{"id":5262,"date":"2025-02-27T09:00:03","date_gmt":"2025-02-27T12:00:03","guid":{"rendered":"https:\/\/atividademapa.com\/?post_type=product&#038;p=5262"},"modified":"2025-03-01T16:44:51","modified_gmt":"2025-03-01T19:44:51","slug":"atividade-1-mat-geometria-analitica-51_2025","status":"publish","type":"product","link":"https:\/\/atividademapa.com\/?product=atividade-1-mat-geometria-analitica-51_2025","title":{"rendered":"ATIVIDADE 1 &#8211; MAT &#8211; GEOMETRIA ANAL\u00cdTICA &#8211; 51_2025"},"content":{"rendered":"<p>ATIVIDADE 1 &#8211; MAT &#8211; GEOMETRIA ANAL\u00cdTICA &#8211; 51_2025<\/p>\n<p>1\u00aa \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 QUEST\u00c3O<\/p>\n<table cellspacing=\"0\">\n<tbody>\n<tr>\n<td>\n<p class=\"s4\">O metano (CH4) \u00e9 um g\u00e1s inodoro e invis\u00edvel que tem mais de 80 vezes o poder de aquecimento do di\u00f3xido de carbono. O metano \u00e9 o principal componente do g\u00e1s que aquece nossas casas e alimenta nossos fog\u00f5es, e \u00e9 um dos principais subprodutos da perfura\u00e7\u00e3o de petr\u00f3leo e g\u00e1s.<\/p>\n<p class=\"s4\">Um corpo internacional de cientistas concluiu que a concentra\u00e7\u00e3o de metano na atmosfera \u00e9 maior agora do que em qualquer outro momento em pelo menos 800 mil anos. \u00c9 respons\u00e1vel por at\u00e9 um ter\u00e7o do aquecimento global que o planeta experimentou at\u00e9 agora, conforme a Ag\u00eancia de Prote\u00e7\u00e3o Ambiental dos Estados Unidos (EPA).<\/p>\n<p class=\"s4\"><a class=\"s5\" href=\"http:\/\/www.cnnbrasil.com.br\/internacional\" target=\"_blank\" rel=\"noopener\">Fonte: adaptado de: https:\/\/<\/a>www.cnnbrasil.com.br\/internacional. Acesso: 30 jan. 2025.<\/p>\n<p class=\"s4\">Uma mol\u00e9cula de metano \u00e9 constitu\u00edda de um \u00e1tomo de carbono e quatro \u00e1tomos de hidrog\u00eanio. A geometria dessa mol\u00e9cula \u00e9 a de um tetraedro regular, em que o \u00e1tomo de carbono ocupa o centro do tetraedro e os \u00e1tomos de hidrog\u00eanio est\u00e3o ocupando, cada um, um dos v\u00e9rtices do tetraedro (s\u00e3o eles: (1,0,0); (0,1,0); (0,0,1) e (1,1,1)), como ilustrado na figura a seguir:<\/p>\n<p>&nbsp;<\/p>\n<table border=\"0\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td><img loading=\"lazy\" decoding=\"async\" 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width=\"461\" height=\"421\" \/><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>&nbsp;<\/p>\n<p class=\"s4\">Fonte: adaptada de: STEWART, J.\u00a0<b>C\u00e1lculo<\/b>. S\u00e3o Paulo: Cengage Learning, 2013. v. 2.<\/p>\n<p class=\"s4\">Considerando que os \u00e1tomos de hidrog\u00eanio ocupam os seguintes v\u00e9rtices do tetraedro: (1,0,0), (0,1,0), (0,0,1) e (1,1,1), resolva os itens que seguem:<\/p>\n<ol id=\"l1\">\n<li data-list-text=\"A)\">\n<p class=\"s4\">Assumindo que as dist\u00e2ncias entre os \u00e1tomos de carbono e hidrog\u00eanio sejam todas iguais, determine as coordenadas do \u00e1tomo de carbono.<\/p>\n<\/li>\n<li data-list-text=\"B)\">\n<p class=\"s4\">Determine o comprimento da liga\u00e7\u00e3o C-H e H-H, ou seja, determine as dist\u00e2ncias entre um \u00e1tomo de carbono e um de hidrog\u00eanio e entre dois \u00e1tomos de hidrog\u00eanio.<\/p>\n<\/li>\n<\/ol>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n","protected":false},"excerpt":{"rendered":"<p>ATIVIDADE 1 &#8211; MAT &#8211; GEOMETRIA ANAL\u00cdTICA &#8211; 51_2025 1\u00aa \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 QUEST\u00c3O O metano (CH4) \u00e9 um g\u00e1s inodoro e<\/p>\n","protected":false},"featured_media":2326,"template":"","meta":{"_monsterinsights_skip_tracking":false,"_monsterinsights_sitenote_active":false,"_monsterinsights_sitenote_note":"","_monsterinsights_sitenote_category":0},"product_brand":[],"product_cat":[41],"product_tag":[],"class_list":{"0":"post-5262","1":"product","2":"type-product","3":"status-publish","4":"has-post-thumbnail","6":"product_cat-matematica","8":"first","9":"instock","10":"downloadable","11":"virtual","12":"purchasable","13":"product-type-simple"},"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v27.4 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>ATIVIDADE 1 - MAT - GEOMETRIA ANAL\u00cdTICA - 51_2025<\/title>\n<meta name=\"description\" content=\"Atividade ATIVIDADE 1 - MAT - GEOMETRIA ANAL\u00cdTICA - 51_2025 &#8902; Unicesumar. 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