{"id":6419,"date":"2010-12-22T23:52:13","date_gmt":"2010-12-22T23:52:13","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=6419"},"modified":"2022-01-19T19:23:50","modified_gmt":"2022-01-19T19:23:50","slug":"o-quarto-do-fernando","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=6419","title":{"rendered":"O quarto do Fernando"},"content":{"rendered":"<p><ul id='GTTabs_ul_6419' class='GTTabs' style='display:none'>\n<li id='GTTabs_li_0_6419' class='GTTabs_curr'><a  id=\"6419_0\" onMouseOver=\"GTTabsShowLinks('Enunciado'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Enunciado<\/a><\/li>\n<li id='GTTabs_li_1_6419' ><a  id=\"6419_1\" onMouseOver=\"GTTabsShowLinks('Dica'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Dica<\/a><\/li>\n<li id='GTTabs_li_2_6419' ><a  id=\"6419_2\" 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_6419'>\n<span class='GTTabs_titles'><b>Enunciado<\/b><\/span><\/p>\n<p><a href=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2.jpg\"><img loading=\"lazy\" decoding=\"async\" data-attachment-id=\"6421\" data-permalink=\"https:\/\/www.acasinhadamatematica.pt\/?attachment_id=6421\" data-orig-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2.jpg\" data-orig-size=\"434,333\" 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=\"Arm\u00e1rio\" data-image-description=\"\" data-image-caption=\"\" data-large-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2.jpg\" class=\"alignright wp-image-6421\" title=\"Arm\u00e1rio\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2-300x230.jpg\" alt=\"\" width=\"240\" height=\"184\" srcset=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2-300x230.jpg 300w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2-150x115.jpg 150w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2-400x306.jpg 400w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2.jpg 434w\" sizes=\"auto, (max-width: 240px) 100vw, 240px\" \/><\/a>O quarto do Fernando tem 2,45 m de altura.<\/p>\n<p>Ele comprou um arm\u00e1rio cujas medidas, em metros, est\u00e3o indicadas na figura.<\/p>\n<p>Ele conseguir\u00e1 colocar o arm\u00e1rio em p\u00e9 sem ser preciso desmont\u00e1-lo?<\/p>\n<p><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_next'><a href='#GTTabs_ul_6419' onClick='GTTabs_show(1,6419)'>Dica &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_1_6419'>\n<span class='GTTabs_titles'><b>Dica<\/b><\/span><!--more--><\/p>\n<p>Desloca o ponto P para colocar o arm\u00e1rio em p\u00e9.<\/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\":429,\r\n\"height\":335,\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 | 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\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\"};\r\n\/\/ 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><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_6419' onClick='GTTabs_show(0,6419)'>&lt;&lt; Enunciado<\/a><\/span><span class='GTTabs_nav_next'><a href='#GTTabs_ul_6419' onClick='GTTabs_show(2,6419)'>Resolu\u00e7\u00e3o &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_2_6419'>\n<span class='GTTabs_titles'><b>Resolu\u00e7\u00e3o<\/b><\/span><\/p>\n<p><a href=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2a.png\"><img loading=\"lazy\" decoding=\"async\" data-attachment-id=\"12472\" data-permalink=\"https:\/\/www.acasinhadamatematica.pt\/?attachment_id=12472\" data-orig-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2a.png\" data-orig-size=\"810,629\" data-comments-opened=\"1\" data-image-meta=\"{&quot;aperture&quot;:&quot;0&quot;,&quot;credit&quot;:&quot;&quot;,&quot;camera&quot;:&quot;&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;,&quot;orientation&quot;:&quot;0&quot;}\" data-image-title=\"O arm\u00e1rio do Fernando\" data-image-description=\"\" data-image-caption=\"\" data-large-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2a.png\" class=\"alignright wp-image-12472\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2a-300x233.png\" alt=\"O arm\u00e1rio do Fernando\" width=\"430\" height=\"334\" srcset=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2a-300x233.png 300w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/pag-39-2a.png 810w\" sizes=\"auto, (max-width: 430px) 100vw, 430px\" \/><\/a>Vamos determinar o comprimento da diagonal da face lateral do arm\u00e1rio:<\/p>\n<p style=\"text-align: center;\">$d=\\sqrt{{{(2,4)}^{2}}+{{(0,6)}^{2}}}=\\sqrt{6,12}\\simeq 2,47\\,m$.<\/p>\n<p>Como o quarto do Fernando tem 2,45 m de altura, n\u00e3o \u00e9 poss\u00edvel colocar o arm\u00e1rio em p\u00e9 sem desmont\u00e1-lo.<\/p><\/p>\n<div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_6419' onClick='GTTabs_show(1,6419)'>&lt;&lt; Dica<\/a><\/span><\/div><\/div>\n\n","protected":false},"excerpt":{"rendered":"<p>Enunciado Dica Enunciado O quarto do Fernando tem 2,45 m de altura. Ele comprou um arm\u00e1rio cujas medidas, em metros, est\u00e3o indicadas na figura. Ele conseguir\u00e1 colocar o arm\u00e1rio em p\u00e9 sem ser preciso&#46;&#46;&#46;<\/p>\n","protected":false},"author":1,"featured_media":20680,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_jetpack_memberships_contains_paid_content":false,"footnotes":""},"categories":[100,97,112],"tags":[424,67,118],"series":[],"class_list":["post-6419","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-8--ano","category-aplicando","category-decomposicao-de-figuras-teorema-de-pitagoras","tag-8-o-ano","tag-geometria","tag-teorema-de-pitagoras"],"views":2875,"jetpack_featured_media_url":"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2010\/12\/8V1Pag039-2_520x245.png","jetpack_sharing_enabled":true,"jetpack_likes_enabled":true,"_links":{"self":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/6419","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=6419"}],"version-history":[{"count":0,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/6419\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/media\/20680"}],"wp:attachment":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=6419"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=6419"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=6419"},{"taxonomy":"series","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fseries&post=6419"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}