{"id":23844,"date":"2022-12-24T00:19:03","date_gmt":"2022-12-24T00:19:03","guid":{"rendered":"https:\/\/www.acasinhadamatematica.pt\/?p=23844"},"modified":"2023-01-09T00:06:40","modified_gmt":"2023-01-09T00:06:40","slug":"a-imagem-do-barco","status":"publish","type":"post","link":"https:\/\/www.acasinhadamatematica.pt\/?p=23844","title":{"rendered":"A imagem do barco"},"content":{"rendered":"\n<p><ul id='GTTabs_ul_23844' class='GTTabs' style='display:none'>\n<li id='GTTabs_li_0_23844' class='GTTabs_curr'><a  id=\"23844_0\" onMouseOver=\"GTTabsShowLinks('Enunciado'); return true;\"  onMouseOut=\"GTTabsShowLinks();\"  class='GTTabsLinks'>Enunciado<\/a><\/li>\n<li id='GTTabs_li_1_23844' ><a  id=\"23844_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_23844'>\n<span class='GTTabs_titles'><b>Enunciado<\/b><\/span><\/p>\n<p>Constr\u00f3i, no teu caderno, a imagem do barco pela transla\u00e7\u00e3o de vetor \\({\\vec u}\\).<\/p>\n<p><a href=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag088-3.png\"><img loading=\"lazy\" decoding=\"async\" data-attachment-id=\"23845\" data-permalink=\"https:\/\/www.acasinhadamatematica.pt\/?attachment_id=23845\" data-orig-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag088-3.png\" data-orig-size=\"466,249\" 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_Pag088-3\" data-image-description=\"\" data-image-caption=\"\" data-large-file=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag088-3.png\" class=\"aligncenter wp-image-23845\" src=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag088-3-300x160.png\" alt=\"\" width=\"340\" height=\"182\" srcset=\"https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag088-3-300x160.png 300w, https:\/\/www.acasinhadamatematica.pt\/wp-content\/uploads\/2022\/12\/8_Pag088-3.png 466w\" sizes=\"auto, (max-width: 340px) 100vw, 340px\" \/><\/a><\/p>\n<p><div class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_next'><a href='#GTTabs_ul_23844' onClick='GTTabs_show(1,23844)'>Resolu\u00e7\u00e3o &gt;&gt;<\/a><\/span><\/div><\/div>\n\n<div class='GTTabs_divs' id='GTTabs_1_23844'>\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': 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,iVBORw0KGgoAAAANSUhEUgAAAvEAAAHuCAYAAAAWUFMyAAAACXBIWXMAAAsTAAALEwEAmpwYAABCV0lEQVR42u3dCZRdVZkvcJWGTISQgUkiYtPQxtCAAzzMErqfz26bFyee+pp24NHKowWiIYLgxLAQZdl5ii0oauaBAEGGgBpBDDSjJCGVqSxiZJI5YkJMMIQk7He\/c+tWiqIqNd35\/s5aeymBxJ\/f3vecfx323d\/r7rzzzlSN1z333MPFxcWlZlxcXFxsXJ1cr6vWEM\/FxcWlZlxcXFxsXEI8FxeXBw0XFxcXl5oJ8SaJi4uLjYuLi8u9lUuIN0lcXFxqxsXFxcXGJcRzcXF50HBxcXFxqZkQb5K4uLjYuLi4uNxbuYR4k8TFxaVmXFxcXGxcQjwXF5cHDRcXFxeXmgnxJomLi4uNi4uLy72VS4g3SVxcXGrGxcXFxcYlxHNxcXnQcHFxcXGpmRBvkri4uDxouLi4uNxbuYR4k8TFxaVmXFxcXO6tXEI8FxeXBw0XFxcXl5oJ8SaJi4vLg4aLi4vLvZVLiDdJXFz17FqwIHdHeV3+PyttmzzZXHJxcXGpmRBvkri4uLq9Tj45pU98IqVPfarytvhhwlxycXFxqZkQb5K4uLh2ce3YkdLw4Sm9+GJKw4bl\/1qIt8a4uLiEeC4hnouLq4pdt9yS0oc\/nP\/v8Z\/x150F60WLUho1KqW3v73rX4vrsstSGjMmpd13T2nQoJROPDGlp5\/e+fd\/\/vP838v9\/h0DBqT03vemtGrVzj+z\/ShcCxem9Hd\/l\/998WfHn2Euubi4uNRMiDdJXFwN6zrllJRmz87\/95kz83\/dWYj\/zGfyb+nbB+6Ov\/ad76T0\/ven9Nhj+b\/etCmlr341\/2uFK4J4hPKwxQ8Bc+fmg3n7\/632V1NTSm98Y\/4HhriWLs3\/9eLF5pKLi4tLzYR4k8TF1YCuwlaa9evzf71xY+dbaiJYt7R0\/2t\/\/dcpPfzwa\/834o18+993zz1d2zqG+I9+NP\/DRftr3rz8r5tLLi4uLjUT4k0SF1fDuW69Nb+dpf31vve1vSnvMlh39WtxbdmS\/\/2xLeeCC1I68siUdttt59+fODG\/bWf69NT0\/e93\/gND+2vo0Pyf2f7aujX\/6+aSi4uLS82EeJPExdVwrtgO03EfeoxTT+1biL\/vvvyb\/Xe+M3\/izQ9+kH9b3\/6fjUAeJ+HElpj49Xjzv2ZN139u\/ADQmbH9DwbmkouLi0vNhHiTxMXVEK7CVppnn331r69bl\/+yavs35D0N8fHl045fOo235l28tb\/\/pz\/Nb5U59NCu\/9zRo1Pats1ccnFxcamZEG+SuLi4sq00H\/xg538vfv1Xv+p9iI8vrXbcHhPbaroI8W229n+\/4z8bX7SNPfDtr3i7H9t0zCUXFxeXmgnxJomLq6Fcp53WdYfWG2\/M\/\/3ehvjjj0\/pvPPyb84jzMefs\/\/+r\/5nI3zHaTi5v5\/ZYv98hP\/CNWRI\/suxhX9D0Nyc33pT+KEi\/t6xx6Z0zTXmkouLi0vNhHiTxMXVQK4I2GPHdt3YKX59V8c+dvVrcR58HCcZ57\/HKHxJtv0\/GyE8vkwbfz9+PQJ8+y04sY++8PsLVxwvWfiCbGyvufJKc8nFxcWlZkK8SeLi4mLj4uLicm\/lEuK5uLi41IyLi4uLjUuI5+Li8qDh4uLi4lIzId4kcXFxsXFxcXG5t3IJ8SaJi6tarrvvvjud8rGPpb8eNSr9zf77p0995CPpjjvuUDMuLi4uIZ5LiDdJXFzV6Drr9NPTW\/faK01+3etSU2605MaU3Hjr0KFpwv\/9v2lbmZsnmUsuLi4uNi4hnouLaxfX17\/61XTsnnumTXF8Y4exLTf+Off3vnH++WrGxcXFJcRzCfEmiYurGlxPPPFE2nOPPdIznQT4wvhjbowaNCj7Z9WMi4uLS4jnEuJNEhdXEa4Hn3w+7fOZr6cDT\/9GenrzS736vXPmzEkfGDq0ywBfGB\/bc880Y8YMc8nFxcUlxHNVKsQbhlFf4+1f\/X56\/ZHHZeN\/z\/hFr37vZz\/72fT117++2xB\/YW6ccsop6m0YhmEYFRjexHNx1aHrfTPuTK8\/\/n+l1\/+Pf02fu72lV7\/38ssvT6cMGdJtiD910KB02WWXmUsuLi4ub+K5bKcxSVxc\/b227tiRDrpqRXrDlKVpt58sTWPmr+7V71+1alUaNXBg2rKLAB9fbh09eHBqamoyl1xcXFxCPJcQb5K4uPp73f7Un9N+s5en3aY8mHbPBfn95ixPa17Y0qs\/433HH5\/OGjSoyxB\/\/m67pbe\/9a1p+\/bt5pKLi4tLiOcS4k0SF1d\/r4n3Pp6Gz2xKf\/WTCPEPpn1ygX7y8md69Wds2LAhHXvEEelTe+6ZnRG\/rTW8r82NT+++e9p3yJD0\/ve\/P33ve9+reJC3xri4uLjUTIg3SVxcNe867NpVacj0ZdkYOO3BtHcu0I9b0NLrPyeC\/DkTJ6bRw4enEXvskfYfPDjtP2xYOv3UU9OECRPSBz\/4wWxUOshbY1xcXFxqJsSbJC6umnY1r9+SbZ8ZMPXBdMDcFWn\/2SvSkGnL0oFXrUybtva9w+oNN9yQnQlf6NK6efPmdNppp1VFkLfGuLi4uNRMiDdJXFw17YptM6NmLU975EL8269rSW+7rjkL9LFH\/qq1fyqqK4J8NbyRt8a4uLi41EyIN0lcXDXtim0zQ6cvS4OnPZj+4eY16bibWtKAacvSiJlN6YSFvyu6a\/369WnSpEkVDfLWGBcXF5eaCfEmiYurZl0btu7Its0MygX4UbNXZCE+RuyJ3zMX7A+5elV2\/GSxXRHkJ06cWLEgb41xcXFxqZkQb5K4uGrWNf+RDdlJNLGV5m+vXd0W4g+9ZnXblpp7n9lcEldsrTn99NMrEuStMS4uLi41E+JNEhdXzbrGL\/xdGjajKRfYl2bbaAoh\/t03tGTBfuSspnTyHY+WzBVBvhJv5K0xLi4uLjUT4k0SF1fNug6+emV2rOTwmcvbAnxhxHaa2Ct\/xE9Xl9T1xz\/+sexv5K0xLi4uLjUT4k0SF1dNuu5s7dIa22bePG\/la0L8gVetyM6Mj+MnH9m4paSu2CP\/2c9+tmxB3hrj4uLiUjMh3iRxcdWk65OLHs5OoIltM8fc0PKaEP+u1i01+8xannV0LbUrgnz7N\/Lf+c53ShbkrTEuLi4uNRPiTRIXV026YptMbJcZOqPpNQG+MOLYydgz\/56bWsriiq015dgjb41xcXFxqZkQb5K4uGrOFdtjDpiT3y4T22a6CvFx7OTgacvS6LnLe929ta\/1KsepNdYYFxcXl5oJ8SaJi6vmXF9b\/GQa2dql9fD5q7sM8WOuXZ39M7F3\/srmdWWrV6lPrbHGuLi4uNRMiDdJXFw154ourXvNWJa9ZT\/+5pYuQ3z8vYG5ED98ZlM68baHy1qvUnZ2tca4uLi41EyIN0lcXDXlim0x0aU1O3lm9vIuA3xhjJi1PDtu8rBrV5W9Xh1PrSnWl12tMS4uLi41E+JNEhdXTbkmL38m7dvapfWwq1d1G+IPnrcyexsfgT86vJa7Xh1PrSnGG3lrjIuLi0vNhHiTxMVVU64P\/XJttj1mwLRladxNa7oN8cfe0JL9s9G99TN3PlqRehX71BprjIuLi0vNhHiTxMVVU65Dr1mV7YWPbTLdBfjC2GtGU7aH\/h3XN1esXhHkTzvttKIEeWuMi4uLS82EeJPExVUzrtvbdWk9pJMurV2N9t1b731mc8XqFafWFKOzqzXGxcXFpWZCvEni4qoZV2yHGTEr36X16Btaehzij5jfnO\/emvsB4LwHnqxovWKP\/IQJE\/r1ZVdrjIuLi0vNhHiTxMVVM67YDhMnzcToaYAvjCHTlmVbat77szUVr9dzzz33qiDf2zfy1hgXFxeXmgnxJomLqyZci9dtbuvSOnrOil6H+P1nr0iDsg6vK7OOr5WuV7yR7+seeWuMi4uLS82EeJPExVUTrtgGs09rl9Yjf\/rbXof4t7Z2b43jKS9b9WxV1Cu+7NqXPfLWGBcXF5eaCfEmiYurJlyxDSa2w8Sb+F11ae1qvOemNWnA1KVp7xlN6eO\/+n3V1Cu21vQ2yFtjXFxcXGomxJskLq6qd8X2l9Fzl2fbYfad3futNIUxcubyNGT6snTw1Suzzq\/VUq\/eHj9pjXFxcXGpmRBvkri4qt7VvkvrmGtX9znEx7GUA1q7t17fTffWcterN1trrDEuLi4uNRPiTRIXV9W7Trzt4TSstUvrcTe19DnEx7GU8YNAHFM54d7Hq65ePd1aY41xcXFxqZkQb5K4uKraFdteDrpqRbYNZmQuyPc1wBfG0BlNaWjuzxo7v7kq69WTIG+NcXFxcamZEG+SuLiq2hXbXvrSpXWX3Vun5ru3Nq\/fUpX1iiDffo98x4ZQ1hgXFxeXmgnxJomLq6pdp939WBoxM9+l9ZgbWvod4tu6t85ani5+8KmqrdeuvuxqjXFxcXGpmRBvkri4qtp12LWrsu0vw2Ys63eAL4zB0x7M\/XlNadyClqquV1dB3hrj4uLiUjMh3iRxcVWtK7a7xLaX2EoT22CKFeJHteve2tVRk9VSr85OrVm0aJE1xsXFxaVmQrxJ4uKqTtfZ9z3R1qX1ndc3Fy3Ej2nt3hp77a9a+6eqr1fHL7ueccYZPersao1xcXFxqVndhXjDMKp\/HD77gTR4ypI0YMridFTuvxdrHDHz\/rT7lKVp6NQl6bh5v6mJWtx4441p\/Pjxady4cdmYMGFC9kbeOjEMwzAaZXgTz8VVA67ntmzLtrv0t0trV2PvmU3ZsZWx575W6lXYIx8hviedXa0xLi4uLjWruzfxisHFVd2u9l1aD5\/fXPQQ39a9dc7ytPDxF2qmXhHkC9tqOjt+0hrj4uLiUjMh3iRxcVXMVawurX3t3lrND5oFCxb0qLOrNcbFxcWlZkK8SeLiKpur2F1au+veevSNv625B01POrtaY1xcXFxqJsSbJC6usrmK3aV1V91bY899Z91ba+FBU21B3trn4uIS4rmEeC6uBnYVu0trT7q3xh78WnzQdGwIVck98tY+FxeXEM8lxHNxNbCrFF1ad9m9NfcDw\/iFv6vZB01XnV2tMS4uLi41E+JNEhdXWVyl6tLa1YjjK4dMW\/aa7q219qDprLNruYO8tc\/FxSXEcwnxXFwN6ipVl9auxuGtW2piD37sxa\/lB03HPfLl3lpj7XNxcQnxXEI8F1eDusYtaEl7zViWbXMpdYCPEcdXxjGWsQf\/pNsfqfkHTSW\/7Grtc3FxCfFcQjwXVwO61rywJR0wJ39izAFzV5QlxMcY2Un31lp+0FRqj7y1z8XFJcRzCfFcXA3oihNiCltpStGltSfdWxev21wXD5pKBHlrn4uLS4jnEuK5uBrQFSfExEkxA3OBuhRdWrsax7R2bx2V+wGi0L21Hh405T5+0trn4uIS4rmEeC6uBnPFyTBxQkycFDNqdvm20hRGHGcZx1rGnvx6etCUc4+8tc\/FxSXEcwnxXFwN5ip0ad2jxF1au+veGj9IPLdlW109aMoV5K19Li4uIZ5LiOfiajBXnAwTJ8TESTHjblpT9hAfx1nGDxD7zs53b623B005ttZY+1xcXEI8lxDPxdVgrjgZZkiZurR21731xNserssHTam\/7Grtc3FxCfFcQjwXVwO54kSYQpfWN81ZWbEQn3Vvzf0gcdBVK9LCX99Rlw+aUnZ2tfa5uLiEeC4hnourgVxxIsyo1qMlj76hpWIhPo61HNDavfXiW+6p2wdNqfbIW\/tcXFxCPJcQz8XVQK44ESZOhilXl9aedG\/9wLX31\/WDpmOQL8YeeWufi4tLiOcS4rm4GsQ157a7KtKldVfdW+MHijfNfKDuHzQR5Iu5R97a5+LiEuK5hHgurgZxnX7DvRXp0tpd99YR0xan5vVb6n4ui\/llV2ufi4tLiOcS4rm4GsR17NzfVKRLa3fdW4dNW5IufvCphpjLYgV5a5+Li0uI5xLiubgawBVdWkdNX1KxLq276t46ZMqStu6tjTCXxfiyq7XPxcUlxHMJ8VxcDeC6au2f0vBpiyvWpXVX3VsH5EJ8dG+NHzQaZS77G+StfS4uLiGeS4jn4moA1+n3PJ6GTl1SsS6tu+reuvtPlmRHTV7RvK6h5rI\/Qd7a5+LiEuK5hHgurgZwjZm\/Og2esqSiXVq7GgOmLE57t3ZvbbS57HhqTU+Pn7T2ubi4hHguIZ6Lq85d9z6T79K6x0+WZNtXqi3E7z11Sda99dBrVqWtO3Y03Fz25cuu1j4XF5cQzyXEc3HVuetri59MI2ctT3+VC\/GxfaXaQvxbZixu6956\/SMbGnIuexvkrX0uLi4hnkuI5+Kqc9fRN\/427TVjWbZtpdoCfIwjZt7f1r11wr2PN+xcRpDv6R55a5+Li0uI5xLiubjq2BUnvsTJL9GlNbatVGOIP2r2A9me+OjeOnZ+c0PPZccvu3a1R77Urrlz5\/pMcnFxqZkQrxhcXJW64sSX2KYSR0vGtpVqDfFx7GU0oYq9+9XUvbUSc9mTU2uK5dq6dWun48Mf\/nBaunSpzyQXF5eaCfGKwcVVieuEhb\/L3nIPmLo027ZSrSH+6NburfvMWl5V3VsrNZfd7ZEvhuvnP\/95OumkkzodAwYMSKeccorPJBcXl5oJ8YrBxVWJ65CrV6XBrV1aIyxXa4iP\/xw6oykNy41q6t5aybnsGOTbb60ppeuSSy5JkydP9pnk4uJSMyFeMbi4KnHFSS+xPSVOfvmba1ZVfYiP4y9j7341dW+t9Fx29WXXUrqeffZZn0kuLi41E+IVg4urUlec9BInvsQ2lWNuaKn6EH\/E\/ObMWk3dW6thLjvbI79o0aJ+\/Zl33XVXtp2m47Vu3TqfSS4uLjXjEuK5uCp5HfHT1dnRkoUurdUe4mMMjlN0qqh7a7XMZccgP2HChB51du3s+vGPf5zWrl2bbdW57LLL2n59x44dafjw4enWW2\/1meTi4lIzIf7OZBhG+ccVv7g7jZi2OOvSus+0B7KgXAtj2NSlaeCUJWn0jMXpdvP4qrFgwYIswI8bNy4bZ5xxRvZGvjd\/xvz589OXvvSl7L8ff\/zx6V\/+5V92rpkrrkhveMMb0q9+9Sv1NgzDaPDhTTwXV4WuC5c+lUbNyh8tedR1zTXzJv7Qa1ZXVffWaltjhS+7RojvSWfXjtc999yTtmzZkjZt2pR23333dN9997X9vfhC6zHHHOMzycXFpWZcQjwXV6Wu99zUkp30EifTdBaWqzXEH5dzF7q3nnb3Y+ayiyA\/fvz4HnV27eqaPn16Ovjgg1\/1ayeccEKaNGmSzyQXF5eacQnxXFyVuB7ZuCUdMCd\/0ss+s5fXVIiPEXv4o3vrYdeussa6uG688cYedXbt6vroRz+aJk6c2PbXsR8+3szfcsstPpNcXFxqxiXEc3FV4rqyeV3at7VL6+Hzm2suxL9l3sr8lpoq6N5azWusJ51du7qGDRuWrr\/++ra\/jm02u+22W9attbm5uc+n3\/hMcnFxqZkQb5K4uPp4jV\/4uzS8tUtrbE+ptRDfvnvr2fc9YY3twtVdZ9eurtGjR7\/qrfvZZ5\/dtr0mGj1t27bNZ5KLi0vNhHjF4OIq5xVdWodMX5aGTV+2y7BcrSE+xpBpy7LjMSvdvbUW1lhfgvzs2bOzLTVxEs3UqVPTwoUL09ixY7Ngf+WVV\/pMcnFxqZkQrxhcXOW8bn5sfVuX1kPmrazZEN++e+tzW7ZZY924Ogb5nuyRj1Nqli5dmu2Hjyvevre0tPhMcnFxqRmXEM\/FVe7rM3c+mkbO2tmltVZD\/OGt3Vtjb\/\/k5c9YYz1w9WePvM8kFxcXG5cQz8VVQVd0ad1z+rJs9CQsV2uIj738A3MhfliFu7fW2hqrdJD3meTi4lIzId4kcXH18lrzwpZsK83AaQ+m0XNW1HSIjzFq9opsb\/9BV61Im7Zus8Z66OrL1hqfSS4uLjYuIZ6Lq0Ku6NK6z+xXd2mt5RB\/SOGoyQp2b63VNdbXU2t8Jrm4uNSMS4jn4irz9fe3PJSd6DKkk600tRjix920puLdW2t5jUWQL\/fWGp9JLi4uNRPiTRIXVy+u2G4SJ7kMzoXe\/dp1aa3lEF8N3VtrfY2Ve4+8zyQXF5eaCfEmiYurF9f8RzZk4T220vzttavrJsS\/aU5lu7fWwxrrGORLuUfeZ5KLi0vNhHiTxMXVi+vkOx7Ntp3EiS7H39xSNyG+0t1b62WNRZAvxx55n0kuLi41E+JNEhdXL64x8\/NHSw6fubxPYblaQ3yMwdMerFj31npaY+X4sqvPJBcXl5oJ8SaJi6uH1+J1m\/NHS059ML1l3qq6C\/H7zq5c99Z6W2OlDvI+k1xcXGomxJskLq4eXrHNZNSs\/H74d9\/QUnchvpLdW+txjZXyy64+k1xcXGomxJskLq4eXrHNJLabxEku\/QnL1RriY4\/\/oGnLsu6t4xf+zhorgqtUQd5nkouLS82EeJPExdWDK7q0HjAnv93kLfNW1mWIr2T31npeY6UI8j6TXFxcaibEmyQurh5csb1kn9atNEfvYitNrYf49t1bb35svTVWJFfHU2v6e\/ykzyQXF5eaCfEmiYurB1dsL4ltJnGCSzHCcrWG+OjeGj+oxDGaJ93+iDVWRFcxv+zqM8nFxaVmQrxJ4uLq5ip0aR0ybVk6YO6Kug7xWffW6eXv3tooa6xYQd69gouLS82EeJPExdXNdX27Lq1xgku9h\/i3zNvZvfXeZzZbY0W+Isj3d4+8ewUXF5eaCfEmiYurmyu2lRS6tB53U0vdh\/hjW7u3jixj99ZGW2Mdv+za2z3y7hVcXFxqJsSbJC6ubq7YVhIntsTJLcUMy9Ua4mPE\/984TvOo65utsRJd\/Tm1xr2Ci4tLzYR4k8TFtYur0KU1tpcc0s3RkvUU4g+YvTwNnJbfUvPkpq3WWImuvu6Rd6\/g4uJSMyHeJHFx7eKacO\/jWZfWAdOWZSe3NEqIb9+99YrmddZYGYN8T7bWuFdwcXGpmRBvkri4dnFFl9Y4qaW7Lq31FuJjxHGaw2Y0pffc1GKNlSHI92ZrjXsFFxeXmgnxJomLq4urfZfWA69a0XAhPr4DMHjasjR67vKSd2+19nu3R169uLi41EyIN0lcXF1c7bu0vvP65oYL8WOuXZ19FyC21MQxm9ZY9QR59eLi4lIzId4kcXF1cfWmS2s9hvg4TjO+CzC8DN1brf2dV0\/2yKsXFxeXmgnxJomLq5OrfZfWfWevaMgQH2PvXIDfc\/qydOg1q9LWHTussQoF+Y5v5NWLi4tLzYR4k8TF1cnV2y6t9RriD8r9IJMdNTm7tN1brf3Og3xXW2vUi4uLS82EeJPExdXJVejSGttJetKltV5DfLm6t1r7nV9ddXZVLy4uLjUT4k0SF1cnV6FL68hckC9HWK7WEN++e+sRP11tjVVBkI838osWLVIvLi4uNRPiTRIXV\/tr4eMv9LpLaz2H+DfNWVny7q3W\/q6vjnvkJ0yY0KPOru4VXFxCPFcNhHjDMIozTrzu\/rTX1CXpr36yJL115pIs\/DbyOGTGA1kt9p62OE246V5rpEJjwYIFWYAfN25cNiLIxxt5tTEMw6jd4U08F1cRr6Nv\/G3WpXXojKayvvGu1jfxx9\/ckgZOzXdv\/cefrbHGquCNfIT4ro6fVC8uLi41q7E38YrBxdX\/q3n9lmzbSG+7tNZziI+xb2v31jh2sxTdW639nl+xR378+PE96uyqXlxcQjyXEG+SuBrC1b5L6xG9PFqynkP8YVevyr4jsF+Jurda+727brzxxh51dlUvLi4hnkuIN0lcDeH6+1se6lOX1noP8XHMZmypiWM3T77jUWusClw96eyqXlxcQjyXEG+SuOreVejSGgF+1OwVQnwX3VsPubr43Vut\/b65uuvsql5cXEI8lxBvkrjq3nXV2j+1dWkdc+1qIb7DOHjezqMmi9291drvu2tXnV3Vi4tLiOcS4k0SV927Trzt4TS8j11aGyHEv\/P65tburU3pvAeetMaqyNVZQ6hKBHnzyMXFxiXEc3GV3VXo0jpsxrKKhuVqDfEx9syO3lyWjsoFemusulwdg3wl9sibRy4uNi4hnourrK72XVrf0ocurY0S4g+Yu6JtS82aF7ZYY1XmiiBfyT3y5pGLi41LiOfiKqtrwr2PpxGzmrLtIkff0CLEdzGO\/OlvsxrFMZyXrXrWGqtCVyW\/7GoeubjYuIR4Lq6yugpdWodMW1YVYblaQ3x0bx2Uq9HeRe7eau0X11WpIG8eubjYuIR4Lq6yuYrRpbVRQnyMEbOWF717q7VffFclvuxqHrm42LiEeC6usrnad2k9vI9dWhspxB8yb2VWq2J2b7X2S+Mqd5A3j1xcbFxCPBdX2VyFLq2xTSS2iwjxux7jblqTHcMZ3VtPuv0Ra6zKXeUM8uaRi4uNS4jn4iqLq1hdWhspxMeIYzjjOM44ltMaq35Xx4ZQl19+eUmCvHnk4mLjEuK5uMriat+l9dBrVgvxPRxvmrMyO44zvkuweN1ma6wGXB3fyE+ZMkW9uLiEeC4h3iRx1aarWF1aGy3ExzGc8YPPqFnLs+M5rbHacHU8R\/5HP\/qRenFxCfFcQrxJ4qo9V7G6tDZaiI8RW5DiWM5xC1qssRpydXwjH0G+WFtrzCMXFxuXEM\/FVXJXMbu0NmKIj+6tcSznAXNW9Lt7q7VfXldnnV3Vi4tLiOcS4k0SV024itmltRFDfBzHWejeGsd0WmO15er4Zddi7JE3j1xcbFxCPBdXyV3F7NLaiCE+vkMwMBfi43jO8Qt\/Z43VoKvj1pof\/vCH6sXFJcRzCfEmiat6XcXu0tqIIT5GHMs5pAjdW639yrk6vpGfO3euenFxCfFcQjwXV3W6it2ltVFDfLG6t1r7lXV1fCM\/b9489eLiEuK5hHgurupzFbtLa6OG+GJ1b7X2K+\/q+GXX9m\/k4239ddddp15cXEI8lxDPxVU5Vym6tDZqiC9W91ZrvzpcHd\/IR5Bvv92mublZvbi4hHguIZ6LqzKuUnRpbeQQX4zurdZ+9bjah\/Z\/+qd\/Su973\/vaQv0555yzyzPlzSMXFxuXEM\/FVTJXKbq0NnKIL0b3Vmu\/ulwR5D\/5yU+mN7\/5zWns2LFtIT7GggUL1IuLS4jnEuK5uMrvKkWX1kYO8THihJo4rjOO7bTG6iPEf+ITn0jvete70vjx418V4iPcr1+\/Xr24uIR4LiGei6t8rlJ1aW30EB\/HdMZxnVHbOL7T2q9dV8cvuHY2uurwah65uNi4hHgurpK4StWltdFDfH+7t1r71eN64okn0qRJk3YZ4j\/ykY+khx56SL24uIR4LiGei6s8rrG5sBnbPobOaKrJsFytrjimM47rjGM74\/hOa7+2XfHl1dtvvz3bOtNVkJ84ceJrvuRqHrm42LiEeC6uorsKXVoHTi1+l9ZGD\/GF7q2Dsw64ve\/eau1Xp2vjxo1pypQp2Zv3zoL8L37xC\/Xi4hLiuYR4Lq7Sui5+8Km2Lq1HFLlLqxC\/Jjuus9C9NY7xtPbrxxXnw5933nmvCfEnnXRS2rx5s3pxcQnxXEI8F1fpXOMWtKRhM5qyt8W1HJar1RXHdcaxnXF8Zxzjae3Xn+tnP\/tZ+rd\/+7cuv+SqXlxcbFxCPBdXUV2FLq2DStSlVYjvX\/dWa792XPHmPYJ7+y02a9euVS8uLjYuIZ6Lq\/iuK5rXtXVpHXPtaiG+RCOO7Sx0b43jPK39+nVFcI8vt7b\/kqt6cXGxcQnxXFxFdcX2jr1L2KVViH9199Y4xrM33Vut\/dp13Xrrrdne+PhP9eLiYuMS4rm4iubaumNHOvSafJfWCPL1EJar2dWX7q3Wfm27YotNnGJzyy23qBcXFxtXb0O8YRidj4tvuScNn7Y47f6TJemN0x7IwqxRujFq+uI0IFfrEbmaz7z1LmuwgcaiRYvUwTAMoxfDm3gurl1cWZfWmaXt0upNfP+6t1r7XFxcXGrWsG\/iFYOLq\/OrHF1ahfj+dW+19rm4uLjUTIg3SVxcbVe5urQK8f3r3mrtc3FxcamZEG+SuLjarnJ1aRXi+9e91drn4uLiUjMh3iRxcbVd5erSKsT3r3urtc\/FxcWlZkK8SeLiyq5ydmnta1j+9KJH07m\/eTL958rn0vSHnk83PLIh3fToC+nOp\/+c7npm02vGL\/+wMftn5q39U\/Z7LljyVPrcXY+n9\/2s+n646E33Vmufi4uLS82EeJPExZVd5ezS2l1YPvW\/HkvfePDpLIAv++OL6eGNL6Vn\/7It\/eml7dl4Yev2tOnlHenFbfmxZfuO9NL2V14z4tfj72\/O\/bPxewq\/P8YTm19Oy5\/\/S7rlsRfSFavXZT8gVDLE96Z7q7XPxcXFpWZCvEni4squcnZp7RiWz7z7D2nmmufTA89tzsJ1IWhHUN+645W0\/ZVXUu4\/inbFnxV\/ZvzZEfILAf8Pm7Zmb\/CvzP1A88mfr+7RG\/tKdG+19rm4uLjUTIg3SVxcZe\/SGuE4tsX86smN6aH1L2YBemMuSMeb8wjXr1SgPvG\/Gf\/bYYhQ\/\/yWl7N\/A\/CLx1\/IrOUI9D3t3mrtc3FxcamZEG+SuLjS9Y9syLZxxHaOQ+atLFlIjTfusX0l3ravzwX3zdtyoX1HZUJ7T0L9yzlbGNe3br8Je+ypL1V94ljPgdPyW2riuE9rn4uLi4uNS4jn4ury75WyS+vHbns4+xJqy4Yt6fkt2\/LB\/ZVXUq1dYY699fFvDeL\/S3xR9gO\/WFuS7q2juuneau1zcXFxqZkQb5K4uErSpTW+nHrPM5vSur9sy7bKvLyj9oJ7Z1fhDX1suXnqxfzb+X+9\/ZGidm\/da8ayNH7h76x9Li4uLjYuIZ6Lq3NXoUvroGnF6dL6lcVPppV\/+kv21j2+NFon2b3TK3s7n\/v\/GCfn\/PqpP2c\/uBSne+uyXXZvtfa5uLi41EyIN0lcDe6KLq2jitClNfa7x+kyEd7jy6F1nN1fc8UPKhHm4\/97fFn304se7Xf31n1nL8++q2Dtc3FxcakZlxDPxfWaK7q0xvaNvnZp\/T93PJody1h4895I4b2rMB9biOKM+3\/uw575QvfWOCXopNsfsfa5uLi41IxLiOfievVV6NIa2zd626U1jlyML6w+8+LL2XnuOxo5vb8mzL+S\/vzy9uyIykubnulT99Y9d9G91drn4uLiUjMh3iRxNbArurTu24curbF1Jk5o2fDS9po8aaZc17bcTzZxPOWdT\/+5V1ts2rq35uZm8brN1j4XFxeXmnEJ8VxcO6\/o0jq8F11a4+37tb9fn\/7Yuu\/d1f0VP+IUvvw6efmzvereOrKL7q3WPhcXF5eaCfEmiatBXYUurXv2sEtr7H2Pk2w2bN1u60wfrsJb+TjFpifnyw9pPWoyvrNg7XNxcXGpGZcQz8WVXVmX1tk969L63ZXPZW+S\/7LN2\/f+XNlb+Zd3pMc3bU1fvO+J7ru3Tn0w+87Cc1u2WftcXFxcaibEKwYXV75La2zX6K5LazQzipNntnn9XrTrpe2vZFuSrli9rsu6H9HavXWfTrq3WvtcXFxcaibEmySuBnXFySexXaOrLq0f+eXDafnzf8k6k8rvxb\/iC8HxxeBf\/mFj9l2DzuYgjv2MOTqhQ\/dWa5+Li4tLzYR4k8TVgK6m51\/MurQO7KJL66cXPZrWvLAlOzrSVborDvaJH5Lih6WP3fZwp91b8510X72lxtrn4uLiUjMh3iRxNaArttLs03q05Duvf3WX1on3\/iE9sfnlrHGTqzxX7JOPM+U7Bvk49nOP1qMmZ675o7XPxcXFpWZCvGJwNbLr2Js679Ia579H8ybHR1YgyOd+aFr7wkvp1P96rNvurdY+FxcXl5oJ8SaJq8Fcj2zckm3PiG0a+7br0nrR0qfTur9sSy\/bAF+x68XW8+Tbn1wTAX7I9GXpkKtXZceCWvtcXFxcaibEKwZXA7q+1fRMtj0jtmkcPr+5LcDHaSkCfOWv+Lcg7YP8IYXurXOWp3uf2Wztc3FxcamZEK8YXI3o+tAv12ZvdwtdWs\/9zZPewFdhkI\/vJcTWmkL31hGzmtLZuWBv7XNxcXGpmRCvGFwN5tqwdUcaPXd5tj1jZC7IRxfWaDy0dbsAX41BvvBl1zgGdGhuzt5xfbO1z8XFxaVmQrxicDWaa350aZ2T79I6dv7q9MifX9KFtYqvOOKzZcOW9OZ5+e8wHDBnRXbUpLXPxcXFpWZCvEniaiDXyXc8mkbEVppciI9OrM6Br\/7rzy9vT99b8Vy2pWbUrOXp4gefsva5uLi41EyIN0lcjeQ69JpV2baMeAu\/cet2CbkGrtjoFJ1d3zh3eVv3Vmufi4uLS82EeJPE1SCuqbfelW2lGTajKZ1616PJLvjauXa88koav3BtFuIPvnpl+tmiu6x9Li4uLjUT4k0SVyO4Trzu\/qxLa4z7n9skGdfYNXvN89nc7ZsbX775Hmufi4uLS82EeJPE1Qiut81ZnAXAQ69dKRHX4LVp67b0xqtWZnP4P6+539rn4uLiUjMh3iRx1bsrurS+ecb96YCZS9JJtz8iEdfo9fe3PJSF+DFXN7V1b7X2u7m2bEqLF8x0r+Di4lIzId4kcdWe67Qrf5T2\/cFtadQPfpXe\/r156bjvTjNqcIz9z\/lp+A8XpRG5Mf+CE1M6Z7+qGlu\/MKLqTOmMPdIr\/\/6GlK4Y717BxcWlZvUQ4g2jkcaHvnt52icX4iPI\/\/fv\/Di957tTjRoc\/+2yWVmAjyB\/ziVfTDtOH2DsYrzy77vlfoJ9fXrltDekv5wz2r3AMAyjxoc38VwN51r1+7Xps5demL74zbPTT75+Yrr0G59LF106qSrGBd\/8fNVYasH1gcunpQ\/955T05PlHpnTegVU1XjprVPV4zh6Z0udyIf6MAWnbhKEp\/f4+9wouLi41q4c38YrB1WiupuuuyIWb0Sl9fs+UzhyU0rePTek7\/1DxseH8o6rCUSsuNevB+Pa4lCYMzq\/1Lx2QVl7zH+4VXFxcaibEmySuGnbdNjmls\/fLh\/gvDEtp8nGCnxBfX67Jx6c0ce\/cGh+YX+u5Ne9ewcXFpWZCvEniqn3XlJNS+uI+2TaDdO4bBT8hvr5c8W+bztgjt8ZHpfTDE90ruLi41EyIN0lcdeLa+FxKFx+R0lnD82En\/rtAKsTXgyvWcvxwGm\/iLxqb0oYn3Su4uLjUTIg3SVx15Hp0cbv98QNTuvQYgVSIr21XfMdjwqC2ffBp7b3uFVxcXGomxJskrjp03XlFu\/3xe+X3EgukQnytuuI7HoV98Au\/5V7BxcWlZkK8SeKqY9ePP75zf3y8mRdIhfhadJ13UH5r2KSRKX3\/BPcKLi4uNRPiTRJXnbu2bU3pklzwmjQipdNzIeiitwmkQnxtuS46PB\/gJw7L74N\/cYN7BRcXl5oJ8SaJqwFcsXc43sLHlpoKnB8vkKpZv\/bBx5qdMCSlcw9MqXmhewUXF5eaCfEmiauBXHdcmdI5++Ub5MTJHmXcHy+QqlmfR9t58Pum9OvL3Cu4uLjUTIg3SVwN6Ir98RGGyrw\/XiBVs37tg4\/z4K\/4UH5rmHsFFxeXmgnxJomr4Vyxl\/iCMfn98RHkLxwjkArx1enK9sEPyO+DP\/+wfO8D9wouLi41E+JNElfDuv7QtHN\/fISkS48WSNmqy\/Xtcbm1OTC\/Dz7WavQ8cK\/g4uJSMyHeJHE1vOu2yTv3x0dX1xLvjxfi1axX44sjdu6Dj7XqXsHFxaVmQrxJ4uJqvWKPceH8+Oh+KZCyVYPr3Dfu3Af\/\/fHuFVxcXGomxJskLq5XXbE\/Ps6Pj9M\/4vz4C94qkLJV1hXf0SicB3\/xEd3ug3ev4OLiUjMh3iRxNaYrzo\/\/8kEpfX7P1vPj3y2QslXGFfvgJwzauQ\/+oTvdK7i4uNRMiDdJXFxdXgu\/ldLZ++X3IH9hmEDKVhlX+\/Pgb77QvYKLi0vNhHjF4OLq9vrhifk9yNn58QcKpGzldcWaK+yDj7XoM8nFxaVmQrxicHH14Ir98ReNLdn+eCFezXq0Dz56GMRa9Jnk4uJSMyFeMbi4eng93dxhf\/yxAilbaV3ZPvjB+X3wcUJSD86Dd6\/g4uJSMyHeJHFxdbx+fdmr98dPPk4gZSuNK3oT9HMfvHsFFxeXmgnxJomLq3C96vz4\/QVSttK44s17bN2aNCKl75\/gM8nFxaVmXEI8F1e\/ri2bUrrkHSmdNSK\/VznO6xZI2YrpuvjIPp8H717BxcWlZkK8SeLi6uqKvclxVvcXhubP7r70aIGUrTiu+K7Fme32wf\/2dp9JLi4uNeMS4rm4inbdNjmlc\/bLf8n180Pze5gFUiG+P65sH\/ywnfvgo0eBzyQXFxcblxDPxVVkV3Z+fOv++HgzL5AK8f1xnXdQ6z74kSl9f3xK27b6THJxcbFxCfFcXEV3RciKPcuxPz7C10VvE0iF+L793osO37kPPnoS9PE8ePcKLi4uNRPiTRIXV0+uPzTlz4+P\/fHZ+fHvFkiF+N6fB99+H\/xDd\/pMcnFxsXEJ8VxcJXfdceXO\/fHxJrWX++OF+AYP8ZOGF+08eJ9JLi4uNRPiTRIXV2+u9vvjzz1AiBfieza+8ub8Vqwvjkrpu+8t6j549wouLi41E+JNEhdXd1fb\/vjh+SDfi\/PjhfgGDfEXH55fK1\/YK6XzD0tpw5M+k1xcXGxcQjwXV9ldhf3xceRkbI\/41ruEeCG+i33w785vvyrsg29e6DPJxcXFxiXEc3FVzPXry1I6u3f744X4Bgzxk1r\/jU3sg7\/+PJ9JLi4uNi4hnour4q5enh8vxDdYiP\/qW3aeBx\/74H0mubi42LiEeC6uKnDF\/vhLj+3x+fFCfAOF+PiuRGy1in9L89VDUnp2jc8kFxcXG1fvQrxhGKUbixfMTFsm7Ze2nzkk7Th9QNr4tbdlAc9o3LHxK2OytbDj9IFp68SRaeU1\/+GzYhiGYfRqeBPPxVWW\/8Er2p0fv7c38Y3+Jv4Lw3aeB3\/1BJ9JLi4uNq6+vYlXDC6uMlxzT2u3P\/5NQnyjhvj4bkRhH\/z3\/rFk58H7THJxcamZEG+SuLiKdV1y1M7z4y8cI8Q3Woi\/+Mj83Bf2wZfwPHifSS4uLjUT4k0SF1exrkcXt54fv2cuzA1M6dvHCvGNEuLjPPgJg\/MjzoP\/7e0+k1xcXEI8lxDPxVUzrjuubD0\/fmC+Q2e78+OF+DoO8fH2vYznwftMcnFxqZkQb5K4uIp9TTmp3f74A4X4eg\/x8R2IbB\/8iJT+39+XfR+8zyQXF5eaCfEmiYurWNcl73jN+fFCfB2G+Jjbwj74C8ZUZB+8zyQXF5eaCfEmiYurWNfTzfmTSj4\/NKUzB6f07XFCfL2F+NgHH8eKThiS3wf\/0J3WPhcXlxDPJcRzcdW869eX5cNddn78sFzwO0JQrqcQP2l4\/gvMFTgP3meSi4tLzYR4k8TFVcpr6ifb9sdH905BuT5sW87ab+c++AqcB+8zycXFpWZCvEni4irlFeHu0mOzsLfjc7t3en68oFxjtovelp\/LOH3o4iNS2victc\/FxSXEcwnxXFx154r98V8+KG2PvfHxJchLjxGUa9X27XEpTRiUdpw+sGr2wftMcnFxqZkQb5K4uEp13TY5bf3CiNb98XsLyrVqi33wZw5ML39+eEXPg\/eZ5OLiUjMh3iRxcZXpeu6b7+30\/HhBuUZsbefBj0x\/uvDYqtkH7zPJxcWlZkK8SeLiKuF116LbU7rkqPyXISPIX\/BWQblWbBcf3noe\/F7ZefD3LbzO2ufi4hLiuYR4Lq6GccX++K8c3Hp+\/MCq2B8vxHczYo6y8+AHt+2Dt\/a5uLiEeC4hnour0Vy3TU7pnP3azo9Pk48XlKvZFnMUb+FjK9TPLrb2ubi4hHguIZ6Lq2FdP\/74zv3x575RUK5WW+yDPyO\/D779efDWPhcXlxDPJcRzcTWiK8LgN49O6awR+S9LXvQ2Ib7abBcf2boPfthrzoO39rm4uIR4LiGei6tRXY8uTum80fmmQbG15tvvFuKrxZadBz84N4Z0eh68tc\/FxSXEcwnxXFyN7Lrzig77448T4itti+8oxA9WhX3wnZwHb+1zcXEJ8VxCPBdXo7tmnNxuf\/wBQnylbTEH2XnwI1K64kOdngdv7XNxcQnxXEI8F1eju7ZsSumisfn98fElygvHCPGVssV3E2IO4jz4ONM\/5sba5+LiEuK5hHiTxMXV6fWa\/fHHCvHltmX74Afl98Gfe2BKa++19rm4uIR4LiHeJHFxdeO648r8\/vj4QuXEvYX4ctsmDc834Dp735R+fZm1z8XFJcRzCfEmiYurh67Yg53tjx9YtvPjhfgO58F\/\/4RO98Fb+1xcXEI8lxDPxcXV+RV7sOP8+Emt58d\/\/TAhvuTnwR++8zz4S97R5T54a5+Li0uI5xLiubi4ur7+0JTfk\/2FoflweekxQnypRtT2zEE7z4OP7yZY+1xcXEI8lxBvkri4+uSKPdmF8+Pjy65xdrkQX\/wRb9\/PaN0Hf\/OF1j4XF5cQzyXEmyQurn66pn5y5\/nx5x0oxJdyH\/yPP27tc3FxCfFcQrxJ4uIqgiu+XBlnlZ81PL8\/vkTnxzdkiM\/Ogx+QPwXo\/MNSenGDtc\/FxSXEcwnxJomLq0iuwvnxnx+a3\/ZRgvPjGy7Ef\/vdrfvgB3d7Hry1z8XFJcRzCfEmiYurj7\/xivyXLiN4xh7uIu+Pb7gQ34vz4K19Li4uIZ5LiDdJXFx9\/80zTt65P\/5L+wvxfd4Hf1C+hlHLKSdZY1xcXEI8lxBvkri4SuiKPdsXjc1\/CbPI58c3TIg\/\/2\/zX2SNffAXjElp43PWGBcXlxDPJcSbJC6uEruebk7pKwfvPD\/+W+8S4ntzHnx8pyC+WxDfMejhefDWPhcXlxDPJcSbJC6u\/v8hsYf7rBEp\/fsb8uOMQSmdObhfY8fpA\/r9Z5RqFM0WtTrt9SlNHJ7SbZOtMS4uLiGeq\/pDvGEY9TU2ffmw9Mpp+VAaIXfbmUOMXYzt8YNOrlZRs03nHmINGYZhGFU\/vInn4qpH17MP5bu5fvXglC7\/UEo\/PLFf448XH9fvP6NUo2i2rx2a0lkjU1p7tzXGxcXlTbya1cabeMXg4uLyoOHi4uLiUjMh3iRxcXGpGRcXF5d7K5cQz8XFxaVmXFxcXGrGJcRzcXF50HBxcXFxqZkQb5K4uLjYuLi4uNxbuYR4Li4uLjXj4uLiYuMS4rm4uDxouLi4uLjUTIg3SVxcXGxcXFxc7q1cQjwXFxeXmnFxcXGxcQnxXFxcHjRcXFxcXGomxJskLi4uNi4uLi73Vi4h3iRxcXGpGRcXFxcblxDPxcXlQcPFxcXFpWZCvEni4uJi4+Li4nJv5RLiTRIXF5eacXFxcbFxCfFcXFweNFxcXFxcaibEmyQuLi42Li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class='GTTabsNavigation' style='display:none'><span class='GTTabs_nav_prev'><a href='#GTTabs_ul_23844' onClick='GTTabs_show(0,23844)'>&lt;&lt; Enunciado<\/a><\/span><\/div><\/div>\n\n","protected":false},"excerpt":{"rendered":"<p>Enunciado Resolu\u00e7\u00e3o Enunciado Constr\u00f3i, no teu caderno, a imagem do barco pela transla\u00e7\u00e3o de vetor \\({\\vec u}\\). 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