{"id":26078,"date":"2023-05-25T19:22:00","date_gmt":"2023-05-25T18:22:00","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=26078"},"modified":"2023-05-26T16:35:20","modified_gmt":"2023-05-26T15:35:20","slug":"um-automobilista","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=26078","title":{"rendered":"Um automobilista"},"content":{"rendered":"\n<p><ul id='GTTabs_ul_26078' class='GTTabs' style='display:none'>\n<li id='GTTabs_li_0_26078' class='GTTabs_curr'><a  id=\"26078_0\" onMouseOver=\"GTTabsShowLinks('Enunciado'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Enunciado<\/a><\/li>\n<li id='GTTabs_li_1_26078' ><a  id=\"26078_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_26078'>\n<span class='GTTabs_titles'><b>Enunciado<\/b><\/span><\/p>\n<p>Um automobilista percorreu 325 km em 4 h, fazendo a primeira parte do percurso \u00e0 velocidade m\u00e9dia de 90 km\/h e a segunda parte a 70 km\/h.<\/p>\n<ol>\n<li>Qual \u00e9 a dist\u00e2ncia percorrida na primeira parte? E na segunda?<\/li>\n<li>Quanto tempo demorou em cada uma das partes do percurso?<br \/>Apresenta o resultado em horas e minutos.<\/li>\n<\/ol>\n<p><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_next'><a href='#GTTabs_ul_26078' onClick='GTTabs_show(1,26078)'>Resolu\u00e7\u00e3o &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_1_26078'>\n<span class='GTTabs_titles'><b>Resolu\u00e7\u00e3o<\/b><\/span><!--more--><\/p>\n<blockquote>\n<p>Um automobilista percorreu 325 km em 4 h, fazendo a primeira parte do percurso \u00e0 velocidade m\u00e9dia de 90 km\/h e a segunda parte a 70 km\/h.<\/p>\n<\/blockquote>\n<ol>\n<li>\n<blockquote>Qual \u00e9 a dist\u00e2ncia percorrida na primeira parte? E na segunda?<\/blockquote>\n<\/li>\n<li>\n<blockquote>Quanto tempo demorou em cada uma das partes do percurso?<br \/>Apresenta o resultado em horas e minutos.<\/blockquote>\n<\/li>\n<\/ol>\n<p><a href=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_esquema.png\"><img loading=\"lazy\" decoding=\"async\" data-attachment-id=\"26081\" data-permalink=\"https:\/\/www.acasinhadamatematica.pt\/?attachment_id=26081\" data-orig-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_esquema.png\" data-orig-size=\"1448,513\" 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_Pag205-18_esquema\" data-image-description=\"\" data-image-caption=\"\" data-large-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_esquema-1024x363.png\" class=\"aligncenter wp-image-26081\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_esquema-300x106.png\" alt=\"\" width=\"520\" height=\"184\" srcset=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_esquema-300x106.png 300w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_esquema-1024x363.png 1024w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_esquema-768x272.png 768w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_esquema.png 1448w\" sizes=\"auto, (max-width: 520px) 100vw, 520px\" \/><\/a><\/p>\n<div class=\"w_b_box w_b_w100 w_b_flex w_b_div\"><div class=\"w_b_wrap w_b_wrap_lower w_b_L w_b_flex w_b_col w_b_ai_fs w_b_div\" style=\"\"><div class=\"w_b_ava_box w_b_relative w_b_ava_L w_b_f_n w_b_div\"><div class=\"w_b_icon_wrap w_b_relative w_b_div\"><div class=\"w_b_ava_wrap w_b_direction_U w_b_mp0 w_b_div\"><div class=\"w_b_ava_effect w_b_relative w_b_oh w_b_radius w_b_size_S w_b_div\" style=\"\">\n<img loading=\"lazy\" decoding=\"async\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/plugins\/word-balloon\/img\/mystery_men.svg\" width=\"64\" height=\"64\" alt=\"\" class=\"w_b_ava_img w_b_w100 w_b_h100  w_b_mp0 w_b_img\" style=\"\" \/>\n<\/div><\/div><\/div><\/div><div class=\"w_b_bal_box w_b_bal_L w_b_relative w_b_direction_U w_b_w100 w_b_div\"><div class=\"w_b_space w_b_mp0 w_b_div\"><svg version=\"1.1\" xmlns=\"http:\/\/www.w3.org\/2000\/svg\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\" x=\"0px\" y=\"0px\" width=\"1\" height=\"18\" viewBox=\"0 0 1 1\" fill=\"transparent\" stroke=\"transparent\" stroke-miterlimit=\"10\" class=\"w_b_db w_b_mp0\"><polygon fill=\"transparent\" stroke=\"transparent\" points=\"0,1 0,1 0,1 0,1 \"\/><\/svg><\/div><div class=\"w_b_bal_outer w_b_flex w_b_mp0 w_b_relative w_b_div\" style=\"\"><div class=\"w_b_bal_wrap w_b_bal_wrap_L w_b_div\"><div class=\"w_b_bal w_b_relative w_b_lower w_b_lower_L w_b_shadow_L w_b_bal_U w_b_ta_L w_b_div\"><div class=\"w_b_quote w_b_div\">Como \\(d = v \\times t\\), ent\u00e3o \\({t_1} = \\frac{{{d_1}}}{{{v_1}}}\\) e \\({t_2} = \\frac{{{d_2}}}{{{v_2}}}\\). <\/div><\/div><\/div><\/div><\/div><\/div><\/div>\n<ol>\n<li>Equacionando o problema e resolvendo o sistema de equa\u00e7\u00f5es, vem: \\[\\begin{array}{*{20}{l}}{\\left\\{ {\\begin{array}{*{20}{l}}{{d_1} + {d_2} = 325}\\\\{\\frac{{{d_1}}}{{90}} + \\frac{{{d_2}}}{{70}} = 4}\\end{array}} \\right.}&amp; \\Leftrightarrow &amp;{\\left\\{ {\\begin{array}{*{20}{l}}{{d_1} = 325 &#8211; {d_2}}\\\\{\\frac{{{d_1}}}{9} + \\frac{{{d_2}}}{7} = 40}\\end{array}} \\right.}&amp; \\Leftrightarrow &amp;{\\left\\{ {\\begin{array}{*{20}{l}}{{d_1} = 325 &#8211; {d_2}}\\\\{7{d_1} + 9{d_2} = 2520}\\end{array}} \\right.}&amp; \\Leftrightarrow \\\\{}&amp; \\Leftrightarrow &amp;{\\left\\{ {\\begin{array}{*{20}{l}}{{d_1} = 325 &#8211; {d_2}}\\\\{7\\left( {325 &#8211; {d_2}} \\right) + 9{d_2} = 2520}\\end{array}} \\right.}&amp; \\Leftrightarrow &amp;{\\left\\{ {\\begin{array}{*{20}{l}}{{d_1} = 325 &#8211; {d_2}}\\\\{2{d_2} = 2520 &#8211; 2275}\\end{array}} \\right.}&amp; \\Leftrightarrow \\\\{}&amp; \\Leftrightarrow &amp;{\\left\\{ {\\begin{array}{*{20}{l}}{{d_1} = 325 &#8211; {d_2}}\\\\{{d_2} = \\frac{{245}}{2}}\\end{array}} \\right.}&amp; \\Leftrightarrow &amp;{\\left\\{ {\\begin{array}{*{20}{l}}{{d_1} = \\frac{{405}}{2}}\\\\{{d_2} = \\frac{{245}}{2}}\\end{array}} \\right.}&amp;{}\\end{array}\\] Portanto, na primeira parte \u00e9 percorrida a dist\u00e2ncia de 202,5 km e na segunda parte \u00e9 percorrida a dist\u00e2ncia de 122,5 km.<br \/><br \/><\/li>\n<li>O tempo gasto na primeira parte foi de 2 h 15 min e na segunda parte foi de 1 h e 45 min, em conformidade com os c\u00e1lculos seguintes: \\[\\begin{array}{l}{t_1} = \\frac{{{d_1}}}{{{v_1}}} = \\frac{{202,5}}{{90}} = 2,25 = 2 + \\frac{1}{4}\\\\{t_2} = \\frac{{{d_2}}}{{{v_2}}} = \\frac{{122,5}}{{70}} = 1,75 = 1 + \\frac{3}{4}\\end{array}\\]<\/li>\n<\/ol>\n<p>\u00a0<\/p>\n<h6>Uma resolu\u00e7\u00e3o mais acess\u00edvel<\/h6>\n<p>Em vez de usarmos duas vari\u00e1veis, passemos a usar apenas uma.<br \/>Consideremos a seguinte decomposi\u00e7\u00e3o do espa\u00e7o percorrido: \\({d_1} + {d_2} = 325\\) km.<\/p>\n<p>\\[\\begin{array}{*{20}{l}}{90 \\times {t_1} + 70 \\times \\left( {4 &#8211; {t_1}} \\right) = 325}&amp; \\Leftrightarrow &amp;{20 \\times {t_1} = 325 &#8211; 280}\\\\{}&amp; \\Leftrightarrow &amp;{20 \\times {t_1} = 45}\\\\{}&amp; \\Leftrightarrow &amp;{{t_1} = 2,25}\\end{array}\\]<\/p>\n<p>Deste modo, temos:<\/p>\n<ul>\n<li>\\({t_1} = 2,25\\) h<\/li>\n<li>\\({t_2} = 4 &#8211; 2,25 = 1,75\\) h<\/li>\n<li>\\({d_1} = 90 \\times {t_1} = 90 \\times 2,25 = 202,5\\) km<\/li>\n<li>\\({d_2} = 325 &#8211; {d_1} = 325 &#8211; 202,5 = 122,5\\) km<\/li>\n<\/ul>\n<p>\u00a0<\/p>\n<h6>Simula\u00e7\u00e3o da situa\u00e7\u00e3o apresentada<\/h6>\n<p>Para executar a anima\u00e7\u00e3o, deve colocar o seletor de tempo no valor \\(t = 0\\) e, com o bot\u00e3o direito do rato, deve escolher a op\u00e7\u00e3o &#8220;Anima\u00e7\u00e3o&#8221;. Para explorar a simula\u00e7\u00e3o, basta ir alterando o valor do tempo no seletor.<br \/><br \/><\/p>\n<p><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\":876,\r\n\"height\":530,\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  14  68 | 30 29 54 32 31 33 | 25 17 26 60 52 61 | 40 41 42 , 27 28 35 , 6\",\r\n\"showToolBarHelp\":false,\r\n\"showResetIcon\":true,\r\n\"enableLabelDrags\":false,\r\n\"enableShiftDragZoom\":false,\r\n\"enableRightClick\":true,\r\n\"errorDialogsActive\":false,\r\n\"useBrowserForJS\":false,\r\n\"allowStyleBar\":false,\r\n\"preventFocus\":false,\r\n\"showZoomButtons\":false,\r\n\"capturingThreshold\":3,\r\n\/\/ add code here to run when the applet starts\r\n\"appletOnLoad\":function(api){ \/* api.evalCommand('Segment((1,2),(3,4))');*\/ },\r\n\"showFullscreenButton\":true,\r\n\"scale\":1,\r\n\"disableAutoScale\":false,\r\n\"allowUpscale\":false,\r\n\"clickToLoad\":false,\r\n\"appName\":\"classic\",\r\n\"buttonRounding\":0.7,\r\n\"buttonShadows\":true,\r\n\"language\":\"pt\",\r\n\/\/ use this instead of ggbBase64 to load a material from geogebra.org\r\n\/\/ \"material_id\":\"RHYH3UQ8\",\r\n\/\/ use this instead of ggbBase64 to load a .ggb file\r\n\/\/ \"filename\":\"myfile.ggb\",\r\n\"ggbBase64\":\"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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': 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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','data:image\/png;base64,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','data:image\/png;base64,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');\r\n<\/script><\/p>\n<div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_26078' onClick='GTTabs_show(0,26078)'>&lt;&lt; Enunciado<\/a><\/span><\/div><\/div>\n\n","protected":false},"excerpt":{"rendered":"<p>Enunciado Resolu\u00e7\u00e3o Enunciado Um automobilista percorreu 325 km em 4 h, fazendo a primeira parte do percurso \u00e0 velocidade m\u00e9dia de 90 km\/h e a segunda parte a 70 km\/h. Qual \u00e9 a dist\u00e2ncia&#46;&#46;&#46;<\/p>\n","protected":false},"author":1,"featured_media":26101,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_jetpack_memberships_contains_paid_content":false,"footnotes":""},"categories":[100,97,714],"tags":[424,345,239],"series":[],"class_list":["post-26078","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-8--ano","category-aplicando","category-equacoes-literais-e-sistemas","tag-8-o-ano","tag-funcao-afim","tag-sistema-de-equacoes"],"views":116,"jetpack_featured_media_url":"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2023\/05\/8_Pag205-18_Red_car_520x245.png","jetpack_sharing_enabled":true,"jetpack_likes_enabled":true,"_links":{"self":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/26078","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=26078"}],"version-history":[{"count":0,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/posts\/26078\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=\/wp\/v2\/media\/26101"}],"wp:attachment":[{"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=26078"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=26078"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=26078"},{"taxonomy":"series","embeddable":true,"href":"https:\/\/www.acasinhadamatematica.pt\/index.php?rest_route=%2Fwp%2Fv2%2Fseries&post=26078"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}