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<b>Notice</b>:  A função _load_textdomain_just_in_time foi chamada <strong>incorrectamente</strong>. O carregamento da tradução para o domínio <code>hueman</code> foi accionado demasiado cedo. Isto é normalmente um indicador de que algum código no plugin ou tema está a ser executado demasiado cedo. As traduções devem ser carregadas na acção <code>init</code> ou mais tarde. Por favor veja <a href="https://developer.wordpress.org/advanced-administration/debug/debug-wordpress/">Depuração no WordPress</a> para mais informações. (Esta mensagem foi adicionada na versão 6.7.0.) in <b>/home/acasinha/public_html/wp-includes/functions.php</b> on line <b>6131</b><br />
{"id":23917,"date":"2022-12-28T13:13:34","date_gmt":"2022-12-28T13:13:34","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=23917"},"modified":"2023-01-10T21:06:52","modified_gmt":"2023-01-10T21:06:52","slug":"a-figura-a-reta-e-o-vetor","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=23917","title":{"rendered":"A figura, a reta e o vetor"},"content":{"rendered":"\n<p><ul id='GTTabs_ul_23917' class='GTTabs' style='display:none'>\n<li id='GTTabs_li_0_23917' class='GTTabs_curr'><a  id=\"23917_0\" onMouseOver=\"GTTabsShowLinks('Enunciado'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Enunciado<\/a><\/li>\n<li id='GTTabs_li_1_23917' ><a  id=\"23917_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_23917'>\n<span class='GTTabs_titles'><b>Enunciado<\/b><\/span><\/p>\n<p>Copia a figura 1, a reta e o vetor \\({\\vec u}\\).<\/p>\n<p><a href=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9.png\"><img loading=\"lazy\" decoding=\"async\" data-attachment-id=\"23919\" data-permalink=\"https:\/\/www.acasinhadamatematica.pt\/?attachment_id=23919\" data-orig-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9.png\" data-orig-size=\"829,265\" 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=\"8_Pag096-T9\" data-image-description=\"\" data-image-caption=\"\" data-large-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9.png\" class=\"aligncenter wp-image-23919\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9-300x96.png\" alt=\"\" width=\"520\" height=\"166\" srcset=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9-300x96.png 300w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9-768x246.png 768w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9.png 829w\" sizes=\"auto, (max-width: 520px) 100vw, 520px\" \/><\/a><\/p>\n<ol>\n<li>Obt\u00e9m a figura 2, que \u00e9 a imagem da figura 1 pela reflex\u00e3o de eixo \\(r\\).<\/li>\n<li>Desenha a figura 3, que \u00e9 o transformado da figura 2 pela transla\u00e7\u00e3o de vetor \\({\\vec u}\\).<\/li>\n<\/ol>\n<p><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_next'><a href='#GTTabs_ul_23917' onClick='GTTabs_show(1,23917)'>Resolu\u00e7\u00e3o &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_1_23917'>\n<span class='GTTabs_titles'><b>Resolu\u00e7\u00e3o<\/b><\/span><!--more--><\/p>\n<blockquote>\n<p>Copia a figura 1, a reta e o vetor \\({\\vec u}\\).<\/p>\n<p><a href=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9.png\"><img loading=\"lazy\" decoding=\"async\" data-attachment-id=\"23919\" data-permalink=\"https:\/\/www.acasinhadamatematica.pt\/?attachment_id=23919\" data-orig-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9.png\" data-orig-size=\"829,265\" 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=\"8_Pag096-T9\" data-image-description=\"\" data-image-caption=\"\" data-large-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9.png\" class=\"aligncenter wp-image-23919\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9-300x96.png\" alt=\"\" width=\"520\" height=\"166\" srcset=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9-300x96.png 300w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9-768x246.png 768w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9.png 829w\" sizes=\"auto, (max-width: 520px) 100vw, 520px\" \/><\/a><\/p>\n<\/blockquote>\n<ol>\n<li>\n<blockquote>Obt\u00e9m a figura 2, que \u00e9 a imagem da figura 1 pela reflex\u00e3o de eixo \\(r\\).<\/blockquote>\n<\/li>\n<li>\n<blockquote>Desenha a figura 3, que \u00e9 o transformado da figura 2 pela transla\u00e7\u00e3o de vetor \\({\\vec u}\\).<\/blockquote>\n<\/li>\n<\/ol>\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\":841,\r\n\"height\":592,\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  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\",\r\n};\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, macro=Macros\r\nvar views = {'is3D': 0,'AV': 0,'SV': 0,'CV': 0,'EV2': 0,'CP': 1,'PC': 0,'DA': 0,'FI': 0,'macro': 0};\r\nvar applet = new GGBApplet(parameters, '5.0', views);\r\nwindow.onload = function() {applet.inject('ggbApplet')};\r\napplet.setPreviewImage('data:image\/png;base64,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class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_23917' onClick='GTTabs_show(0,23917)'>&lt;&lt; Enunciado<\/a><\/span><\/div><\/div>\n\n","protected":false},"excerpt":{"rendered":"<p>Enunciado Resolu\u00e7\u00e3o Enunciado Copia a figura 1, a reta e o vetor \\({\\vec u}\\). Obt\u00e9m a figura 2, que \u00e9 a imagem da figura 1 pela reflex\u00e3o de eixo \\(r\\). Desenha a figura 3,&#46;&#46;&#46;<\/p>\n","protected":false},"author":1,"featured_media":23921,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_jetpack_memberships_contains_paid_content":false,"footnotes":""},"categories":[100,97,685],"tags":[424,67,381,688],"series":[],"class_list":["post-23917","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-8--ano","category-aplicando","category-isometrias","tag-8-o-ano","tag-geometria","tag-translacao","tag-vetores"],"views":237,"jetpack_featured_media_url":"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag096-T9_520x245.png","jetpack_sharing_enabled":true,"jetpack_likes_enabled":true,"_links":{"self":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/23917","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=23917"}],"version-history":[{"count":0,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/23917\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/media\/23921"}],"wp:attachment":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=23917"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=23917"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=23917"},{"taxonomy":"series","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fseries&post=23917"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}