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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 />
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{"id":23344,"date":"2022-11-24T18:31:03","date_gmt":"2022-11-24T18:31:03","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=23344"},"modified":"2022-12-04T21:39:07","modified_gmt":"2022-12-04T21:39:07","slug":"represente-sqrt-5-e-sqrt-13-na-reta-numerica","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=23344","title":{"rendered":"Represente 5 e 13 na reta num\u00e9rica"},"content":{"rendered":"\n<p><ul id='GTTabs_ul_23344' class='GTTabs' style='display:none'>\n<li id='GTTabs_li_0_23344' class='GTTabs_curr'><a  id=\"23344_0\" onMouseOver=\"GTTabsShowLinks('Enunciado'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Enunciado<\/a><\/li>\n<li id='GTTabs_li_1_23344' ><a  id=\"23344_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_23344'>\n<span class='GTTabs_titles'><b>Enunciado<\/b><\/span><\/p>\n<ol>\n<li>Escreve medidas inteiras do comprimento dos catetos de um tri\u00e2ngulo cuja hipotenusa \u00e9:<br \/>\u00a0a) \\(\\sqrt 5 \\)<br \/>\u00a0b) \\(\\sqrt {13} \\)<\/li>\n<li>Representa na reta num\u00e9rica os n\u00fameros irracionais\u00a0\\(\\sqrt 5 \\) e \\(\\sqrt {13} \\).<\/li>\n<\/ol>\n<p><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_next'><a href='#GTTabs_ul_23344' onClick='GTTabs_show(1,23344)'>Resolu\u00e7\u00e3o &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_1_23344'>\n<span class='GTTabs_titles'><b>Resolu\u00e7\u00e3o<\/b><\/span><!--more--><\/p>\n<ol>\n<li>\n<blockquote>Escreve medidas inteiras do comprimento dos catetos de um tri\u00e2ngulo cuja hipotenusa \u00e9:<br \/>\u00a0a) \\(\\sqrt 5 \\)<br \/>\u00a0b) \\(\\sqrt {13} \\)<\/blockquote>\n<\/li>\n<li>\n<blockquote>Representa na reta num\u00e9rica os n\u00fameros irracionais\u00a0\\(\\sqrt 5 \\) e \\(\\sqrt {13} \\).<\/blockquote>\n<\/li>\n<\/ol>\n<p>\u00a0<\/p>\n<p>Sim, faz isso mesmo.<br \/>Faz o que \u00e9 pedido. 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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, macro=Macros\r\nvar views = {'is3D': 0,'AV': 0,'SV': 0,'CV': 0,'EV2': 0,'CP': 0,'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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cada n\u00famero real corresponde um ponto da reta num\u00e9rica e, reciprocamente,<\/blockquote>\n<\/li>\n<li>\n<blockquote>a cada ponto da reta num\u00e9rica corresponde um n\u00famero real (abcissa do ponto).<\/blockquote>\n<\/li>\n<\/ul>\n\n\n\n<p><\/p>\n<div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_23344' onClick='GTTabs_show(0,23344)'>&lt;&lt; Enunciado<\/a><\/span><\/div><\/div>\n\n","protected":false},"excerpt":{"rendered":"<p>Enunciado Resolu\u00e7\u00e3o Enunciado Escreve medidas inteiras do comprimento dos catetos de um tri\u00e2ngulo cuja hipotenusa \u00e9:\u00a0a) \\(\\sqrt 5 \\)\u00a0b) \\(\\sqrt {13} \\) Representa na reta num\u00e9rica os n\u00fameros irracionais\u00a0\\(\\sqrt 5 \\) e \\(\\sqrt {13}&#46;&#46;&#46;<\/p>\n","protected":false},"author":1,"featured_media":19283,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_jetpack_memberships_contains_paid_content":false,"footnotes":""},"categories":[100,97,682],"tags":[424,67,118],"series":[],"class_list":["post-23344","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-8--ano","category-aplicando","category-teorema-de-pitagoras","tag-8-o-ano","tag-geometria","tag-teorema-de-pitagoras"],"views":274,"jetpack_featured_media_url":"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2021\/12\/Mat101.png","jetpack_sharing_enabled":true,"jetpack_likes_enabled":true,"_links":{"self":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/23344","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=23344"}],"version-history":[{"count":0,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/23344\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/media\/19283"}],"wp:attachment":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=23344"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=23344"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=23344"},{"taxonomy":"series","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fseries&post=23344"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}