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<?xml-stylesheet type="text/xsl" media="screen" href="/~d/styles/atom10full.xsl"?><?xml-stylesheet type="text/css" media="screen" href="http://feeds.feedburner.com/~d/styles/itemcontent.css"?><feed xmlns="http://www.w3.org/2005/Atom" xmlns:openSearch="http://a9.com/-/spec/opensearch/1.1/" xmlns:georss="http://www.georss.org/georss" xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr="http://purl.org/syndication/thread/1.0" xmlns:feedburner="http://rssnamespace.org/feedburner/ext/1.0" gd:etag="W/&quot;CUEGSX87fCp7ImA9WhRaE0U.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131</id><updated>2012-02-16T01:13:48.104-08:00</updated><title>Geografia em sala de aula</title><subtitle type="html" /><link rel="http://schemas.google.com/g/2005#feed" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/posts/default" /><link rel="alternate" type="text/html" href="http://ditosgeograficos.blogspot.com/" /><link rel="next" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default?start-index=26&amp;max-results=25&amp;redirect=false&amp;v=2" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><generator version="7.00" uri="http://www.blogger.com">Blogger</generator><openSearch:totalResults>73</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><atom10:link xmlns:atom10="http://www.w3.org/2005/Atom" rel="self" type="application/atom+xml" href="http://feeds.feedburner.com/GeografiaEmSalaDeAula" /><feedburner:info uri="geografiaemsaladeaula" /><atom10:link xmlns:atom10="http://www.w3.org/2005/Atom" rel="hub" href="http://pubsubhubbub.appspot.com/" /><entry gd:etag="W/&quot;CUQFQX4zfSp7ImA9WhRQE0w.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-2470346487453623826</id><published>2011-12-07T18:54:00.000-08:00</published><updated>2011-12-07T19:01:50.085-08:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-12-07T19:01:50.085-08:00</app:edited><title>Nova Ordem Mundial</title><content type="html">&lt;div align="justify"&gt;O fim da BIPOLARIDADE, após queda do MURO DE BERLIM, culminando com a exitinção da URSS, marca o início da MULTIPOLARIDADE, como também o avanço do projeto dos BLOCOS ECONÔMICOS..&lt;/div&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;img style="TEXT-ALIGN: center; MARGIN: 0px auto 10px; WIDTH: 354px; DISPLAY: block; HEIGHT: 244px; CURSOR: hand" id="BLOGGER_PHOTO_ID_5683586087936339602" border="0" alt="" src="http://2.bp.blogspot.com/-T2mDT_evU-g/TuAnbx3MLpI/AAAAAAAAANs/1hpNd5ApnrQ/s320/%257B6EE77DE1-AF67-4077-9B08-1D2AEF5877DA%257D_image002.jpg" /&gt;&lt;/div&gt;&lt;br /&gt;&lt;p align="justify"&gt;Nessa perspectiva, o termo GLOBALIZAÇÃO também ganhou força, ainda que o mesmo seja algo antigo. Desta forma, cabe ressaltar que NEM TODOS OS PAÍSES ACOMPANHARAM EM RÍTIMO E INTENSIDADE O PROCESSO DE GLOBALIZAÇÃO de forma que POR POUCOS TEREM MUITO, É QUE MUITOS TÊM POUCO.&lt;/p&gt;&lt;br /&gt;&lt;p align="justify"&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-2470346487453623826?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/2kmSdMR4trTpkgOspw7PRmJupx8/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/2kmSdMR4trTpkgOspw7PRmJupx8/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/U_OOdBzeN1M" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/7886910703764991602/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=7886910703764991602" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/7886910703764991602?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/7886910703764991602?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/U_OOdBzeN1M/regionalizacao-do-brasil.html" title="Regionalização do Brasil" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://2.bp.blogspot.com/-hzo_59LGOvc/Tt_vckKeu2I/AAAAAAAAANg/KV-NrhVBIB8/s72-c/regionalizacao.jpg" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/12/regionalizacao-do-brasil.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DkQCRHg7cCp7ImA9WhRTGUo.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-3930998129698083195</id><published>2011-11-10T17:09:00.000-08:00</published><updated>2011-11-10T17:19:25.608-08:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-11-10T17:19:25.608-08:00</app:edited><title>O que caiu no ENEM (2011) e poderá vir nos proximos vestibulares</title><content type="html">&lt;div align="justify"&gt;A Floresta Amazônica, com toda a sua imensidão, não vai estar aí para sempre. Foi preciso alcançar toda essa taxa de desmatamento de quase 20 mil quilômetros quadrados ao ano, na última década do século XX, para que uma pequena parcela de brasileiros se desse conta de que o maior patrimônio natural do país está sendo torrado.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;AB’SABER, A. Amazônia: do discurso à práxis. São Paulo: EdUSP, 1996. Um processo econômico que tem contribuído na atualidade para acelerar o problema ambiental descrito é:&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;A) Expansão do Projeto Grande Carajás, com incentivos à chegada de novas empresas mineradoras.&lt;br /&gt;&lt;br /&gt;B) Difusão do cultivo da soja com a implantação de monoculturas mecanizadas.&lt;br /&gt;&lt;br /&gt;C) Construção da rodovia Transamazônica, com o objetivo de interligar a região Norte ao restante do país.&lt;br /&gt;&lt;br /&gt;D) Criação de áreas extrativistas do látex das seringueiras para os chamados povos da floresta.&lt;br /&gt;&lt;br /&gt;E) Ampliação do polo industrial da Zona Franca de Manaus, visando atrair empresas nacionais e estrangeiras.&lt;br /&gt;&lt;br /&gt;GABARITO: B&lt;br /&gt;&lt;br /&gt;COMENTÁRIO: Atraídos pela exuberância da Floresta Amazônica, os Latifundiários acreditavam que os solos da região seriam ricos, entretanto esqueceram que a exiberância da Floresta Amazônica e dada pela autosuficiencia da mesma, de modo que o solo é extremamente pobre. Neste sentido, o desmatamento tem dado lugar as monoculturas mecanizadas de soja. Outro fato são os conflitos entre seringueiros e indígenas na região, fato que tem gerado violência ainda não quantificada na região.&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-3930998129698083195?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/BdeMmSIYvlnfwKjMxvakxRftZwU/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/BdeMmSIYvlnfwKjMxvakxRftZwU/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/rMJG4VRMA7w" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/3930998129698083195/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=3930998129698083195" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/3930998129698083195?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/3930998129698083195?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/rMJG4VRMA7w/o-que-caiu-no-enem-2011-e-podera-vir.html" title="O que caiu no ENEM (2011) e poderá vir nos proximos vestibulares" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/11/o-que-caiu-no-enem-2011-e-podera-vir.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DUAMQHc9eyp7ImA9WhRTGEo.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-6115670797329931973</id><published>2011-11-09T14:21:00.000-08:00</published><updated>2011-11-09T14:29:41.963-08:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-11-09T14:29:41.963-08:00</app:edited><title>Veja o que caiu no ENEM (2011) e poderá vir nos Vestibulares</title><content type="html">&lt;div align="center"&gt;SOBRADINHO&lt;br /&gt;&lt;/div&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;br /&gt;O homem chega, já desfaz a natureza&lt;br /&gt;&lt;br /&gt;Tira gente, põe represa, diz que tudo vai mudar&lt;br /&gt;&lt;br /&gt;O São Francisco lá pra cima da Bahia&lt;br /&gt;&lt;br /&gt;Diz que dia menos dia vai subir bem devagar&lt;br /&gt;&lt;br /&gt;E passo a passo vai cumprindo a profecia do beato que dizia que o Sertão ia alagar.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;SÁ E GUARABYRA. Disco Pirão de peixe com pimenta. Som Livre, 1977 (adaptado).&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;O trecho da música faz referência a uma importante obra na região do rio São Francisco. Uma consequência socioespacial dessa construção foi&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;A) a migração forçada da população ribeirinha.&lt;br /&gt;&lt;br /&gt;B) o rebaixamento do nível do lençol freático local.&lt;br /&gt;&lt;br /&gt;C) a preservação da memória histórica da região.&lt;br /&gt;&lt;br /&gt;D) a ampliação das áreas de clima árido.&lt;br /&gt;&lt;br /&gt;E) a redução das áreas de agricultura irrigada.&lt;br /&gt;&lt;br /&gt;GABARITO: A&lt;br /&gt;&lt;br /&gt;COMENTÁRIO: o próprio conteúdo de População é trabalhado nos livros didáticos, com o título: Dinâmica Populacional; ou seja. a população está sempre em movimento, seja ela forçado (tráfico de escravos, expulsão da população ribeirinha, refugiados), como também voluntário (trabalhadores atrás de melhores perspectivas de vida, estudantes, turismo). Fique atento para o fato de que o Brasil deixa de ser um país de IMIGRANTES para tornar-se um país de EMIGRANTES, embora nos último tempos a imigração voltou a crescer no território brasileiro.&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-6115670797329931973?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/r5yJ33sw4XJ_pm5hcCyeEyrpC3M/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/r5yJ33sw4XJ_pm5hcCyeEyrpC3M/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/4x1qq81z3_Y" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/827029387924613439/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=827029387924613439" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/827029387924613439?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/827029387924613439?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/4x1qq81z3_Y/enem-2011-essa-cai.html" title="ENEM 2011... ESSA CAI...." /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://4.bp.blogspot.com/-M0lW_7hUKgA/TqHupKiQMpI/AAAAAAAAANM/EzcbofLhRbI/s72-c/crise.jpg" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/10/enem-2011-essa-cai.html</feedburner:origLink></entry><entry gd:etag="W/&quot;AkMFRnc5eCp7ImA9WhdaEEo.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-7760639047226756325</id><published>2011-10-19T19:32:00.000-07:00</published><updated>2011-10-19T19:40:17.920-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-10-19T19:40:17.920-07:00</app:edited><title>Essa cai no ENEM....</title><content type="html">&lt;div align="justify"&gt;&lt;span style="font-size:130%;"&gt;Impactos ecológicos das represas hidrelétricas na bacia amazônica brasileira*&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Wolfgang J. Junk; J. A. S. Nunes de Mello&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;1. Introdução&lt;br /&gt;&lt;br /&gt;A bacia hidrográfica do rio Amazonas, incluindo a bacia do rio Tocantins/Araguaia, cobre uma área de 7,1 x 106km2. A descarga média anual do rio Amazonas de 175 mil m³/sec e do Rio Tocantins/Araguaia de 11 mil m³/sec representam um potencial hidrelétrico que, até hoje, é pouco aproveitado (figura 1). No futuro, porém, esta energia será utilizada tanto para os projetos de desenvolvimento da Amazônia quanto para o abastecimento do Leste e do Sul do Brasil (STERNBERG, 1985a,b).&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Ver mais...&lt;br /&gt;&lt;br /&gt;http://www.scielo.br/scielo.php?pid=S0103-40141990000100010&amp;amp;script=sci_arttext&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-7760639047226756325?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/oAPCkLtMSmtP858gMJNksrAg5RY/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/oAPCkLtMSmtP858gMJNksrAg5RY/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/_Dx_7QIHp_M" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/7067717711617286800/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=7067717711617286800" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/7067717711617286800?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/7067717711617286800?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/_Dx_7QIHp_M/o-ultimo-minuto-do-enem.html" title="O ÚLTIMO MINUTO DO ENEM" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/10/o-ultimo-minuto-do-enem.html</feedburner:origLink></entry><entry gd:etag="W/&quot;D0EMQno4fip7ImA9WhdbFUs.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-5671585365579616921</id><published>2011-10-13T20:40:00.000-07:00</published><updated>2011-10-13T21:14:43.436-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-10-13T21:14:43.436-07:00</app:edited><title>FUSOS HORARIOS</title><content type="html">&lt;div align="justify"&gt;&lt;strong&gt;APESAR DE NÃO ESTAR APARECENDO FREQUENTEMENTE NOS VESTIBULARES, É UM DOS CONTEÚDOS QUE MERECE UMA ATENÇÃO PRIVILEGIADA...&lt;/strong&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;(UDESC) Com relação aos fusos horários, assinale a alternativa incorreta.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;a) como o movimento de rotação é de oeste para leste, os lugares localizados a leste estão mais adiantados do que os lugares localizados a oeste do globo.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;b) fuso horário é o conjunto de 24 graus de longiutude.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;c) o Brasil possui três fusos horários, o primeiro é o oceânico.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;d) o segundo fuso horário brasileiro é o que marca a hora oficial do Brasil.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;e) o fuso horário inicial é o de zero grau de longitude, ou seja, a linha que corresponde ao Meridiano de Greenwich &lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;GABARITO: B&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;RESOLVENDO O PROBLEMA&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;a) A Terra realiza dois movimento, Rotação (ao redor do seu próprio eixo) e Translação (ao redor do Sol). O movimento de rotação tem uma duração de aproximadamente 24hs, consequentemente ocasinando os dias e noites. Esse movimento ocorre de OESTE para LESTE, possiblitando então horas adiantadas no hemisfério leste, como também horas atrasadas no hemisfério oeste.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;b) o planeta Terra é composto por 24 fusos e não 24 graus. Isto porquê, a Terra demora 24 horas para completar uma volta ao redor do seu próprio eixo.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;c) devido a sua extensão territorial, leste à oeste, o Brasil possui 3 fusos horário, no qual o primeiro ( - 2h em relação a Greenwich) é o fuso das ilhas oceânicas.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;d) a hora oficial de Brasília é a hora oficial do território brasileiro, na qual esta atrasada em 3 horas em relação ao meridiano de Greenwich.&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;e) ao trabalhar com fusos horários, iremos trabalhar com LONGITUDE, na qual nosso ponto de referência sera o Meridiano de Greenwich (zero grau)&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;VER:&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;a href="http://www.brasilescola.com.br/geografia/fuso-horario.htm"&gt;www.brasilescola.com.br/geografia/fuso-horario.htm&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div align="justify"&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-5671585365579616921?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/Okc_7K72FyE/fusos-horarios.html" title="FUSOS HORARIOS" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/10/fusos-horarios.html</feedburner:origLink></entry><entry gd:etag="W/&quot;AkUDSX0_fyp7ImA9WhdbFEg.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-8658963327134789293</id><published>2011-10-12T15:12:00.000-07:00</published><updated>2011-10-12T15:24:38.347-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-10-12T15:24:38.347-07:00</app:edited><title>O Gasoduto Brasil-Bolívia</title><content type="html">&lt;p style="text-align: center;"&gt;&lt;img style="width: 369px; height: 236px;" 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" alt="" /&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;O Gasoduto Bolívia-Brasil é um tipo de via de transporte  que interliga a Bolívia e o Brasil por um duto, que possui 3.150 km em  todo seu percurso, sendo 557 km dentro da Bolívia e 2.593 km em solo  brasileiro. O custo total dessa obra foi de 2 bilhões de dólares.&lt;br /&gt;&lt;br /&gt;Esse empreendimento teve sua construção iniciada no ano de 1997, dois  anos depois já estava operando parcialmente. As perspectivas são de que  em 2010 sua capacidade de operação seja ampliada, isso com intuito de  elevar a oferta de gás natural no mercado brasileiro.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: center;"&gt;&lt;img alt="" src="http://www.brasilescola.com/upload/e/gasoduto.jpg" width="220" height="170" /&gt;&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;O Gasoduto começa em Santa Cruz de La Sierra (Bolívia)  até Canoas (Rio Grande do Sul- Brasil), percorrendo os Estados de Mato  Grosso do Sul, São Paulo, Paraná e Santa Catarina, cortando 135  municípios.&lt;br /&gt;&lt;br /&gt;A implantação desse gasoduto é de extrema importância para o setor  energético do Brasil, promovendo um incremento na disponibilidade de gás  natural no mercado nacional. A via de circulação do gás é de  responsabilidade, aqui no Brasil, da Transportadora Brasileira Gasoduto  Brasil-Bolívia S/A (TBG). As perspectivas são de aumentos na capacidade  produtiva para os próximos anos, fator importante diante da necessidade  desse produto no Brasil.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;Por Eduardo de Freitas&lt;br /&gt;Graduado em Geografia&lt;br /&gt;Equipe Brasil Escola&lt;/p&gt;&lt;p style="text-align: justify;"&gt;&lt;br /&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;Ver:&lt;/p&gt;&lt;p style="text-align: justify;"&gt;&lt;br /&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;http://topicos.estadao.com.br/gasoduto-bolivia-brasil&lt;/p&gt;&lt;p style="text-align: justify;"&gt;http://www.abril.com.br/noticia/mundo/no_301094.shtml&lt;br /&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;http://www.youtube.com/watch?v=l4In0ODyc7A&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-8658963327134789293?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/_j1_DvJ7rEdLJMbGMuMK7DzX7pY/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/_j1_DvJ7rEdLJMbGMuMK7DzX7pY/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/_j1_DvJ7rEdLJMbGMuMK7DzX7pY/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/_j1_DvJ7rEdLJMbGMuMK7DzX7pY/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/O2dwa70vc7Y" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/8658963327134789293/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=8658963327134789293" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/8658963327134789293?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/8658963327134789293?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/O2dwa70vc7Y/o-gasoduto-brasil-bolivia.html" title="O Gasoduto Brasil-Bolívia" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/10/o-gasoduto-brasil-bolivia.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DUQASXc7eSp7ImA9WhdbFEg.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-8871098028827589566</id><published>2011-10-12T14:51:00.000-07:00</published><updated>2011-10-12T15:09:08.901-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-10-12T15:09:08.901-07:00</app:edited><title>Petróleo: o commoditie do século XX e XXI</title><content type="html">&lt;div style="text-align: justify;"&gt;O Petróleo, fonte de energia da 2ª Revolução Industrial, destaca-se como um commoditie de circulação mundial, na qual as maiores reservas encontram-se no Oriente Médio, como pode-se observar na imagem abaixo:&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: center;"&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-f3wXMEALOeQ/TpYOJYjYV4I/AAAAAAAAAM0/m7YCV3YZOD4/s1600/reservas_mundiais_petroleo.jpg"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 370px; height: 282px;" src="http://2.bp.blogspot.com/-f3wXMEALOeQ/TpYOJYjYV4I/AAAAAAAAAM0/m7YCV3YZOD4/s320/reservas_mundiais_petroleo.jpg" alt="" id="BLOGGER_PHOTO_ID_5662729135837435778" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;/div&gt;&lt;/div&gt;&lt;h1 style="text-align: justify;" class="sifr-title sIFR-replaced"&gt;&lt;span id="sIFR_replacement_2_alternate" class="sIFR-alternate"&gt;Atuação no Pré-Sal&lt;/span&gt;&lt;/h1&gt;&lt;div style="text-align: justify;"&gt;    &lt;/div&gt;&lt;h2 style="text-align: justify;" class="sifr-text sIFR-replaced"&gt;&lt;span id="sIFR_replacement_1_alternate" class="sIFR-alternate"&gt;     Tudo começou com uma ideia de quem acreditou que não existem barreiras, existem o&lt;/span&gt;&lt;span id="sIFR_replacement_1_alternate" class="sIFR-alternate"&gt;portunidades. Temos um horizonte ainda melhor pela fr&lt;/span&gt;&lt;span id="sIFR_replacement_1_alternate" class="sIFR-alternate"&gt;ente.    &lt;/span&gt;&lt;/h2&gt;&lt;div style="text-align: justify;"&gt;        &lt;/div&gt;&lt;div style="text-align: justify;"&gt;    &lt;/div&gt;&lt;p style="text-align: justify;"&gt;     As descobertas no Pré-Sal nos elevam a um novo patamar de reservas e produção de petróleo,      em posição de destaque no ranking das grandes empresas de energia. Com a experiência      adquirida no desenvolvimento de campos em águas profundas, nossos técnicos estão preparados,      hoje, para desenvolver as acumulações descobertas no Pré-Sal. Para isso, já estão promovendo      adaptações da tecnologia e da logística desenvolvidas pela empresa ao longo dos anos. A meta é      alcançar, em 2017, produção diária superior a 1 milhão de barris de óleo nas áreas do Pré-Sal em que operamos.&lt;br /&gt;&lt;/p&gt;&lt;h2 style="" class="sifr-text sIFR-replaced"&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-tiO3PRteftM/TpYM9NUHJpI/AAAAAAAAAMo/r_QI8M6J0hY/s1600/reservas_comprov_pre_sal.jpg"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 376px; height: 246px;" src="http://4.bp.blogspot.com/-tiO3PRteftM/TpYM9NUHJpI/AAAAAAAAAMo/r_QI8M6J0hY/s320/reservas_comprov_pre_sal.jpg" alt="" id="BLOGGER_PHOTO_ID_5662727827150546578" border="0" /&gt;&lt;/a&gt;&lt;/h2&gt; Entenda como foi encontrado Petréleo no pré-sal&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;h2 style="text-align: justify;" class="sifr-text sIFR-replaced"&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-K9cKhT9VEQo/TpYPL4q2VnI/AAAAAAAAANA/CShFIO_y4pc/s1600/petroleo_pre_sal.jpg"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 367px; height: 291px;" src="http://2.bp.blogspot.com/-K9cKhT9VEQo/TpYPL4q2VnI/AAAAAAAAANA/CShFIO_y4pc/s320/petroleo_pre_sal.jpg" alt="" id="BLOGGER_PHOTO_ID_5662730278330062450" border="0" /&gt;&lt;/a&gt;&lt;/h2&gt;&lt;br /&gt;Biliografia:&lt;br /&gt;&lt;br /&gt;http://www.petrobras.com.br/pt/energia-e-tecnologia/fontes-de-energia/petroleo/presal/&lt;br /&gt;&lt;br /&gt;www.geografiaparatodos.com.br&lt;br /&gt;&lt;br /&gt;Organização: Róger Walteman Gomes&lt;br /&gt;&lt;br /&gt;Ver: http://veja.abril.com.br/idade/exclusivo/perguntas_respostas/pre-sal/&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-8871098028827589566?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/v5li2ezTdpeyZMOUvIlBViEVgy8/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/v5li2ezTdpeyZMOUvIlBViEVgy8/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/qhbwePdDGc4" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/8871098028827589566/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=8871098028827589566" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/8871098028827589566?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/8871098028827589566?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/qhbwePdDGc4/petroleo-o-commoditie-do-seculo-xx-e.html" title="Petróleo: o commoditie do século XX e XXI" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://2.bp.blogspot.com/-f3wXMEALOeQ/TpYOJYjYV4I/AAAAAAAAAM0/m7YCV3YZOD4/s72-c/reservas_mundiais_petroleo.jpg" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/10/petroleo-o-commoditie-do-seculo-xx-e.html</feedburner:origLink></entry><entry gd:etag="W/&quot;D0UDSXc5eSp7ImA9WhdUEUk.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-2805842130685744606</id><published>2011-09-27T10:30:00.001-07:00</published><updated>2011-09-27T10:41:18.921-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-09-27T10:41:18.921-07:00</app:edited><title>ÍNDIA: um país que cresce economicamente, mas que permanece com sérios problemas sociais</title><content type="html">&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-KldIoyxdU1g/ToIKqM6mFxI/AAAAAAAAAMg/HnBwbfw8G_E/s1600/quem-quer-ser-um-milionario04.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 214px;" src="http://3.bp.blogspot.com/-KldIoyxdU1g/ToIKqM6mFxI/AAAAAAAAAMg/HnBwbfw8G_E/s320/quem-quer-ser-um-milionario04.jpg" alt="" id="BLOGGER_PHOTO_ID_5657095802068539154" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;QUEM QUER SER UM MILIONÁRIO&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Uma história de amor em um contexto repleto de significações e ressonâncias com os tempos atuais.&lt;/span&gt;                  &lt;table&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td height="1"&gt;&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;    &lt;table class="txt"&gt;     &lt;tbody&gt;&lt;tr&gt;      &lt;td&gt;       &lt;p align="justify"&gt;Há determinado circo midiático, ou melhor,  paixões fervorosas relacionadas aos meios de comunicação, que vêm e  pairam sobre o filme &lt;strong&gt;Quem Quer Ser Um Milionário?&lt;/strong&gt;.  A  primeira, mais superficial, fácil e talvez a mais em voga, está fora do  filme: refere-se ao ânimo exacerbado com que a obra foi recebida pela  crítica e pelo público especializado. O filme tem uma carreira  impressionante, avassaladora e impecável: passou como um trator de  esteira por todos os seus concorrentes em todas as grandes premiações do  cinema mundial, ganhando praticamente tudo até o momento. Um verdadeiro  fenômeno. Entretanto, quando se fala em circo midiático relacionado ao  filme, é possível tatear uma conotação mais dinâmica, vislumbrar um elo  entre esses tempos de sociedade do espetáculo como a própria temática  deste longa, e não só o &lt;em&gt;hype&lt;/em&gt; que acomete a repercussão do filme  em si. O sucesso nas premiações americanas também surpreende por ser um  filme cuja trama está situada em um universo atípico às grandes  produções do cinema de Hollywood – emprego de língua estrangeira e  presença de atores indianos são somente pontas do iceberg.&lt;/p&gt; &lt;p align="justify"&gt;Quem Quer Ser Um Milionário? traz a história de um  jovem indiano chamado Jamal Malik (interpretado por Dev Patel), pobre,  órfão, crescido nas favelas de Mumbai ombro à ombro com criminosos e  escroques ao melhor estilo &lt;strong&gt;Cidade de Deus&lt;/strong&gt;, virando-se  em mil para sobreviver e ao menos manter sua dignidade perante um  ambiente predominantemente hostil. Há seu irmão, Salim, que talvez não  compartilhe da mesma integridade, e ainda Latika, sua amiga de infância  que tende a tornar-se uma pessoa mais do que especial para o  protagonista. O ponto de virada na sua vida reside na oportunidade de  participar do programa televisivo “Who Wants to Be a Millionaire?”,  onde, em um país assolado pela falta de perspectiva, o programa  significa uma rara chance para um único indivíduo perdido na multidão de  bilhões de pessoas poder ter alguma prospecção e relevância perante os  demais. E não é novidade que, para a natureza humana, o que é o sucesso  de uns pode bem ser o desagrado de outros.&lt;/p&gt; &lt;p align="justify"&gt;Quem lê essa breve introdução talvez deva, com certa  razão, achar a trama trivial, além de abismar-se com certa sensação de  que lá vem mais um &lt;em&gt;déjà vu&lt;/em&gt; incômodo. Não é nada preocupante. O  grande mérito do diretor Danny Boyle neste filme, assim como em outros  que já dirigiu tendo êxito como &lt;strong&gt;Trainspotting - Sem Limites&lt;/strong&gt;,  é o tratamento conferido à história, ou seja, simplesmente o modo como a  trama é narrada e o ritmo em que tudo é exposto. Sabiamente neste caso,  embora o filme demonstre uma direção original e repleta de &lt;em&gt;flashbacks&lt;/em&gt;,  Boyle conseguiu fugir do estereótipo do diretor “moderninho”, que quer  fazer um quebra-cabeça não-linear repleto de pirotecnias e maneirismos  estéticos que são um fim e não um meio para contar uma boa história.  Aqui Boyle lançar-se com uma obra tocante, persuasiva e que, em uma bem  executada tripla temporalidade (detalhá-las seria fazer um terrível  desmancha prazer), alcança e realça um dinamismo na sua forma que é um  fator primordial para a tão alardeada qualidade desta produção. Além de  ser essencial para esta história.&lt;/p&gt; &lt;p align="justify"&gt;No início da projeção, quando de imediato percebe-se o  predomínio das tonalidades azuis nos becos da periferia, meninos pobres  correndo descalços em meios aos casebres de favela, tudo sob o som de  uma batucada e visto sob o plano da câmera instável, além da edição  ágil, fica mais do que evidente a influência não só do já citado Cidade  de Deus, mas de todo o sub-gênero, se é que podemos chamar assim, dos  “favela movies” que afloraram no Brasil e ao redor do planeta nestes  anos da década de 2000 – ainda que a câmera instável esteja muito longe  de ser uma novidade. A Índia exibida é, ao contrário da visão folclórica  habitual, um país urbano e culturalmente cosmopolita, igualmente  contagiado pelos refrigerantes, pelo dólar e pelas redes de comunicação.  Há também a explosão demográfica, o caos da organização social, esta  também dominada pelo crime organizado. Mas aos poucos, à medida que a  trama vai naturalmente desabrochando e apresentando suas nuances, fica  nítido que a intenção não é, primordialmente, levar ao mundo um filme de  cunho social, que tem como premissa aquele cinema que quer fazer debate  sobre a miséria e a corrupção, mesmo estes sendo componentes da trama.  Os protestos que o filme tem gerado na Índia deixam claro que o filme  inevitavelmente incomoda e toca em feridas sociais, e, por  conseguinte ocasiona discussões referentes a esses tópicos, mas no  decorrer das cenas nota-se que a pobreza é apenas o cenário de fundo  para, em primeira instância, um filme que aborda uma história de amor. E  é exatamente este contexto que fará deste romance entre o jovem casal  indiano algo especial.&lt;/p&gt; &lt;p align="justify"&gt;A motivação do personagem de Jamal ao ir participar  do programa de tevê, o “show do milhão” dos indianos, não é o dinheiro,  mas sim o amor – convencionalmente é o que público de cinema espera e  aceita de todo protagonista “bom caráter”.  Ali o personagem teria  visibilidade ideal para poder reencontrar-se com a pessoa amada e, por  conseqüência, receber o prêmio que lhe possibilitaria poder finalmente  concretizar seus sonhos. É exatamente aí que reside mais um ponto, mais  um viés de análise para o filme. Será que, para que uma pessoa possa de  fato “existir” e ser amada, além de do acúmulo de riquezas financeiras,  seja necessário aparecer na mídia, ser popular para ser admirado?  Explicando melhor: será que o velho e irônico bordão “consumo, logo  existo” foi engolido, ou melhor, complementado pelo “estou na mídia,  logo existo?”. O oba-oba das redes de televisão com seus intermináveis &lt;em&gt;reality shows&lt;/em&gt;,  prometendo uma vida de artista, de fama e fortuna, uma vingança por uma  vida menos ordinária, somando-se a paranóia juvenil pela exposição, a  necessidade crescente de ter de existir e aparecer em seus incontáveis  sites de relacionamentos, blogs, fotologs e companhia não só servem de  matéria-prima para este filme de Danny Boyle, como o filme é um  direto reflexo desses tempos. Não obstante a luta por dinheiro e  visibilidade, estes ainda teriam de ser os meios para se chegar ao amor.  Pessoalmente me remeteu a idéia de que Jamal parece estar fadado à sina  já cantada pelos Beach Boys em 1966 na música chamada “That’s Not Me”:  “I could try to be big in the eyes of the world, what matters to me is  what I could be to just one girl” [Eu poderia tentar parecer grande aos  olhos do mundo, mas o que me importa é como vou parecer para uma só  garota].&lt;/p&gt; &lt;p align="justify"&gt;Difícil pensar, em 2009, nos fins desta primeira  década de novo século, num filme equiparável com tamanho poder de  síntese que faz de nossos tempos de hipermídia, de espetacularização da  realidade e avalanches de informações desnecessárias. Este é um belo  exeplar de obra que é reflexo de sua época.  Como já dito, embora  aparentemente trivial, Quem Quer Ser Um Milionário? traz uma gama de  “infinitas possibilidades” de aspectos para se refletir. O fato de  Jamal, não por acaso, trabalhar em um serviço de call center, e conforme  aponta o autor Thomas Friedman no livro &lt;em&gt;best seller&lt;/em&gt; “O Mundo é Plano” que grande parte dos &lt;em&gt;call centers&lt;/em&gt;  dos EUA estão na Índia, por si só já permite divagações acerca da  globalização. A intertextualidade com o cinema de Bollywood, a gigante  indústria de cinema da Índia. A exploração de crianças por quadrilhas  para o trabalho infantil – incluindo a mendicância, tráfico de drogas e  prostituição. A idéia implícita de que o conhecimento não está estanque  em livros, enciclopédias, instituições de ensino, ou mesmo na internet,  mas perambulando nas ruas, flertando com a experiência de vida, e que  talvez só esse conhecimento seja o verdadeiramente válido para a  ascensão também é outro aspecto a se discutir. Inclusive tem se  discutido bastante se o que tornou esse filme um sucesso teria sido em  virtude do contexto de crise mundial que vivenciamos hoje, onde um  personagem, em meio a tantas adversidades (inclusive financeiras),  conseguiu superar suas dificuldades em princípio intransponíveis - e  esse otimismo seria contagiante. Há também quem diga que a vitória de  Jamal reflete o otimismo mundial perante a vitória de Barack Obama. Se é  senso de oportunidade ou apenas coincidências, só o tempo irá dizer.&lt;/p&gt; &lt;p align="justify"&gt;Por fim, a idéia de que tudo e todos estão ligados em  uma espécie de rede, um fio condutor que une a realidade a uma espécie  de infalível destino, que talvez só os sábios conheçam, por darem  ouvidos às suas vozes interiores. O pensador americano Ralph Waldo  Emerson dizia que o homem deve aprender a identificar e observar o raio  de luz interior que lhe atravessa a mente, mais do que o lustro do  firmamento de bardos e sábios. Sem dúvida este é o grande truque de  Jamal no jogo da vida. Felizmente o diretor Danny Boyle não fez um filme  formulaico, ainda que conte com certos clichês, e dosou muito bem o  romance do casal com um contexto muito bem amarrado e coeso com a  história de amor central. Esta é, certamente, a riqueza que faz de Jamal  um milionário. &lt;/p&gt;     &lt;/td&gt;     &lt;/tr&gt;    &lt;/tbody&gt;&lt;/table&gt;    &lt;table&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td height="1"&gt;&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;                           Por &lt;span class="txt_negrito"&gt;Juliano Mion&lt;/span&gt;, em &lt;span class="txt_negrito"&gt;11/02/2009&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-2805842130685744606?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/yqERbwMSM-aB10x24H5biwpAATI/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/yqERbwMSM-aB10x24H5biwpAATI/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/YfEfCaMcpjA" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/2805842130685744606/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=2805842130685744606" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/2805842130685744606?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/2805842130685744606?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/YfEfCaMcpjA/india-um-pais-que-cresce-economicamente.html" title="ÍNDIA: um país que cresce economicamente, mas que permanece com sérios problemas sociais" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://3.bp.blogspot.com/-KldIoyxdU1g/ToIKqM6mFxI/AAAAAAAAAMg/HnBwbfw8G_E/s72-c/quem-quer-ser-um-milionario04.jpg" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/09/india-um-pais-que-cresce-economicamente.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DkIDSX86fCp7ImA9WhdUEUk.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-6264460913837033148</id><published>2011-09-27T10:22:00.000-07:00</published><updated>2011-09-27T10:29:38.114-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-09-27T10:29:38.114-07:00</app:edited><title>RELAÇÕES COMERCIAIS ENTRE BRASIL E CHINA</title><content type="html">&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-_ou6C_bAqrI/ToIH3qEyYDI/AAAAAAAAAMY/9jzPrQq79HU/s1600/249_brasil_china.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 201px;" src="http://1.bp.blogspot.com/-_ou6C_bAqrI/ToIH3qEyYDI/AAAAAAAAAMY/9jzPrQq79HU/s320/249_brasil_china.jpg" alt="" id="BLOGGER_PHOTO_ID_5657092734699331634" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;div style="text-align: justify;" class="materia-titulo"&gt;                 &lt;h1 class="entry-title"&gt;Relação comercial com a China é  benéfica para o Brasil, diz chanceler&lt;/h1&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;              &lt;h2&gt;Ministro ressalta superávit comercial do Brasil com o país asiático.&lt;br /&gt;42% das medidas antidumping no país são contra produtos chineses, diz.&lt;br /&gt;&lt;/h2&gt;              &lt;/div&gt;&lt;div style="text-align: justify;"&gt;             &lt;/div&gt;&lt;div style="text-align: justify;" class="materia-assinatura-letra"&gt;                                                                                &lt;div class="materia-assinatura"&gt;                         &lt;p class="vcard author"&gt;                                                              &lt;strong class="fn"&gt;Gabriela Gasparin&lt;/strong&gt;                                                                                            &lt;span class="adr"&gt;                                     &lt;span class="locality"&gt;Do G1, em São Paulo&lt;/span&gt;                                 &lt;/span&gt;                                                      &lt;/p&gt;                     &lt;/div&gt;                                                   &lt;div class="materia-impressao"&gt;                     &lt;a href="http://g1.globo.com/economia/noticia/2011/02/relacao-comercial-com-china-e-benefica-para-o-brasil-diz-chanceler.html#" title="Imprimir"&gt;&lt;br /&gt;&lt;/a&gt;                 &lt;/div&gt;             &lt;/div&gt;&lt;div style="text-align: justify;"&gt;                                 O Ministro das Relações Exteriores, Antônio Patriota, disse nesta  segunda-feira (21) que, em seu conjunto, a relação comercial do Brasil  com a &lt;a class="premium-tip" href="http://g1.globo.com/topico/china"&gt;China&lt;/a&gt; é altamente benéfica para o Brasil.&lt;br /&gt;“Meu papel como chanceler é ver a relação com a China em seu conjunto”,  disse, acrescentando que a relação é altamente benéfica ao Brasil, que  tem superávit comercial com o país.&lt;br /&gt;O ministro participou nesta segunda de uma reunião na Federação das Indústrias do Estado de São Paulo (&lt;a class="premium-tip" href="http://g1.globo.com/topico/fiesp"&gt;Fiesp&lt;/a&gt;).&lt;br /&gt;De acordo com Patriota, apesar das boas relações com a China, o Brasil  pretende aumentar as exportações de produtos de alto valor agregado ao  país asiático, que atualmente são, em grande parte, de commodities. Por  outro lado, as importações da China são predominantemente de produtos  industriais.&lt;br /&gt;Questionado sobre a defesa comercial, o ministro ressaltou que 42% das  medidas antidumping aplicadas no Brasil são contra produtos chineses.&lt;br /&gt;No próximo dia 3 de março, o ministro disse que viaja à China com o  ministro do Desenvolvimento, Fernando Pimentel, para debater questões  como essas com o governo chinês.&lt;br /&gt;&lt;br /&gt;Ver também:&lt;br /&gt;&lt;br /&gt;http://educaterra.terra.com.br/vizentini/artigos/artigo_170.htm&lt;br /&gt;&lt;br /&gt;http://www.pucsp.br/geap/artigos/art4.PDF&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-6264460913837033148?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/HziXMGwLo0l7QZS1ZtTWICYBpck/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/HziXMGwLo0l7QZS1ZtTWICYBpck/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/VsWebLOc3uw" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/6264460913837033148/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=6264460913837033148" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/6264460913837033148?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/6264460913837033148?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/VsWebLOc3uw/relacoes-comerciais-entre-brasil-e.html" title="RELAÇÕES COMERCIAIS ENTRE BRASIL E CHINA" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://1.bp.blogspot.com/-_ou6C_bAqrI/ToIH3qEyYDI/AAAAAAAAAMY/9jzPrQq79HU/s72-c/249_brasil_china.jpg" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/09/relacoes-comerciais-entre-brasil-e.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CkQEQn87cSp7ImA9WhdVGUU.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-8105367866929563385</id><published>2011-09-25T12:43:00.000-07:00</published><updated>2011-09-25T12:51:43.109-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-09-25T12:51:43.109-07:00</app:edited><title>DOCUMENTÁRIO: NOTÍCIAS DE UMA GUERRA PARTICULAR</title><content type="html">&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-0Td-3OYqv8c/Tn-GMKlSxdI/AAAAAAAAAMQ/GQ8w6iwhWJE/s1600/salles_guerra.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 199px;" src="http://4.bp.blogspot.com/-0Td-3OYqv8c/Tn-GMKlSxdI/AAAAAAAAAMQ/GQ8w6iwhWJE/s320/salles_guerra.jpg" alt="" id="BLOGGER_PHOTO_ID_5656387200557958610" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Uma análise crítica de um documentário que aborda as inter-relações existentes no ambiente urbano do território brasileiro....&lt;br /&gt;&lt;br /&gt;&lt;/span&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="titulo"&gt;A GUERRA DE TODOS NÓS&lt;/span&gt;&lt;br /&gt;               &lt;br /&gt;                  &lt;span class="textocinza"&gt;       &lt;b&gt;      Por&lt;a href="http://www.criticos.com.br/new/quem_somos/quem_somos.asp" class="textocinza"&gt; MARCELO JANOT &lt;/a&gt;            &lt;/b&gt; &lt;/span&gt;&lt;br /&gt;&lt;span class="textocinza"&gt;                     &lt;/span&gt; &lt;span class="cinzaitalico"&gt; &lt;b&gt;14/12/2005&lt;/b&gt;&lt;/span&gt;&lt;span class="texto11azul"&gt;                      &lt;b&gt; &lt;/b&gt;&lt;/span&gt;&lt;br /&gt;               &lt;br /&gt;                        &lt;span class="textocinza"&gt;No momento em que o  Rio de Janeiro vive a maior crise de violência de sua história, chega às  locadoras um DVD que talvez possa ser considerado um dos lançamentos  cinematográficos mais importantes do ano: antes restrito a exibições  muito esporádicas, o documentário &lt;i&gt;Notícias de Uma Guerra Particular&lt;/i&gt;,  de Katia Lund e João Moreira Salles, realizado em 1998/99, agora está  disponível para aqueles que quiserem entender um pouco mais a fundo  porque vivemos à mercê do medo e da insegurança, no meio de um triângulo  nefasto composto por políticos demagogos, polícia corrupta e bandidagem  inescrupulosa. &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span class="textocinza"&gt;A “guerra particular” a que o título se refere,  extraído de uma frase do ex-capitão do BOPE Rodrigo Pimentel, é o  combate sem trégua entre policiais e traficantes nas favelas cariocas. O  filme, realizado sob encomenda da TV francesa, causou impacto na época  em que foi lançado por permitir que o espectador do asfalto tivesse  acesso ao que se passa no morro sem a abordagem sensacionalista e  maniqueísta oferecida pelos veículos de imprensa. Katia e João ouviram  do já citado capitão do BOPE ao gerente de tráfico do Morro Dona Marta,  Adriano. Depoimentos como o de  Gordo, um dos fundadores do Comando  Vermelho, de Paulo Lins (em sua primeira entrevista, muito antes do  sucesso de &lt;i&gt;Cidade de Deus&lt;/i&gt;) e do chefe da Polícia Civil, Helio  Luz, traçam um histórico do desenvolvimento do tráfico nas favelas e  como ele se encaminhava rumo à barbárie que vemos nos dias de hoje. &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span class="textocinza"&gt;Embora  algumas das imagens (muitas de arquivo de TVs ou emprestadas de outros  documentários) impressionem, como a do jovem soldado do morro  apresentando sua farta artilharia, ou a do confronto entre policiais e  traficantes à luz do dia, é nos depoimentos que reside a força de &lt;i&gt;Notícias de Uma Guerra Particular&lt;/i&gt;,  e que infelizmente nos faz perceber, seis anos depois, que não é com  atitudes desesperadas tipo blindar o carro ou defender o porte de armas  que vamos viver num Rio de Janeiro mais seguro.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span class="textocinza"&gt;Os extras do DVD  incluem a ótima faixa de comentário, em que é possível rever o filme e  entender a estrutura e os bastidores do documentário com Katia Lund e  João Moreira Salles respondendo as perguntas inteligentes do cineasta  Eduardo Coutinho e do nosso companheiro de &lt;b&gt;Críticos.com.br&lt;/b&gt;,  Carlos Alberto Mattos. Estão presentes também a íntegra de algumas  entrevistas realizadas para o filme, inclusive a do General Nilton  Cerqueira (que ficou de fora),  com destaque absoluto para a do músico,  “filósofo” e morador da favela Adão Xalebaradã, que virou até tema de  curta-metragem do irmão de João, Walter Salles. &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span class="textocinza"&gt;Como se isso tudo não bastasse, o filé mignon vem agora: o DVD traz também o documentário &lt;i&gt;Santa Marta: Duas Semanas no Morro&lt;/i&gt;,  de Eduardo Coutinho, rodado em 1987. Comparando os dois filmes (que têm  um intervalo de 11 anos) e os dias de hoje, é assustador ver como a  situação se deteriorou. O vídeo de Coutinho deixa muito claro como a  força que o tráfico adquiriu nos dias de hoje se deve, em grande parte, à  deterioração da relação entre a polícia e os moradores da favela. Se há  quase 20 anos, como mostram os depoimentos dos favelados, a polícia já  cometia todo tipo de abuso contra os moradores do morro, não é de se  estranhar que ao longo desse tempo os traficantes tenham assumido o  papel de “defensores da comunidade”, e essa evolução está bem clara nos  dois documentários. &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span class="textocinza"&gt;Ao mostrar o cotidiano dos moradores da favela,  &lt;i&gt;Santa Marta: Duas Semanas no Morro&lt;/i&gt;  nos revela um período em que quase não se falava da presença de  traficantes e “chefes do morro”, como se eles simplesmente não  existissem. O foco das reclamações dos moradores estava no tratamento  ruim que eles recebiam da polícia em suas incursões ao morro e também na  esperança de um futuro em que as desigualdades entre a favela e o  asfalto fossem um pouco menores. Um jovem franzino de olho meio puxado  elogiava as meninas do morro, mais “liberais”, e reclamava que gostaria  de ser desenhista profissional “caso as universidades dessem chance aos  pobres”. Este mesmo jovem se transformaria alguns anos depois em  Marcinho VP, chefe do tráfico do Dona Marta, e foi com ele que João  Moreira Salles conversou e pediu autorização para poder rodar &lt;i&gt;Notícias de Uma Guerra Particular&lt;/i&gt;.  Acreditando que Marcinho ainda poderia se regenerar e voltar a ser  aquele de 1987, lhe ofereceu uma bolsa mensal para que ele escrevesse um  livro e largasse o tráfico. O livro nunca foi escrito, Marcinho foi  preso e em 2003 foi encontrado morto dentro de uma lixeira no presídio  de Bangu 3, onde cumpria pena.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Observações: A desigualdade social existente no território nacional é uma das principais causas da violência, bem como a urbanização desordenada ao qual o filme refere-se....&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-8105367866929563385?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/fxqAXZKqyJTewb_eE33NQHlK0x8/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/fxqAXZKqyJTewb_eE33NQHlK0x8/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/voWohdNkZ2I" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/8105367866929563385/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=8105367866929563385" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/8105367866929563385?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/8105367866929563385?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/voWohdNkZ2I/documentario-noticias-de-uma-guerra.html" title="DOCUMENTÁRIO: NOTÍCIAS DE UMA GUERRA PARTICULAR" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://4.bp.blogspot.com/-0Td-3OYqv8c/Tn-GMKlSxdI/AAAAAAAAAMQ/GQ8w6iwhWJE/s72-c/salles_guerra.jpg" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/09/documentario-noticias-de-uma-guerra.html</feedburner:origLink></entry><entry gd:etag="W/&quot;A0EHQXszeSp7ImA9WhdVGUo.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-2256135962162752959</id><published>2011-09-25T12:26:00.000-07:00</published><updated>2011-09-25T12:40:30.581-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-09-25T12:40:30.581-07:00</app:edited><title>Crescimento Populacional - Censo 2010</title><content type="html">&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-hflMrZXI5Yg/Tn-B0_HMPpI/AAAAAAAAAMI/xLBaT80ppFg/s1600/pop1.gif"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 229px;" src="http://1.bp.blogspot.com/-hflMrZXI5Yg/Tn-B0_HMPpI/AAAAAAAAAMI/xLBaT80ppFg/s320/pop1.gif" alt="" id="BLOGGER_PHOTO_ID_5656382404295409298" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;p style="text-align: justify;"&gt;  Somos 190.732.694 pessoas em todo o Brasil. Esse é o resultado do Censo  2010 divulgado nesta segunda-feira (29) pelo Instituto Brasileiro de  Geografia e Estatística (IBGE). Em dez anos, o aumento da população foi  de 12,3%, em números absolutos isso significa 20.933.524 pessoas. O  crescimento foi inferior ao observado na década anterior. Entre 1991 e  2000, a população brasileira aumentou 15,6%.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;  &lt;em&gt;(O IBGE divulgou em seu site uma apresentação dos dados. &lt;a href="http://www.ibge.gov.br/home/presidencia/noticias/imprensa/ppts/0000000237.pdf" target="_blank"&gt;Clique aqui&lt;/a&gt; para baixar o arquivo, em pdf, com 1,29 MB.)&lt;/em&gt;&lt;br /&gt;&lt;br /&gt; A Região Sudeste ainda é a mais populosa do Brasil, com 80.353.724  pessoas. São Paulo é o estado mais populoso, com 41.252.160 pessoas. Já  Roraima é o estado menos populoso, com 451.227 pessoas. Veja quadros no  final desta reportagem com o número da população por estados e por  municípios.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;  A população está mais feminina. São 97.342.162 mulheres e 93.390.532  homens. As mulheres superam em mais 3,9 milhões o número de homens.  Existem 95,9 homens para cada 100 mulheres. Em 2000, para cada 100  mulheres, havia 96,9 homens. Entre os municípios, o que tinha maior  percentual de homens era Balbinos (SP), com 82,2%. Já o que tinha maior  percentual de mulheres era Santos (SP), com 54,25%.&lt;/p&gt;&lt;p style="text-align: justify;"&gt;O IBGE divulgou a população de todas as 5.565 cidades, com a variação verificada entre 2000 e 2010. O &lt;strong&gt;G1&lt;/strong&gt;  preparou um infográfico com todos esses dados (no mapa ao lado, cidades  em verde tiveram o maior crescimento na década, e cidades em vermelhor,  o menor;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;  De acordo com o IBGE, o Censo 2010 apurou que existiam 23.760  brasileiros com mais de 100 anos. A data de referência da pesquisa é 1º  de agosto. Bahia é o estado com mais centenários (3.525), seguido por  São Paulo (3.146) e Minas Gerais (2.597).&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;  &lt;strong&gt;Mudança no ranking&lt;/strong&gt;&lt;br /&gt; Houve mudanças no ranking dos dez municípios mais populosos do país,  com Brasília, que pulou do 6º para 4º lugar e Manaus, que saiu do 9º  para 7º, ganhando posições. De acordo com o IBGE, Brasília tem hoje  2.562.963 habitantes e Manaus, 1.802.525.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;  Belo Horizonte, Curitiba e Recife perderam posições na comparação com o  censo realizado em 2000. No levantamento antigo, essas capitais  ocupavam as posições de número 4, 7 e 8, respectivamente. Em 2010,  passaram para as posições 6, 8 e 9.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;  Dezenove municípios mais que dobraram a população, desde 2000. O  município que apresentou maior crescimento foi Balbinos (199,47%), em  São Paulo . Há dez anos, eram 1.313 habitantes. Em 2010, o número passou  para 3.932.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;  Na relação dos municípios que tiveram maior crescimento no número de  habitantes, aparecem ainda Rio das Ostras (190,39%) , no Rio de Janeiro;  e Pedra Branca do Amapari (168,72%), no Amapá .&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;  Outros 1.520 municípios apresentaram queda no número de habitantes. Os  cinco que tiveram maior redução foram: Maetinga (BA), Itaúba (MT),  Severiano Melo (RN), Ribeirão do Largo (BA) e Esmeralda (RS).&lt;/p&gt;&lt;p style="text-align: justify;"&gt;  &lt;strong&gt;Urbana e rural&lt;br /&gt;&lt;/strong&gt;A população está mais urbanizada que  há 10 anos. Em 2000, 81% dos brasileiros, ou 137.953.959, viviam em  áreas urbanas, agora são 84%, que representam 160.879.708.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;  Em 2010, entre os municípios, 67 tinham 100% de sua população vivendo  em situação urbana e 775 com mais de 90% nessa situação. Por outro lado,  apenas nove tinham mais de 90% de sua população vivendo em situação  rural. Em 2000, entre os municípios, 56 tinham 100% de sua população  vivendo em situação urbana e 523 com mais de 90% nessa situação. Por  outro lado, 38 tinham mais de 90% vivendo em situação rural e o único  município do país a ter 100% de sua população em situação rural era Nova  Ramada (RS).&lt;/p&gt;&lt;p style="text-align: justify;"&gt;&lt;br /&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;FONTE: G1notícias&lt;/p&gt;&lt;p style="text-align: justify;"&gt;&lt;br /&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;Observação: percebe-se que as teoria malthusianas não confirmaram-se, como também observação que a taxa de crescimento populacional do Brasilé menor em relação ao censo de 2000.&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-2256135962162752959?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/YX_UxyFp9nhlbrkMDyLSKLsWFyY/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/YX_UxyFp9nhlbrkMDyLSKLsWFyY/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/Co-B3rhh_I8" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/2256135962162752959/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=2256135962162752959" title="0 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/2256135962162752959?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/2256135962162752959?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/Co-B3rhh_I8/crescimento-populacional-censo-2010.html" title="Crescimento Populacional - Censo 2010" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://1.bp.blogspot.com/-hflMrZXI5Yg/Tn-B0_HMPpI/AAAAAAAAAMI/xLBaT80ppFg/s72-c/pop1.gif" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/09/crescimento-populacional-censo-2010.html</feedburner:origLink></entry><entry gd:etag="W/&quot;AkAMQXY6fCp7ImA9WhdVGUo.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-2505186279449739952</id><published>2011-09-25T12:24:00.000-07:00</published><updated>2011-09-25T12:26:20.814-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-09-25T12:26:20.814-07:00</app:edited><title>SEGREGAÇÃO ESPACIAL</title><content type="html">Um olhar sincero sobre a segregação espacial.....&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: justify;" id="featured"&gt;      &lt;h1 class="mainblock"&gt;Segregação espacial urbana&lt;/h1&gt;       &lt;/div&gt;&lt;div style="text-align: justify;"&gt;              &lt;/div&gt;&lt;h5 style="position: relative; top: -20px; font-style: italic; text-align: justify;"&gt;Renato Saboya      &lt;span&gt;&lt;/span&gt; &lt;/h5&gt;&lt;div style="text-align: justify;"&gt;                               &lt;blockquote&gt;&lt;p&gt;“É impossível esperar que uma sociedade como a nossa,  radicalmente desigual e autoritária, baseada em relações de privilégio e  arbitrariedade, possa produzir cidades que não tenham essas  características”. (MARICATO, 2001, p. 51)&lt;/p&gt;&lt;/blockquote&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;Villaça (2001) argumenta que uma das características mais marcantes  das metrópoles brasileiras é a segregação espacial das classes sociais  em áreas distintas da cidade. Basta uma volta pela cidade – e nem  precisa ser uma metrópole – para constatar a diferenciação entre os  bairros, tanto no que diz respeito ao perfil da população, quanto às  características urbanísticas, de infra-estrutura, de conservação dos  espaços e equipamentos públicos, etc.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;blockquote&gt;&lt;p&gt;“[...] a segregação é um processo segundo o qual  diferentes classes ou camadas sociais tendem a se concentrar cada vez  mais em diferentes &lt;strong&gt;regiões gerais&lt;/strong&gt; ou &lt;strong&gt;conjuntos de bairros &lt;/strong&gt;da metrópole.” (VILLAÇA, 2001, p. 142 – grifo no original).&lt;/p&gt;&lt;/blockquote&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;E no entanto, a segregação urbana traz inúmeros problemas às cidades.  O primeiro é, obviamente, a desigualdade em si. Camadas mais pobres da  população, com menos recursos, são justamente as que gastam mais com o  transporte diário, que têm mais problemas de saúde por conta da falta de  infra-estrutura, que são penalizadas por escolas de baixa qualidade, e  assim por diante. A própria segregação é não apenas reflexo de uma  condição social, mas um fator que contribui para tornar as diferenças  ainda mais profundas.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;Além disso, a segregação tende a enfraquecer as relações sociais, o  contato com o diferente e a tolerância. Crianças criadas em condomínios  fechados muitas vezes não têm praticamente nenhum contato com as áreas  mais pobres da cidade. Que tipo de visão ela terá sobre as desigualdades  sociais no futuro? Como ela irá encarar essa desigualdade, e a que  causas atribuirá? Será que terá o desejo de contribuir para diminuí-la, e  como poderá fazer isso?&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;Com isso vem a violência. A segregação espacial aumenta a sensação de  desigualdade e pode contribuir para uma maior violência urbana.&lt;/p&gt;Observação: São consequências de uma urbanização desordenada, como também a diferenciação entre hegemonizados e hegemonicos...&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-2505186279449739952?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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  &lt;w:lsdexception locked="false" priority="39" name="toc 1"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 2"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 3"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 4"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 5"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 6"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 7"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 8"&gt;   &lt;w:lsdexception locked="false" priority="39" name="toc 9"&gt;   &lt;w:lsdexception locked="false" priority="35" qformat="true" name="caption"&gt;   &lt;w:lsdexception locked="false" priority="10" semihidden="false" unhidewhenused="false" qformat="true" name="Title"&gt;   &lt;w:lsdexception locked="false" priority="1" name="Default Paragraph Font"&gt;   &lt;w:lsdexception locked="false" priority="11" semihidden="false" unhidewhenused="false" qformat="true" name="Subtitle"&gt;   &lt;w:lsdexception locked="false" priority="22" semihidden="false" unhidewhenused="false" qformat="true" name="Strong"&gt;   &lt;w:lsdexception locked="false" priority="20" semihidden="false" unhidewhenused="false" qformat="true" name="Emphasis"&gt;   &lt;w:lsdexception locked="false" priority="59" semihidden="false" unhidewhenused="false" name="Table Grid"&gt;   &lt;w:lsdexception locked="false" unhidewhenused="false" name="Placeholder Text"&gt;   &lt;w:lsdexception locked="false" priority="1" semihidden="false" unhidewhenused="false" qformat="true" name="No Spacing"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 1"&gt;   &lt;w:lsdexception locked="false" unhidewhenused="false" name="Revision"&gt;   &lt;w:lsdexception locked="false" priority="34" semihidden="false" unhidewhenused="false" qformat="true" name="List Paragraph"&gt;   &lt;w:lsdexception locked="false" priority="29" semihidden="false" unhidewhenused="false" qformat="true" name="Quote"&gt;   &lt;w:lsdexception locked="false" priority="30" semihidden="false" unhidewhenused="false" qformat="true" name="Intense Quote"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 1"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 2"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 3"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 4"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 5"&gt;   &lt;w:lsdexception locked="false" priority="60" semihidden="false" unhidewhenused="false" name="Light Shading Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="61" semihidden="false" unhidewhenused="false" name="Light List Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="62" semihidden="false" unhidewhenused="false" name="Light Grid Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="63" semihidden="false" unhidewhenused="false" name="Medium Shading 1 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="64" semihidden="false" unhidewhenused="false" name="Medium Shading 2 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="65" semihidden="false" unhidewhenused="false" name="Medium List 1 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="66" semihidden="false" unhidewhenused="false" name="Medium List 2 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="67" semihidden="false" unhidewhenused="false" name="Medium Grid 1 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="68" semihidden="false" unhidewhenused="false" name="Medium Grid 2 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="69" semihidden="false" unhidewhenused="false" name="Medium Grid 3 Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="70" semihidden="false" unhidewhenused="false" name="Dark List Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="71" semihidden="false" unhidewhenused="false" name="Colorful Shading Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="72" semihidden="false" unhidewhenused="false" name="Colorful List Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="73" semihidden="false" unhidewhenused="false" name="Colorful Grid Accent 6"&gt;   &lt;w:lsdexception locked="false" priority="19" semihidden="false" unhidewhenused="false" qformat="true" name="Subtle Emphasis"&gt;   &lt;w:lsdexception locked="false" priority="21" semihidden="false" unhidewhenused="false" qformat="true" name="Intense Emphasis"&gt;   &lt;w:lsdexception locked="false" priority="31" semihidden="false" unhidewhenused="false" qformat="true" name="Subtle Reference"&gt;   &lt;w:lsdexception locked="false" priority="32" semihidden="false" unhidewhenused="false" qformat="true" name="Intense Reference"&gt;   &lt;w:lsdexception locked="false" priority="33" semihidden="false" unhidewhenused="false" qformat="true" name="Book Title"&gt;   &lt;w:lsdexception locked="false" priority="37" name="Bibliography"&gt;   &lt;w:lsdexception locked="false" priority="39" qformat="true" name="TOC Heading"&gt;  &lt;/w:LatentStyles&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt; &lt;style&gt;  /* Style Definitions */  table.MsoNormalTable  {mso-style-name:"Tabela normal";  mso-tstyle-rowband-size:0;  mso-tstyle-colband-size:0;  mso-style-noshow:yes;  mso-style-priority:99;  mso-style-qformat:yes;  mso-style-parent:"";  mso-padding-alt:0cm 5.4pt 0cm 5.4pt;  mso-para-margin:0cm;  mso-para-margin-bottom:.0001pt;  mso-pagination:widow-orphan;  font-size:11.0pt;  font-family:"Calibri","sans-serif";  mso-ascii-font-family:Calibri;  mso-ascii-theme-font:minor-latin;  mso-fareast-font-family:"Times New Roman";  mso-fareast-theme-font:minor-fareast;  mso-hansi-font-family:Calibri;  mso-hansi-theme-font:minor-latin;  mso-bidi-font-family:"Times New Roman";  mso-bidi-theme-font:minor-bidi;} &lt;/style&gt; &lt;![endif]--&gt;  &lt;p class="MsoNormal" style="text-align: center; line-height: normal; font-weight: bold;" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;AMIZADE&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Não comparo pessoas&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;As conheço&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Umas mais, outras menos&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;E poucas&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Considero como amigo&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align: center; line-height: normal;" align="center"&gt;&lt;span style=";font-family:&amp;quot;;font-size:12.0pt;"  &gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Amizade não se procura&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Amizade se constrói em anos&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Destroem-se em segundos&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Mas fica guardado&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Os melhores momentos&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align: center; line-height: normal;" align="center"&gt;&lt;span style=";font-family:&amp;quot;;font-size:12.0pt;"  &gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Não há amizade perfeita&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Porque não existe ser humano perfeito&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Há pessoas que nos completam&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Porque simplesmente nos amam&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align: center; line-height: normal;" align="center"&gt;&lt;span style=";font-family:&amp;quot;;font-size:12.0pt;"  &gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Amigos de todas as horas&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Amigos das horas boas&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Mas acima de tudo&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Amigo para as piores horas&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align: center; line-height: normal;" align="center"&gt;&lt;span style=";font-family:&amp;quot;;font-size:12.0pt;"  &gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;A palavra no momento correto&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;O ombro de acolhimento&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;O sorriso a uma conquista&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Simplesmente amizade!&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Pois amizade não se mede&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Ou você tem amigo!&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;Ou somente mais um conhecido.&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:center;line-height:normal" align="center"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt; &lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:right;line-height:normal" align="right"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;20/07/2011&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal" style="text-align:right;line-height:normal" align="right"&gt;&lt;span style="Arial Black&amp;quot;,&amp;quot;sans-serif&amp;quot;font-family:&amp;quot;;font-size:12.0pt;"  &gt;RWG &lt;/span&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-6059581831996425567?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/1lUibiCtt1NAVL9_rHWNdZTzDr4/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/1lUibiCtt1NAVL9_rHWNdZTzDr4/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/vdvGp1iXGsw" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/6059581831996425567/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=6059581831996425567" title="2 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/6059581831996425567?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/6059581831996425567?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/vdvGp1iXGsw/feliz-dia-do-amigo.html" title="FELIZ DIA DO AMIGO" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://4.bp.blogspot.com/-Z5OWYInLzlU/TiZ8LD6zz-I/AAAAAAAAAMA/V_1H-CEJNuk/s72-c/amizade.jpg" height="72" width="72" /><thr:total>2</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/07/feliz-dia-do-amigo.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CUUCR3wyfCp7ImA9WhZaGUU.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-6477377321740304887</id><published>2011-07-06T12:56:00.001-07:00</published><updated>2011-07-06T13:14:26.294-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-07-06T13:14:26.294-07:00</app:edited><title>PIRÂMIDE ETÁRIA DO BRASIL</title><content type="html">&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-p-tqVfzVv4E/ThTArMd2UnI/AAAAAAAAAL4/iWhyqspjK0M/s1600/enem2007_clip_image004_0001.gif"&gt;&lt;img style="float:left; margin:0 10px 10px 0;cursor:pointer; cursor:hand;width: 165px; height: 320px;" src="http://1.bp.blogspot.com/-p-tqVfzVv4E/ThTArMd2UnI/AAAAAAAAAL4/iWhyqspjK0M/s320/enem2007_clip_image004_0001.gif" alt="" id="BLOGGER_PHOTO_ID_5626333682805920370" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;As pirâmides etárias são gráficos que representam a distribuição por faíxa etária da população de um determinado local. Ao interpretar uma pirâmide etária, deve-se perceber as partes das pirâmides: Base - formada por jovens (0 - 19 anos); Corpo - formado por adultos (20 - 59); Topo - formado por idosos (60 anos ou mais). Os países que ainda não passaram por uma transição demográfica, apresentam base larga e topo estreito. Ao passo da transição demográfica, a base começa a diminuir, bem como o topo à alargar. Por fim, ao passar por um transição demográfica percebe-se uma pirâmide com uma base bem mais reduzaida como também um topo mais largo, diferentemente do inicio da transição demográfica.&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight:bold;"&gt;SABER INTERPRETAR UMA PIRÂMIDE ETÁRIA É SABER A DISTRIBUIÇÃO POR FAIXA ETÁRIA DE UM DETERMINADO LUGAR.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;O que está acontecendo com a pirâmide etária do Brasil?&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-6477377321740304887?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/R9ewSuojaKbnNMNoAyjIbePVRxw/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/R9ewSuojaKbnNMNoAyjIbePVRxw/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/gq8BNhQNJ6Q" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/6477377321740304887/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=6477377321740304887" title="1 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/6477377321740304887?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/6477377321740304887?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/gq8BNhQNJ6Q/piramide-etaria-do-brasil.html" title="PIRÂMIDE ETÁRIA DO BRASIL" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://1.bp.blogspot.com/-p-tqVfzVv4E/ThTArMd2UnI/AAAAAAAAAL4/iWhyqspjK0M/s72-c/enem2007_clip_image004_0001.gif" height="72" width="72" /><thr:total>1</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/07/piramide-etaria-do-brasil.html</feedburner:origLink></entry><entry gd:etag="W/&quot;C04FQnYyeip7ImA9WhZaGUU.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-2070644172268600965</id><published>2011-07-06T12:39:00.000-07:00</published><updated>2011-07-06T12:51:53.892-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-07-06T12:51:53.892-07:00</app:edited><title>AGUA: FONTE DE VIDA</title><content type="html">Apesar de apresentar regiões, que apresentem ecassez de água, o território brasileiro éfavorecido no que diz respeito à ÁGUA. Dentre a abundância da Bacia Hidrográfica do Amazonas, ainda conta com uma das maiores, ou senão a maior, reserva de água doce do mundo: AQUÍFERO GUARANI. &lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-d5xvRKXmFsg/ThS8CLre9YI/AAAAAAAAALw/ETByLzoL-ek/s1600/aquifero_guarani1.gif"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 253px; height: 320px;" src="http://1.bp.blogspot.com/-d5xvRKXmFsg/ThS8CLre9YI/AAAAAAAAALw/ETByLzoL-ek/s320/aquifero_guarani1.gif" border="0" alt=""id="BLOGGER_PHOTO_ID_5626328580173526402" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Entretanto,por mais que há grandes reservas,em algumas localidades as mesmas já estão poluídas bem como exploradas de maneira incorreta. Assim, a população tem de conscintizar-se de que o uso adequado,bem como evitar desperdícios é uma das maneiras para a preservação dos recursos hídricos.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-2070644172268600965?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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&lt;a href="http://feedads.g.doubleclick.net/~a/c2dkogaDi6rbJesJonIwezbES4M/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/c2dkogaDi6rbJesJonIwezbES4M/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/GeografiaEmSalaDeAula/~4/J-TcEuIgQjE" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://ditosgeograficos.blogspot.com/feeds/426468091683793633/comments/default" title="Postar comentários" /><link rel="replies" type="text/html" href="http://www.blogger.com/comment.g?blogID=8695923252822698131&amp;postID=426468091683793633" title="1 Comentários" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/426468091683793633?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/8695923252822698131/posts/default/426468091683793633?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/GeografiaEmSalaDeAula/~3/J-TcEuIgQjE/poesias-de-um-geografo.html" title="POESIAS DE UM GEÓGRAFO" /><author><name>Róger Bagé</name><uri>http://www.blogger.com/profile/10193241143989387206</uri><email>noreply@blogger.com</email><gd:image rel="http://schemas.google.com/g/2005#thumbnail" width="24" height="32" src="http://1.bp.blogspot.com/_jhGJJg6mIiQ/SiRcV2C3OiI/AAAAAAAAADM/jKUVTOyhOjY/S220/DSC01054.JPG" /></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://3.bp.blogspot.com/-W_egybdxBCs/Tf7g_FQCvMI/AAAAAAAAALo/kUa1jVYZFlA/s72-c/VIDA.jpg" height="72" width="72" /><thr:total>1</thr:total><feedburner:origLink>http://ditosgeograficos.blogspot.com/2011/06/poesias-de-um-geografo.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CU4CQH4yfCp7ImA9WhZbFU4.&quot;"><id>tag:blogger.com,1999:blog-8695923252822698131.post-3611096037208216400</id><published>2011-06-19T18:19:00.000-07:00</published><updated>2011-06-19T18:39:21.094-07:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-06-19T18:39:21.094-07:00</app:edited><title>DICA DO ENEM</title><content type="html">&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-DhHcJmX79NQ/Tf6jmjM-d9I/AAAAAAAAALY/Bj0UhKh6hFQ/s1600/transposicao.jpg"&gt;&lt;img style="float:right; margin:0 0 10px 10px;cursor:pointer; cursor:hand;width: 268px; height: 174px;" src="http://1.bp.blogspot.com/-DhHcJmX79NQ/Tf6jmjM-d9I/AAAAAAAAALY/Bj0UhKh6hFQ/s320/transposicao.jpg" border="0" alt=""id="BLOGGER_PHOTO_ID_5620109267684980690" /&gt;&lt;/a&gt;&lt;br /&gt;O velho "Chico"&lt;br /&gt;&lt;br /&gt;Rio principal da Bacia Hidrográfica do São Francisco, o Rio São Francisco é conhecido como o rio da integração nacional. Suas nascentes estão localizadas na Serra da Canastra em Minas Gerais, passando pelo Sertão Nordestino, desguando no Oceano Atlântico. Mesmo passando por áreas semi-áridas, o Rio São Francisco é um rio perene, ou seja, contraria os rio que passam no Sertão Nordestino que acabam "sumindo" em épocas de estiagens, sendo conhecidos como rio intermitentes. &lt;br /&gt;Atualmente, o Rio São Francisco é alvo de grandes construções civis, ou seja, o Plano de Transposição de suas águas. Segundo autoridades políticas, as obras possibilitaram que cheguem as águas do São Francisco em regiões marcadas pela estiagem, possibilitando uma melhor condição para a população que sofre com a falta de água. &lt;br /&gt;A trsnposição do São Francisco gera certas dúvidas na população em relação aos impactos que a mesma poderá gerar. As incertezas levantem discussões acerca da transposição do São Francisco, porém se os estudos de impacto que os órgãos públicos estiverem corretos, populações que sofrem com a seca, poderão desfrutar também das ás do Rio São Francisco, minimizando a misérida líquida da região do Sertão Nordestino.&lt;br /&gt;A transposição do Rio São Francisco baseia-se na construção de canais que irão levar suas águas para regiões, na qual a falta de água e bastante presente. Observe a imagem abaixo:&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-rz4RWCTJ4a8/Tf6kN6fhJlI/AAAAAAAAALg/CrrlxzNYqHk/s1600/imagem.asp.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 269px;" src="http://1.bp.blogspot.com/-rz4RWCTJ4a8/Tf6kN6fhJlI/AAAAAAAAALg/CrrlxzNYqHk/s320/imagem.asp.jpg" border="0" alt=""id="BLOGGER_PHOTO_ID_5620109943951664722" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight:bold;"&gt;Abraço a todos e fiquem ligados nas dicas.&lt;span style="font-style:italic;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8695923252822698131-3611096037208216400?l=ditosgeograficos.blogspot.com' alt='' /&gt;&lt;/div&gt;
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