Observe o triângulo ABC, retângulo em [img width=29,height=23]data:image/png;base64,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[/img], a seguir:[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfUAAAF6CAYAAAAArsEcAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAEFOSURBVHhe7d0HfFXXuS36/HLfueflHjvJict9OS/lEjuJk9iOK71X03tNQlVFFGO66b25HdsYRMd24gpqW10YVKhqVDWqCgiEhKStXmDc9c29RBXTGFT23hr/8xtHZkmAAmgPrW/NNdePnhqz6KUnxy7xeWrs0r0MwzAMwzhejB4PfmLMso4/kv8wDoBhGIZhGIdO8o+M/yctj42hhxCTfIFhGIZhGAfK7kMnVak/OXbp+ZulLu8gIiIix5JxNZ+lTkRE5AxY6kRERE6CpU5EROQkWOpEREROgqVORETkJFjqREREToKlTkRE5CRY6kRERE6CpX4fF/PKEXEiD6ezS8wjRERE9o2lfh9r/S/gP8bswcgPjyMzt8w8SkREZL9Y6rU4c7kU4zeewoB3jqLjkjh8uf+y+R4iIiL7xVKvhfeeLHReFocv9mdj1EcnMP2zNJSUV5vvJSIisk8s9btUVF2H2+Yk/O3jE7hqrcByn3PovSYRSVnF5kcQERHZJ5b6XU5mFKHLsnis8j2vfhx+PA/N5x3Gtu8u4foNdYiIiMgusdRvI6X9flA6Br57FKmXbq16H7fhFEavP4nLBRXmESIiIvvDUr9Ndn4F+q87ipdmHcTSXeew2u881gVcQI8V8XjROLY/rcD8SCIiIvvDUr9N6LFctFsUi4HvHMXk7Snw2pas4rElGX+ZfgAbI7JwgyN4IiKyUyz12yzddRY9VyXgQk6peeQWt01JGPreMeN9vGediIjsE0vdJDvH9VgZj2mfpqK88rp59Jate7PwwswD+PbQFfMIERGRfWGpmz4ITsf/7xmFz6IvmUfudCKjGC/PPgS3zadQUFJlHiUiIrIfLHVTTGo+dkZewsVr5eaRO8nZu29sDvziclBUxo1oiIjI/rDUiYiInARLnYiIyEmw1ImIiJwES52IiMhJsNSJiIicBEudiIjISbDUiYiInARLnYiIyEmw1ImIiJwES/0+0tJSMW/ePHTt0hltWjVH//79sX79xyiyWs2PICIisi8s9VoEWCzo1K0Xnnx9JH7cfgn+R6e1+Lc2c9GseX8MH/V3nD93zvxIIiIi+8FSv0tM1D6069YPP2k9Hf85JgRPeRzA016xeNI1Cj8ftRuPvzwSE1w9kH0x0/wZRERE9oGlfpuqqkq8Ockd/+PPI/Gk+wFV6E+5RhrZh6fcjLceh/CLsSF47P+0wLdf/dP8WURERPaBpX6b1KST6DlgFP698wrj7DzOVuZ35UnPw/iPV8dj1px5KCy4Zv5MIiKixsdSv82B6H1o3vMf+H97rcfTnodqLfWn3GPwv9rPxWjXKbiSnWX+TCIiosbHUr/N8cR4dO3/d/yk21o8NfFIraX+pMdB/LSVF96aOQcF166aP5OIiKjxsdRvU1ZaAtfxY/DjFycYpR6Lp9yibyv0SOPHMWrB3L/9qpW6ve369evmzyQiImp8LPW7+Pt+i+db9cBjPdbhCVej1N1j8LQsmHOLwhMTvsP/ajEJv2jWHqOm/xPfxeWgooLFTkRE9oGlfpfq6ips3rIVf3q1Pf6zjRd+OngnnvibDx7vux7/X/OR+MvrndB1zCfoMTkc/d8KxWafFORby82fTURE1HhY6rWorq5GTFQkho4ci//8r+fwP3/2K/z6D69i0pszcexEMvbEXsG4JVHo5B6AnlOCsWRTPM5mFeLGDfMXICIiagQsdY3LOQWY+e4evDbiU/z3Z0eQmV0Aa3EVrlkrEJ98FQs3xqLX1CB0nRgI1+VRCD+UhfKKavNnExERNSyWuoa1pBoLvRPQclwANvmkISe/AtcKK5BbUGa8LcelnBJs8UvGkNnh6qy977QQbPWTcXyF+SsQERE1HJa6hhT3vE+OoMUYH2z4NgnZuaXq2NX8MuQauWYtNwq+HEExmRi7eB86ewbgjclBWLIlHmcvWnGD83giImpALHUNXanXJM8odTmWkJyrxvF93gxGV0/LzXF8GcfxRETUQFjqGg9S6hLbOL4Cl66WYItvMobNiUAHN3/0mRaCbf4p6oyeiIiovrHUNR601GuSZ7xPYonJwLglt8bxy7YmcHU8ERHVO5a6xg8tdUleoW0RXXxyLhbJOH5asCr3mnF8aXmV+asTERHVLZa6xsOUukQW0ckKeFkdv9nHNo5v5+KvVsfvCEhVZ/NERER1jaWu8bClXhO5li4fHxCVjvFLItUZe/dJQVi+NQFnMgvM34WIiKhusNQ1HrXUJXLLW81mNYs2xaH3m8Ho6GYbx4dxHE9ERHWIpa5RF6Vek4KiCly8WoJN5ji+9Xg/9H0rBDstqbhaUGb+jkRERA+Ppa5Rl6UukQe/yM/3l3H80kh0dA9Ad69ArNiegNMZHMcTEdGjYalr1HWpS2SRXIE5jl8s4/ipwWjv6g+3FVEIPZjJzWqIiOihsdQ16qPUa2ItqcTFHNs4fujsCLQc66se5bozMFW9n4iI6IdiqWvUZ6lL5Dq7nLn7RabDZVkkOrr5o/ukQKzcnoCUC/nmZ0FERPRgWOoa9V3qEjWON8pdxvFLN8fjjSlB6p52GceHHMxEeSXH8URE9GBY6hoNUeoS2aymqKQSWVeK1WY18ijX10fvxsAZodhpSePqeCIieiAsdY2GKvWaFBZXqKe++UVeUON4WUAnm9Ws2p6IpHMcxxMRkR5LXaOhS10iv76Uu4zjl22JRw+j1G+O4w9korLquvnZERER3YmlrtEYpS6RR7kWl1Yh80qRGscPnhmO10bvNt6Gqb3jc43PgYiI6G4sdY3GKvWayG1vUvD+kRfgujwSbSf4qUe5rtyeiJNnr5mfJRERkQ1LXaOxS10iu9AVFlUgUY3jE9QOdO3MzWqC92eiqprjeCIismGpa9hDqUvkbL2ktAoZl4uwxTcFA2eEqXG8rJKXcbw8DY6IiIilrmEvpV4TGcfLW//IdPWUt7Yufug5JRgrtibg5BmO44mImjqWuoa9lbpExvGyWU1iSq56Lnu3iYHoION4o+SD92fg+vUb5mdPRERNDUtdwx5LXVKzOl6N4/1SMGB6GJobn6M80nW7f6oqfSIianpY6hr2Wuo1kXH8lWulCIiScXykup9dnvom97dzdTwRUdPDUtew91KXyDhecjQ1F8u3JKCbVyA6uQWokg8+kIEbNziOJyJqKljqGo5Q6pK8Atve8enZRdjql4J+00LRapwvhs+1jePljJ6IiJwfS13DUUq9JoXFlbicVwpLdIY6U2/v5o++02Qcn4BT3DueiMjpsdQ1HK3UJTKKl8/xWFqeKnMZx3fxsKgHxIQezASn8UREzoulruGIpS6RJ71ZjbP2C9lWbPZNMc7WQ9QWsyPMcXxRKcfxRETOiKWu4ailXhO5tU0+Z0t0OlyNM/VO7gGq4JdsjuejXImInBBLXcPRS10iW8jKfe3HT+epMpe947t4WjBhaSTCDmVxHE9E5ERY6hrOUOoSGcfLM9ovXLI9yrXPmyFo7+pvWx0fkIpijuOJiJwCS13DWUq9JrZxfAkCo9PVwrnOngHoNy0Ei73jkHye43giIkfHUtdwtlKXyOcvZ+4nz+Rh8aY49JgUpMbx45dEIuIwx/FERI6Mpa7hjKUukVKXs/b0bCu8d9vG8R3dbeP4HZY0FJdxHE9E5IhY6hrOWuqSXCP5ReW2cXxMBlyWR6Krccbe1yj4RRtt43ietBMRORaWuoYzl3pN8oz/PRJ5Hvsi7zi8MTlIbVYzbsk+7DlyEVXVrHYiIkfBUtdoCqUuuTWOL8LGXUnqbL2TRwCGzQnHzsA0blZDROQgWOoaTaXUJWocb63AZeN/Y83e8d0mWtSjXG+O47mKjojIrrHUNZpSqddERvHyv1HG8Qu949BzchA6ugWocfx3sRdRUXXd/NMhIiJ7w1LXaIqlLpEd6NQ4/nKx+t/d761QdHQPwJA54fgsMI2PciUislMsdY2mWuqSm+P4vFK1WU3NOF7O3GVBXRLH8UREdoelrtGUS70mueYiuhMyjt8Ya5R6MNq7+qlx/N64SyivrDb/tIiIqLGx1DVY6rbIOF72jk/PLsYn35xC/5px/OxwfB6cps7oiYio8bHUNVjqdybfWo6ca6WwxGTAfWUkuky0oPukQNs4/pyM480/OCIiahQsdQ2W+r3JM87arcWVOHE6Dws3xqHnlGC0meCrHuW6T8bxFRzHExE1Fpa6Bkv9/pFxfMblYqz/+hQGTg9FB1d/DJ4Vjn8Gn1bjeiIiangsdQ2Wuj6yd3yO8TYwOgMeq6LR2dOC7hNt4/hTZ6+Zf4pERNRQWOoaLPXvj4zji0oqcfx0ntp57o3JwWg1zlc9IGZf/EWujiciakAsdQ2W+oNHNqSRvePVOH5mGNq5+mGIOY7PucZxPBFRQ2Cpa7DUf1hkHC9v5VGunquj1UNhuk60YLF3HE6ezTP/VImIqL6w1DVY6j88eYVlKC6twrG0XHVtvfukIOPPzxeuKyKxN+4iKrl3PBFRvWGpa7DUHz7yuNYLl6z4+OtTGDQzDG0n+GHoHNs4/sq1UvNPmIiI6hJLXYOl/miR7WXlbWBMOiauiVa70HWdGIjFm+Jw4gzH8UREdY2lrsFSf/TIOL6krApHU3NVmXf3CkSLsT7wWBmF72Ivofo6x/FERHWFpa7BUq+7FJdW4vxFq9o7fvCsMLSZ4Idhc8LxeVAax/FERHWEpa7BUq/byDheNqsJjsmA15oYdHDzRzfjzF1Wx3McT0T06FjqGiz1uk+e8edXUlqFRDWOj0dXz0C0HOcDz1Ux2BN7kQ+FISJ6BCx1DZZ6/aXIKPZzWTKOT8LgmbZx/Ii3I/BZYBo3qyEiekgsdQ2Wev2msKhCXU8P2Z+Biatj0N7VHz28AtV2syfOcO94IqIfiqWuwVKv/8ifpyyiS0i5qsbxnT0saD3eT11zl3E8ERE9OJa6Bku9YZJrRB4KcyazUP05y2Y17Vz8MHLeHuy0pKrFdURE9P1Y6hos9YaNjOMv55Ui9EAmJq6OVuP4NyYFYcHGWJzko1yJiL4XS12Dpd7wkT9fOWuPT7aN42UXurbGWTvH8URE34+lrsFSb5zkms9oP51RiI27kjBoRqh6lOuoeXuwIyBVvZ+IiO7FUtdgqTduZLMaGceHHcpSj3KVcXzPKUGYvyEWp85xHE9EdDeWugZLvfGTb62A1Thrl9Xxi7zj0cEtQO1Ex3E8EdG9WOoaLHX7SG5BuVHsFWoc770rCQNnhKKDcdY+av4ebPNPUe8nIiKWuhZL3X4it72pcbzxdxB+KAvuK6PUWXvPKcFqHJ98Pt/8WyMiarpY6hosdftLvrVc3fqWkJKLhRvj0N41AJ08AtQ4fm8cx/FE1LSx1DVY6vaZPBnHF1fidGYBvHcnq3G83Pomq+O3+aWovyMioqaIpa7BUrffyG1t+bJ3fF6ZGse7rYhEB+OsvefkYMz/JBYpFwrMv0UioqaDpa7BUrf/yOp4udYu4/j5n8SpBXRdPC3qATF74y+Zf5NERE0DS12Dpe4YkWe0S7HXrI4fMCMUnT0CMOJt2zhe3k9E1BSw1DVY6o4TNY43ztpt4/hMuC6PVNfZe0wOVOP4tAyO44nI+bHUNVjqjpdrVttZu4zj562PNYrdNo6XHekiEy7hxo0b5t8uEZHzYalrsNQdMzXj+DOZ1pub1chz2ofPicBWGcdzsxoiclIsdQ2WuuPGNo63/V2FH86Cy/JIdHK3oJuXjOOPqOvvRETOhqWuwVJ3/MjfV2FxBRJTczH34yNqoxoZx3usikZUQjaqqq+bf9tERI6Ppa7BUneOyLhd7mk/m2VVj3IdPCtMjeOHzg5Xq+P5KFcichYsdQ2WuvNEilsW0UnBhx+W1fFRqtjlrH3BBlkdXwguoSMiR8dS12CpO19kEZ2M44+m2cbxXSda1EjeY2UUohKzUV5Zbf7tExE5Hpa6BkvdOWPbYrYc5y5a4b07CUNmh6vNagbPDFOr43OMjyEickQsdQ2WuvNGHuUqf5eyYU3YoUy4rYhCFw/jrN09AAs3xiItnZvVEJHjYalrsNSdP7nqiW+3Vsd39wo0x/HRiDqajbIKjuOJyHGw1DVY6k0jtnF8Bc7LOH5XMobPjVBn7INm2MbxV66Vmv8iiIjsG0tdg6XetKJ2orNWIPRgJtxXRKGzuwUd3AKwyDsOqRzHE5EDYKlrsNSbXuSs3VpSqfaOl3H8G5MC1YNhZLOa6MRslJZzHE9E9oulrsFSb7qRveMvXLJi064kjHg7Qj0YZmDNOD6P43gisk8sdQ2WetOOuqfdKPeQA5lq4ZxcZ5dx/JLNHMcTkX1iqWuw1BlJUUkl4pPNcfzkIKPY/TFxdYzaO57jeCKyJyx1DZY6UxMZx8vq+M27k9U4voOrv211vC/H8URkP1jqGix15vbI372Ue/D+DHiuilHFLtfal21JQMoFjuOJqPGx1DVY6szdkdXxMo6PTbqKt9fLOD5QjeO91sQgMuESN6shokbFUtdgqTO1RbaYrRnHb/GxjePbufhh0MwwbOE4nogaEUtdg6XO6CL7xku5B5nj+LYT/NQK+eVbOY4nosbBUtdgqTPfF9k7XsbxR07mYN76WPSYZBvHT1obg31xl1DOcTwRNSCWugZLnXmQyHV2eUa7PMpVxu/D345QZ+1DZoVhs08yx/FE1GBY6hosdeaHREbxMpIP2p+uNqtpPd4XnT0tWMFxPBE1EJa6Bkud+aGRXehk7/jDJ3Mw/5NYdPOyjeMnr9uP72IvorLyuvmvi4io7rHUNVjqzMNErrMXFlfiXJZV7RU/bE442oz3w5DZ4djkk4wcPsqViOoJS12Dpc48SmTf+GvWcjWOd18RjZZjfdF1YqAaxydfyDf/lRER1R2WugZLnXnUSKmrcfyJK1iwIdYodYt6lKuM4/ccyUJVNcfxRFR3WOoaLHWmLpKnxvG21fHb/VMwdLZtHC9vvXcnq48hIqoLLHUNljpTl7EWV6qCl73j3ZZHocVYX3T3CjQ3q+E4nogeHUtdg6XO1HXkljc5a1fj+I22cbzsQjd5bQzCD3EcT0SPhqWuwVJn6iPqtrcicxwfkIrBs8Jsm9WocXyS8X6O44no4bDUNVjqTH1FHgoj43i5/S34QAZcZBxv/Dt7Y3IQlm2JR2o6N6shoh+Opa7BUmfqOzUPhTl80lwd72lRu9DJ3vFhh7JQzXE8Ef0ALHUNljrTEJFxvFxnv3CpCDv8U9UjXNu5+Ku94zfuSjL+zVWY/yKJiPRY6hosdaahIg+FsY3jyxB8IBPjl0ai5Thf9JwShKVb4nE6wz7H8Xv27EHHjh0xb948WK1W8+i9iouL4eXlhebNm6u0aNECX3/9tfne+pOQkIAVK1bg+PHj5pFb1q9frz4P+XwmTJiAjIwM8z1EjoulrsFSZxo6+fJQmKJyHDmVc3N1vMRrdbTdrY6vrKzE8uXL8bOf/QzPP/88fHx8zPfcKSAgAK1atVKlHhgYqOLt7a3KVI7l59fP7XzZ2dkYPHgw/vSnP+HAgQPmUZt3330XnTt3Vp+HfD7yjYl8Lrm5ueZHEDkmlroGS51pjMg4Xq6zp2cXYUeAbRzf3jUAg423m3Yno8BqH+P4w4cPo3v37vD09FRvPTw8UFVVZb7XJjMzEx06dMCoUaOQk5NjHrXZtm0bnnrqKWzevBnV1XX73Pno6Gi0adMGP/7xj/Hiiy8iNjbWfA9w8uRJvP7665g9e7Z5xDZxaNmyJXbt2mUeIXJMLHUNljrTWFHPaDeKXd6GyDh+yT60Hu+H3lOD1Tj+bFah+a+08cjZ7iuvvKIKVAqyffv2SEtLM99r88477+C1116750xZXL16Fd988w3OnDmDGzdumEfvJMfvl/uJiorCX//6VwwZMgQTJ05UEwH5BqSG/J7yuQYHB5tHbFOHfv36Ye7cuSgt5QN3yHGx1DVY6kxjJ99arvaPj0u6ivkbYtHdy4KuRjxX2cbxlY00ji8sLMTIkSPRu3dvdXa+e/duvPTSS/jXv/5lfoStkOUM3dXVFQUF964J0BWzkNKVbxpktH93evToUet1cnHt2jUcPXpUfdMg33jINxW3l/p7772H/v3748SJE+YR4Pr16xg+fLiKjO2JHBVLXYOlzthDZBwv5Z6RXYRt/ikYNCMMHd0CMHBGqG0cb5zRN7T9+/ercfW6devUj6UI5br0iBEjbha4XCuX69YynpeFcj+UlLMsdIuLi7snUsgP8muuXLnynlJfs2YNBg4ciFOnTplHoL4xGTZsmLoGn5WVZR4lcjwsdQ2WOmMvkTG8lLdaHb8/E2MX70M7F3Mcvzle7U7XUOT694wZM9RYOzExUZVrUVERFi5ciJdfflmN40VeXp66nu7u7v5QpV4X7lfqAwYMUNfWa9xe6hcvXjSPEjkelroGS52xt8goXs7c1Tj+k1j0mBSEbl4WuK+MRvjhLFRU1e2Cs9qcP39ejb8fe+wxPPfcczfz61//Gv/+7/+Ojz76SH2cjLSHDh2qVpVL6ddGrmWXlZXVOoqX98lZf22R2+ceZHFdbaW+du3ae0pdfi0pdbkOz1InR8ZS12CpM/YYKXUp98wrxdjql4LBM8PVQ2H6vxWKLb7J6ra4+iQrxOWMXO7zPnv2rFroJklOTlZlL+VYc5vaggUL1KK0Y8eOqR/fTs6OZSHb+PHj1fXvu8mtZi+88AL++Mc/3pMuXbrU+mverbZS/+c//6l+/t69e80jtlIfNGgQpk2bdt9vQIgcAUtdg6XO2GtkDC9bzNaM48cs3ocObv7oNTUISzbH4/xFq3H2a/5DrkNy9jx16lS0bt1a3a52t/fffx/PPPPMzVvD5Lr1q6++ijlz5qCi4s5vNiIiIvDLX/5SFe/d7xMlJSVqQ5j09PR7ImfTtf2cu9VW6vLf8jnJPfY15BsEuQVux44d5hEix8RS12CpM/Ye+feoxvHJttXxPScHo5tXINxXRCHicBbKK+p2HC8L5J599ll1T3ptpDCl1OX95eXl6phs8NKsWTO1s5uUtER+HdmQpk+fPvU67l66dKm6T/3gwYPmEdtZ+cyZM9Vxi8WiPp+ale/cVY4cHUtdg6XOOELkSW/y7zJLxvG+KepRrjKO7/dWiBrPyxl9Xfn000/VrWvffvuteeROcq179OjRanW5nFELKdEjR46ga9euN8fn8o2B3G4mt8bVpw8//FBdEpBV9LeTs3y5t/53v/ud+ny6deumboMjcnQsdQ2WOuMokTG8/NuUR7oGxmRg7OK9qthl73h5lOv5S3UzjpcylLG4LIK7H/kY2cDl7o+RFfBym5pErrk/yEK3RyWXC2r7XIRc05dFd/L5cMMZchYsdQ2WOuNoyTPO2mUcH2+O4+WWt24TLXBbLuP4i3U+jici+8JS12CpM44Y21l7BS7mlGCzbzKGzg5Xm9X0mxaC7f4p9b46nogaD0tdg6XOOGpkDC//VvMKy2CJTsfYRfvQ2SMAPScHYdnWBLVZzfdt00pEjoelrsFSZxw9MoqvWR2/UMbxbwaji2eAOY7PQlk5x/FEzoSlrsFSZ5wh6p72wgpcyinBJp8kNY5v7+qPvtNCsDMgVW1kQ0TOgaWuwVJnnCnybzfPKPiAqHSMXbIPnY0z9h6Tg7BiWwLOZTXc3vFEVH9Y6hosdcbZIqWuHuUq4/iNttXxcq3dzdyshuN4IsfGUtdgqTPOGnnim6yO3+STjGFzItB2gh/6vhWCTwPT1GY2ROSYWOoaLHXGmSPPaJd/z/6R6Ri/JBKdjDN2eerbyu0JOJNVvzu9EVH9YKlrsNQZZ49sViPbyMYl5WCRd5wax3d081fjeHmUK8fxRI6Fpa7BUmeaSgqLZRxfDO/dsjo+Aq3G+apHudrG8WXmVwQR2TuWugZLnWlKKSiy3dPut+8CJiyNRAf3AHSfFIhVOxKRlsFxPJEjYKlrsNSZphYp9QI1jr+KxZvi1ANh5J52eZRr2KFM7h1PZOdY6hosdaappqikUj3KVcbxQ2aFq6+BgTNC8VlgGq5yHE9kt+qk1PPy8vDVV19h7dq1WLRo0c2sWLFC+4ziffv2qecdnzhxwjxSP4qKirBlyxb1OS1btgwxMTHme/RY6kxTjlxnlzN3330X4LIsUp2xy+p4GcenXCgwv0qIyJ7USaknJCTgj3/8I373u9/h73//+820bt0a3bp1w4EDB8yPvEWeyTxs2DD86Ec/woQJE9QzjevD1atXMXfuXPz5z39Wn1OXLl3QqlUrfPfdd+ZH3B9LnWnqkX/vhUUViE+6iiWb4tUOdO1c/OC+MhqhBzNRWXX/56oTUcOrk1JPTExEu3btsHLlSvOITXZ2Ntq0aQMXFxdUVlaaR238/f3Rq1cvlZYtW2LPnj3me+rO9evX8emnn+K5555DUFCQOlZaWoo+ffqobzhkwqDDUmcY2xPfikurkHm5WG1WM3hWOF4fvRuDZoap1fFyWxwR2Yc6K/W2bdti/vz55pFbpkyZos7IZQReo7q6GqNHj0bfvn0REBCA5s2bY82aNaqE69KVK1cwZswYTJo0yTxic/r0aTWOl7N4HZY6w9yKtbhC3d5WM46XM/Y3jDN3Gccnncs3v2qIqDHV65l6ZmYm3NzcsGHDhjvO1M+cOYPXXnsN8+bNU2P4ESNGYMiQIaqE7+fUqVOYPn063N3d74kcl/ffLT4+Hv369cO2bdvwxRdfqI+Vgt+7d6/5EXosdYa5M7JvfM04funmePTwCjTK3R/uK6MQciATVdUcxxM1pjop9WPHjqFFixZ46aWXMH78+JuRs3e5fi2lf7vPPvsML7zwAnx8fNSPpfR///vfY/fu3erHtUlNTcXChQtVgd8dOS7vv1tERASeffZZ9O7dW11Xl4+Vbx5eeeUVNf7/Pix1hrk3crZeUlqFjMtF2OyTgoHTw/DaP3ZjyOxw7LSk8VGuRI2ozkpdrovL9XMpz5q4urriv/7rvzBnzhyUldlug5Ex/MiRIzFu3Lib43Y5W2/fvj0mT558x5j+UVksFjz22GNqzJ+VlaWOycRARv/yuZ4/f14dux+WOsPcP9aSSvVWjeOXR6Ktix96Tg7Gqm2JOMVxPFGjqNfxu5g6dao6Mz506JD6sdxO9pvf/AbPPPMMRo0aheHDh6u3Tz/9tLq2npKSoj6uLsgkQH4fud3udt988w2ef/55fPvtt+aR2rHUGUYfeSiMPPEtIeUqlm2JRzcvi7lZTTRCDmSg+voN86uJiBpCvS+Uk1H7iy++eHPULveJy+hdzt7lm4CazJw5E82aNbungGvI7yGL3gYNGnRP5PjdI34RGhqqLgvIYrzbyej95Zdfxvbt280jtWOpM8z3R8bxsjo+PVvG8cnoPz0MzUf7YNiccOywpKrSJ6KGUe+lLsUpo/X9+/er0bdc3/7b3/5mvveWiooK9XFy5l7brWYyKl+/fj3eeeedeyLHaxulp6WlYejQoVi9erV5xOZf//qXOlO/u+zvxlJnmAePjOOvXCuFX2Q6XJdFqdXx8tS3FdsScOosx/FEDaFOS3358uXmEZv8/Hx1O9vYsWNhtVrVNe4//OEPahe52sjZ+m9/+1tERUWZRx6NfKPwwQcfqPF/zep4uZ1NFu/J/fG5ubnq2P2w1Bnmh0XG8ZLElFws25KArhMD0dEtQD3KVVbHX7/BcTxRfaqzUpcd2375y1+ia9euNyNlKovikpKS1L3pchYu17iPHDli/sw7hYeH4+c//zmWLl2Kqqoq8+ijkdvkZPtamQLI5ySj/wEDBuD48ePmR9wfS51hfnjy1Di+EhcuFWGLbwr6vRWKFmN9MHxuBHYEpBpn9BzHE9WXOil1OQuXfdy//PJLNW6viezmJvekCyl12S5WFsrVrIS/m6yCl2KXveDrciOa8vJydR1dPie5Xz09Pd18jx5LnWEePtbiSlzJK4V/VPrNveP7vBmM5VviuTqeqJ7USak7K5Y6wzxaZBQvXzNHU3OxVFbHT7Sgs0eAugVO9o7nNJ6obrHUNVjqDPPokb3hZRGdbRyfjL7TQtB6vC9GvB2B7QGpKCq987kQRPTwWOoaLHWGqbvIo1zlayggKkON4zu4+auCl+1mk87Xz1MaiZoalroGS51h6jayhaw8o/1YWh6WGGXezSsQXTwtquTDDtl2fSSih8dS12CpM0zdR43jjbN2GcfL3vF93gxRW8yOeHsPdlpSUVzGcTzRw2Kpa7DUGab+IjvNZV8thSXaNo6XBXT93gpRZ/Ap57k6nuhhsNQ1WOoMU7+Rr6dc48z9xOk8LN4Uh+5egejqacEEo+QjDmfhhvF/RPTgWOoaLHWGqf/IOL6gyLY63nt3Mnq/GawW0Y2Yuwc7LGkcxxP9ACx1DZY6wzRcbOP4EliiMowz9X1qAV3facFYsikeKRcKzK9KItJhqWuw1BmmYSNfXzKOP346Dwu949BjUpAq9/FLI/Fd7EVc56NcibRY6hosdYZp+NjG8bbV8Rt3JaHP1BB0dPdXe8d/GshxPJEOS12Dpc4wjRN5Rnu+tQKX1Or4dDWO7zrRovaOX2ycwcs4nlvMEt2Lpa7BUmeYxo1sVCM5ceYaFmyMxRuTgtHJQ8bx+7A37iIqq+vuwU9EzoClrsFSZ5jGT804Pj27SH0d9pkWgk7uARg2JxyfBaWpx7wSkQ1LXYOlzjD2kZpx/GXja1DG8bJZjTzxrdeUICxWq+PzcYPzeCKWug5LnWHsK3LWLuV+4vQ1LNgQizcmB6GjWwDGL9mHffGXUFHJcTw1bSx1DZY6w9hf5KzdNo4vxvpvTqmtZWUcP3ROOD4PTlNPgyNqqljqGix1hrHfXDPO2K/klSEgOh1uyyPV6ng5c5ftZpPPyzje/EImakJY6hosdYax79QsopO9423j+GD1xDe5BS4y4RLKK6vNr2aipoGlrsFSZxj7j4zjZeQu4/iPvz6F/m+Fqr3jh8wOx79CzqivWaKmgqWuwVJnGMdJvrUcOdfKYIlKh9uKKLW9bA+vQCzZFIckPsqVmgiWugZLnWEcK3mFZbCWVOJ42q1xfOvxvnBZHonIeI7jyfmx1DVY6gzjmJFiv5BdhI+/OokBM0LR3sXv5jhe3k/krFjqGix1hnHc5BcZX6vXbJvVeKyMQmcPC7qZ4/hTZzmOJ+fEUtdgqTOMY0fG8cUlVTiWloeFG+PQY3IQWo71geuKKNtmNVXcrIacC0tdg6XOMM6Ropvj+FMYOCNM3fY2VI3jT6vFdUTOgqWuwVJnGOdJflGFeivjeM/V0ejoHqD2j1+yKR4nz14zv+qJHBtLXYOlzjDOFRnHl5RV4WhqLhZ6x6G7l20c77EyGvviLqGKj3IlB8dS12CpM4xzRh7Xev5SkdqsZtDMMLSd4IdhcyLwTzWOLzVfAYgcD0tdg6XOMM4b2V42x3gbaI7jZRe6bhNldTzH8eS4WOoaLHWGce7kGV/PJaVVSEzJxSLvOHT1DFTj+IlGye+Nu4Tr1/lUGHIsLHUNljrDNI0UG8V+LsuK9WocH4o2E/ww/O0IfB6UxtXx5FBY6hosdYZpOlHj+GulCIrJMM7UY9De1R/dvQLVo1w5jidHwVLXYKkzTNOKjOPlrD0h5SoWecerXehajfOF15oYfBd30XxlILJfLHUNljrDNM3I6vgzmYVY/82t1fEj347AZ4Fp6v1E9oqlrsFSZ5imm4LiClzOK0Xw/gx4ropW4/g3JgWpBXUcx5O9YqlrsNQZpmlHvt7lrD0++SoWbYpXu9DJIrpJazmOJ/vEUtdgqTMMk1tg2zv+dEYhPvkmSa2Ob+fih7/N34NPLWm4aryfyF6w1DVY6gzD1ERWx182XgNCDmTCwxzH95wSjIUbY5F0jo9yJfvAUtdgqTMMc3vyreWwFpvjeO84dHQLMMpdxvH7OY4nu8BS12CpMwxzd3ILytU4Pi2jQL0uDJgRqs7aZRy/IyAVecb7iRoLS12Dpc4wzP0i43h5TQg9mAn3lVGq2HtNCcaCDXFIOs9xPDUOlroGS51hGF3yrRUoLK5Q4/gFG+PUQ2FkhTxXx1NjYalrsNQZhvm+yLhdrrOnpRdi464kDJgeio5GuY+avwfb/VPVLnVEDYWlrsFSZxjmQSK3vdWsjg87lAW3FVHqrL3X1GDM3xCLlAsF5qsKUf1iqWuw1BmG+SGR1fFS7vHJuUaZx6G9a4DaP172jpdHuRLVN5a6BkudYZgfGhm3F8o4PsMcx88IRSf3AIyaZxvHy2sIUX1hqWuw1BmGeZjIOF4W0V3JK0P4oSy4Lo9S97T3nBxknMEfUbfDEdUHlroGS51hmEeJFLuM4xNScvH2+lh0MIq9i6dtHB+VwHE81T2WugZLnWGYR40axxvFLnvHbzReR9Q43sOCEW9HYJtfKq5ZOY6nusNS12CpMwxTF7GN48uRc60MYQcz4bIsEh3dLegxKRALNsQahc9xPNUNlroGS51hmLqMnJXXjOPnfnxELaCTcfzE1TGITsxG9fUb5qsP0cNhqWuw1BmGqevIOF6K/UxmoXpdGTgjVN32NnxOuBrHc+94ehQsdQ2WOsMw9REZx8tZe67x32GHbOP4zu4WdJtoUY9ylcInehgsdQ2WOsMw9Rl5PSkoto3j53x0BJ09LWoc77kqGjFHs1FZdd18NSJ6MCx1DZY6wzD1HRm35xdV4GyWVb3ODJoVpsbxQ2bbxvFyVk/0oFjqGix1hmEaImocb7y2yPX2EFkdvzxS3fbWxchCb47j6cGx1DVY6gzDNGRsW8zKOP4qZn90GF0nBhpn7QHwXB2NmGPZKK+oNl+diGrHUtdgqTMM09BR97QXVeD8RavarGbo7HDjrD0Ag2eGYZt/ivExpeYrFNG9WOoaLHWGYRorctYuG9aEHsxQj3KV6+wd3QOw2DtO7U5HVBuWugZLnWGYxoyctVvNcfycjw6j+6RAtWGNh6yOP5aNMo7j6S4sdQ2WOsMwjR25l73AahvHexuvQ8PmRhhn7P4YNDMM2/1TcOUax/F0C0tdg6XOMIy9RO1EZ5R78IEMuK2sGcf7Y8mmePXsdiLBUtdgqTMMY09R4/iSSsQlyTj+CHpMDlTPaZ8oq+OPZqOsnOP4po6lrsFSZxjGHiN7x6tx/K4kDJ8boZ7TLuN42ayG4/imjaWuwVJnGMZeI69F8pz2oP3pcF8Zrc7YpdyXbYlHWjof5dpUsdQ1WOoMw9hzZBFdUUklYk/lqEe59pgUZJS7P7zW2B7lytXxTQ9LXYOlzjCMI0TO2M9dtGLT7mSMmBuB9q7+arOarf4pyOE4vklhqWuw1BmGcZRcs1ao1fGBMenwWBmNdi7+arOa5VsTOI5vQljqGix1hmEcKbI6XsbxR07mYO56GccHooObPyatjUFUwiWUV3Ic7+xY6hosdYZhHC1S7PJQGBnHb/ZJVqvj203ww5BZ4djqx81qnB1LXYOlzjCMo0Zue5MExmSo1fFtxvupJ76t2JaAVI7jnRZLXYOlzjCMI0d2oZPNag6fzMG89UfQfZJF3fY2ed1+7Iu/hIqq6+arHTkLlroGS51hGEdPzTj+bJYVW3yTMWxOONpO8FOPdN3iy9XxzoalrsFSZxjGWSK3veUbr1+WaNs4vtVYX3TxtGDltgSkXOA43lmw1DVY6gzDOFPk9ctaXIlDJ64Yr22x6DbRtnf8lHX7sTfuEqqqOY53dCx1DZY6wzDOlryCctvq+KxCtRpexvBt1Dg+Qq2Wl48hx8VS12CpMwzjrLEaxZ5XaFsd77oiSr3OdfcKVKvjUy7km6+C5GhY6hosdYZhnDn51grjrL0SB0/kYP4nsejqaUEn9wBMeWc/9hy5yHG8A2Kpa7DUGYZx9shtb1Ls57Ks2OafisGzwsxxfDg2+SSrcT05Dpa6BkudYZimEllAJwUeFJMBl2VRaG687r0xOUjtHc/NahwHS12Dpc4wTFOKGscXVeCQOY6XW946eVgwee1+RBzOQjXH8XaPpa7BUmcYpqnFNo6vwHk1jk/BoJlhaOvibxvH707CNSvH8faMpa7BUmcYpilGdqGTcby8DdqfgfFLI9FirA96TpFxfDzSMgvNV0myNyx1DZY6wzBNOfJAmHwjh0/mYP4G2zheVshPWrsf4YeyUHWd43h7w1LXYKkzDNPUI+N4KfcLF63Y7p+KQTND0d7FX62S37Q72Sh9juPtCUtdg6XOMAxT81CYSuQa/x28PwPjFkei1Thf9JoajGVbEnAmi+N4e8FS12CpMwzD3IqsjpeFckdO5WCBbFYz0aLitSbGNo6vumG+elJjYalrsNQZhmHujIzjZeSenl2kVscPnBGmntEuq+Q3705Wo3pqPCx1DZY6wzDMvZFxvJT3VXN1/NjF+9Qz2ntNDcLSLfE4d9FqvopSQ2Opa7DUGYZh7p98a7k6c49Nuqo2q+k+KRDdvALhuSoaEUcuorKKq+MbGktdg6XOMAyjj5S6XGfPuFysHuUqY/hObgEYMD0MW3w5jm9oLHUNljrDMMz3R8bxsohO/lvG8WMW70V7V3/0fjMYy7bG4/wljuMbCktdg6XOMAzz4JHXR3koTFxSDuavP6IeCNPdywKPldHqUa4VHMfXO5a6BkudYRjmh0VKXV4nsy4XY4tvCgbLON49AP2nh6rV8hzH1y+WugZLnWEY5odHxvHyWpmbX47AmAyMXrQXHY1il81q5FGuFy5ZcYO3tNcLlroGS51hGObhI4vobl8d32tKELpPDIT7iijsOZKF8kqO4+saS12Dpc4wDPNoyS2wFXvWlRJs9knGkFnhtnH8WyHY4Z/KcXwdY6lrsNQZhmEePWocb7WN4wOi09U4vrNHgHHmbhvHy+p4juPrBktdg6XOMAxTd5FFdHLWHifj+A1H1DV22TveTcbxsRdRXlFtvvrSw2Kpa7DUGYZh6ja2RXQVuJhTAu/dyRgyOxwd3PzRb1oIdlrSOI5/RCx1DZY6wzBM/UTO2OV6u39kOsYs2ocuHgF4Y0oQVmxLxPmLHMc/LJa6BkudYRim/pJXaCt3Gccv2BCrdqDr7Blwc3V8WTnH8T8US12Dpc4wDFO/qdliNkuN45PUOL6diz/6vRWCzwLT1AI7enAsdQ2WOsMwTMNEyjvPKHi/fRfUo1w7e1jUNrOrdiTiXBb3jn9QLHUNljrDMEzDRW0xa5y1q3H8xlj0nhqsdqJzXymPcuU4/kGw1DVY6gzDMA0fWQGflVOMjbtOYejscLQe76f2jv88KE0trqP7Y6lrsNQZhmEaJ/lFtnvaffdewLgl+9QZe49JtnH8mcxC81Wa7sZS12CpMwzDNF6k1GURnewdv2hjnNo7voOrv20cfziLm9XUgqWuwVJnGIZp/FhLKpF1pRjeu5LU3vEtx/pigBrHn1ar5+kWlroGS51hGMY+ItfZZSGdz97zGL90n9qFTsbxa3YmIi29wHzVJpa6BkudYRjGfiKvvwVqHJ+DxZvi1C1v7V384bEyGuGHs1BRyXE8S12Dpc4wDGNfyTVSVFKFzMvF2Lg7CYNmheP10bsxaGYYPpPV8cZrdFPGUtdgqTMMw9hnCosr1PV0GcdPWBqJdi5+ahy/emciUs7nm6/iTQ9LXYOlzjAMY7+R12O51i6b1SzZFIfuRqnLFrMyjg87lImqquvmq3nTwVLXYKkzDMPYd+RsvbisChmXi9SjXAfOCMdro3dj8KwwfNoE945nqWuw1BmGYRwjctubvPXZewETlkWi7QQ/tZBu9Y5EJJ1rOuN4lroGS51hGMZxkm+clcs4Pj7pKpZujkc3r0C0d7WN40MPZaL6uvM/pJ2lrsFSZxiGcazIOL6ktArp2UXY5JOsNql5fbQPhs0JV+P4fKP0nRlLXYOlzjAM45iRcXxOfil8912Ay7JItJvgh15Tg7Fqu3OP41nqGix1hmEYx42M4+XMPD45V43ju060oIObPMo1CqEHM3HjhvON41nqGix1hmEYx06erI4vrcKFbKsax/d/KxTNR/tg+NwI7LSkobC40nzFdw4sdQ2WOsMwjHNExvFXrpXCL1LG8fvU/ey93wzGim2JSHKizWpY6hosdYZhGOeJjOPlvvWElFwsMcfxndwD4LYiCmGHsuAM03iWugZLnWEYxrki4/gi46z9wiUrNvukoM+bIWg1zgcj3pZxfKp6nyNjqWuw1BmGYZwz1uJKXDZe0/0j09VmNXI/e99pIVi+NQHJ9TyODz6ai75rE9FzVQK6LIvD21+expXCurnVjqWuwVJnGIZx3sg4Ps94TT+amqf2ju/mZUEXDwtcl0eqcTzqeBwvxT3z8zQMfPcotu29iID4q/CLzYHLpiT0XpOI/amP/s0ES10j31qB+Rvi0GKsHzbuSsHlPNsDBGr7x8EwDMM4XqTU5az9vBrHJ6txfJsJfhg5b48ax8vK+bogm9l9GJKBtgtjEZyYax61OX25FN1WxGP4B8eNUi4zjz4clrqGtaQaCzbGG6XuD2+fVOTkV6KgyLa/MMMwDOM8kUe5ZueWICDKNo7v6O6Pfm+FYNnmeCSfLzBb4eGdyixGr9WJWPj1WfPInSJO5CH0WC5KyqvNIw+HpX4fJ0+ehNfkN/HrZ/6Kn/xnMzz/clssWrYaZy5ko8j4Rqq2fxQMwzCM40ZWxucWlONYWh4Wq3F8ILp6WtSOdHvjL6O6uhrffP0Vhg4bjldeeQWvv/4axowdh7DQELM57k9G7TJiDzt+51l6jbral56lXovdu3ehU6dOaN2qLfr3HYCRw4ej5xu90Lx5K/TtNxCxCSdhfFNX6z8KhmEYxnGTZ5S6nLXLOF4e5Sr3snf0CMKIOSHoO8wVf27ZE//Rdgb+rfsH+H+6vofHW03Ci626Y8WqVWaD1G7r3ovovCyuTq6b67DU77Jnzx506dLFSA9M9JyKaW/OwozpczF1ynS4uniieYvWGDnyHziZfBbF5VDXYxiGYRjnimxWczmvFEH7M+Gy9Ds0e/3v+J/PdMfPBu/EEy578bTnYSOH8IsJ3+Gx3h/jd6/1xOZNG80mudemPVlovyQWMSks9QZTWVkJT09PvPTSq3hr2mxV6FMmT1eZOmWG+rEUfbNmz2CD9w7kFlQY39mVq12KGIZhGOeKlLu8zvtYovG//88LeGzANjxlFPlTbtF4ynWfLe4xeNIo+J90WYV27drjcvYls1HutOvwFfRZm4jIpGvmkXtVVd945DE8S/02ch194MBB6NmzL2bOePtmod+e6W/NQYuWbdG+1zjMfO87LN50FAs2xDIMwzBOloUb47Fo4xEMmbAEv3ixH54YG6JK/Gah18TzIB4f8iWeazMAgRZ/s1HudPh0IbqvSMB/B2eYR+4UlHgVQ947hpCjtV9zf1As9dtERUWhd68+GDhgqHGmPqfWUpez9e7d3sDvXuqNDuM+R+9pEXhjShDDMAzjZOk5NQQ9JgXg963G4fHXJuCJcaF3nqWbedpjPx4fvgu/aTsGO7ZtMRvlTqUV1zH3i9PovToRp7NLzaM2BSVVGPvJSbURzcmMIvPow2Gp3+bYsWNGoQ9E79791XX02kpdxvJtWndAux6jMf2dPVjkfRTzP4llGIZhnCwLNsRj/vrD6Pv3efj5i4PwC3Wmfm+pqzP1ocaZetsh8PPdbTbKvZIvlqD/ukQM++AYjqcXIaewQmW5zzm8NPsgvjp4Wd3P/ihY6rcpLy+Hi4sLXnnldUyfPgdvTp15s8zlmrr8ePKkt9Cs2bPYvHUrSsuqUFZejVKGYRjG6SKv72XlVYiNjUWzP72Cxwd/jqc85Jp61K1CN/5bXVPv9i5atm6LrMzax+s1rlorsGTXWVXiLeYdxkuzDmLkh8dx5ExhndzWxlK/i8ViUYsdevXqpwpcilzOzqXUPT2moG3bDhg6dBjOnz9n/gwiInJm1VUVmD17Nv73K0PwsxHf4EmXSDztccAo+AN4wjUSjw/cjt+82gfvv7fO/Bl6FVXXVbnXnKkXlT3ahjO3Y6nf5fr16/j0051o2bIl2rfriMGDRuBvo8agX9+BaNWqNXr06KHG9ERE1HQUFRVirIs7mr3WE//RaTF+MmAnftJvGx5vPxu/f7UrZs+dZ5R/3Wwp+yhY6rW4ceMGDh8+BDc3N7z4wot45plnjEJvhcWLFyMrK8v8KCIiakpKS0uwZctmdH2jD5o9+xye+eNf0H/QMOz69lu7KHTBUteQLQHlOnt5eRkqKirUWTwRETVlN1BVWYGK8lKV6ir7ev46S52IiMhJsNSJiIicBEudiIjISTh1qVdVVeHSpWycOX0WycmpN5Oakob8/PrdVJ+IiKihOXWpX7mSg9Wr3sHMGXOxbt0HeMfIurXvY9GiZdjkvRVXr141P5KIiMjxOXWpX758RZX4l19+ax6xkeNS9jt3fq5WuBMRETkDpy91OTv/4otvzCM2ch+6z25/rP/YG1bro22eT0REZC+aRKl/842PecRG7j3/0ij6b43jZWVl5lEiIiLH5vTX1KXU33//Y+zffwgHDtjy9Ve7sG7Ne0hJSTM/koiIyPE1gVJ/H/PnLcYn6zfhk09seWfdf2P27HkICAhCZaV97QZE9H0SEhKwfv16fPzxx+rtgQMHzPfYFBUVITg4GFu3br35cZJNmzbhzJkz5kfVvZSUFPV7yO/15ZdfoqCgwHwPETWUJjl+ly1fP/vsX1i2bDVOnz5rHiWyb8XFxfjqq68wcOBAdOvWDb1790bPnj3RqVMnbN68WZW5kHL99a9/jWbNmqFXr17q4ySvvfYaBgwYgKNHj6p1JXXp3LlzGDZsGF544QX1ez333HOYNWsWsrOzzY8goobQZBbK3f0alph4HIsXLUdMzJ1nOUT2Ss66f/vb3+Kjjz4yj9isW7cOP/3pT/HOO++oNSJnz57Fn//8Z3XGfDsp2FdffRVTpkxR60rqSmlpKaZOnYr27dvj/Pnz6lhQUJD6HDZu3MhnJhA1oCZb6gkJx7B8+WrExsabR4jsV3JyMpo3b445c+aYR26Rgn7zzTexdu1adTYvZ81SqPJj2YDpdvJxo0aNUh9XV+TJhW3atIGrq6t5xHaHiZy5z5w5k5e4iBpQkyj1b7/1NY/cIsc+/PAT5ORwAxqyf3Ktul27dti3b5955BY5E87LyzN/BKSmpqpSlzP728l4/h//+Ac2bNigLkHdTfZs2L9/P+bNm1dr5Kw7NzfX/OhbrFYrxo4dqy4D5OTkqGOHDh3CX//6V7z33ns8UydqQE5d6tnZl7F0yUosWrQcvr4B8DMib3fs+Mx4sfkQx44eNz+SyL4tWLBAXauWwv4+p0+fxvPPP48OHTpg+vTp6mxZMnToUFX2Fy7U/vUtpR4SEqIKurYsXbrU+Eb5svnRd5LPa8aMGRg9erT6veRa/ttvv42MjAzzI4ioITh1qRcXlyA6ej927fJV96VLvvjia+Pt1zh1Ksn8KCL75+Xlpc7UZRHc96kp9RYtWsDFxQVubm4qI0aMwM9//nOsWrWqTq+piz179mD27Nk3f7/hw4erb0TS0njbKFFDcupSJ3IW8+fPf+Az9fuN38XkyZPVyvQTJ06YRx7dqVOn0LJlS3WtvmasL7fOyUr4iRMnorCwUB0jovrHUidyAN7e3mqcHhUVZR650+HDh/Hhhx+q0boslPvLX/5S60K5gIAA/OpXv0J4eLh55BYZv4eFhamz7dqyYsWKWsfvu3btQqtWreDv728esZEzdzkut9ARUcNgqRM5gJMnT6r7zGXB2t2kjIcMGYIXX3xRjeflOvb9St1iseAPf/gDjhw5Yh65RX6d6OhoVca1Rc78a3uy4e7du9WZuq/vnQtS16xZg65du+LYsWPmESKqbyx1IgfxwQcfqA1lZKOZ28nxJ554Ap988okqcRl91zZ+l9IeM2aMGpNfu3bNPPro5Lp527Zt1XX0mmcpyC14rVu3Vt8MyOp4ImoYLHUiByHlKLejySYvffv2VWfnsrucjOVlQ5qaa9dSqDJif/bZZzFo0CD1cRLZha5///71Mg6PjIxUn5N8LvJ7/elPf1IL82TRHhE1HJY6kYOJiIhQu8jJeF1y973rUu4+Pj6q6Gs+RiL3jCcl1d9dH7L47t1331W/l1zfz8zMNN9DRA2FpU5EROQkWOpEREROgqVORETkJFjqREREToKlTkRE5CRY6kRERE6CpU5EROQkWOpEREROgqVORETkJFjqREREToKlTkRE5CRY6kRERE6CpU5EROQkWOpEREROgqVORETkJGotdYZhGIZhHDe2Uh+zdKzxH2W1fQDDMAzDMA6SMUvm/F/cdNEYKbKwYgAAAABJRU5ErkJggg==[/img]
Qual lado está OPOSTO ao ângulo [img width=29,height=23]data:image/png;base64,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[/img]?
Qual a medida do maior lado do triângulo ABC?
Quais lados são Adjacentes, FORMAM (Não Opostos), o (ao) ângulo [img width=29,height=23]data:image/png;base64,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[/img]?[br][br]