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<b>Notice</b>:  Function _load_textdomain_just_in_time was called <strong>incorrectly</strong>. Translation loading for the <code>health-check</code> domain was triggered too early. This is usually an indicator for some code in the plugin or theme running too early. Translations should be loaded at the <code>init</code> action or later. Please see <a href="https://developer.wordpress.org/advanced-administration/debug/debug-wordpress/">Debugging in WordPress</a> for more information. (This message was added in version 6.7.0.) in <b>/home/acasinha/public_html/wp-includes/functions.php</b> on line <b>6131</b><br />
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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":24186,"date":"2023-01-05T18:02:36","date_gmt":"2023-01-05T18:02:36","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=24186"},"modified":"2023-01-17T23:39:40","modified_gmt":"2023-01-17T23:39:40","slug":"identifica-a-isometria","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=24186","title":{"rendered":"Identifica a isometria"},"content":{"rendered":"\n<p><ul id='GTTabs_ul_24186' class='GTTabs' style='display:none'>\n<li id='GTTabs_li_0_24186' class='GTTabs_curr'><a  id=\"24186_0\" onMouseOver=\"GTTabsShowLinks('Enunciado'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Enunciado<\/a><\/li>\n<li id='GTTabs_li_1_24186' ><a  id=\"24186_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_24186'>\n<span class='GTTabs_titles'><b>Enunciado<\/b><\/span><\/p>\n<p><a href=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/01\/8_Pag110-14.png\"><img loading=\"lazy\" decoding=\"async\" data-attachment-id=\"24187\" data-permalink=\"https:\/\/www.acasinhadamatematica.pt\/?attachment_id=24187\" data-orig-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/01\/8_Pag110-14.png\" data-orig-size=\"156,490\" 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_Pag110-14\" data-image-description=\"\" data-image-caption=\"\" data-large-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/01\/8_Pag110-14.png\" class=\"alignright wp-image-24187\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/01\/8_Pag110-14-96x300.png\" alt=\"\" width=\"120\" height=\"377\" \/><\/a>Copia, numa folha de papel quadriculado, o hex\u00e1gono.<\/p>\n<p>Desenha a reflex\u00e3o desse hex\u00e1gono em rela\u00e7\u00e3o ao eixo e<sub>1<\/sub> e depois faz a reflex\u00e3o do segundo hex\u00e1gono que desenhaste em rela\u00e7\u00e3o ao eixo e<sub>2<\/sub>.<\/p>\n<p>Identifica uma isometria que transforma o primeiro hex\u00e1gono no terceiro.<\/p>\n<p><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_next'><a href='#GTTabs_ul_24186' onClick='GTTabs_show(1,24186)'>Resolu\u00e7\u00e3o &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_1_24186'>\n<span class='GTTabs_titles'><b>Resolu\u00e7\u00e3o<\/b><\/span><!--more--><\/p>\n<p><script 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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': 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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\/>H<sub>2<\/sub> \u00e9 a reflex\u00e3o do hex\u00e1gono H<sub>1<\/sub> em rela\u00e7\u00e3o ao eixo e<sub>1<\/sub> e H<sub>3<\/sub> \u00e9 a reflex\u00e3o do hex\u00e1gono H<sub>2<\/sub> em rela\u00e7\u00e3o ao eixo e<sub>2<\/sub>.<\/p>\n<p>A transla\u00e7\u00e3o de vetor \\({\\vec u}\\) \u00e9 uma isometria que transforma o hex\u00e1gono H<sub>1<\/sub> no hex\u00e1gono H<sub>3<\/sub>.<\/p>\n<div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_24186' onClick='GTTabs_show(0,24186)'>&lt;&lt; Enunciado<\/a><\/span><\/div><\/div>\n\n","protected":false},"excerpt":{"rendered":"<p>Enunciado Resolu\u00e7\u00e3o Enunciado Copia, numa folha de papel quadriculado, o hex\u00e1gono. Desenha a reflex\u00e3o desse hex\u00e1gono em rela\u00e7\u00e3o ao eixo e1 e depois faz a reflex\u00e3o do segundo hex\u00e1gono que desenhaste em rela\u00e7\u00e3o ao&#46;&#46;&#46;<\/p>\n","protected":false},"author":1,"featured_media":24188,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_jetpack_memberships_contains_paid_content":false,"footnotes":""},"categories":[100,97,685],"tags":[424,67,690,381],"series":[],"class_list":["post-24186","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-reflexao-axial","tag-translacao"],"views":161,"jetpack_featured_media_url":"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/01\/8_Pag110-14_520x245.png","jetpack_sharing_enabled":true,"jetpack_likes_enabled":true,"_links":{"self":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/24186","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=24186"}],"version-history":[{"count":0,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/24186\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/media\/24188"}],"wp:attachment":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=24186"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=24186"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=24186"},{"taxonomy":"series","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fseries&post=24186"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}