tag:blogger.com,1999:blog-9482382290016085212024-10-04T20:18:49.576-07:00Apostilas para o Enem ,vestibular e concursos download grátis.Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.comBlogger29125tag:blogger.com,1999:blog-948238229001608521.post-88422841942613610242011-06-03T09:59:00.000-07:002011-06-03T10:01:50.660-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjQsIFc5opZGPjWIUr1WfikdZFRZV28sITB2UerDRmE_yOhMSXrG75-HRcXASUDkDy_2G_79IDTRwHMqjc3yz_htUtMd3WH0PdnqVqVNreS_NdUpBa_DaeJwMtrVB-8LFZiATbdcoHWK8jc/s1600/im.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjQsIFc5opZGPjWIUr1WfikdZFRZV28sITB2UerDRmE_yOhMSXrG75-HRcXASUDkDy_2G_79IDTRwHMqjc3yz_htUtMd3WH0PdnqVqVNreS_NdUpBa_DaeJwMtrVB-8LFZiATbdcoHWK8jc/s1600/im.jpg" /></a></div><br /> <br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; <a href="http://www.4shared.com/document/pde_BfVn/exercicios_resolvidos_espanhol.html">Download</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com1tag:blogger.com,1999:blog-948238229001608521.post-7011554170157906102011-05-20T17:29:00.000-07:002011-05-30T07:36:38.424-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjVk37ZX78ZQ7rGxLRTMj0bZKNoJ0a9RFbO30IAmnXYruIxDYpFyUz1B-61aDLRPoXXIUUum-dkbwXSzY-uf1sAi_kHLBgE5XXbkFJTr3LhkbMmA-xDyiHTcX7RNLBNabV2TwUdM4T9aGQ-/s1600/hi.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjVk37ZX78ZQ7rGxLRTMj0bZKNoJ0a9RFbO30IAmnXYruIxDYpFyUz1B-61aDLRPoXXIUUum-dkbwXSzY-uf1sAi_kHLBgE5XXbkFJTr3LhkbMmA-xDyiHTcX7RNLBNabV2TwUdM4T9aGQ-/s1600/hi.jpg" /></a></div><br /> <a href="http://www.youtube.com/watch?v=8OVVX9f9fAY">1- Brasil colônia</a><br /> <br /> <a href="http://www.youtube.com/watch?v=CQbbh_qgMxw">2- Monarquia brasileira</a><br /> <br /> <a href="http://www.youtube.com/watch?v=Uh4ZOpnq5Fc">3- 2º Reinado</a><br /> <br /> <a href="http://www.youtube.com/watch?v=NvjIv-Bo9RY">4- República velha</a><br /> <br /> <a href="http://www.youtube.com/watch?v=TabR5HbGwbw">5- Regime totalitário</a><br /> <br /> <a href="http://www.youtube.com/watch?v=9CxyQBB8-uE">6- Vargas</a><br /> <br /> <a href="http://www.youtube.com/watch?v=adorQxVBu80">7- Neo-colonialismo e a descolonização da Ásia e África</a><br /> <br /> <a href="http://www.youtube.com/watch?v=VRiqleZaLkU">8- Populismo</a><br /> <br /> <a href="http://www.youtube.com/watch?v=TplN3xUgrVQ">9- Regime Militar e Nova República</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-12791620315445925102011-05-20T16:41:00.000-07:002011-05-20T16:41:24.934-07:00<div class="separator" style="clear: both; text-align: center;"></div><div class="separator" style="clear: both; text-align: center;"></div><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQeoSe1pefFdUj3fXkxsXmuSYuOk-mIztf1z8gL7IVJsKMETPSHNmXN0J4KSlK2HB98TyZHr9GTCsyEGZgfgkp4TWcc4Y2-6QfDYjxC4D-V7rpeVRKV00pMNV_b7kzMZB95Eqy6SQ9ZPrX/s1600/geo.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQeoSe1pefFdUj3fXkxsXmuSYuOk-mIztf1z8gL7IVJsKMETPSHNmXN0J4KSlK2HB98TyZHr9GTCsyEGZgfgkp4TWcc4Y2-6QfDYjxC4D-V7rpeVRKV00pMNV_b7kzMZB95Eqy6SQ9ZPrX/s1600/geo.jpg" /></a></div><br /> <br /> <a href="http://www.youtube.com/watch?v=8Ga_pBb5x6c">1- Sistema econômicos</a><br /> <br /> <a href="http://www.youtube.com/watch?v=OOE0-uVDMrg">2- Geografia geral</a><br /> <br /> <a href="http://www.youtube.com/watch?v=QpP6mxvV3Pw">3- América Andina e Platina</a><br /> <br /> <a href="http://www.youtube.com/watch?v=s8E5edi_PY0">4- América Anglo-Saxônica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=Dwp7Bv1VhEE">5- Europa -quadro natural e humano</a><br /> <br /> <a href="http://www.youtube.com/watch?v=jkFEasf3Gts">6- Europa- economia e geopolítica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=TR9-4fReaPM">7-CEI</a><br /> <br /> <a href="http://www.youtube.com/watch?v=LVbw2af1I2I">8- Japão</a><br /> <br /> <a href="http://www.youtube.com/watch?v=cWk_un2LJT0">9- Ásia de Moncões</a><br /> <br /> <a href="http://www.youtube.com/watch?v=ZOkiJ1NNnYQ">10- Oriente Médio</a><br /> <br /> <a href="http://www.youtube.com/watch?v=6myGjbDGdAU">11- Revolução industrial</a><br /> <br /> <a href="http://www.youtube.com/watch?v=03Rp0GzSNBA">12- África -quadro natural e humano</a><br /> <br /> <a href="http://www.youtube.com/watch?v=nOIHpaRv99U">13- África - quadro econômico e político</a><br /> <br /> <a href="http://www.youtube.com/watch?v=QMTAG5YBWz4">14- Oceania</a><br /> <br /> <a href="http://www.youtube.com/watch?v=EBtr2jRH7tk">15- Problemas ambientais</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-61685140128462089682011-05-20T12:57:00.000-07:002011-05-20T12:57:58.277-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj_rkJBCuONgO7HFHbON8rv-NK8iZUgVkR-u4aeO4H5BNCwtNsf_mJFntgOOKt_Js02u7mzn32NMDSk_67b4qGWGfzZvwwhCUUKbt1XpnICN5EBXiSgur94GzbSZpqMhFyTuufdvl_g-j2u/s1600/l.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="192" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj_rkJBCuONgO7HFHbON8rv-NK8iZUgVkR-u4aeO4H5BNCwtNsf_mJFntgOOKt_Js02u7mzn32NMDSk_67b4qGWGfzZvwwhCUUKbt1XpnICN5EBXiSgur94GzbSZpqMhFyTuufdvl_g-j2u/s320/l.jpg" width="320" />&nbsp;</a></div><div class="separator" style="clear: both; text-align: center;"><br /> </div><a href="http://www.youtube.com/watch?v=2vbuoC2j8Bw">1- Pré-modernismo</a><br /> <br /> <a href="http://www.youtube.com/watch?v=DlzcQiu1xgo">2- Vanguarda Européia</a><br /> <br /> <a href="http://www.youtube.com/watch?v=GwnZoaS0Sic">3- Modernismo em Portugal</a><br /> <br /> <a href="http://www.youtube.com/watch?v=9oXpYNjTuqk">4- Modernismo no Brasil</a><br /> <br /> <a href="http://www.youtube.com/watch?v=ki2s47VPWNM">5- Modernismo no Brasil- 1ª fase</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-11978764043430168402011-05-20T12:42:00.000-07:002011-05-20T12:42:06.543-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEioCWVyN7ts36VBWE7C2rCRqgieXisznE3MM9XUb_yOhX-8DpwqdhTY7o2mldfDIC_ZrTC4ybyZ7N1hSPd-Q-K2KB1dB-DjxnY-js2Rzx4XmqxWhoHUiPMqWWX43qT8cgH9JxeChbpHAVuM/s1600/q.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="316" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEioCWVyN7ts36VBWE7C2rCRqgieXisznE3MM9XUb_yOhX-8DpwqdhTY7o2mldfDIC_ZrTC4ybyZ7N1hSPd-Q-K2KB1dB-DjxnY-js2Rzx4XmqxWhoHUiPMqWWX43qT8cgH9JxeChbpHAVuM/s320/q.jpg" width="320" /></a></div><a href="http://www.youtube.com/watch?v=RhTKH1HALI0">1- PH e PHO</a><br /> <br /> <a href="http://www.youtube.com/watch?v=wteV9bQNhiI">2- Pilha eletroquímica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=f7pRHHnhd7s">3- Eletrólise</a><br /> <br /> <a href="http://www.youtube.com/watch?v=oLDH3nCi8UY">4- Química orgânica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=FJ9QL3buP2A">5- Nomenclatura de compostos orgânicos e hidrocarbonetos</a><br /> <br /> <a href="http://www.youtube.com/watch?v=YtD75whXhss">6- Funções orgânicas</a><br /> <br /> <a href="http://www.youtube.com/watch?v=L6G9fa2_cVo">7- Reações orgânicas</a><br /> <br /> <a href="http://www.youtube.com/watch?v=BcZ8hydno8U">8- Polímeros naturais e sintéticos</a><br /> <br /> <a href="http://www.youtube.com/watch?v=xbM4qEZVF5s">9- Radioatividade</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-52525444620751246082011-05-20T12:19:00.000-07:002011-05-20T13:00:30.954-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEioCWVyN7ts36VBWE7C2rCRqgieXisznE3MM9XUb_yOhX-8DpwqdhTY7o2mldfDIC_ZrTC4ybyZ7N1hSPd-Q-K2KB1dB-DjxnY-js2Rzx4XmqxWhoHUiPMqWWX43qT8cgH9JxeChbpHAVuM/s1600/q.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="316" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEioCWVyN7ts36VBWE7C2rCRqgieXisznE3MM9XUb_yOhX-8DpwqdhTY7o2mldfDIC_ZrTC4ybyZ7N1hSPd-Q-K2KB1dB-DjxnY-js2Rzx4XmqxWhoHUiPMqWWX43qT8cgH9JxeChbpHAVuM/s320/q.jpg" width="320" /></a></div><a href="http://www.youtube.com/watch?v=kZwIeEyVEbE">1- Elemento ,substância e mistura</a><br /> <br /> <a href="http://www.youtube.com/watch?v=VqgDB2oChEA">2- Estrutura do átomo</a><br /> <br /> <a href="http://www.youtube.com/watch?v=vKtVWX9Gd84">3- Configuração eletrônica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=2KUXB7ZZS2s">4- Tabela periódica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=sEe4RVbMgrU">5- Ligaçãoes quimicas</a><br /> <br /> <a href="http://www.youtube.com/watch?v=1ETdwkk0AVg">6- Funções inorgânicas</a><br /> <br /> <a href="http://www.youtube.com/watch?v=A99LrJQOLWM">7- Funções inorgânocas II</a><br /> <br /> <a href="http://www.youtube.com/watch?v=7dwwWmWPPTI">8- Reações de dupla troca</a><br /> <br /> <a href="http://www.youtube.com/watch?v=8DBUUawMdTE">9- Quantidade de matéria</a><br /> <br /> <a href="http://www.youtube.com/watch?v=bB4EB3wrPck">10- Estequiometria</a><br /> <br /> <a href="http://www.youtube.com/watch?v=y29ml3PCTZ4">11- Oxidação e redução</a><br /> <br /> <a href="http://www.youtube.com/watch?v=XBP3WxwIXHY">12- Soluções</a><br /> <br /> <a href="http://www.youtube.com/watch?v=X-hoQ5CU7UI">13- Termoquímica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=LncAC4Pv_ok">14- Cinética química</a><br /> <br /> <a href="http://www.youtube.com/watch?v=FhzmjmPKNQc">15- Equilíbrio químico</a><br /> <br /> <a href="http://www.youtube.com/watch?v=1tQXXgUlf3I">16- Deslocamento do equilíbrio</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-88132678425982344222011-05-20T10:52:00.000-07:002011-05-20T10:52:15.195-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjoLfEVqqaoN4bLTSTMfub4ChFxKP2jpe-7CLYWdxK-uu472n-zWveDMzce80HUMbjRWaZTG81X_Zi651cfxWtLueoB0AjQDyQ_TLC9vgLHbZg6l4DD15WEJJF5oREYyGurzTYUvKYWxmal/s1600/g.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="296" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjoLfEVqqaoN4bLTSTMfub4ChFxKP2jpe-7CLYWdxK-uu472n-zWveDMzce80HUMbjRWaZTG81X_Zi651cfxWtLueoB0AjQDyQ_TLC9vgLHbZg6l4DD15WEJJF5oREYyGurzTYUvKYWxmal/s320/g.jpg" width="320" />&nbsp;</a></div><div class="separator" style="clear: both; text-align: center;"><br /> </div><br /> <br /> <a href="http://www.youtube.com/watch?v=Y_k8dm7zvaA">1- Geometria plana</a><br /> <br /> <a href="http://www.youtube.com/watch?v=bcWxVFBQbP8">2- Geometria plana II</a><br /> <br /> <a href="http://www.youtube.com/watch?v=JfAwi3Jjxyc">3- Polígono e quadriláteros notáveis</a><br /> <br /> <a href="http://www.youtube.com/watch?v=HekRVREoKPM">4- Teorema de Tales</a><br /> <br /> <a href="http://www.youtube.com/watch?v=-86BAo-LBm0">5- Lugares geométricos</a><br /> <br /> <a href="http://www.youtube.com/watch?v=jqcuezenrLM">6- Áreas de figuras planas</a><br /> <br /> <a href="http://www.youtube.com/watch?v=FLvaffpr6lM">7- Relações trigonométricas nos triângulos retângulos </a><br /> <br /> <a href="http://www.youtube.com/watch?v=HP0968hANnA">8- Funções trigonométricas no ciclo trigonométrico</a><br /> <br /> <a href="http://www.youtube.com/watch?v=kfjy3mLwxsM">9- Funções trigonométricas no ciclo trigonométrico II</a><br /> <br /> <a href="http://www.youtube.com/watch?v=LLGg2abcngg">10- Arcos</a><br /> <br /> <a href="http://www.youtube.com/watch?v=ND_TaDEQMFE">11- Relações trigonométricas no triângulos quaisquer</a><br /> <br /> <a href="http://www.youtube.com/watch?v=Aq35vWT-SUA">12- Circunferência</a><br /> <br /> <a href="http://www.youtube.com/watch?v=G0T81ZKsuDE">13- Crônicas</a><br /> <br /> <a href="http://www.youtube.com/watch?v=BZ2v7kmdAF4">14- Primas e cilíndros</a><br /> <br /> <a href="http://www.youtube.com/watch?v=Zh-NcR6IdUg">15- Pirâmides</a><br /> <br /> <a href="http://www.youtube.com/watch?v=lQGmaEsChUY">16- Cones e troncos</a><br /> <br /> <a href="http://www.youtube.com/watch?v=ixs75RJLKyk">17- Esfera e partes</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-6482093158637501472011-05-20T10:18:00.003-07:002011-05-20T10:21:14.247-07:00<div class="separator" style="clear: both; text-align: center;"><a href="http://www.blogger.com/post-edit.g?blogID=948238229001608521&amp;postID=648209315863750147" style="margin-left: 1em; margin-right: 1em;"><img alt="" border="0" 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" /></a></div><br /> <a href="http://www.youtube.com/watch?v=6X229LWmUP8">1- Potênciação</a><br /> <br /> <a href="http://www.youtube.com/watch?v=kgSOdmDdWy4">2- Radiciação</a><br /> <br /> <a href="http://www.youtube.com/watch?v=aTzR97rEpmk">3-Conjuntos</a><br /> <br /> <a href="http://www.youtube.com/watch?v=-efSyzKN5KE">4- Funções</a><br /> <br /> <a href="http://www.youtube.com/watch?v=luM9XTfgsAM">5-Propriedades das funções</a><br /> <br /> <a href="http://www.youtube.com/watch?v=lbKXphrJZ5A">6-Funções de 1º e 2º graus</a><br /> <br /> <a href="http://www.youtube.com/watch?v=Pz4xG3mcYfE">7- Inequações de 1º e 2º graus</a><br /> <br /> <a href="http://www.youtube.com/watch?v=LKo0RHjWc0s">8- Vértice da parábola</a><br /> <br /> <a href="http://www.youtube.com/watch?v=xIC8JIohHTU">9- Função exponencial e logarítimos</a><br /> <br /> <a href="http://www.youtube.com/watch?v=3Yqk4Sdi5UE">10- Função logarítmicas</a><br /> <br /> <a href="http://www.youtube.com/watch?v=4mAUD6SvyXI">11- Numero real</a><br /> <br /> <a href="http://www.youtube.com/watch?v=lwB6cwk8QdM">12- Progreção aritmética</a><br /> <br /> <a href="http://www.youtube.com/watch?v=gvlwXK5voQ4">13- Progreção aritmética II</a><br /> <br /> <a href="http://www.youtube.com/watch?v=ernlyYWcZEQ">14- Progreção geométrica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=T-NsBVrrUgA">15-Progreção geométrica II</a><br /> <br /> <a href="http://www.youtube.com/watch?v=f1RJ0v6dOT8">16- Matrizaes</a><br /> <br /> <a href="http://www.youtube.com/watch?v=dQUae3arrac">17- Matrizaes e determinantes</a><br /> <br /> <a href="http://www.youtube.com/watch?v=FW07eVF8Hkk">18- Geometria analítica</a><br /> <br /> <a href="http://www.youtube.com/watch?v=YnJiZZF4L8I">19- Equação da reta</a><br /> <br /> <a href="http://www.youtube.com/watch?v=jmBJS_-6pBQ">20- Estudo da reta</a>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;<div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-37804630771226336822011-05-19T19:56:00.000-07:002011-05-20T07:10:00.267-07:00<div class="separator" style="clear: both; text-align: center;"></div><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjJjPp_PBc8V390x1nt1ZUocgVhohQZ80m1czfd3wIl602aIV9xFx7H1zuTMyp79Z-zIfjoeCk9t-lYfNYntLCITlbEaHMNdhfMQbht-2vm7VIMBG6bOHJvoxsN63ZiVi7igWWCzvZhoQnl/s1600/fisica+vol1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjJjPp_PBc8V390x1nt1ZUocgVhohQZ80m1czfd3wIl602aIV9xFx7H1zuTMyp79Z-zIfjoeCk9t-lYfNYntLCITlbEaHMNdhfMQbht-2vm7VIMBG6bOHJvoxsN63ZiVi7igWWCzvZhoQnl/s1600/fisica+vol1.jpg" /></a></div><br /> <br /> <a href="http://www.4shared.com/video/zHBW-H8w/01_Cinemtica.html">1-Cinemática</a><br /> <br /> <a href="http://www.4shared.com/video/rVqffZHO/02_Movimentos.html">2- Movimentos</a><br /> <br /> <a href="http://www.4shared.com/video/Yz_Mwk6C/03_Vetores.html">3- Vetores</a><br /> <br /> <a href="http://www.4shared.com/video/Tc6hYyYd/04_Movimento_Circular.html">4-Movimento circular</a><br /> <br /> <a href="http://www.4shared.com/video/82HOLMQG/05_Leis_de_Newton.html">5- Leis de Newton</a><br /> <br /> <a href="http://www.4shared.com/video/dFzWfGS4/06_Atrito.html">6-Atrito</a><br /> <br /> <a href="http://www.4shared.com/video/fa3u6Q1L/07_Fora_Resultante.html">7-Força resultante</a><br /> <br /> <a href="http://www.4shared.com/video/9LV2rST7/08_Trabalho_e_Potncia.html">8- Trabalho e potência</a><br /> <br /> <a href="http://www.4shared.com/file/Uoo-PNVX/09_Campo_Magntico_e_Dinmica_de.html">9- Campo magnético e dinâmica de partículas</a><br /> <br /> <a href="http://www.4shared.com/video/ZOlrTwKI/10_Impulso_e_Quantidade_de_Mov.html">10- Impulso e quantidade de movimento</a><br /> <br /> <a href="http://www.4shared.com/video/osCYSQCI/11_Hidrosttica.html">11- Hidrostática</a><br /> <br /> <a href="http://www.4shared.com/video/rxrlV7cZ/12_Termometria.html">12- Termometria</a><br /> <br /> <a href="http://www.4shared.com/video/_QIS2p70/13_Calorimetria.html">13- Calorimetria</a><br /> <br /> <a href="http://www.4shared.com/video/03bxp3fR/14_Transmisso_de_Calor_e_Dilat.html">14- Transmissão de calor e dilatação térmica</a><br /> <br /> <a href="http://www.4shared.com/video/VCAMpOj7/15_Gases_Perfeitos.html">15- Gases perfeitos</a><br /> <br /> <a href="http://www.4shared.com/video/v6N4-jUw/16_Termodinmica.html">16- Termodinâmica</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-80345365548867312352011-05-19T18:46:00.000-07:002011-05-19T19:45:15.890-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh4W1t2guel7dQ4eNLbtOriWyEmQutXgOjVZOJ0YxsbzBO7eNUVCL4-c0ryIqRxOD6auIA9hlL2pQcCyemOXdqhOeH6LUlqZAaoPymD-HfZx5RPkfLi2HinuutY4rxhzlSFNJl2o9sSK_Vh/s1600/i.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh4W1t2guel7dQ4eNLbtOriWyEmQutXgOjVZOJ0YxsbzBO7eNUVCL4-c0ryIqRxOD6auIA9hlL2pQcCyemOXdqhOeH6LUlqZAaoPymD-HfZx5RPkfLi2HinuutY4rxhzlSFNJl2o9sSK_Vh/s1600/i.jpg" /></a></div><br /> <a href="http://www.4shared.com/video/2StVJxmW/01_Espelhos.html">1- Espelhos</a><br /> <br /> <a href="http://www.4shared.com/video/ODuQzhRT/02_Refrao_da_Luz.html">2- Refração da luz</a><br /> <br /> <a href="http://www.4shared.com/video/ONGC7Phw/03_Ondulatria.html">3- Ondulatória</a><br /> <br /> <a href="http://www.4shared.com/video/Jm9GCSy-/04_Carga_e_Corrente_Eltrica.html">4- Carga e corrente elétrica</a><br /> <br /> <a href="http://www.4shared.com/video/jj-eBSb-/05_Leis_de_OHM_e_Resistores.html">5-Leis de OHM e resistores</a><br /> <br /> <a href="http://www.4shared.com/video/-JeI0bzu/06_Geraes_Receptores_e_Potncia.html">6-Gerações,receptores e potência</a><br /> <br /> <a href="http://www.4shared.com/video/IjE89JV2/07_Eletrizao_e_Fora_Eletrostti.html">7-Eletrização e força eletrostática</a><br /> <br /> <a href="http://www.4shared.com/video/4Rz2ecEy/08_Campo_Eltrico_e_Potencial_E.html">8- Campo elétrico e potencial elétrico</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-7342459450932474302011-05-19T17:57:00.000-07:002011-05-20T07:13:41.167-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhqz-FSy2OBD3D48aetuz_VKebwL09_pjt8w1SVjK3n9l8le4lAm84Koez46ItW1cYqMg0f-gzEERHL0AQO6UhycidIB11a2iLZG2lXGCHFwOpsYJz8aejYg78cm1PHpT7ecd2M2Yt4em27/s1600/S.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="215" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhqz-FSy2OBD3D48aetuz_VKebwL09_pjt8w1SVjK3n9l8le4lAm84Koez46ItW1cYqMg0f-gzEERHL0AQO6UhycidIB11a2iLZG2lXGCHFwOpsYJz8aejYg78cm1PHpT7ecd2M2Yt4em27/s320/S.jpg" width="320" /></a></div><br /> <br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; <a href="http://www.4shared.com/document/lC9sbqL3/simulado_geral_100.html">Download</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-21968759963944455932011-05-15T18:00:00.000-07:002011-05-20T07:11:27.342-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhjsQLfbrPtKCnV6BGGqHttv_6ElbR7fNjEvbKn7CI7o3iCNR4IZwwkFjsJ_NrPDbJT6OxyCV1YzPX6neSMFAfGP4jurmBprVlqovgKTSu_oOPkR-pe6Z9EiVTOaLlo7TqftshaNCl-A-f8/s1600/f.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhjsQLfbrPtKCnV6BGGqHttv_6ElbR7fNjEvbKn7CI7o3iCNR4IZwwkFjsJ_NrPDbJT6OxyCV1YzPX6neSMFAfGP4jurmBprVlqovgKTSu_oOPkR-pe6Z9EiVTOaLlo7TqftshaNCl-A-f8/s320/f.jpg" width="228" />&nbsp;</a></div><div class="separator" style="clear: both; text-align: center;"><br /> </div><div class="separator" style="clear: both; text-align: center;"><br /> </div><div class="separator" style="clear: both; text-align: center;"><a href="http://www.4shared.com/document/eJN2V4bd/fuvest_2afase__descomplicada.html">Download</a>&nbsp;</div><div class="separator" style="clear: both; text-align: center;"><br /> </div><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-9635585309176720582011-05-14T19:00:00.000-07:002011-05-20T07:14:50.350-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjh89HTs8swtR4Xs0Kou1VdUF5-xH8SfuXlYG38evDNBZ5qwtv5SWOcbFAUh_fK-7Spv4Nlqxfu7-qsWMnvT1BN5-gtDn5jIL6yCAdEOifg0GbgxBu2gm9cl_azcg1S29Sk2oGR0hwyKlyp/s1600/images.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjh89HTs8swtR4Xs0Kou1VdUF5-xH8SfuXlYG38evDNBZ5qwtv5SWOcbFAUh_fK-7Spv4Nlqxfu7-qsWMnvT1BN5-gtDn5jIL6yCAdEOifg0GbgxBu2gm9cl_azcg1S29Sk2oGR0hwyKlyp/s1600/images.jpg" /></a></div><br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;<br /> <br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; <a href="http://www.4shared.com/document/MHjv7AkM/Apostilas-Matematica_Para_Conc.html">Download</a><br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;<div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-57178994583081272152011-05-14T18:53:00.000-07:002011-05-20T07:11:27.343-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgd5-lgzxzGoMh8N0ap_QsZ3E3XiPXSgvboMOfvkqhQ_6tEmaOVUJAq5A6GzwMLP9XwT1UT51PcWNPDSmEixBZVUoa183zu0OYWqSOhsxsdT_tOlNVSbKi_mXZOn5TniJYZ5KrO7Jx_R91I/s1600/index.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgd5-lgzxzGoMh8N0ap_QsZ3E3XiPXSgvboMOfvkqhQ_6tEmaOVUJAq5A6GzwMLP9XwT1UT51PcWNPDSmEixBZVUoa183zu0OYWqSOhsxsdT_tOlNVSbKi_mXZOn5TniJYZ5KrO7Jx_R91I/s1600/index.jpg" /></a></div>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;<br /> <br /> <br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; <a href="http://www.4shared.com/document/XldJL9Tq/Apostilas_-_Raciocinio_Logico_.html">Download</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-18247600850912624752011-05-09T20:45:00.000-07:002011-05-20T07:15:27.639-07:00<a href="http://universododownloadgratis.blogspot.com/2011/05/resumo-de-exercicios-de-portugues.html?spref=bl">Universo do Download: Resumo de exercícios de português</a>: " Download"<div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-70248603028398716322011-05-09T20:11:00.000-07:002011-05-20T07:13:41.168-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjaecn7plRnY7U-Y8bR0r86L9fJZfXrBJtPDvkF2myH0Pk1HuzCBx7hl1Yt0EBmaj0Kot243Q_BXMr07Xq-PukLTTaR-TPEfCpNSTGRkjJX_oz_Vg5aaqjDLKjzEFzl1I7d9XCIH3N0bdbc/s1600/simuladaoGE_Q_CHumanas_bx_15e1.pdf.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320px" j8="true" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjaecn7plRnY7U-Y8bR0r86L9fJZfXrBJtPDvkF2myH0Pk1HuzCBx7hl1Yt0EBmaj0Kot243Q_BXMr07Xq-PukLTTaR-TPEfCpNSTGRkjJX_oz_Vg5aaqjDLKjzEFzl1I7d9XCIH3N0bdbc/s320/simuladaoGE_Q_CHumanas_bx_15e1.pdf.jpg" width="225px" /></a></div><br /> <br /> <br /> <br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;<a href="http://www.4shared.com/document/_UypUV9Y/simuladaoGE_Q_CHumanas_bx_15e1.html">Download</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com2tag:blogger.com,1999:blog-948238229001608521.post-86999734578171759812011-05-04T20:25:00.000-07:002011-05-20T07:14:50.351-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhz9fgQ_UVkm8YnW7G0RDV9dfQNc8kyyRoiN9ocKWJ3F1ZpInd3Pq4O1QQuWIOKo1_AOrSpNkCbz8B9z-03dLJZBm-6Xr_WnBTegv7wZf6AUTWBRV-3dipQ_PJ_iqmUKk9JtyH2sZx7N2_k/s1600/p.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhz9fgQ_UVkm8YnW7G0RDV9dfQNc8kyyRoiN9ocKWJ3F1ZpInd3Pq4O1QQuWIOKo1_AOrSpNkCbz8B9z-03dLJZBm-6Xr_WnBTegv7wZf6AUTWBRV-3dipQ_PJ_iqmUKk9JtyH2sZx7N2_k/s1600/p.jpg" /></a></div>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;<br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp; <a href="http://www.4shared.com/document/hfQcN2oH/apostila-resumo-e-exercicios-d.html">Download</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-34922868965336917002011-05-04T11:21:00.000-07:002011-05-20T07:12:33.288-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg_aB7Fd4N9Ls-eqc2rCQSG7ctukyq9ya95rSOR9EZSeCUicZfHl4v55fvDZWaxdf1Wg8_0hpAtX7lon1FPS1fNTdrdMIAkBHU32nemxJ5IAo94aT_2QjpTBi49wbv0vZJXgJPhbnq4SKRX/s1600/Matematica.pdf.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg_aB7Fd4N9Ls-eqc2rCQSG7ctukyq9ya95rSOR9EZSeCUicZfHl4v55fvDZWaxdf1Wg8_0hpAtX7lon1FPS1fNTdrdMIAkBHU32nemxJ5IAo94aT_2QjpTBi49wbv0vZJXgJPhbnq4SKRX/s1600/Matematica.pdf.jpg" /></a></div><br /> <br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; <a href="http://www.4shared.com/document/IaU2itCP/Espanhol.html">Download</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-41507672628761996062011-05-04T11:20:00.000-07:002011-05-20T07:12:33.289-07:00<div class="separator" style="clear: both; text-align: center;"><a 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1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh7xEceVp4CyOp5VwVfgxrVaJl68cpNADUkpkW9wlO0XVUdo72oeUB9c41zigpJ2AeaXERZqxGteqYruHOzngvfvhVAPR4ILxvU5dsIV0IDO0jQcX01v1Zv6RsvB9st6360QKNMXWKGTYgz/s1600/Matematica.pdf.jpg" /></a></div>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; <a href="http://www.4shared.com/document/rOBUVokJ/Quimica.html">Download</a><div class="blogger-post-footer">--></div>Enem 2012http://www.blogger.com/profile/08121088096787666286noreply@blogger.com0tag:blogger.com,1999:blog-948238229001608521.post-7999700572622444712011-05-04T11:05:00.000-07:002011-05-20T07:12:33.291-07:00<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjYbm97UpraOrAh7SvKErYJ3_upFLJ-O0nCiTsF4JmGjajmr0u1JU0F9-mzBabr0HQGgUJPiKVosetYK2Sshh7J8QZBQod41Lth9t0yCm2hHMXlNH_HbSA9_Zp_WN5FL5mKOE1JG8PYyPSA/s1600/Matematica.pdf.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjYbm97UpraOrAh7SvKErYJ3_upFLJ-O0nCiTsF4JmGjajmr0u1JU0F9-mzBabr0HQGgUJPiKVosetYK2Sshh7J8QZBQod41Lth9t0yCm2hHMXlNH_HbSA9_Zp_WN5FL5mKOE1JG8PYyPSA/s1600/Matematica.pdf.jpg" /></a></div><div class="separator" style="clear: both; text-align: center;"></div>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;<br /> &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp; <a href="http://www.4shared.com/document/LV-NDNOU/Fisica.html">Download</a>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; <br /> 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