{"id":6693,"date":"2011-04-04T23:49:52","date_gmt":"2011-04-04T22:49:52","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=6693"},"modified":"2022-01-17T18:25:30","modified_gmt":"2022-01-17T18:25:30","slug":"a-altura-da-arvore","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=6693","title":{"rendered":"A altura da \u00e1rvore"},"content":{"rendered":"<p><ul id='GTTabs_ul_6693' class='GTTabs' style='display:none'>\n<li id='GTTabs_li_0_6693' class='GTTabs_curr'><a  id=\"6693_0\" onMouseOver=\"GTTabsShowLinks('Enunciado'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Enunciado<\/a><\/li>\n<li id='GTTabs_li_1_6693' ><a  id=\"6693_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_6693'>\n<span class='GTTabs_titles'><b>Enunciado<\/b><\/span><\/p>\n<p>Admitindo que os raios solares s\u00e3o paralelos entre si, calcula a altura da \u00e1rvore.<\/p>\n<p style=\"text-align: center;\"><a href=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8Pag133-9.jpg\"><img loading=\"lazy\" decoding=\"async\" data-attachment-id=\"6694\" data-permalink=\"https:\/\/www.acasinhadamatematica.pt\/?attachment_id=6694\" data-orig-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8Pag133-9.jpg\" data-orig-size=\"578,445\" data-comments-opened=\"1\" data-image-meta=\"{&quot;aperture&quot;:&quot;0&quot;,&quot;credit&quot;:&quot;&quot;,&quot;camera&quot;:&quot;HP pstc4380&quot;,&quot;caption&quot;:&quot;&quot;,&quot;created_timestamp&quot;:&quot;0&quot;,&quot;copyright&quot;:&quot;&quot;,&quot;focal_length&quot;:&quot;0&quot;,&quot;iso&quot;:&quot;0&quot;,&quot;shutter_speed&quot;:&quot;0&quot;,&quot;title&quot;:&quot;&quot;}\" data-image-title=\"\u00c1rvore\" data-image-description=\"\" data-image-caption=\"\" data-large-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8Pag133-9.jpg\" class=\"aligncenter size-full wp-image-6694\" title=\"\u00c1rvore\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8Pag133-9.jpg\" alt=\"\" width=\"347\" height=\"267\" srcset=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8Pag133-9.jpg 578w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8Pag133-9-300x230.jpg 300w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8Pag133-9-150x115.jpg 150w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8Pag133-9-400x307.jpg 400w\" sizes=\"auto, (max-width: 347px) 100vw, 347px\" \/><\/a><\/p>\n<p><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_next'><a href='#GTTabs_ul_6693' onClick='GTTabs_show(1,6693)'>Resolu\u00e7\u00e3o &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_1_6693'>\n<span class='GTTabs_titles'><b>Resolu\u00e7\u00e3o<\/b><\/span><!--more--><\/p>\n<p style=\"text-align: center;\"><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\":574,\r\n\"height\":433,\r\n\"showMenuBar\":false,\r\n\"showAlgebraInput\":false,\r\n\"showToolBar\":false,\r\n\"customToolBar\":\"0 39 | 1 501 67 , 5 19 , 72 | 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 | 30 29 54 32 31 33 | 17 26 62 73 , 14 68 | 25 52 60 61 | 40 41 42 , 27 28 35 , 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is3D=is 3D applet using 3D view, AV=Algebra View, SV=Spreadsheet View, CV=CAS View, EV2=Graphics View 2, CP=Construction Protocol, PC=Probability Calculator, DA=Data Analysis, FI=Function Inspector, PV=Python, macro=Macro View\r\nvar views = {'is3D': 0,'AV': 0,'SV': 0,'CV': 0,'EV2': 0,'CP': 1,'PC': 0,'DA': 0,'FI': 0,'PV': 0,'macro': 0};\r\nvar applet = new GGBApplet(parameters, '5.0', views);\r\nwindow.onload = function() {applet.inject('ggbApplet')};\r\n<\/script><\/p>\n<p>Os tri\u00e2ngulos [ABC] e [ADE] s\u00e3o semelhantes, pois possuem dois \u00e2ngulos geometricamente iguais, cada um a cada um, de um para o outro dos tri\u00e2ngulos.<\/p>\n<p>Consequentemente, os lados correspondentes t\u00eam comprimentos diretamente proporcionais. Assim, temos:<\/p>\n<p>\\[\\frac{\\overline{AB}}{1,80}=\\frac{9,45}{2,70}\\Leftrightarrow \\overline{AB}=\\frac{1,80\\times 9,45}{2,70}\\Leftrightarrow \\overline{AB}=6,3\\]<\/p>\n<p>Portanto, a \u00e1rvore tem 6,3 metros de altura.<\/p><\/p>\n<div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_6693' onClick='GTTabs_show(0,6693)'>&lt;&lt; Enunciado<\/a><\/span><\/div><\/div>\n\n","protected":false},"excerpt":{"rendered":"<p>Enunciado Resolu\u00e7\u00e3o Enunciado Admitindo que os raios solares s\u00e3o paralelos entre si, calcula a altura da \u00e1rvore. Resolu\u00e7\u00e3o &gt;&gt; Resolu\u00e7\u00e3o &lt;&lt; Enunciado<\/p>\n","protected":false},"author":1,"featured_media":20516,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_jetpack_memberships_contains_paid_content":false,"footnotes":""},"categories":[100,97,151],"tags":[149],"series":[],"class_list":["post-6693","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-8--ano","category-aplicando","category-semelhanca-de-triangulos-8--ano","tag-semelhanca-de-triangulos"],"views":3873,"jetpack_featured_media_url":"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2011\/04\/8V1Pag133-9_520x245.png","jetpack_sharing_enabled":true,"jetpack_likes_enabled":true,"_links":{"self":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/6693","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=6693"}],"version-history":[{"count":0,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/6693\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/media\/20516"}],"wp:attachment":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=6693"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=6693"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=6693"},{"taxonomy":"series","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fseries&post=6693"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}