{"id":25441,"date":"2023-04-28T17:01:47","date_gmt":"2023-04-28T16:01:47","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=25441"},"modified":"2023-05-05T15:06:30","modified_gmt":"2023-05-05T14:06:30","slug":"a-reta-ab-e-uma-reta-vertical","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=25441","title":{"rendered":"A reta AB \u00e9 uma reta vertical"},"content":{"rendered":"\n<p><ul id='GTTabs_ul_25441' class='GTTabs' style='display:none'>\n<li id='GTTabs_li_0_25441' class='GTTabs_curr'><a  id=\"25441_0\" onMouseOver=\"GTTabsShowLinks('Enunciado'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Enunciado<\/a><\/li>\n<li id='GTTabs_li_1_25441' ><a  id=\"25441_1\" onMouseOver=\"GTTabsShowLinks('Resolu\u00e7\u00e3o'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Resolu\u00e7\u00e3o<\/a><\/li>\n<\/ul>\n\n<div class='GTTabs_divs GTTabs_curr_div' id='GTTabs_0_25441'>\n<span class='GTTabs_titles'><b>Enunciado<\/b><\/span><\/p>\n<p>Considera, num referencial cartesiano, os pontos \\(A\\left( {a, &#8211; 4} \\right)\\) e \\(B\\left( {9,a} \\right)\\), sendo <em>a<\/em> um n\u00famero real.<\/p>\n<p>A reta AB \u00e9 uma reta vertical.<br \/>Qual \u00e9 o valor de <em>a<\/em>?<\/p>\n<p><strong>[A]<\/strong> \\(9\\)<br \/><strong>[B]<\/strong> \\( &#8211; 4\\)<br \/><strong>[C]<\/strong> \\(5\\)<br \/><strong>[D]<\/strong> \\( &#8211; \\frac{9}{4}\\)<\/p>\n<p><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_next'><a href='#GTTabs_ul_25441' onClick='GTTabs_show(1,25441)'>Resolu\u00e7\u00e3o &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_1_25441'>\n<span class='GTTabs_titles'><b>Resolu\u00e7\u00e3o<\/b><\/span><!--more--><\/p>\n<blockquote>\n<p>Considera, num referencial cartesiano, os pontos \\(A\\left( {a, &#8211; 4} \\right)\\) e \\(B\\left( {9,a} \\right)\\), sendo <em>a<\/em> um n\u00famero real.<\/p>\n<p>A reta AB \u00e9 uma reta vertical.<br \/>Qual \u00e9 o valor de <em>a<\/em>?<\/p>\n<p><strong>[A]<\/strong> \\(9\\)<br \/><strong>[B]<\/strong> \\( &#8211; 4\\)<br \/><strong>[C]<\/strong> \\(5\\)<br \/><strong>[D]<\/strong> \\( &#8211; \\frac{9}{4}\\)<\/p>\n<\/blockquote>\n<p><br \/>A op\u00e7\u00e3o correta \u00e9 <strong>[A]<\/strong> \\(9\\), pois, se a reta \u00e9 vertical, todos os pontos da reta t\u00eam igual abcissa.<\/p>\n<p><br \/><script src=\"https:\/\/cdn.geogebra.org\/apps\/deployggb.js\"><\/script>\r\n<div id=\"ggbApplet\" style=\"margin: 0 auto;\"><\/div>\r\n<script>\r\nvar parameters = {\r\n\"id\": \"ggbApplet\",\r\n\"width\":780,\r\n\"height\":512,\r\n\"showMenuBar\":false,\r\n\"showAlgebraInput\":false,\r\n\"showToolBar\":false,\r\n\"customToolBar\":\"0 39 73 62 | 1 501 67 , 5 19 , 72 75 76 | 2 15 45 , 18 65 , 7 37 | 4 3 8 9 , 13 44 , 58 , 47 | 16 51 64 , 70 | 10 34 53 11 , 24  20 22 , 21 23 | 55 56 57 , 12 | 36 46 , 38 49  50 , 71  14  68 | 30 29 54 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{applet.inject('ggbApplet')};\r\napplet.setPreviewImage('data:image\/png;base64,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','data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFAAAABQCAMAAAC5zwKfAAAAhFBMVEUAAABmZmb\/\/\/9qampsbGz+\/v6qqqpvb29ubm6enp6rq6t3d3d1dXVxcXH6+vqCgoJ+fn719fXv7+\/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class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_25441' onClick='GTTabs_show(0,25441)'>&lt;&lt; Enunciado<\/a><\/span><\/div><\/div>\n\n","protected":false},"excerpt":{"rendered":"<p>Enunciado Resolu\u00e7\u00e3o Enunciado Considera, num referencial cartesiano, os pontos \\(A\\left( {a, &#8211; 4} \\right)\\) e \\(B\\left( {9,a} \\right)\\), sendo a um n\u00famero real. A reta AB \u00e9 uma reta vertical.Qual \u00e9 o valor de&#46;&#46;&#46;<\/p>\n","protected":false},"author":1,"featured_media":19234,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_jetpack_memberships_contains_paid_content":false,"footnotes":""},"categories":[100,97,709],"tags":[424,344,712],"series":[],"class_list":["post-25441","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-8--ano","category-aplicando","category-graficos-de-funcoes-afins","tag-8-o-ano","tag-grafico","tag-retas-paralelas-aos-eixos-coordenados"],"views":81,"jetpack_featured_media_url":"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2021\/12\/Mat76.png","jetpack_sharing_enabled":true,"jetpack_likes_enabled":true,"_links":{"self":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/25441","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=25441"}],"version-history":[{"count":0,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/25441\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=25441"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=25441"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=25441"},{"taxonomy":"series","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fseries&post=25441"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}