Figures semblants
Pregunta 1 - Justifica raonadament si les següents figures són semblants:
a) Els gnòmons (rectangles amb un quadrat retallat) de la col·lecció 1, són semblants?
b) Els triangles de la col·lecció 2, són semblants?
c) Els rectangles de la col·lecció 3, són semblants?
Pregunta 2 - Pentàgons semblants
a) Dibuixa en la finestra que tens a continuació dos pentàgons semblants.
Pots utilitzar l'eina de "Polígon regular" per fer-ho més ràpidament. La pots trobar aquí:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAd8AAADiCAYAAAAPk82fAAAgAElEQVR4nOy9eXxb1Zn/f6ct0NIllKWlw7SJB+bHt9s3Q2kZhnZqMp3pdOji1C4E0hSxBZfSYqChxAHqAAlDybRO6TeBhDgOEBq24JA0hCWJsjiLgxdwvEuW5EW2ZC1Xu2XJ1uf3h3ylq+WecyRdybJzntfreSXW/eic5y7nvnXP8lwhGAyCO3fu3Llz5144F2Y6AO7cuXPnzv1M87Tw9fl8sFqt0Ov1BXWr1Qqfz8cUeLHHyOPL/Rx3dU1h61bg1lsL41u3Al1dU8yNp9iPYbHHNxti5PHN7fhm0lPg63a7YbFY4HA4UGhzOBywWCxwu93EoIs9Rh5fbvEFg0EcOhTBxo1AQ0PhYmtoADZuBA4dilAbTrEfw2KPbzbEyOOb2/HNtCfA1+fzwWKxwOPxIBQKFfyAhUIheDweWCwWxV8txR4jjy+3+ILB6BPvxo3A0aOA1Vq42KzWaJ0bN5KfgIv9GBZ7fLMhRh7f3I6vGDwBvlarFQ6HY0YOlvygORwOWK3WtAEXe4w8vtziCwaD2Lo1+hRqtQKRSOHiikSidTY0RLuglRpNsR/DYo9vNsTI45vb8RWDJ8BXr9fP2IFKNr1enzbgYo9xTse3dCkginmNLxgM4tZbVasia7v1VmX4zulzrLLNtXb8q1/9CkajsWjjmwmbjfEVg3P45mCz8aLLKb5164CDB/MaHwt8t29vwGWXXYsHHlivWizJxuGrjs3FdvzjH/8Yk5OTRRtfoW02xlcMzuGbg83Giy6n+PbvB/70p7zGR4Pvnj1anH22BoIACEI9Fi3SqBaP3Dh8o6bVanHo0KGYixn2fMzFdmw2m7F8+fKija/QNhvjKwbn8M3BZuNFl1N8djtw8815jY8GX42mBoKgnYYvcOGFC1WLR275gm9vby/27t2LF154AS+88AL27t2L3t7erMtT+xyLooht27ahrKwMpaWlqKmpQUNDA+rr61FTU4OysjKUlZVBq9VmHV8+2klFRRXOO68U//APpThypC2j72ZzDE+ePInHHnssl5DzGl8hbTbGVwyeM3z7+/vzcLgKC1+tFli9OvPhzGK66Nra2lBWVpb/+CorgcHB3MogxEeD74YN9Tj77Fum4avFV0u+pUosyaY2fHfu3Ik77rgDK1aswIYNG7Bjxw7s2LEDGzZswP33348777wTb7zxRsblqnmO6+vrUVpaivr6euITriiKqKqqQlVVVVbxqd1OGhoacM45NdPXhIhLLy3N6PvZHsNXX30V9fX12QVdgPgKZfmMT43x9TkL37vuugu33357zgeI9YDl46JbuDD6FJVpOyqWRvHss8/ioYceSplZmJf4nn0WePPN3MogxEeDLwBsfPplfO7TX8a3rypH07ZavPWb6yAaulWJSTK14Ds6Oor77rsPdXV1RKA5nU4899xzuP/++zE2NsZcvhrnWBRFLF68GDU1NRl9r76+HhqNJuP41G4nTzxRC0Goj/WGXHJJaUbfz+UY/vGPf8T+/fszjtloNDJ34xfLfUbJ8hWfKIr453/+Z9TW1qoeXzF4zvC9++678c477+DnP/85JiYmcjpILAdM7YuurS3aYKuqgAULco+xkI1iYGAAt99+O95UgGE+4lv0zXJccO638PWvl2U8/scSHwt83UP92L/yRti6mmHrasZIy2EceHgZenZvyykeuakBX6/Xi2XLlsHn8zHX6/V68Z//WY4vfenf8IUvlGHpUvLTZbbneM8eLW69dTXq6l5BaWkp2troXbXSd/bs0cY+q6mpIT79FaIdOxwOfPLcr0IQVuPccxdj3TrleFhjzCS+qqoq9PX1Mesbtm9H2bx5qBUElF58MbUdFfo+09bWhoULF2LhwoW45ZZbqPp8xCeBVxAECIKQUw/DnIXvXXfdBZPJBKfTicWLF2NgYCDrg8RywNS+6DSaqBuNUQgzDmUpxpjvRiE11Ndeew2//OUvMTo6WrD4HnmkFoJQO/2E0YYrriijf4lg2cLX2n4SR9ZWxuAreeuWNTi8phLhADvslCxX+I6OjmLZsmVZ1f35zy+EIIgQBODjH68hgjGbc7x9ewM+9SkNBEGLj370Bmze/BI1Jvl3zj5bg+3b46nHFi5UHncvRDu+47blCAQC0Gq1TD8iWGLMNL7y8nKMj48zacsuvxzSY3qDIKCmsjLv8WViGo0GDdOp5Vh+mOUjPo1GEwOv5NmcW6X4isFzhu+dd96JQdkYYGVlJU6dOpXVQWI5YGpedKKYCNyysiiIc4kxX43iiivKcM45Vbjggp/g2mt/xvRLUO34kic7zZ9fmnVZSvGxwNd0ZA9O/vl3KfC1dTXD8N7r2Hv3f2H4VG5LonKF77333gu/359V3Z//fGnsGAtCfcKTZrJlc46vuqosBndBEHHVVfQfUUuW1Mi+g4Rx1dra2tjNmiU+NdvJPb+pgt1mz6kMNdrJ2NgYtQtesrKvfQ3i9IGsFwTUr1uXl/g0Gg1KS0tRVlaWFbhEUcSCBQuo465q32ekuQelpaX40pe+hCuvvDK2H9n0ts1Z+N5xxx0wm80Jn9XU1GD37t0Zl8VywNSEW20tMH9+/G+tNnpjYR3jLxR8GxoaZE+cwMUXXzcj8RmNRlxwQSkEYRc+cfaPEp5+srFs4dvz5la0blmbFr6SH1tXhda6J7KOLRf4vvbaazl1kz36aD0+8YkyCMJ6XHTRt4g3nGzOcVVVjex6qsUjj9DH1BJ7PepRWVkT29bW1qY4XpzPdrzywWoMDuQ++U+tdtLS0oJHHnmEqmtra0Pp/Pm49rzzoFm0KG/xSRPnamtrEyZjSjPX5Z7uetVoNEzzAPJ5H3zooYeyfuIlxVcMnjN8b7311rRdnxs3bsRzzz2n+gFTE27z50fHea+9Nu6CALDOOykUfLVaLT72sYcznlCSr7GYhr/8BcY778ypHKX4WODbUrcWHa9sIMLX1tWMzlc34u37yuAeyua6zh6+t912G9xud8Z1yq2trQ179uzBzZSlXdmcY6PRiC9+8d8wf34pNJoa5pg0mhrMn1+KiorUcejS0lLm+NS4Dh9/bA26u9SZZKdmO9m1axc2b96sSly5xCeKIsrKylBVVRV7Apasvr4eq1evTvBk+Erfy1d8SjEnmxJ8M3kCnrPw1Wg0sCpkv9+5cyfWrFmTcZmkA6YW3BoagHnzok+7cq+pAc47L/sY1YbvBx98gPLycnzjG4tx8cW34IILSpmfOPMaX3k5EAzmVES28D321D3Q7fsrFb62rmaYTx3EgYd+Dt1b9HFNuWUL366uLjz44IPU8o1GI9MNZMWKFcR1wNk9+VYxr9NltYLBNxBA7QMPormxMftgGWLMpZ08/fTT2Ldv34zGp9VqY0+tUjeuZG1tbdBqtQkuB1x9fX3KskW140s2jUaT9ppUgm8mXelzFr7Lli2D3a485tLY2Ihf//rXGZebb/iSxnfnzWNbdpRv+G7evBnV1dUIZgm5vMb32GPAyZM5FZEtfN978AYMHX+bCb6St2x+DI1/+A3CwfHYMg/SWFa28N29ezeeffZZYvyVlTU4/3wNzj9fgxUryF2+GzZswN69exW3Z3OOM7mxslqh4LvphiU4fNNS4Ik0QwqiCKxfHx03yuBdlPloJw888AA6OjpyKiOX+ERRhEajQVlZGWpra5nWZEtWVVUVG3PN94QrURRx7bXXQhCEjOBbWlrKPAt6zsJ36dKlcDqdKZ+Hw2GMjo6is7MTO3bswLe//W1MTU0xl5tP+IoiUFoaXWaUzmpr2bqe8wW3oaEh3HHHHdi1a1dO5eQVvrt3A888o3p8LPDdfecijJ1uygi+tq5m6N9+GU9ffzU+86nvQBBqcN55pYqTmbKFb319PV599VXF7UajEZ/9rCY2hHD++Rrij4AdO3bghRdeUNye6TnWarU5r5tMtkKN+W6/7Q7su+tXQHNzNM3p9u2JgqqqaKPWaDJatJ+vdrJkyRJ4PJ6cyyn0bOdMLdv40i0n6uzsTPDKykrs3Lkz5fNvfvObse+tX0/O8T5n4btkyZKU8S2XywWNRoPbbrsNK1aswBNPPIH169dnlIy8EGO+uVo+GsXOnTtRWVmZMomtWOKL2dAQkOO4bzbwDbqd2Ff1o4zBK/nXv/z9hJm+X/ta+qfAQsH3s58tLHxrashLl7Kx2tpaxW5stdpxw32/xWu/uDkKXsl/+lNAfu+RfgBotUUBX1EUsXTp0pzLmavwrampSVhKtGTJEqxYsSLBr776atx8880pn3/xi1+MfW/evHnENjRn4Xv99dfD6/UCAA4ePBjL9rJmzRo05jAuc6bB1+/343e/+x3q6uqKMr60dvPNgM2manw0+LpMvTj40LKswDtwZA++cek1EATjNPyMimuV89ntvGJFLT77WQ3OP/+WhFnD6Uztbmel7uFcjNSNrUY7fmf1Y3i+4meJ4G1uBp58MhGytbXArl3xxfuMls920t7ejpUrV+ZUxlyFLxD9sSpBNJtu54ULF2aVpKQYPGf4VlRUIBAI4N1338WTTz6JG264AUA053M2Y720A8Yao1arxYUXLoAgCPj4x8/DypWrs44lkxhZ49u+vQEXXliKiy/W4IoryvCzn/0Mp0+fLpr4mKy2Fnj3XapsyGTCvl278L+rV+MW2Y06G/iOtjWi8cm7M4Ju/7uv4siaShx4eBlO7noJl1xSiosuuhcXXrhQ8SkwlwlXDzzwAPWYiKLIlLf2/vvvV3XCldrw1Wq1xPHEbNqxKIr493+/BQsWlKLs2xXY+N8/TAVvczOwbx+wYkVyQOxrBQkxqtlO9u7diw0bNmT9/bkMXyC6lHLevHkZw7e0tDTr9JzF4DnDd/HixXjnnXfw1FNPAYjmGZbGKlevXo2mpqaMyyQdMJYYjUYjzjnnPNm6RCM++tGFePDBmqxiySRG1mN4ySXxRAof+9hDqs8+zTU+Jjt0CPjDH1I+Fp1OHD1wAM/+8Y/49bJlePCuu/Dipk1oO3UqIf90NvA1HHwDTX+pZoJu757nof29BkfWVMLSfiKhHFrXay5Lje64446clxoB0XzPd1K69tWAb0VFFS68sBRXXaXJOIlBaWlpVl1+pBjlyVw+9pEnse7eNenhe+oUcP31QCSSUcwsMaoNt2eeeSbr3Af5iO/06Q48tOoRPLTqEZw+ndvEMDXia2trS9smleCbyTr6OQvf73znOwmv1vJ6vbGn356eHtx3330Zl0k6YCwxPvhgDQQhPq4mpUM855x5WcWSSYysx/Dii6+TxaacIWim4mMylwu46SaEw2G0nTqF7Zs3Y+WvfoW7f/5zPPO//4sj+/fD6XBkFB8Nvl07N6Gt/kkidLt2bsJ7K5fgxJ9+C3vfh1ntWi7wff3111UZPti8eTP1ush1zHfDhnp84hO11G74dFZbW0tNwpBNO54/X57hS4vvzC9F6+NrMHnyZCqAv/99IBxmjpk1RpbZxLfcshoLFlyLTZvY2u6qVasKkv7y+PHjOHz4sKK/9957WHLDjfj7z1+Cv//8JVhyw41E/eHDh3H8+HHV4svEeJINBQsEAmhpaUn5XP70+9BDD6XVZHvAWGKMZvCpSYKvCEEQMo4j0xhZ4tuyZQv+/d9vwAUXlOGcc+7NOUey2vGxmK6nBw07duD9b3wDK/7jP7Cupgb7du3CkMmUU3w0+DZvehRdOzelhW77S+vxzv2L8f4zv4d7MLf9zDW95H333RebC5GNud1urEjuUk1jmZ7jhoaGhNnOlZU1EISGjFOGtrW1MXVhZ9OON21qwFlnaSAIhzDvM8vw+LJf4Y/X/Qg3X3Y5nvi3a7Fn+Z0YqNsKHDsWffLN0bJpJ4sWaWLH7eyzNcQUoHJbtmwZHIQfpGrEt379ejz55JOK/uijj+Lqq66Owffqq67Go48+SvwOaUax2veZtrY2HDp0CIcOHcIvfvELbNmyJfY3Ty9JMfnTb0dHB9NNhPWAscTY0NCAj350fkIuWkGowVe/WppxHJnGSIpveHgYy5cvx86dOwFEu8fVnnmaS3wkGzWbsX/vXqxfswZ3VFSg5r778NoLL2D0sceA6f1RIz4afI8+cRf63301Abof1P8Be+/+L3yw7Sn4bcovmsjEcoXv2NhYTjNdb7zxRuL6ecmyOcfyFyEYjcbpXNLbcO65i5me4oxGY87jbbQY9+zRQqOpSRmO6di5EzvuuhvV//KvuPvyr+DZpT/HieMnUt4cJYoidS03KUZafJdfXpbwdM6aKczn8+H6DH8w5ONH9L639uGmJTfhpiU3Yd9buSUEyQd8582bl/JiBdaMWyzxFYPnBb5A4tPvb3/7WzQ3N6tywFhj/PGPNTj77AUQhHshCNfinHPmqQ66TC66N954A8uXL8fw8LCqMagVX7J5PR6cOHwYz/35z6i65RasWL4c9Rs24P3jxxEIBOLClhaAIZ8ta3xK8BVFET/4wS343Ge+gl+UL4flw+NofnY13rz9u+h8dSNCvtzXU8pNjVcK+nw+LF26FC6Xi7lel8uFG2+8MfEYEyybc5zcXSyKIurr65nah/TEy/qSczVmOyuZ2N+PI+/tx//7ywZULv8lah6pweuvvY6DBw5O/6CowYUXllGfSrM5hpWVNfjEJ9ZDENowb97ijO4t3d3duP/++5n1+erBGhwcTHgpTraWj/ii+ezj4GWZ1ZxJfMXgeYOv9PRbV1eHn/zkJxm/alCNRhudiVmD2tranN89yxpjcnzj4+NYuXJlTnmu8xmf3E63tWHH1q14+J57ULlkCf7y5JPQvv02bArpQwEAU1PAj36kWnxK8I1280Un4Zxz1jrcfs016P3bC4hkkLglE1MDvkD0Cfi3v/0tNm/eTHyStdlsePbZZ7FixYqMuiWzvfFpNJqMX/5QU1OT8Ztl8gnf1Lr68cbOBixcuFi2nEx5LTcpRpb41q2rh0ZTw9zlLLd3332Xmhwi1/gKZfmKT1qGlAt4leIrBs8bfAHg2LFjWUOnkI02W2O56MrLy9He3l608e157TU8+dBDWHbddXjyoYew57XXYNDpMquouhr44ANV4lOCb+IkHDGjFwJkY2rBV7Jdu3bhzjvvxH333Yenn34aL730ErZv346nn34aVVVV+OUvf4k333wz43JzufFVVVWhqqqKeGMTRRHbtm1DaWlpVm9qmol2vGJFrezVl21YtEiTcYyFuM/U1dXFhqCKMT5Wy2d8aiSFOSPhm4vNFfjOpLHEt2PrVpzOtTv+lVeAbdtUiU8JvhUVVRCE9RAE4KyzNDm/zpBmasNXMp1Oh3379uGll17CX//6V+zbty+n8nK9BrVaLcrKylBWVobVq1dj27Zt2LVrF1avXo1rr70WZWVlsVfTqRVfvtuJKIpYtEiDefNKcfnl9Cf1mWzHNTU11Pefz4X7zEwah2+GxuGbuxUsvr6+aF5dFeJTgi8QfafspZeWYt26+tziZbB8wVdtU+sci6KY8qabfMU3V49htnbbbbelfS1rscRHs9kYXzE4h28ONhsvurzFd8MNQIZLa5TO8dat0ZfSWK0550/IyCKRaJ0NDcDWrWcWfPNlvB3TbWJiAosXLy7a+Gg2G+MrBufwzcFm40WXt/ieeAI4ejTn+ILBILq6prBxY7Q40lwvtc1qjda5cSPQ1TXF4auC8XbMHsNvfvOboo2PZLMxvmLwBPharVY4HI6EFICFtlAoBIfDAavVmjbgYo+Rx5dbfJIfOhTBxo0ZvZY1Z2toiIL30KEIsdEU+zEs9vhmQ4w8vrkdXzF4Anx9Ph8sFgs8Hs+MHLRQKASPxwOLxQKfz5c24GKPkceXW3xy7+qawtat0fHXQvjWreQn3tlyDIs9vtkQI49vbsdXDC4kf+B2u2GxWDJOgaaGORwOWCwWuN1uYtDFHiOPL7f4svXx8XGMj4/D6/XC5XLB6/UiEAhgfHxc9bqK/RgWe3yzIUYe39yOb6Y9Bb7BYPRXi9VqhV6vL6hbrVbmXynFHiOPL/dznIlL0HU6nRgaGkJ/fz+GhoYgiiL8fn9eAFzsx7DY45sNMfL45nZ8M+lp4cud+2zy8fFx+P1+WCwW6HQ6DA4Owm63o7+/H/39/XA4HPD7/TMeJ3fu3LlLzuHLfVa71NVssVjQ29sLi8WCSCSCSCSCyclJDA8Po7+/H6IoFv0vYe7cuZ85zuHLfdZ6IBCA3++H3W6HTqfDyMgIIpEIpqamMDk5iUgkglAoBJPJhIGBAXg8Hv4EzJ0796JwDl/us9KlruaxsTF0d3fDarViamoqBl/5v36/H729vRgeHobP50MgEJjx+Llz535mO4cv91nnEnilcd2BgQFF8Er/er1e9Pf3Y2RkBMFgkD8Bc+fOfUZdKPQsNO7cc3GdTofe3l50dHSgubkZw8PDCIfDCIfDCIVCmJycRDgcjv0bCoVif9tsNrS3t6OjowO9vb3o6+ub8f3hzp37menC+Pg4AoFAgkvLM5I/l/uxY8cwOjpK1LhcLuJ2Vo3D4aBqnE4ncbvP58OpU6eo5YiiqIpGjX23Wq3o6OggaqQ1rWpoPB4PUePxeKgao9EIo9FI1Ljdbmo5brc7tk5Xcr/fD4/HA4fDEZvVHAqFYhOspqamYk+68s/kf4+NjaGnpye2FMHn86GjowNWq5V6zmltwuVyMWnUuHZOnToV60JXcjXajbTvuZbjdDrR1taW8777/X5VNCxtYnh4GH19fUQNS5tg0WTbJpK9r68Pw8PD1HJo1w7LtczSJlg0bW1t1GuMpU2wXKdqtAmv16sKSwTpwpD72NgYXC5XyudyP3r0KIaGhogai8VCLUdaCE3SjI6OErezaFwuF06ePJlzOdLCcVpdLBqr1UrUmM1mtLe3EzWiKMJmsxE1TqdTFY3D4YDdbidqpF91tHIcDgdRY7fbEzRutzu2rzqdDiaTCaFQKAbcZMgmA1m+fWRkBDqdDlarFaIoor29HWazmRgPS5uwWq2qaFjaxMmTJ6nlqNFuWDRut5uqGRsbQ0tLC1HD0iZcLhfGxsaIGlEUmTS0691kMqG7u5t6LavRbrJpE+m8u7sbJpOJqLHZbHA6nVSNKIrUc8qioV2nzc3N1GPIyolCsEQURVVYIqTLDuL3+zE5OUnMINLY2EjNXOL1ejE1NUXVRCivrvF4PMTtAOB2u4nbJycnqe/NZKlLGj8k2dTUFJPG5/MRNaIooquri6gJh8MIBAJETSgUYtKMj48TNRMTEwgGg0TN0NAQhoaGqOVMTEwQNcFgMKaJRCKx/TSZTDCZTAiHwwlPtpIu2ZKhLI9Tr9cjEAigo6MDTqeTGA9Lm/D5fEwaNdrEqVOnqHXR2gTA1rZY2gRN4/f78cEHHxA1LG1icnISfr+fqAmHw0waWpuwWq3o7+8naiYmJlRpN5m2CSXT66MJJkg2Pj5OTfkYCAQQDoeJGr/fz6ShXadSjwjJWDmhBktomnA4rApLOHwzrIvDt7DwlYN3eHgYg4ODse9OTk5Sry85dCVYS/8fGhqCwWBAW1sbxsbGMDk5qegejwcTExNEjdvtZtJIY9NK7nK5YuPUSn7y5ElqXaIoErdLdeWqCYfDVI3H40FraytREwqF4Ha7iZqJiQl4PJ6Uz+W9Gxy+HL4kDc04fGXG4atscxm+wWAwdiM1GAzo6+uLrd+ldTezjAOHQiHo9XocP34cBoMBbrdb0S0WC5xOJ1EzOjrKpBFFkagZGRmBy+Uiag4fPkyta3h4mLjd7XbDbDbnrHG5XFSNxWLB8ePHiRpRFGNdh0rudDpjXZCSezye2FiodI3S2haHL4dvthoO3yTj8FW22QhfaSKg3+/H4OAgRkZGMD4+njCbOReXyggGgzAYDGhtbY1NFkvn3d3d0Ov1RE1XVxeTpr+/n6jp7OyEwWAgavbu3Uutq6Ojg7hdLY3BYKBquru78e677xI1/f396OrqImr0ej26u7sTPjOZTLFrxG63QxTF2FO/0r2Fw5fDN1sNh2+Scfgq22yDbyQSgc/ng9PpxNjYGAwGA/HpNluXbGpqinpTo12jhdawvKatmGKWehryVZdUvtPphMlkwvDwcOw+lk7P4cvhm62GwzfJOHyVbTbBV7qJ2u12DA4OwmKxUBu4GsYydkwzDl/y9kLFPDk5iaGhIYyNjSkCmMOXwzdbDYdvknH4Kttsga/0MgSv14uBgQHqTUQtcITDYQ7fPGsKCV9JI/WcBAKBlPPL4cvhm61GNfjabDYk+9DQECwWS8rncj9y5AgMBgNRMzg4CKvVStWMjY1RNaTtNpsNAwMDxO0WiwUnTpyglkOra2xsjKqxWq1MmqGhIaLGaDSira2NqBkdHcXw8DBRMzIywqQxm81UzcjICFHT09ODnp6erMqxWq0YHh5Gb28vuru7EyZVpXP5LNdcNNLs40LUpWbMxRQPy/GbiZildecjIyMJ9xmWdqPX69HR0VGQdqOW5vTp09Dr9USN2WymljM8PIzR0VGiZmhoiElDY8mpU6eo54KVE2qwhKYZHR1VhSXC8ePHkezHjh1L+SzZDx06RNWxlFNIzeHDh4sqHpbjd+TIkYLFo4Y3NjaisbExq+8ePXoUBw4cwJ49e+B0OmNPA9y5Z+tOpxNvvfVW2vsVrU00NjYytb9i8iNHjmTd/vJxT2G9L5+JLBHS/Wr0+XzUX6mNjY2w2+1EjcfjiXXpkTS0X7Jut5v6S9flclGfFE6dOkUth1aXtGaRpAmHw0waqVteyZ1OJzo7O6n75ff7iZqJiQkmjdQ9p+TBYPSlBiTN4OAgBgcHqeUEg8GU4xoIBGK/kpMnRaUztTS82zn/mpnodpbM6XTGfsxJ9xqWdmOxWKDX66nXshrtJl2bSPbx8XGqRqfTwWKxEDXSkiySxu/3UxnAwgkWTVtbG/VcsHJCDZbQNGqxhI/5ZlgXH/PNz5iv1ODNZnNCviX41gcAACAASURBVGaS8THf4omnmOErTeCbmJiIfc7HfPmYb7YaPuEqyTh8lW22wFeaaJVuOVA64/AtnniKGb6RSARWqxXBYJDDFxy+NOPwlRmHr7LNFfhK3flGoxEAe5cyzTh8i0Mzk/AFEHsDm3SeOXw5fLPVcPgmGYevss0W+Lrd7ozg++KLb+Cyy67FAw+sV9Rw+BaHZqbhazabY+OKAIcvh2/2Gg7fJOPwVba5CN89e7Q4+2wNBAEQhHosWqRJq+PwLQ7NTMN3eHg44Y1SHL4cvtlqOHyTjMNX2eYifDWaGgiCdhq+wIUXLkyr4/AtDg2HL4evkp2x8E2XdN7r9cam5St5Y2MjbDYbUcPy+jS3201NlM/y2jPa69MmJiZi70DNpa5wOEx97RnLq9FCoVDaV6PJ3eFwoLOzk6iR3uBC0oyPjzNppIai5IFAAIFAgKgZGBjAwMBAxuVIazL1ej0AOnw3bKjH2WffMg1fLb5a8q20Opbua1b4sgCmUOPU0oxwktH2Sc14CgXfbM/DwMAAPB5P7H7E0m5GR0eh1+up17Ia7UYtjU6nw+joKFHj9/tjLylRcp/Ph2AwSNR4vV4mDY0lra2t1HPBygk1WELTBINBVVgi+Hw+JLvdbofb7U75XO5Hjx6F2WwmasbGxuDxeKgar9dL1FitVuJ2n88Hi8VC3O52u3Hy5ElqObS6vF4vxsbGiBqPx8OksdlsRM3o6Cja29up+2W324kal8vFpHE4HESNKIpwOp1ETX9/P/r7+6nliKKYsh+jo6Po6upCJJL+VYDJvuHPO/C5T38Z376qHCfr/4S3fnMdnP1dCRpaGZFIJAZfkoalnEJq5MuxiiEeluM3kzHrdLqE+xFLuxkcHERPTw/1Wlaj3aRrE8nudDqpmu7ubgwODhI1DocDLpeLqGFhgFqa5uZm6rlg5YQaLKFp1GKJkO7ClboTSBe31O1M0ni9XkxOTlI1tMYkdSeQ3O12E7dLXQW0cmh1SV3KJI30i4+m8fl8RI3U7UzSSMkCSBopyQZNEwgEiBopWQBJI3U708qRln3Iz4/L5YLBYGB+wnEN6rF/5Y2wdTXD1tWMkZbDOPDwMvTs3pbRkxLvds6/RrpWZyqeoaGhhPsRS7uRup1p17Ia7SZdm0h2KckGSSN1O5M0UpINkkZKsqGGhsYSKckGScPKCTVYQtNISTZyLYeP+WZYl3QhkIyP+RZmtrPlwxM4srYyBl/JW7esweE1lQgHfNQyAA7fQmikm9ZMxcPHfOPGx3zJxidcyYzDV9nOZPgaD+/GyT//LgW+tq5mGN57HXvv/i8MNR0glgHMHHxNdRUoKalAnSnzcjh8M9Nw+MaNw5dsHL4y4/BVtjMZvt276tC6ZW1a+Ep+bF0VWuueIJbDBl8tVpWUoCSNr9JKGhoUtKguKZ+GrQl1FfHvJtbF4au2hsM3bhy+ZOPwlRmHr7KdyfBt3rIGHa9sIMJ3rPN9dL66EW/fVwb3kD5tOZnANwWW2lWxp9fM4Euqi8NXbQ2Hb9w4fMnG4SszDl9lO5Phe+ype6Db91cqfG1dzTCfOogDD/0curdeSiknJ/hOP8FW1Jmm443+HXsyrqhDnLUy+JrqUJHS5Sx/uq5AXd0qlJSsgjaprpKSEixYsCCl7FUlFajT1qEiVoY6oOfwVTYOXw7fbMvh8M2wLg7f4oHvew/egKHjbzPBV/KWzY+h8Q+/QTg4DqPRiEOHDsVeG0cyGnxXaYFIxBiFo0ykXSUHMAm+0fJjEDdJEJXga0ooOxQKpZS9KkEPaKuT4Z9uvzh8lYzDl8M3nfEkG0nOk2woa+Zikg0A2H3nIljbT1Lhmwxg/dsv4+nrr8ZnPvUdCEINzjuvFLt3HyTWFYloUU3rdjbWobykGokSObQJ8NWuioFS2u/ohKxpmJrqUCEDa3SJR2LZyT8Opg5WJz05p9uv2QVflusinYYn2Yg7T7KhvJ1Fo1qSDb/fj2S32+3weDwpn8v96NGjGBkZIWpsNhu8Xi9V4/P5iJqxsTHidr/fD6vVStzu8Xhw8uRJajm0unw+H2w2G1Hj9XqZNHa7naiRkmyQNG63Gw6HQxWN0+kkalwuF0RRJGqkJBu0clwuV8r5sVgs6O7uRiRCT6Qw7nLgrXt+GIOrkls7TqX9/Otf/j4EQZzOkCXia18rI9Y3NXUQ1WknXJWjzjitOViNkvI6GBO+a0RdeQnK64zTAJ/WG+tQLvuusa4cJdXaxH3XVqOkpBpa6f+ysqPwTS67BNVaWcwHZd9X3K8zI8mGXq9PuB+xtAkpyQbtWlaj3aRrE8kuiiJVIyXZIGmcTifcbjdR43A4qBopgQZNQ2NJS0sL9VywckINltA0UpKNXMtJm2TD5/MxJdmw2+1EjfRkR9PQGhMtgUYkEoHL5SJuZ02yQatramqKunh6cnKSSUNLxOF0OnmSDQVzmXpx8KFlKU+1LE++A0f24BuXXgNBME7D14grriijPE0pdTvLNNrqNN288TFh0pOvqa4i1qUc22+tbMxX9mQMSBOuEstOji8K77n15JutJpskGxaLZVYm2bBYLESNWkk2fD4fk0aNJBusnFCDJTQNa5INWjl8zDfDuiIRPuZLskKN+Y62NaLxybuJ4E0e8+1/91UcWVOJAw8vw8ldL+GSS0px0UX34sILF6KlpYUYMxN8jYldw1HLX7dzctkcvsoaPuYbNz7mSzY+4UpmHL7KdqbC13DwDTT9pZoJvr17nof29xocWVMJS/uJhHLa2tpynO0s1+Qy4Sp51nTyBCq2CVccvuk1HL5x4/AlG4evzDh8le1MhW/Xzk1o3fo/RPB27dyE91YuwYk//Rb2vg8Vy1IPvnlYapTwfdpSIw5fJQ2Hb9w4fMnG4SszDl9lO1Ph27zpUXS+/mxa6La/tB7v3L8Y7z/ze7gGdMRYgCLO7axNhm/ceJKNzDQcvnHj8CUbh6/MOHyV7UyF79En7oL+nVcSoPtB/R+w9+7/wgfbnoLfNhorh2ZFAd+UTFnyyVSpxuGbmYbDN24cvmTj8JUZh6+ynWnwFUURP/jBLfjcZ76CX5Qvh+XD42h+djXevP276Hx1I0K+xPM3a+ALaYJVvMtaCbwAh2+mGg7fuHH4kq1g8A2Hw0h2j8eDYDCY8rncGxsbMTY2RtS4XC5MTExQNaFQiKgRRZG4PRwOw+l0ErcHg0E0NTVRy6HVFQqFYou5lXxiYoJJIy0cV3K73Y7Ozk7qfnm9XqJmfHycSSMtC1ByKaEASSMl2aCVIzVu+X44HA5qko1FizQQBC0EATjnrHW4/Zpr0Pu3FxBRgCftCVpqTCzwZQGMWhqaSUs8SEbbp0JqWOCbz2M8MDAAt9sdux+xtJvR0VHodDrqtaxGu0nXJpLd7/dTNX19fRgdHSVqfD4fxsfHiRopgQZJw8IJFk1rayv1XLByQg2W0DRqsUSQTrrcHQ4HvF5vyudyl5JskDTSwmiaRrqoSBrS9kAggLGxMeJ2r9eLpqYmajm0uqQF3ySNlIiDprHb7USNxWLB6dOnqfvldDqJGo/Hw6QRRZGocbvdcLlcRI3BYIDBYKCW43a7U/bDarWip6eHuDZu/vzS6bW50eQYGk0NUc+SkCEcDjMliaCVU0jNTCasyEZTDEk27HZ77H7E0m6GhobQ29tLvZbVaDfp2kSyu1wuqqanpwdDQ0NEjSiK8Hg8RI3T6aQygIUTLJqWlhbquWDlhBosoWnUYglPspFhXTzJxswm2aioqIIgrIcgAGedpcGLL76R85OSBF9aOTQrpIZ3O2em4Uk24h4I8CQbuWh4ko0k42O+yjaXxnwB4JFHanHppaV46qmtxHqkcmjG4Zt/jXTTmql4+Jhv3PiYL9n4hCuZcfgq25kIX8nUulFz+OZfw+HL4atkHL4y4/BVNg5fDt9i0HD4Zqbh8I0bhy/ZOHxlxuGrbBy+ZOPwLQ4Nhy+Hr5Jx+MqMw1fZOHw5fItBw+GbmYbDN24cvmTj8JUZh6+ycfiSjcO3ODQcvhy+SnbGwjfd4l+3261Kkg1RFKlJNlgWRtMSaITDYTgcDlUWRtPqCoVC1MXTExMTTBpaIg673Y6Ojg6iZnx8HB6Ph6gJBAJMGtpCd7/fT00oYDKZYDKZqOUkJx1gTbIhN7U04XBxJdlgSWrBk2xkpklOssHSbkZGRqhJNvx+vyrtJl2bSHbpRfEkTV9fH0ZGRogaad0tSePxeKiJONxuN5OGJckG7VywckINltA04+PjqrBEMckGLTkGa5KNQi2MpiXZ8Pl8BUuywarhSTYS90NKstHcDO7cVXWeZCPuhU6yQWMJT7Ihc55kQ3k7T7JBThYwODiIwcFBajmkJBszfaPmPvecJ9mIeyDAk2zkouFJNpKMj/kq22wb853pGzX3ued8zDdufMyXbHzClcw4fJWNw5c7d7pz+MaNw5dsHL4y4/BVNg5f7tzpzuEbNw5fsnH4yozDV9k4fLlzpzuHb9w4fMnG4SszDl9l4/Dlzp3uHL5x4/AlG4evzDh8lY3Dl+6/Kq/ENX+/ALd+98fQasUZBwH3wjuHb9w4fMlWMPiOjY0h2YeHh2GxWFI+l/uRI0dgMBiImqGhIVit1pw1g4ODxO1jY2MYGBggbrdYLDhx4gS1HFpdVqsVQ0NDBdEYjUa0tbVR92t4eJioGR0dZdKYzWaiZmRkBCMjI0RNT08Penp6Mi7HYrHAYDCgtbVV1Zvu41Xr8MdzPgEIAhoEATf/e8WMg4B74f306dMYGBiI3ddY2o1Op8Pp06ep17Ia7UYtzenTp6HT6Ygas9mM0dFRooaFAWppTp06RT0XrJxQgyU0jVosEaSMRHLX6XQwGAwpn8v9yJEj6O7uJmr6+vpgNBpz1vT29hK3s2gMBgOOHTuWczlGoxF9fX0F0fT09OD999+n7pdOpyNq+vv7mTR6vT5nTXt7O9rb26nl9Pf3p+xHZ2cnjh8/rsrN9vjbBuyvexO3LVwIrSAA0/6vX5g/4yDgXng/deoUuru7Y/c1lnbT2dmJtra2grSbdG0i2fV6PVXT2tqKzs7OnMthYYBamhMnTlDPBSsnZhNLhFAohGSXUoKl2ya5lF6SpJHSS+aqkdKGkdzhcBC3S+klaeXQ6pJSR6qhcblcRI2UXpKkkdLkkTSBQIBJ4/V6iRopTR5JI11YtHKkRfzy/XA4HNDpdNQb6eNV6/Cvn/sH/OAfLsVztXvQ3Aw07u3Du5t3Yvcjj+DlW3+M1+76Bd58+GH8cXkVlp77aRwSBNzzkY9g/apNMw4C7oV3k8kEl8sVu6+xtBspvSTtWlaj3aRrE8kupZckaaT0kiSNlJWKpJHSS5I0UnpJmobGEim9JEnDygk1WELTSOklcy2Hj/lmWBcf853ZMV+tVsR3PjUPEASIgoAffOpT2KH5IV779S3YXbMa7zy9DYdfbsSRnc0xf/WZPfjltT/C/T8qw9tPb5txEHAvvPMx37jxMV+y8QlXMuPwVbYzDb5//Wsb7jnr7Fg38o2fnodDrxxPgC3JX7njZzhx0DLjMOBeWOfwjRuHL9k4fGXG4atsZxp8m5uBf5l/ObYJAv74sbNQ9rVvMoP3yM5mvPvMy3jjgftmHAbNzcDetUtx5ZVLsXbvzMcy153DN24cvmTj8JUZh6+ynYnwbW4GHvrRdVj9yxUZgVfyXdUP4OCL+zO8gR/Gr6+8Elem8V9vzaQMCbYDWLs4k+/OBZfvP4cvrU0kG4cvhy8ADl+ScfjmH76v33M7DmzdkxV8j7z+Pl76+X9kBd8UWG6tyeDpdebgUxzO4ZtJm0g2Dl8OXwAcviTj8M0/fF9Zfj202w9mB9+dzXhr3Qbs/Z8/5g7f6SfYxWsHEv6OPRkvfh5708Fn7/NYnAIi+dP1UqxdW4Mrr6zB1qS6iGVvfR6L5WUogm4AaxdLdci1pDpoMaY5RluTt8ti2iuPNbkXQSk+Dl+ScfjOIvhmOz1czaVGtCnbLBratG7WpUZqxMOXGuV3qVFzM7Dj5h/g8Ksns4bvkZ3N2HjLDfjp/70amv+4niHzFRm+0c+nwfXrw7HtW38tBxgJvtHyYxCPgUkCF0vZVybAOnF7+rgTtyf/kJgel06qQznGTOCbqt366zT7qxh/Zp7tUqO+vj7qtcyXGpE1ai01Im0vpIZ1qRGtHEF6ibPcRVGE3+9P+VzujY2NsFgsRI3D4UAgEKBqpJdEK7ndbiduDwaDsNlsxO1+vx9NTU3Ucmh1SZAgaQKBAJPG6XQSNVarFadPnyZqfD5f7Kai5F6vl0kjNRQl93g8VI3RaITRaKSW4/F4Us6PzWZDb28v9Ub6/olx7NBclxN4j+xsxlc+PQ9GQYCWKfkGQ7fz3uexOOFJNfl7BPhurUkBTXRC1nR5TGWTwJcevnLQptfLflzQYsz0yTfZE7Rp4svBDQYDnE5n7H7E0m6Gh4fR19eXc5tg1SS3iWR3u91UTW9vL4aHh6nleL1eosblcsHn8xE1oigyaWgsaWlpoZ4LVk6owRKaxufzqcISIRKJINl9Ph/C4XDK53JvbGyE3W4najweDyYnJ6maqakposbtdhO3RyIRuFwu4napq4BWDq2uqampWPeGkk9OTjJppK4UJXc6nejq6iJqpF/NJM3ExASTJhAIEDXBYPTHB0kzODiIwcFBajnBYDDl/LhcLhgMBuqN9KR2DK8s/1lO4P3zo5tQI8t8tfT8zzPBN3XCFRmgiRBRhu/etUsTnmpTYMRUdubwleujIE0/qWzx2gF6jFnBN/m4JsJXrQlpQ0ND8Hq9sfsRS7uxWCzo7++nXstqtJt0bSLZJbCQNHq9HhaLhagJBAKYmJggaqQnbJJGepqnaWgsaWtro54LVk6owRKaJhQKqcISPuabYV2RCB/zJVkhxnyP7dPjtV/dnPuT77mfhFEQYBQE/OCSf2SCLxEGcwG+hG5edeEbh27s6TbNk69a8OVjvnHjY75k4xOuZMbhq2xnInyPNrTh9arKnMB7oH4f1i35MW75tx+h/JuLsHs3rV4G+M7Cbmd2PUOMmcA33Y8JDl+ihsOXwxcAhy/JOHzzB9/nnmvDF7/wn/j8vG/jkXtrs4bvX3/+vQxv4AzwzWnCVfIYZ/IEKrYJVznBN90kp4SlVJnGKM2cVoCvPLbY5K38rIPm8I0bhy/ZOHxlxuGrbGcafD/zmYUQBBGCAHzy3O9g34uHMgbvq79cihPvDeUBvnLgqLTUKM1sZOWyc4VvmjoyjjFp+1b5E3vimG90drN8rFe+Dxy+ycbhy+ELgMOXZBy++YPv5z5XJc2Rwsc+8mtsXLk2I/C+seIeaF9R57WFefe047xF5rMhRg7fBOPwJRuHr8w4fJXtTIPvwoUaCMJ6CMI2/P3nr8auVSvx8h0V2Lv2Dzi04ygRvHseW4N3Nr484yBQhBixG7oIfDbEyOHL4UvR0GzGk2zQFk83NjbCarVSFxkHg+QF1oV6n69a72BkSaAhrW+jaWhJNmw2GzXJRiAQgNvtJmr8fj+ThrbQ3efzURMKsCTZ8Pl8KUkHMnqf7+MNePDB+lhijJPaMbz95zrsuPUnaPjd/Xj3mZdjwP2VZg3+e9Fv8PqaP+Fva9fNOARInrzUpxihNhtiTOfJSTZY2g3L+3x9Pp8q7SZdm0h2r9dL1bAk2fB4PNRkHW63m5qIg1VDY0lLSwv1XBTT+3wDgYA67/OVfnHJ3eVyxdaCKbmUZIOkcTqdGB8fp2qkX3RK7nA4iNsnJiZgt9uJ26UDRiuHVlcwGIydZCUfHx9n0kgXlJKPjY2ho6ODqPH7/XC5XESNlFCApnG73USN1+uFx+MhaozTSTZo5Xi93pTzY7fb0dfXl9NNVvvXw3jjd/fh1V8uxVX/5ycQhFoIghbnnXsFQxYr7nPVjUYjRFGM3Y9Y2o3ZbEZfXx/1Wlaj3aRrE8nu8Xiomt7eXpjNZqLG7XbD5/MRNS6XC36/XxUNjSVSkg2ShpUTarCEppESNuVaDk+ykWFdPMnGzCfZYPHj7w7i3I//K+J5NGqxaZN2xiHAfWY82yQber2eei0XU5INnU7Hk2xQNKTtLJpQiCfZSDA+5qtsUlcJTTMbxnwz8S98oRSCYIzOjP5kGcNaXu5z1fmYb9z4mC/Z+IQrmXH4KhuHr7JrtSIuv7wMX/hCKR5/vGHGAcB95pzDN24cvmTj8JUZh6+ycfhy5053Dt+4cfiSjcNXZhy+ysbhy5073Tl848bhSzYOX5lx+Cobhy937nTn8I0bhy/ZOHxlxuGrbBy+3LnTncM3bhy+ZCsYfLNdmyUl2aCtzeLrfJU1aq3zpa0zZFnDKyULIGlY1itKSTZo5eRrnS937uncmGadL61NmM1m6HS6nNtEIdf59vX1Udf5ejwe6jpft9td0HW+tHMxJ9f5ZnvAeJINZQ1PsjFzSTa4c0/n6eDLk2woa3iSDeXtPMlGkvMkG8oa6YKhaeZSkg3u3OXOk2zEnSfZUN7OouFJNpKMj/kq22wb8wUQu0BJRtvOqgmHw9TrVK261NLQxuwKHQ/LuZrJmPmYb9z4mC/Z+IQrmXH4KhuHL9k4fItDw+HL4atkHL4y4/BVNg5fDt9i0HD4Zqbh8I0bhy/ZOHxlxuGrbBy+ZOPwLQ4Nhy+Hr5Jx+MqMw1fZOHw5fItBw+GbmYbDN24cvmTj8JUZh6+ycfimlk3TJBuHb/41HL4cvkp2xsI3FAoh2V0uV+wEKbmUZIOkkdZm0TQTExNEjcPhIG4PhUKw2+3E7ePj42hqaqKWQ6tLWnNG0khrgWkaURSJGmmdL0kTCATgdruJGimhAE3j8XiIGp/PB6/XS9RISTZo5UjLFOTnx+FwQKfTAWCD74svvoHLLrsWDzywPvbZ5s2bsX///tjfLOWwwpdWjrTMoRCaUCjEVA7N1NBEIhEmTShEvuGzlsMC+mSNyWSCy+WK3Y9Y2o2UZIN2LavRbtK1iWT3er1UjZRkg6TxeDyxpURK7na7EQgEiBppDS9NQ2OJlGSDpGHlhBosoWmknBG5lqOYZIOWHIM1wxVt0TMtGQWrhragWYKvGnXRNCyJOCT4kjQ2m42aZEO6iZA0LNl8JPiSNNJNhKRhyXAl3WiS90NKsiHdPEm+e/dBnH22BoIACEI9Fi3SIBKJQBRFnHfeebjnnnuo6y8ll+DLoiU5SxlqaUIh8vrKQsdTyJizcWNSkg2WdsOSZIMlMxxLu0nXJpJdgi9Jw5rhipYcQ4IvScOSQIOFJa2trUwZrkjbC6lhTdhEK4cn2ciwLp5kI/9JNliecDSaGgiCdhq+wIUXLoxtq6mpgSAI+PKXv4zGxkZiOQDvdi6ERrpWZyqeMyXJhl6v50k2KBrSdhZNKMSTbCQYH/NVNqmrhKaZTWO+GzbU4+yzb5mGrxZfLflWbJvL5cK8efMgCAI++tGPorq6mnjj5/DNv0a6ac1UPHzMN258zJdsfMKVzDh8le1MhS8AbPjzDnzu01/Gt68qR9O2Wrz1m+sgGroBxJ9+Jb/iiisUjyWHb/41HL4cvkrG4SszDl9l4/AtHvi6BvXYv/JG2LqaYetqxkjLYRx4eBl6dm9LePqV/Ic//GHacjh886/h8OXwVTIOX5lx+Cobh2/xwNfy4QkcWVsZg6/krVvW4PCaSqx9/LEYeK+55hrF2Dl886/h8OXwVTIOX5lx+Cobh2/xwNd4eDdO/vl3KfC1dTXD8N7raKj8T1x0wflYvnw5nnjiCRw8eDBtOTMFX1NdBUpKKlBnyrycfIEsXUwcvsrG4cvhm205HL4Z1sXhWzzw7d5Vh9Yta9PCV/L6e5eite4JAMC9996L06dPp5TDBl8tVpWUoCSNr9JKGhoUtKguKZ8Gmwl1FfHvJtY1U/BNH5NyOVqsmgZ1Wo12FUpKVkELDl8OX2U7Y+Er3SzlbjAYMDg4mPK53I8cOYLe3l6iRq/XE7cXUjM4OIhjx44VTTxDQ0Po7+8nbtfpdGhubiZqBgYGYDQaiRqTyaSaxmQyETUdHR3o6OjIuJyBgQH09PSgqakJk5OTTP7+c4+jfcdfYO04RfTTL/8/7Lv3J3CaenHTTTdhZGQkoZxQKIRwOEyp7wBWlpRg5YGkzw+sRElJObb0s8R8ACuZtWSfmJjIuYy8+4GVKClZiQOy4zxTsbS0tKCvrw8DAwPM7aa7uxsffPBBQdqNWpoPPvgA3d3dRI3RaKSWYzQaY8dKyQ0GA5OGxpKTJ09Sj2ExsWRgYEAVlgijo6NIdpPJBLPZnPK53I8ePQq9Xk/UGI1GjIyMUDWk7WppzGYzjh8/XpC6RkZGmDQmk4mo6e/vR0tLC1EzPDyMgYEBVTSDg4NEzdDQEFXT1dWFrq4uajlDQ0Mp50f6sTE1NRW7aU5NTSl64x9+g96926nwtXacwnDTAexftRR9e7fje9/7XkI5EhRIdUnwrT6YvM2ALeUlKN9imI65H1vKZU/G5VtgiGkPRuFrmMKUYQvKpf/LtlfHnqjLsWVLNUpKqnEwqa6SkhIsWLAgpezqknJsObgF5fIyDEr7ZMCW8nJs2bIyrj2aPqaVijFN12mYmj5+yvFL8CUdY+m807Zno/nggw9gMBhi9zWWNtHb24v29vac2wSrJrlNJLsEMZLmww8/RG9vL7Wc4eFhomZgYICqMZlMTBoaS5qamqjnolCcYNEMDw+rwpK06SXdbrcq6SVFUaSml5SyPNFSi+Wayos1vSStromJCWpaSJbUkcFgEC6Xi6iRMlyRNIFAgJrejiV1pN/vZ0qBV0zpJd978AYMHttH7HYe63wfY53vx/5u2fwY9jxyB5bccAOMRiMOHToEvV7P1O1cXZKumzjeVRuJGFFXXoISmUi7qgQlFXWIDqFOdzsbI4CpDhUJY6vRbu2KOlM0UYCxDhUlJbFuW6keqexQKARtztiJdwAAHLlJREFUdWLZqxL0wMGE7enjLinfEt+uEFP5FoNsu7yO6W5nYwRTUwbUVUTjl383k25nlnOerSZdeklamxgZGWFKL6lGu1EzveTIyAi1HFp6SY/HQ00dyZKCkoUlra2t1HPBygk1WELTsKaXpJXDx3wzrIuP+RbPmO/uOxdh7HQTFb7Jn+nffhnV31+Is876FgShBuedV4rdu9NPxpJMGvNNga92VWyCUhSYcfhNC2Tfk435JoNOuyoGSmm/o5OfpsszJZYdCoVSyk6OL6KtToBxokXhW15nlH2UPiZjyiSxJPiaFOriY74xDR/zVbYzdsw33YccvsrG4Vsc8A26ndhX9SMieJXga+tqxte//H0IgjidIUvE175WRoxZecJVHFYRbXWaJ02T7IlQGb6muorYU21sv2XwksMZkOCbWHY28K3Wyo6xQkwJ50Eekwy+xrry1H2X/WDg8OXwVTIOX5lx+Cobh29xwNdl6sXBh5ZlBd+BI3vwjUuvgSAYp+FrxBVXsME33ezkmIbDl8NXQcPhq2wcvjLj8FU2Dt/igO9oWyMan7w7I/j2v/sqjqypxIGHl+HkrpdwySWluOiie3HhhQvR0tJCjJkJvrOw25kEX97tzOFLMg7f3Mrh8M2wLg7f4oCv4eAbaPpLNRN8e/c8D+3vNTiyphKW9hMJ5bS1tWW0zpcI34gxYVIUoDDhKh18ZU+x0f1OnkCVZsLVqtQJV6rCN2VcODkm+Trf5H3PfMIVwOFLMg5fDl8AHL4k4/DNP3y7dm5C69b/IYK3a+cmvLdyCU786bew932oWJZ68I0gBklpTDihK5YE3+j2VfKx5LpVSd+Pl71gwYKUstWHrxSzUkzJSTbk+z6t5fDl8OXwTWuC9B5JuYuiCL/fn/K53I8ePQqLxULUOBwOBAIBqkZ6TyVJQ9oeDAZht9uJ2/1+P5qamqjl0OqSlsSQNIFAgEnjdDqJmrGxMXR0dBA1Pp8vtoRCyb1eL5PG7XZTNR6Ph6gxGo0wGo3Ucrxeb8r5sdls6O3tjYGX5O8/uxqdrz8bW0ok9w+31+Kd+xfj/Wd+D9eAjlqWBF+SZkZeTK+tRkl5tNs3WRMKqfNi+ow1CjGxHL8ZizkSgcFggNPpjN2PWNqN2WxGX19fQdpNujaR7B6Ph6rp7e2F2WwmatxuN7Ucl8sFn89H1IiiyKShsaS1tZV6Llg5oQZLaBqfz6cKSwTpF5fcXS4XxsfHUz6Xu7TOl6SR4JKrxuFwELdPTEzAbrcTt0vrfGnl0OoKBoOx9WS5aqS1a0ourfMlaQKBANxuN1Hj9/uZNB6Ph6iR1iuSNBJ8aeX4fL6U/bDb7ejr62OC79En7oL+nVcSoNu29Unsvfu/0Fb/B/jGRpjKYYUvi+cEDm01SqbXAEc10TXD5XXGtPqCgGw6pi0GSaMcE0tdasWcjRuNRoiiGLuvsbQbCb60a1mNdpOuTSS7tM6XpJHgS9J4PB74/X6iRlrDS9K4XC4mDY0lra2t1HPBygk1WELTSOt8cy1HSHeh+nw+hMNh4sXc2NgIu91O1Hg8HkxOTlI1tAbndrupjcvlchG3S10FtHJodU1NTcW6N5R8cnKSSSN1pSi50+lEZ2cn9Ybm9/uJmomJCSZNIBAgaoLB6JM/STM4OIjBwUFqOcFgMOX8uFwuGAzRhA7S58kmiiJ+8INb8LnPfAW/KF+O0Q+OofnZ1Xjz9u+i89WNCPkSu3qUyknuRiqGtxpFJzPFu6wrEvt/E6xQXbisMdHKka7VXOPJVjM0NASv1xu7H7G0G4vFAr1eT72W1Wg36dpEsktPdSSNTqeDxWIhaiRgkjRSEg6SRkr4QdPQWNLW1kY9F6ycUIMlNE0oFFKFJXzMN8O6IhE+5kuyfI/5LlqkgSBoIQjAOWetw+3XXIPev72AiMJ1Rru2gOKBbyaamQRZNhrppjVT8fAx37jxMV+y8QlXMuPwVbYzDb7z55dOr82NJsfQaGqIdXH4FoeGw5fDV8k4fGXG4atsHL4zC9+KiioIwnoIAnDWWRps395ArIvDtzg0HL4cvkrG4SszDl9l4/Cd+aVGjzxSi0svLcVTT20l1iOVQzMO3/xrOHw5fJWMw1dmHL7KxuE78/CVTK0bNYdv/jUcvhy+SsbhKzMOX2Xj8OXwLQYNh29mGg7fuHH4ko0n2ZA5LYFGMBiEzWYjbmdNskGrq5BJNqxWK06fPk3UsCQLYNXMpiQbanrRJtkg+EwmrMhGMxuTbAwPD6O3t5d6LRdTko2enh4MDw8TNW63m5ocYzYm2bDb7aqwhKZhTbJBK0cxyQZt8TRLkg35onaSJhikJ+Io1MJoNZJjjI+PM2lcLhdRMxuTbJhMJphMJmo5uSbZUNPVSrKhls9F+LLGnC83ZpFkY2RkZFYm2RgZGSFqCp1kg6ZhSbLBygk1WELTqMUSnmQjw7oKnWSjq6uLekM7k5JsyE0tDe92zr9GulZnKh6eZCPuPMmG8nYWDU+ykWR8zFfZ+Jgv2Th886+RblozFQ8f840bH/MlG59wJTMOX2Xj8CUbh29xaDh8OXyVjMNXZhy+ysbhy+FbDBoO38w0HL5x4/AlG4evzDh8lY3Dl2wcvsWh4fDl8FUyDl+ZcfgqG4cvh28xaDh8M9Nw+MaNw5dsHL4y4/BVNg5fsnH4FoeGw5fDV8nOWPhmuzCaJcmGfFE7SUNbGE1LWMGyoJk1yQatrvHxcWpyDJYEGoFAILZ2TcnHxsZ4ko0COE+ykX/NbE2y0dfXR72WiynJRm9v75xMssHKCTVYQtOwJtmglSOEQiEku9vtjv06UnIpyQZJI8GFppmYmCBqnE4ncXsoFILD4SBuHx8fR1NTE7UcWl3Sgm+SRrroaBqXy0XUSEk2SJpAIACPx0PUSAk0aBqv10vUSIkASBopyUam5UiZw3Q6HYDiXOdbqHgkcJAsFAoxlUMzNTQS7GiaUIj8tJXPY2wymWI3eNZ2YzabodPpqNeyGu1GLU1fXx/MZjNR4/V6Y+t4ldzj8SAQCBA1UiIOmobGktbWVuq5YOWEGiyhaaQkG7mWw5NsZFgXT7JRPEk2XnzxDVx22bX4+tcXwzjdXZ3NzZp3O+dfI12rMxVPtkk2+vv7qddyMSXZ0Ov1PMkGRUPazqIJhXiSjQTjY77KJv1ao2lm05ivKIq44IIyCIIIQRBxySWlaXW0awvg8C2ERrppzVQ8fMw3bnzMl2x8wpXMOHyV7UyFr1arhSDUQBAAQQDmzStNq+PwLQ4Nhy+Hr5Jx+MqMw1fZOHyLA74AcMklpRCEXRCEXfjHC78Gh649RcPhWxwaDl8OXyXj8JUZh6+ycfgWD3ydTifO/9SXceeN96Dv2H4cXlOJ7oYtCRoO3+LQcPhy+CoZh6/MOHyVjcO3eODb398PQRDQ+ObLsHU1w9bVjA9f/CMOr7kT4y5HrByacfjmX8Phy+GrZBy+MuPwVTYO3+KB78PVKyEIAp5/+n9j8LV1NcN0eA/eWVGOoePvcPgWiYbDl8NXyc5Y+Ga7MJolyYbD4aAm2WBZGE1LoBEMBmGz2YjbWZNs0OqS1qOSNIFAgElDS8TBmmSDlqzD6/UyaWgL3T0eDzWhgNFIT7Lh8XhSkg5kmmRjamoK87/4RQiCgDUrf4uxzvdTvOnplWje9Ci1rJlKsmGsK0dJSTnqjJmXQ1vika+YWTVGozFl+0zGnC7JBq1NsCTZ8Hg8qrSbdG0i2d1uN1XDkmTD5XJRk3WwJtBQI8lGS0sL9VywckINltA0rEk2aOXklGRjbGyMujA6GORJNpQ0tCQbdrudKcmG2+0mavx+P5OGttCdJaFAoZJsRGc7CxAEAXf+4qaEJ1+5d7+xBfuqfgRnfyfxlyz9yVeL6pISlKTxVVpJQ3ta16J6GraACXUV8e/KbXYn2YjuV0WdKUUTCrEm2dBiVUkFkopI0kiWqk13HtIl2aC1iZGREaYkG2q0G5YEGl6vlynJxsjICFHj8XioSTZYE2iolWSDdi54kg2ZS93OJI1aSTZoCSsiEfqCZtYkG7S6CplkQ+p2JmlCoeJKsiF1O9PKCQZzS7JRWVkZg+9/f+9aRfiOdb6Pkdaj0K6+DT2769OWxQrfVSVpYKldhZLpmz8p3mlxFL5poJJY12zuds4evtnFkx7UyeVkk2RD6namXcvFlmTDarUSNXM1yYZaLKFpQiG2JBu0cviYb4Z1RSJ8zJdkhRjzDYVCuOiii2Lw/erl/x8RvtL/2+qfxOG1lZjwJl4rOcFXBptovNG/Y0/GFXWIc0EGX1MdKlKgEa0j+t0K1NWtQknJKmiT6iopKcGCBQtSyl5VUoE6bR0qYmUog167qgQlq7QJx1j6LLmu1P2Q4o9vM6bbd3lZ5dMxp5RlQl2FtK9SzElAldeV1NvACl8+5hs3PuZLNj7hSmYcvsp2JsL35MmT+Kd/+id89CMfgSAI+OS55zLB19bVDOPBBuy798foOvAmvvGNxViw4Fo8//zrOcN3lRaIRIxR+MhE2lVy2JDgGy0/BvEYcCT4mhLKDoVCKWWvStAD2uo00IwHFtXGjrF8/xKfXiORCEx1FSl1ybXldcaE4xF/8p2Ou1obu+Enxj29ffrv6DmXAzX1uGur5fvJ4Ss3Dl8OXwAcvjQNh2/cspntfFPplXj5T49B+8ZfYe14nwm+kv/jxf8CQWiDIADnnltGvckydTsb61CR8KQKJMKDAF/tqiQAIQo8qTxTYtnRm2di2cnxRbTVSU/OqXFVayOy/ZjWahOfuOVP9Ku0qdvjGiAFvlLcEXm3Mxn0pDHf1P3i8JUbhy+HLwAOX5qGwzdu2cD3+//3H/HhW68pPvWS4DvvU/8SS00pCA04ePAgsS4JvqkTruI3/oi2Os2TphwuyvA11VXEnmpj+50MRFnZ0ZtnYtmZwXf6CbRaG///9Jej0E8/uayizpT0FCwdHwX4TsdtTICvXJM48UwZvsnHn8M3nXH4cvgC4PClaTh845YNfL81/yJY2puo8O05th+v121EzYoqXPftb+Ifzv80Lj7/SgjCegjCIXz+86XUa1m521mmmWXwjZZfDW3Sd5PhmnweCgvfOHRjT8f8yVfROHw5fAFw+NI0HL5xyxS+Q7pe/MdXvqQI3Xdefh7/+d3v4OLPxSdmCYKAv/u7v8NTax8HAKxbVw+NpgZ6vT6HMV+ZZlZ1O0vxlGBVXVLcabud5V9Tv9tZEb5JPzpS94vDV24cvrMIvtK6TLnrdDoYDIaUz+V+5MgRdHd3EzV9fX3Ucvr6+mA0Goma3t5e4nYWjcFgwLFjx3Iux2g0oq+vj1qXGpru7m68//771HJ0Oh1R09/fz6TR6/VEjV6vp2ra29vR3t6ecTkGgwGdnZ04fvw4JicnqX7inb/h+qu/CmvHqbSuO3EQHz/nnATwnn/++XjvvfdSygqFQgiHw8T6wuH9WFlSgpUHSBo9tpSXoGTlgdhnB1aWoKR8C/onJzE5eQArF/wUW/onMdm/BeUl5dH/T05icrIfW8pLUL6lfzqWA1hZUoKSkpU4INsulT0xMZFadlJ84f0rZd9P7/rnfhrtxpXFHKtruuxwOIzJAytREos3sa7+LeVYsHJ/yn7I/16wcj9CoVCaYxLdLpUV3/fpug4k7UP/Fvx0wYKkWOTHUV5O/O9Tp06hu7s7dj9iaTednZ1obW3NuU0UUtPa2orOzk5qOf39/UQNCwPU0pw4cYJ6Llg5MZtYIlitViT74OAgRkZGUj6X+9GjR9Hf30/UDAwMYHR0lKqxWCxEjclkIm63Wq0wGo3E7SMjIzh+/Di1HFpdFosFAwMDRM3o6KgqGoPBgNbWVup+DQ0NETVms5lJMzw8TNQMDw9TNd3d3eju7s64nNHRUfT396OlpQVTU1Oxm+bU1FRa3/ncX1D5g2vSgrdX+zc8/Iuf4OLPnBsD78KFC2EwGNKWJUFBqa5oPAdQXVKC6oMkzSSmpgxRcEljk+VbYIhpDkZBYZjClGEavgZ5GQdliTzKsWVLddL342UvWLAgpezk+KLgqsZB0n71b0F52v1K2o/kWA3R70W3VeOA7PgZtpRHP68+mFBWbKlRmn2S6o8ew4OoltV3sFoeRzUOJJyLRG3iuYj/Lf0glO5HLO2mr68Pp0+fzrlNFFLT3t6Ovr4+ajlms5moGRoaojKAhRMsmqamJuq5YOWEGiyhadRiiZDu17DX68XExATxSaCxsRE2m42okbKW0DS0pw6Xy0V9EhJFkbh9YmICp06dopZDqyscDsPtdhM1UmYXmkZKQqLkDocDnZ2dRI2U7oykGR8fZ9JIXURKHggEEAgEiJrBwUEMDg5mXM7ExAScTif0ej0AerfzM48+iIeW/ThxHe+eHVhx/fdR+n++iI2PPoiRkRF84hOfwJIlS4jdWqy5nWldWqwamiWM+SosFZKSG5CMJXtVRvHkoIlE1Emyke15GBgYiGWiYm03o6Oj0Ov11GtZjXajlkan02F0dJSo8fv9GB8fJ2qktJEkjZSikqahsaS1tZV6Llg5oQZLaJpgMKgKS/iYb4Z18THfmR/zbWtrwz9f/j2Uffc62Lqacezlzbj7x9/F9xdehuf/tDZBe+zYMWIsQJG8WCElU1b6TFGSFW+GK+XtMxkzH/ONGx/zJRufcCUzDl9lO9PgazQa8clPlkIQtPjYR/+Ay77wTZT9y9fw+nN/SVsXy426KOCL1CU+SuAFOHwz1XD4xo3Dl2wcvjLj8FW2Mw2+lZU1EARtbI3u5Zf9nFjXbIJvJhoO38w0ZrMZfr+fwxccvjTj8JUZh6+yzSX4ejwemEzxTEfprgutVouzztJMw7cNixZpiHVx+BaHZqbhOzo6GnsBAsDhy+GbvYbDN8k4fJVtNsBXOmaDg4Mx8CpdF5s2NWD+/FIsWqSBKIrEujh8i0Mzk/CNRCIYGxuLvREI4PDl8M1ew+GbZBy+yjZb4BsIBGLvIlV95jDBOHzzr5lJ+IbD4dj7vjl8OXxpVjD4Su+RlLsoivD7/Smfy/3o0aMYHR0lahwOBwKBAFUjvadSye12O3F7MBiEzWYjbvf7/WhqaqKWQ6tLeuk7SRMIBJg0TqeTqLFarejo6CBqfD5f7CXhSu71elXReDweuN1uosZoNMJoNFLL8Xg8KcfV4/HE1gTKn37z7RJ8SRra9kJraO9RLbaYpfXUMxGPzWaDzWZLuKextJvh4WH09vZSr2U12k26NpHsbrebqunt7cXw8DBR43K5YsuESBppuZGSi6LIpKGxpKWlhXoMWTmhBktoGp/PpwpLhFAohGR3u92xX0dK3tjYCKvVStSIoohgMEjVTExMEDVOp5O4PRQKxX7ZKvn4+Diampqo5dDqmpiYgCiKRI100dE0LpeLqLHZbOjo6CBqAoFAbP2ikvv9flU0Pp8PXq+XqJGyt9DKkV7EnXyOnE4nTCZT7GXfJJNurrlqCr3Ol6aRwEGyUEiddb5qaCTY0TShEPlpKx/HeHJyEsPDwzFoZdJuzGYzdDod9VpWo90otQm5e71eqqavrw9ms5mo8Xg88Pv9VE0gECBq3G43k4bGktbWVuoxZOWEGiyhaQKBgCos4d3OGdYVifBuZ5Jl2+0MRI+t9CvXbDYz3WRpxqLh3c7517DANx/xOByOWIIG+fd4tzPvds5Ww8d8k4zDV9lmC3wBxDLwDA8Pw2azEcvh8C2eeIoRvi6XKza0k3x+OXw5fLPVcPgmGYevss0m+EYiEUxOTsLpdMJsNmNsbEzxGuLwLZ54igm+k5OTMJvNcDqdGB8fT3tuOXw5fLPVcPgmGYevss0m+ALRY+z3+2NPLiMjIxBFMaXrkMO3eOKZafhGItGJcy6XC2azGRaLJfbEm07P4cvhm62GwzfJOHyVbbbBF4jeIMbHxzExMREDsd1uh9UafQOS2WyOvRZNettLOpdewUbSSK/HpJUzMDBA1Oh0OibN4OAgUdPX14ehoSGi5u2336bW1dPTQ9wuzebNVTM0NETV6PV6HDhwgKgZHByETqcjagYGBqDX62N/m81mjI6OYmxsLDa+6/V64Xa7ifcVDl8O32w1HL5JxuGrbLMRvtKNRppJGw6HY/VLb5JxOByxJRFKbrfbqZrW1laYzWaixmazwePx/P/tnUtP20AUhf//7zIbI+Eg8ZDIIlmFOH7ErxmHFMF0ATeyIt9HsUVJe47kRfEnW2p8+dqBORaZLMtmYXa73ek3W7kjiiL1OtvtVjzvnAtpmk5muq5TmTzPQxzHItO2bciyTGXyPD/92Xt/2s7469fHG4uOx6M6W5Av5PtVBvI9C+TL55LlSxnbx0n7B6X38NI+RIl5eHgIZVmKDG0VkRjaLqExtMzNHfQ6SomhrQ4SU1WVeP7t7S3UdT2ZodenaX9/i8VCZF5fX0PbtiJDW26GXxs+FyF8zIT3Xny+IF/I96vMbPKl5b3hsd/vT+985I4oikKapiJTFIV6naIoQt/3KiOdPxwOIc9z8TyVbGjX0e7V973KeO9NDG0c547dbhfu7u5ExjkXqqoSma7rTExd1yJDZQESs/4s2dCu07atyFChgMRQWYDEVFWlMvTCdImxzERZlrMwlpmI41i9jjYTdK+pjGUm9vt9SJJEZCwz4b0//SIVdzjnTIw2E7TkLjFUsqEx2tzMNRP0owaJsc6Nc079TC2M9pze3Nyon4XVE3O4RGOoZGPqdUZLNuhhkjYIW0o26Nf8v2Nj9HeWbGjMy8uLidGKOKwlG03TiIz33sT87ZKN4WEpFLCUBTRNozL39/chz3ORscwEfQPRmDlmgoZfYrSZoHtNZSwzUdd1WCwWImOZCZKHxPR9b2K0mXh+fr7Ikg2qaOUO69xoBRp1XZsY7TlNkkT9LKyeQMnGZ7DsLDNYduZjWWKjoZZC3xykPD4+qi9osMyEc87EzDET19fX6r20mQhhnmW49/d3lfHeh9vbW5GxzATtA5eCZWcsO0uMFvzMdxDIlw/kC/lygXxlBvLlA/nygXzPAvnygXwhXy6QLx/IF/IdC+R7FsiXD+QL+XKBfPlAvpDvWCDfs0C+fCBfyJcL5MsH8oV8xwL5ngXy5QP5Qr5cIF8+kC/kOxbI9yyQLx/IF/LlAvnygXwh37H8iJKN7XYrMmVZqpueLcxPK9nQigCsjFYEcIklG6vVKqxWK/U6/2LJhpWZYyb+xZINy0x8d8nGcrkUmZ9WskEd2xJziSUbVk9cVMkG/YtreNDm6bFzdFDJhsTQAGgM/YuOO8qyFM8fj8dQFIV4njZGa9fR7kUFGhJDD53GVFUlMlSyITFUoCExzjkT07atyHRdF7quExkq2Zh6HQtD3cYS0zSNylDJhsRYZqKqKhMzx0zEcazeS5uJ49E2W5aZ0Ji6rkOSJCJjmQkq0JAYehGHxmgzsdlswnK5FJmu62aZm7mYp6ensNlsRMY6N9579TO1MNpzSiUbEmP1xBwu0Rj6j9zU62DZ+Q/vhWVnLDtzwbIzHyw7Y9mZy3+77Dz2RciXD+QL+XKBfPlAvpAvF8h3EMiXD+QL+XKBfPlAvpAvF8h3EMiXD+QL+XKBfPlAvpAvF8h3EMiXD+QL+XKBfPlAvpAvF8h3EMiXD+QL+XKBfPlAvpAvF8h3EMiXD+QL+XKBfPlAvpAvl/9Wvl/dGB1FUUjTdPLGaJRs8EyWZRdXsrFer8N6vVav89NKNrIsExmUbMjPMko2ZAYlGzyDko0/3Bh9dXUV0jRVN0YfDijZ4BitUCDLsosr2SD5Tr3Od5dsZFkmMijZ4M+jZAMlGxKDko3x4zcS+b+a49GtYAAAAABJRU5ErkJggg==)
b) Quant mesura el costat del pentàgon petit, i quant mesura el costat del pentàgon més gran? Quina és, doncs, la raó de semblança entre els dos pentàgons?
c) Quant mesura l'àrea del pentàgon petit, i quant mesura l'àrea del pentàgon més gran?
Quina relació hi ha entre les àrees? És coherent amb el que has trobat a l'apartat anterior?
Pots fer servir la comanda "Àrea", que pots trobar aquí: