem sobre a troca de mercadorias dentro do bloco. A união aduaneira, além de abrir mercados inteiros, regulamenta o comércio dos países-membros com nações externas ao bloco. Já o mercado comum garante a livre circulação de pessoas, serviços e capitais.&lt;br /&gt;
&lt;div style=&quot;font-weight: bold;&quot;&gt;Principais Blocos Econômicos&lt;/div&gt;&lt;strong&gt;UE&amp;nbsp;&lt;/strong&gt;- União Européia: Tem sua origem em 1957 na antiga CEE - Comunidade Econômica Européia. Em 1991 é aprovado em Maastricht (Holanda) o Tratado da União Européia, em 1992 consolida-se o Mercado Comum Europeu, com a eliminação de barreiras alfandegárias entre os países membros. O tratado da União Européia, já composto de dois outros, o da União Política e o da União Monetária e Econômica, que estabelece a criação de uma moeda única, entra em vigor em 1993, com a participação de 15 países, tornando-se o segundo maior bloco econômico do planeta, com uma população de 374 milhões de habitantes e um PIB de 8 trilhões de dólares. Em janeiro de 2007 com a entrada da Romênia e Bulgária a UE passa a ter 27 integrantes. Com essa nova configuração a União Européia passa a contar com uma população de quase 500 milhões de pessoas, 20 línguas oficiais, o PIB (Produto Interno Bruto) em 2004 de aproximadamente 12,6 trilhões de dólares, superior ao PIB americano (11,5 trilhões de dólares), tornando-se o maior bloco econômico do planeta.&lt;br /&gt;
&lt;strong&gt;NAFTA&amp;nbsp;&lt;/strong&gt;- North American Free Trade Agreement: O Acordo de Livre Comércio da América do Norte (Nafta) é um instrumento de integração das economias dos EUA, do Canadá e do México, Iniciado em 1988 por norte-americanos e canadenses, o bloco recebe a adesão dos mexicanos em 1993. Com ele, consolida-se o intenso comércio regional da América do Norte. O Nafta entra em vigor em janeiro de 1994, com um prazo de 15 anos para a total eliminação das barreiras alfandegárias entre os três países membros, Canadá, EUA e México.&lt;br /&gt;
&lt;strong&gt;MERCOSUL&lt;/strong&gt;&amp;nbsp;- Mercado Comum do Sul: Criado em 1991. Em 1995, instala-se uma zona de livre comércio, situação em que cerca de 90% das mercadorias fabricadas nos países membros podem ser comercializadas internamente sem tarifas de importação. O Mercosul cuja estrutura física e administrativa esta sediada em Montevidéu, tem um mercado potencial de 220 milhões de consumidores e um PIB de 1,1 trilhão de dólares. Deve-se considerar também que, no decorrer do século 21, a água será um elemento estratégico essencial, e neste caso é importante destacar que dentro do Mercosul estão as duas maiores bacias hidrográficas do planeta: a do Prata e a da Amazônia. O Mercosul tem como atuais membros Brasil, Argentina, Uruguai, Paraguai, Venezuela.&lt;br /&gt;
&lt;strong&gt;ALCA&lt;/strong&gt;: A Área de Livre Comércio das Américas (Alca) surge em 1994 com o objetivo de eliminar as barreiras alfandegárias entre os 34 países americanos, exceto Cuba. As negociações para consolidação da Alca estão congeladas, pois, entre os seus objetivos não revelados, um era minimizar a influência do Brasil no Mercosul, essa influência não aconteceu.&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;APEC&lt;/strong&gt;&amp;nbsp;- A Cooperação Econômica da Ásia e do Pacífico (Apec) é um bloco econômico formado para promover a abertura de mercado entre 20 países e Hong Kong (China), que respondem por cerca de metade do PIB e 40% do comércio mundial. Oficializada em 1993, pretende estabelecer a livre troca de mercadorias entre todos os países do grupo até 2020. Membros - Austrália, Brunei, Canadá, Indonésia, Japão, Malásia, Nova Zelândia, Filipinas Cingapura, Coréia do Sul, Tailândia, EUA (1989); China, Hong Kong (China), Taiwan (Formosa) (1991); México, Papua Nova Guiné (1993); Chile (1994); Peru, Federação Russa, Vietnã (1998).&lt;br /&gt;
&lt;strong&gt;ASEAN&amp;nbsp;&lt;/strong&gt;- A Associação das Nações do Sudeste Asiático (Asean) surge em 1967, na Tailândia, com o objetivo de assegurar a estabilidade política e de acelerar o processo de desenvolvimento da região. Hoje, o bloco representa um mercado de 510 milhões de pessoas e um PIB de 725,3 bilhões de dólares. A eliminação das barreiras econômicas e alfandegárias entrará em vigor no ano 2002. Em 1999, a Asean admite como membro o Camboja. Membros - Indonésia, Malásia, Filipinas, Cingapura, Tailândia(1967), Brunei (1984), Vietnã (1995), Mianmar, Laos (1997), Camboja (1999).&lt;br /&gt;
&lt;br /&gt;
&lt;strong&gt;CARICOM&amp;nbsp;&lt;/strong&gt;- O Mercado Comum e Comunidade do Caribe (Caricom), criado em 1973, é um bloco de cooperação econômica e política formado por 14 países e quatro territórios. Em 1998, Cuba foi admitida como observadora. O bloco marca para 1999 o início do livre comércio entre seus integrantes.&lt;br /&gt;
Membros - Barbados, Guiana, Jamaica, Trinidad e Tobago (1973); Antígua e barbuda, Belize, Dominica, Granada, Santa Lúcia, São Vicente e Granadinas, São Cristóvão e Névis (1974); Suriname (1995); Bahamas torna-se membro em 1983, mas não participa do mercado comum. O Haiti é admitido em julho de 1997, porém suas condições de acesso ainda não foram concluídas. Territórios: Montserrat (1974); ilhas Virgens Britânicas, Ilhas Turks e Caicos (1991); Anguilla (1999).&lt;br /&gt;
&lt;strong&gt;CEI&amp;nbsp;&lt;/strong&gt;- A Comunidade dos estados Independentes (CEI) é uma organização criada em 1991 que reúne 12 das 15 repúblicas que formavam a União das Repúblicas Socialistas Soviéticas (URSS). Ficam de fora apenas três países bálticos: Estônia, Letônia e Lituânia. Organiza-se em uma confederação de Estados, que preserva a soberania de cada um. A comunidade prevê a centralização das Forças Armadas e o uso de uma moeda comum: o rublo.&lt;br /&gt;
Membros - Armênia, Belarus, Cazaquistão, Federação Russa, Moldávia, Quirguistão, Tadjiquistão, Turcomenistão, Ucrânia, Uzbequistão (1991); Georgia, Azerbaijão (1993).&lt;br /&gt;
&lt;strong&gt;CAFTA-DR&lt;/strong&gt;&amp;nbsp;- Central American Free Trade Agreement- Dominican Republic - O Congresso norte-americano aprovou o Cafta-DR (Acordo de Livre Comércio da América Central e República Dominicana) por 217 a 215 votos, na madrugada desta quinta-feira (28/07/2005).&lt;br /&gt;
O projeto vem sendo tratado como alternativa dos países desenvolvidos à Alca (Área de Livre Comércio das Américas), cujas negociações estão emperradas.&lt;br /&gt;
Apesar de o Brasil não participar diretamente do acordo, a aprovação do tratado pode beneficiar o país, pois o açúcar brasileiro ganharia competitividade com a eventual eliminação de cotas de importação ao produto nos EUA.&lt;br /&gt;
O Cafta envolve, além dos EUA, Costa Rica, El Salvador, Nicarágua, Honduras, Guatemala e República Dominicana. (Folha de São Paulo - 28/07/2005)&lt;br /&gt;
&lt;strong&gt;PACTO ANDINO&lt;/strong&gt;&amp;nbsp;- Bloco econômico instituído em 1969 pelo Acordo de Cartagena - seu nome oficial - com o objetivo de aumentar a integração comercial, política e econômica entre seus países-membros. Também é conhecido como Grupo ou Comunidade Andina.&lt;br /&gt;
Membros: Bolívia, Colômbia, Equador e Peru (1969); Venezuela (1973). O Chile sai em 1976.O Panamá participa como observador.&lt;br /&gt;
&lt;strong&gt;SADC&amp;nbsp;&lt;/strong&gt;- A Comunidade da África Meridional para o Desenvolvimento (SADC) é estabelecida em 1992 para incentivar as relações comerciais entre seus 14 países-membros, com o objetivo de criar um mercado comum e também promover esforços para estabelecer a paz e a segurança na conturbada região.Há planos de adotar uma moeda comum em 2000.&lt;br /&gt;
Membros: Angola, África do Sul, Botsuana, Lesoto, Malauí, Maurício, Moçambique, Namíbia, República Democrática do Congo, Seicheles, Suazilândia, Tanzânia, Zâmbia e Zimbábue.&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/959551320861864902/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/blocos-economicos.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/959551320861864902'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/959551320861864902'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/blocos-economicos.html' title='Blocos Econômicos'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://3.bp.blogspot.com/_RtuFwaGgWIM/S5qcShw83zI/AAAAAAAACdA/BvXCY4EJj14/s72-c/23_iStock_000005154024XSmall.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-8329881714623672345</id><published>2011-03-22T07:59:00.000-07:00</published><updated>2011-03-22T07:59:25.541-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="8º Ano Fundamental"/><title type='text'>Desenvolvimento e Subdesenvolvimento</title><content type='html'>&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: 14px; line-height: 18px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;post-header&quot; style=&quot;color: #999999; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 14px; line-height: 1.6; margin-bottom: 1.5em; margin-left: 0px; margin-right: 0px; margin-top: 0px;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;post-body entry-content&quot; style=&quot;color: #333333; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 15px; line-height: 1.4; position: relative; width: 488px;&quot;&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://1.bp.blogspot.com/_RtuFwaGgWIM/S6p3Y9pFRvI/AAAAAAAACgo/Q-MZnkXY9Vk/s1600/RiquezaPobreza1.jpg&quot; style=&quot;color: #336699; text-decoration: none;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5452301569632847602&quot; src=&quot;http://1.bp.blogspot.com/_RtuFwaGgWIM/S6p3Y9pFRvI/AAAAAAAACgo/Q-MZnkXY9Vk/s320/RiquezaPobreza1.jpg&quot; style=&quot;border-bottom-style: none; border-color: initial; border-left-style: none; border-right-style: none; border-top-style: none; border-width: initial; cursor: pointer; display: block; height: 122px; margin-bottom: 10px; margin-left: auto; margin-right: auto; margin-top: 0px; position: relative; text-align: center; width: 364px;&quot; /&gt;&lt;/a&gt;&lt;span style=&quot;font-size: 27px;&quot;&gt;&lt;span style=&quot;color: #cc0000; font-weight: bold;&quot;&gt;Características de países desenvolvidos e subdesenvolvidos&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style=&quot;font-weight: bold;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;color: black; font-size: 15px; font-weight: bold;&quot;&gt;Países desenvolvidos&lt;/span&gt;:&lt;br /&gt;
&lt;ol style=&quot;margin-bottom: 0cm;&quot;&gt;&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Alimentação farta, muito boa ou ótima;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Alta produtividade rural;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Industrialização ampla;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Setor terciário com múltiplas atividades;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Independência econômica;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Desigualdades sociais moderadas;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Amplo mercado de trabalho;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Assistência social ampla;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Crescimento demográfico moderado&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Concentração da população nas cidades&lt;/li&gt;
&lt;/ol&gt;&lt;span style=&quot;font-weight: bold;&quot;&gt;Países subdesenvolvidos&lt;/span&gt;:&lt;br /&gt;
&lt;ol style=&quot;margin-bottom: 0cm;&quot;&gt;&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Insuficiência alimentar;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Recursos negligenciados ou desperdiçados;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Grande número de agricultores com baixa produtividade;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Industrialização restrita e incompleta;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Hipertrofia e parasitismo do setor terciário;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Situação de subordinação econômica;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Violentas desigualdades sociais;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Subemprego crônico e trabalho infantil;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Analfabetismo e doenças de massa;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Amplo crescimento demográfico;&lt;/li&gt;
&lt;li style=&quot;margin-bottom: 0.25em; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-indent: 0px;&quot;&gt;Lento crescimento de recursos de que a população efetivamente dispõe.&lt;/li&gt;
&lt;/ol&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/8329881714623672345/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/desenvolvimento-e-subdesenvolvimento.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8329881714623672345'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8329881714623672345'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/desenvolvimento-e-subdesenvolvimento.html' title='Desenvolvimento e Subdesenvolvimento'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://1.bp.blogspot.com/_RtuFwaGgWIM/S6p3Y9pFRvI/AAAAAAAACgo/Q-MZnkXY9Vk/s72-c/RiquezaPobreza1.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-5114411153174817030</id><published>2011-03-22T07:40:00.000-07:00</published><updated>2011-03-22T07:40:30.553-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Jogos"/><title type='text'></title><content type='html'>&lt;div class=&quot;post-body entry-content&quot;&gt;&lt;div style=&quot;color: #cc0000; font-weight: bold; text-align: center;&quot;&gt;&lt;span style=&quot;font-size: 180%;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;br /&gt;
Teste seus conhecimentos&lt;br /&gt;
em Geografia&lt;/span&gt;&lt;a href=&quot;http://mapduel.com/&quot;&gt;&lt;br /&gt;
&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://mapduel.com/&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;163&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEirbnWxhmd8iLOen8ZmP0MFkGMaRn59-5x1oPjn-SqG3PgsOGLUczQBsfjRIoh10NlmqTeqJQlWy7DMjPVrqDItw4PEpOUILOBKF2XBzZy1Bom-CUI9oEk462ERocxK_xQXSjUCD8tzk2k/s320/mapa+mundi.JPG&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-weight: bold;&quot;&gt;É só clicar na imagem!&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/5114411153174817030/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/teste-seus-conhecimentos-em-geografia-e.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/5114411153174817030'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/5114411153174817030'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/teste-seus-conhecimentos-em-geografia-e.html' title=''/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEirbnWxhmd8iLOen8ZmP0MFkGMaRn59-5x1oPjn-SqG3PgsOGLUczQBsfjRIoh10NlmqTeqJQlWy7DMjPVrqDItw4PEpOUILOBKF2XBzZy1Bom-CUI9oEk462ERocxK_xQXSjUCD8tzk2k/s72-c/mapa+mundi.JPG" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-8956815630443551400</id><published>2011-03-22T06:29:00.001-07:00</published><updated>2011-03-22T06:29:25.537-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="6º Ano Fundamental"/><title type='text'>Latitude e Longitude</title><content type='html'>&lt;h3 class=&quot;post-title entry-title&quot;&gt;&lt;br /&gt;
&lt;/h3&gt;&lt;div class=&quot;post-header&quot;&gt; &lt;div class=&quot;post-header-line-1&quot;&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class=&quot;post-body entry-content&quot;&gt; &lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSw2vf95Rds2eLLNFwV0SKe7edh0CIg0kMFPr5WnrOvUoSQ8W8L5WapwVycmc998LSTBy_VlQTxH7Gcvbl-_fh-r-52dYL701w4RCb6M6_F9owp3i82ZbHgeW7dMgDy3VrzojzRIAV6qw/s1600/Latitud_longitud_mundo.png&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5457760883390213762&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSw2vf95Rds2eLLNFwV0SKe7edh0CIg0kMFPr5WnrOvUoSQ8W8L5WapwVycmc998LSTBy_VlQTxH7Gcvbl-_fh-r-52dYL701w4RCb6M6_F9owp3i82ZbHgeW7dMgDy3VrzojzRIAV6qw/s400/Latitud_longitud_mundo.png&quot; style=&quot;cursor: pointer; display: block; height: 196px; margin: 0px auto 10px; text-align: center; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEikFjmDup_msZFn0z03SXE3r8G12xDXwqujJh0tejSDIFtNyEb8lkhanFX4PYeOjPMmHLs4wxGG28-rupzQXwf3mJDptG3bgpPb7EXRdlYRUq42fU742JAMdzThOkiFiy7UdP_vqMw88-E/s1600/MAPA_F~1.JPG&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5457760544140646642&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEikFjmDup_msZFn0z03SXE3r8G12xDXwqujJh0tejSDIFtNyEb8lkhanFX4PYeOjPMmHLs4wxGG28-rupzQXwf3mJDptG3bgpPb7EXRdlYRUq42fU742JAMdzThOkiFiy7UdP_vqMw88-E/s400/MAPA_F~1.JPG&quot; style=&quot;cursor: pointer; display: block; height: 208px; margin: 0px auto 10px; text-align: center; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Latitude&lt;br /&gt;
&lt;br /&gt;
A  latitude é a distância ao Equador medida ao longo do meridiano de  Greenwich. Esta distância mede-se em graus, podendo variar entre 0º e  90º para Norte ou para Sul. Por exemplo, Lisboa está à latitude de 38º  4´N, o Rio de Janeiro à latitude de 22º 55´S e Macau à latitude de 22º  27´N.&lt;br /&gt;
&lt;br /&gt;
Longitude&lt;br /&gt;
&lt;br /&gt;
A longitude é a distância ao meridiano de  Greenwich medida ao longo do Equador. Esta distância mede-se em graus,  podendo variar entre 0º e 180º para Este ou para Oeste.&lt;br /&gt;
Por exemplo, Lisboa está à longitude de 9º 8´W, o Rio de Janeiro à longitude de 34º 53´W e Macau à longitude de 113º 56´E&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/8956815630443551400/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/latitude-e-longitude.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8956815630443551400'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/8956815630443551400'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/latitude-e-longitude.html' title='Latitude e Longitude'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSw2vf95Rds2eLLNFwV0SKe7edh0CIg0kMFPr5WnrOvUoSQ8W8L5WapwVycmc998LSTBy_VlQTxH7Gcvbl-_fh-r-52dYL701w4RCb6M6_F9owp3i82ZbHgeW7dMgDy3VrzojzRIAV6qw/s72-c/Latitud_longitud_mundo.png" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-6230843931227664096</id><published>2011-03-22T06:24:00.001-07:00</published><updated>2011-04-01T05:57:50.998-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="8º Ano Fundamental"/><title type='text'>Regionalização do Espaço Mundial</title><content type='html'>&lt;div class=&quot;date-posts&quot;&gt;&lt;div class=&quot;post-outer&quot;&gt;&lt;div class=&quot;post hentry&quot;&gt;&lt;div class=&quot;post-body entry-content&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWmK6Iiw7A3pDQL767fXG4E8z2ul3Lv6JjoX-M4npt0Y-D20TjXTz4-mJzCUOns5TURojiYgIFNVOKKEiVGsk70JSKW4qK4v1XCrZnzQ5xIEepkzThOho2YNK9A9n54lymyvPi8DdAfos/s1600-h/Regionalizacao+do+espa%C3%A7o.jpg&quot;&gt;&lt;br /&gt;
&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5439952595666908386&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWmK6Iiw7A3pDQL767fXG4E8z2ul3Lv6JjoX-M4npt0Y-D20TjXTz4-mJzCUOns5TURojiYgIFNVOKKEiVGsk70JSKW4qK4v1XCrZnzQ5xIEepkzThOho2YNK9A9n54lymyvPi8DdAfos/s400/Regionalizacao+do+espa%C3%A7o.jpg&quot; style=&quot;cursor: pointer; display: block; height: 310px; margin: 0px auto 10px; text-align: center; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
Regionalização do Espaço Mundial &lt;br /&gt;
Regionalização é a divisão de um grande espaço com critérios  estabelecidos características comuns. Regionalizar significa dividir em  regiões ou grupo de países levando em conta as diferenças e semelhanças  das diversas áreas, baseando-se nas variedades paisagísticas naturais ou  na organização socioeconômica.&lt;br /&gt;
Os espaços geográficos grandes ou  pequenos podem ser regionalizados, como no caso de um bairro,  dividindo-o em áreas residenciais, industriais e comerciais. Podemos  ainda identificar o mundo inteiro por regiões desenvolvidas e  subdesenvolvidas.&lt;br /&gt;
Os países do mundo podem ser classificados e  agrupados em função de sua renda nacional per capita, como adotado pelo  Banco Mundial, resultando em uma regionalização representando as  economias classificadas como &quot;baixa renda&quot; e &quot;média renda&quot; (países em  desenvolvimento) que inclui 152 países com culturas e níveis de  desenvolvimento diferentes.&lt;br /&gt;
&lt;br /&gt;
No decorrer da história da  humanidade, as diferenças existentes no mundo eram vistas como  conseqüência de climas, culturas e etnias desiguais. A partir do século  19, surgiu a consciência de que as desigualdades na distribuição de  riquezas acarretaram desigualdades econômicas e sociais entre as pessoas  e as regiões do planeta. Surgem então as várias tentativas de  classificar e regionalizar os países segundo características comuns e de  acordo com interesses econômicos. Uma das clássicas formas de  regionalização estão presentes em mapas que retratam os continentes, sem  estabelecer as interações e interesses capitalistas que implicam em  profundas alterações na construção do espaço mundial. Uma outra forma de  representar o mundo se baseia em seus aspectos físicos ou naturais, é  uma forma , mostrando regiões muito extensas, incapaz de mostrar as  diferenciações dessas regiões.&lt;br /&gt;
&lt;br /&gt;
Primeiro Mundo e Terceiro Mundo &lt;br /&gt;
&lt;br /&gt;
Após a Segunda Guerra Mundial os países ricos capitalistas eram  países do primeiro mundo e os países pobres subdesenvolvidos eram países  do terceiro mundo, expressão não mais utilizada. O segundo mundo eram  os países socialistas.&lt;br /&gt;
Países Industrializados&lt;br /&gt;
Na década de 1950,  muitos países subdesenvolvidos foram chamados de países em  desenvolvimento, pois passavam por um processo de industrialização.&lt;br /&gt;
Países do Norte (ricos) e Países do Sul (pobres)&lt;br /&gt;
A  maior parte dos países desenvolvidos encontra-se no hemisfério norte e a  maior parte dos países subdesenvolvidos no hemisfério sul, tanto que na  década de 1980 surge o conceito de países do norte ou países ricos e  países do sul ou países pobres, embora haja países pobres ao norte.&lt;br /&gt;
&lt;br /&gt;
Regionalizações do planeta&lt;br /&gt;
Atualmente essa regionalização pode ser vista por vários critérios  como por exemplo , nível de industrialização, nível econômico através do  PNB - Produto Nacional Bruto ou a regionalização do mundo em blocos  econômicos,&lt;br /&gt;
Testando os seus conhecimentos &lt;br /&gt;
Com base nos textos responda:&lt;br /&gt;
&lt;br /&gt;
1 O que significa regionalização?&lt;br /&gt;
&lt;br /&gt;
2. Embora existam vários critérios para que façamos uma regionalização do espaço mundial, quais são os mais utilizados?&lt;br /&gt;
&lt;br /&gt;
3. Explique o Primeiro e o Terceiro Mundo.&lt;br /&gt;
&lt;br /&gt;
4. Que fim levou o Segundo Mundo?&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Após realizar as atividades aceese o jogo: &lt;span style=&quot;font-family: Verdana,Arial,Helvetica,sans-serif; font-size: x-small;&quot;&gt;&lt;strong&gt;Descubra                 a America do Sul e Central&lt;/strong&gt; na guia jogos.&lt;/span&gt; &lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/6230843931227664096/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/regionalizacao-do-espaco-mundial.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/6230843931227664096'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/6230843931227664096'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/regionalizacao-do-espaco-mundial.html' title='Regionalização do Espaço Mundial'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWmK6Iiw7A3pDQL767fXG4E8z2ul3Lv6JjoX-M4npt0Y-D20TjXTz4-mJzCUOns5TURojiYgIFNVOKKEiVGsk70JSKW4qK4v1XCrZnzQ5xIEepkzThOho2YNK9A9n54lymyvPi8DdAfos/s72-c/Regionalizacao+do+espa%C3%A7o.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-4055067241244165199</id><published>2011-03-22T06:21:00.000-07:00</published><updated>2011-04-01T05:41:27.136-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="9º Ano Fundamental"/><title type='text'>Mundialização ou Globalização??</title><content type='html'>&lt;h3 class=&quot;post-title entry-title&quot;&gt;&lt;br /&gt;
&lt;/h3&gt;&lt;div class=&quot;post-header&quot;&gt;&lt;div class=&quot;post-header-line-1&quot;&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class=&quot;post-body entry-content&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggMVVsE_1mqJSNT6X-zC2c4td4aadFUrYXi8n0u1gasZYEILcWchngSf4kYfPB2hg5VFCAZwguk6XvuccexUvNbPHWVZ0QCbPhWdHdWmPxq1ryI2i-nNNaDhvUW7rRehyphenhyphenRhGamqayVHEo/s1600-h/Mundializa%C3%A7%C3%A3o.bmp&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5439932156523597282&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggMVVsE_1mqJSNT6X-zC2c4td4aadFUrYXi8n0u1gasZYEILcWchngSf4kYfPB2hg5VFCAZwguk6XvuccexUvNbPHWVZ0QCbPhWdHdWmPxq1ryI2i-nNNaDhvUW7rRehyphenhyphenRhGamqayVHEo/s400/Mundializa%C3%A7%C3%A3o.bmp&quot; style=&quot;cursor: pointer; display: block; height: 360px; margin: 0px auto 10px; text-align: center; width: 303px;&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
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O que é Mundialização?&lt;br /&gt;
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Surgido nos Estados Unidos no início dos anos 1980, o termo  “globalização”, ou “mundialização”, significa então, a globalização dos  mercados, colocando em concorrência, no mundo todo, os atores econômicos  e financeiros nacionais ou multinacionais. Esse conceito traduzia uma  inegável liberação do comercio. A partir dos anos 1990, tomou um  significado múltiplo para traduzir uma situação que evoluía com  excepcional rapidez.&lt;br /&gt;
Operou-se em 1990 uma revolução nas  comunicações graças às NTIC (novas tecnologias de informação e da  comunicação), cujo fenômeno conhecido como “INTERNET” foi o mais  espetacular. O planeta transformou-se em uma aldeia e o termo  “globalização” enriqueceu-se ainda sob o aspecto atual. A proporção em  tempo real e para todos os lugares de sons e imagens mostrou que o termo  globalização, puramente econômico em princípio, vai muito alem dessa  esfera, por dizer respeito a pessoas, identidades, valores e ainda a  política e ideologia.&lt;br /&gt;
Como não confundir, hoje, mundialização – com  seus múltiplos significados – com a americanização do planeta? É verdade  que a originalidade da atual supremacia americana reside no fato de que  a potencia dominante exporta ao mesmo tempo suas mercadorias, seus  serviços, suas tecnologias, mas também sua cultura, sua visão de mundo  liberal, diretamente por maio do Estado, mas também, e talvez,  sobretudo, através de suas empresas transnacionais, Microsoft,  coca-cola, Nike, e outras são símbolos mais conhecidos. Jamais  Grã-Bretanha, França ou Alemanha do inicio do século passado puderam,  como hoje fazem os Estados Unidos, orquestrar e dominar a mundialização.  &lt;br /&gt;
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Responda:&lt;br /&gt;
01 – O Conceito Mundialização ou  Globalização foi alterando ao longo do tempo e se estendendo a  diferentes esferas. Quais as três principais, mencionadas no texto, a  que conceito pode ser aplicado?&lt;br /&gt;
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02 – Entre diversas características da Globalização citadas no texto, quais podem ser identificadas em seu cotidiano?&lt;br /&gt;
&lt;br /&gt;
03 – Qual o tempo mais adequado para o conceito histórico atual: globalização ou americanização?&lt;br /&gt;
&lt;br /&gt;
04 – Com relação aos temas atuais do mundo, comente sobre os atuais acontecimentos no Anel de Fogo do Pacífico, mais especificamente na Ásia.&lt;br /&gt;
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Terminou as atividades então acesse o jogo Viagem em Barco na Guia Jogos&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/4055067241244165199/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/mundializacao-ou-globalizacao.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/4055067241244165199'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/4055067241244165199'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/mundializacao-ou-globalizacao.html' title='Mundialização ou Globalização??'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggMVVsE_1mqJSNT6X-zC2c4td4aadFUrYXi8n0u1gasZYEILcWchngSf4kYfPB2hg5VFCAZwguk6XvuccexUvNbPHWVZ0QCbPhWdHdWmPxq1ryI2i-nNNaDhvUW7rRehyphenhyphenRhGamqayVHEo/s72-c/Mundializa%C3%A7%C3%A3o.bmp" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8232290897433127459.post-6484777424358529228</id><published>2011-03-22T04:42:00.000-07:00</published><updated>2011-03-22T04:42:38.076-07:00</updated><title type='text'>SEJA BEM VINDO...</title><content type='html'>Seja bem vindo a Geografia na STE, na guia ao lado clique no link do seu ano ou onde for indicado pelo professor Jefferson.&lt;br /&gt;
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Obrigado por colaborar com o silêncio.</content><link rel='replies' type='application/atom+xml' href='http://geografiaste.blogspot.com/feeds/6484777424358529228/comments/default' title='Postar comentários'/><link rel='replies' type='text/html' href='http://geografiaste.blogspot.com/2011/03/seja-bem-vindo.html#comment-form' title='0 Comentários'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/6484777424358529228'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8232290897433127459/posts/default/6484777424358529228'/><link rel='alternate' type='text/html' href='http://geografiaste.blogspot.com/2011/03/seja-bem-vindo.html' title='SEJA BEM VINDO...'/><author><name>Geografia Jefferson Umpierre</name><uri>http://www.blogger.com/profile/07473312347035230338</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEggmQnvRBMwbiBeGDCIxnbSUm2tWdSmIBbxI3DRdePibVzrVDJPPt0Z2b4W2pfpqAnBbY-ure8Vk5uRK9nsd5JcR6Ptk2YuKQlqipOKkDr_1EtUxSc3MIbVSxneZjP8jC4/s220/imagens-legais-44823-1.jpg'/></author><thr:total>0</thr:total></entry></feed>