{"id":13035,"date":"2017-11-25T20:03:44","date_gmt":"2017-11-25T20:03:44","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=13035"},"modified":"2022-01-17T20:12:01","modified_gmt":"2022-01-17T20:12:01","slug":"circunferencia-inscrita-num-triangulo","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=13035","title":{"rendered":"Circunfer\u00eancia inscrita num tri\u00e2ngulo"},"content":{"rendered":"<p>Nas constru\u00e7\u00f5es pedidas a seguir utiliza instrumentos de medi\u00e7\u00e3o e de desenho ou um programa de geometria din\u00e2mica, como, por exemplo, o <a href=\"https:\/\/www.geogebra.org\/?lang=pt_PT\" target=\"_blank\" rel=\"noopener\">GeoGebra<\/a>.<\/p>\n<ol>\n<li>Constr\u00f3i um tri\u00e2ngulo [ABC].<\/li>\n<li>Tra\u00e7a as bissetrizes dos tr\u00eas \u00e2ngulos internos do tri\u00e2ngulo\u00a0[ABC]. Elas intersetam-se num ponto, I.<\/li>\n<li>Desenha a circunfer\u00eancia que \u00e9 tangente a uma dos lados do tri\u00e2ngulo e cujo centro \u00e9 o ponto I.<\/li>\n<li>Esta circunfer\u00eancia \u00e9 tangente aos tr\u00eas lados do tri\u00e2ngulo. Explica porqu\u00ea.<\/li>\n<li>Se tiveres tra\u00e7ado apenas duas bissetrizes, terias conseguido tra\u00e7ar a circunfer\u00eancia anterior?<br \/>\nExplica a tua resposta.<\/li>\n<\/ol>\n<p><!--more--><\/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\":860,\r\n\"height\":480,\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 , 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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, PV=Python, macro=Macro View\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,iVBORw0KGgoAAAANSUhEUgAAAWgAAAA+CAMAAAAxm3G5AAACPVBMVEUAAAD\/\/\/\/Ly8v\/\/\/+UlJT\/\/\/\/\/\/\/\/\/\/\/\/z8\/P\/\/\/+wsLDi4uJubm78\/Pz4+Pj\/\/\/\/\/\/\/\/\/\/\/96enrs7Oy+vr7\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/X19eGhoaUlJT\/\/\/\/\/\/\/+hoaH\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/9vb2\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/96enqHh4f\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/Gxsb\/\/\/\/\/\/\/+0tLT\/\/\/+ampofHx\/X19fb29sBAQEHBwcODg7l5eWJiYn\/\/\/\/\/\/\/9DQ0O9vb2jo6P29vaqqqpwcHBJSUnLy8uAgIBFRUU0NDR\/f3+enp4yMjIpKSmdnZ3u7u6qqqrKysoFBQV1dXUkJCT\/\/\/9lZWWYmP8AAACoqKhMTID29vbPz89ubm4KCg8GBgYdHTDw8PDf398TEyDs7OwmJkA\/Pz9ycsBfX6CRkZGPj\/B8fNCfn5+BgYF4eHg5OWAwMFA4ODgqKioQEBCFheBycr9NTU0wMDBeXl4YGBj6+vpCQnBoaGhXV1d7e89VVZBpabB5IoDqAAAAk3RSTlMA\/b\/50Pzw98\/7w8Px49ja7fPkyMAJ5+TpwNnP9gTI9ahHsfLFlPEi1\/DSzUQGAr9sUBYNGBHct97KmmfU0LShe0A3HqWLcY9+eFhKKSDj2FU9u2M6Gw8L4MfCdSa5gKyXh2BNhFo0MS0rE+td\/qqd\/p7+\/fz9\/PTn\/PwQB\/37yPPu6Ofm9\/Dv7eXk49\/d3djDoJ3CiGq2AAAXqElEQVR42u1cBXcbRxDW6nR3OsmyJNsCO6pBZtmO7ZiZGWJK4thO4nCapE2ZmZnkXCkpMzO3v623vEdu2r6m7WunfW0iLcx8Ozs7MzsrjzM1VB89lu7rjEciyURNxUDTSpvnb6aWocGOcCSqSpKaKk+2N040t\/7pMevXksZ4Su+Y5++hWH13e4kGRJIiXVMbV3j+LtrT06VAhrKIMEtatG+y+s\/BHJVB1vgHSH8L1NWVcQkwobJcNrV3apfn76Ch\/ipZZIejnerr2fuHh51IaoAMpfR5LjedSpdQjO2iycrAnOdyU32Xyhiyg60ljrX+wXGTfPWAeplVuro0imF2k0yuqmzxXE7a6CjBDLlira2Ox\/6QQqtAkOuyqnRL06rGJ\/cXegM+SAVef0hgKdHjuWwUG49ztcstLPAVbUEq8hUU5nKWUmvDf2DsA7LR1weHg2NEPJePdm1GqVChQsQBp5zioMK2WceVnstDu0oZR\/mBnC0LCSzFxxt+9+A1QAA6q3o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acordo com a representa\u00e7\u00e3o gr\u00e1fica obtida na anima\u00e7\u00e3o de geometria din\u00e2mica, o ponto I \u00e9 a interse\u00e7\u00e3o das bissetrizes dos \u00e2ngulos BAC e ABC.\u00a0Assim, o ponto I \u00e9 equidistante dos lados do \u00e2ngulo BAC, bem como dos lados do \u00e2ngulo ABC.<br \/>\nIsto \u00e9, tem-se: \\(\\left\\{ {\\begin{array}{*{20}{l}}{\\overline {IP} = \\overline {IR} }\\\\{\\overline {IP} = \\overline {IQ} }\\end{array}} \\right.\\). Mas, \\(\\left\\{ {\\begin{array}{*{20}{l}}{\\overline {IP} = \\overline {IR} }\\\\{\\overline {IP} = \\overline {IQ} }\\end{array}} \\right. \\Rightarrow \\overline {IQ} = \\overline {IR} \\).<\/p>\n<p>Logo, o ponto I \u00e9 tamb\u00e9m equidistante dos lados do \u00e2ngulo BCA. Consequentemente, o ponto I \u00e9 tamb\u00e9m ponto da bissetriz do \u00e2ngulo BCA.<\/p>\n<p>Assim sendo, basta tra\u00e7ar as bissetrizes de apenas dois \u00e2ngulos internos do tri\u00e2ngulo para determinar o seu incentro, que \u00e9 o centro da circunfer\u00eancia inscrita no tri\u00e2ngulo, pois, como se viu acima, tem-se \\({\\overline {IP} = \\overline {IQ} = \\overline {IR} }\\).<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Nas constru\u00e7\u00f5es pedidas a seguir utiliza instrumentos de medi\u00e7\u00e3o e de desenho ou um programa de geometria din\u00e2mica, como, por exemplo, o GeoGebra. Constr\u00f3i um tri\u00e2ngulo [ABC]. 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