Triángulo rectángulo 1

Se denomina triángulo rectángulo a cualquier triángulo que tiene un ángulo recto, es decir, un ángulo de 90 grados.
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+N///sf9u/fjx9//BEGBgY4deoUXFxcMH36dISGhgq7fFQajQarV69GXFwcAGDQoEHF7rgkIgQEBCAxMREcx6FSpUowNDTUiklISMCaNWv4ezIM8xHlD8UDAgKoUaNGpKurSyKRiH/YVNTLyMiI4uLitMfzRWBTKO9PoVDQiRMnqEqVKoS8VSAVK1akjRs3kkqlEoZ/FJs2beIfqFasWPGdzzhUKhU1atSIAJBUKqXdu3cLQ2j48OEkk8nIzs6O7t27J2xmGOY/EAFAeHg4xowZg8ePH0OtVqNVq1b4/fff4e/vj7t37+L58+cICwvDmzdvYGtrK3wPYD4BHR0d9OzZE4GBgZg8eTIqVaqEhIQEjB8/Hq6urrh16xaUSqWw2wcLCgrCr7/+CrVaDT09PezatQumpqbCMB4RYdWqVXj8+DGQt8W+d+/eWjHnzp3Dtm3boFKpEBsbCyMjI612hmH+IyKilStX8qPuXr16UUREhDDR8+rVq8dG4J+ZSqWiK1eu0ODBg0lHR4cAkJWVFU2aNImeP38uDH9vmZmZNHr0aOI4jjiOIy8vL2FIAbdu3SIjIyMCQAYGBnT16lWt9ujoaPr222/50fnvv/+u1Z7/4JxhmA8HIqKOHTvyUyM3btwQxvCSkpLIysqKJfAvJDs7m/z9/alOnTrEcRyJxWKytramHTt2CEPfy6VLl6hixYrEcRzVrFmT/v33X2GIlqysLHJ1deV/ZiZNmiQMoS1btvB7Btq2bUvh4eFa7TExMdSxY0e6dOmS1nWGYUpOBADR0dH8iLxevXpvD9C1XLx4scyWRP0ayOVydO3aFRcvXsSYMWNgZWWF169fY+jQoejTpw9u3LiBnJwcYbd3Onz4MBITE0FEcHV1RfPmzYUhWvz9/fHPP/+A4zjUq1cPP/74o1Z7fHw81q5dC4VCAR0dHQwdOhTVq1fn23Nzc+Ht7Y2LFy+ic+fOOH36tFZ/hmFKiIioWbNm/Gjq2bNnwiRPRERv3ryhrl278lMturq6FBsbKwwrFBuBf3wajYYuXbpEgwYNIqlUShzHUbVq1ejnn38u8t+wKHfu3KHRo0dTnTp1KDIyUtisRalUkpOTEwEgsVhMCxcuLLBWfcKECfw68m7dulFaWppW+8mTJ/kdnHXr1qWYmBh68uQJ3b59u8R7CxiGyZtCGT58OJ/AC6trkZycTN27d6e6detSp06dCABxHEe3b98WhhaKJfBPJzs7m/z8/Kh69ep8Uq1Rowbt2bOnyA1ZhVEqlcVuhc+3dOlS/k3c2tqaUlNTtdrPnj1LEomEkFeW4fXr11rtcXFx1KZNG/5nqH///tSwYUMyNjYmQ0NDsrS0pOnTp5foz8Iw5R2IiK5evUpmZmYEgPT19cnLy4t27dpFO3fupJ9//pksLS3JxMSEtm3bRqtWreKTfevWren48eMUGBhYbLJgCfzTi46OpgkTJvDLDsViMfXq1Yvu3r370WqrPH78mHR1dfmfE+H8dXx8PP/gUiaT0aJFi7TaNRoNbdiwgfT19fkEbmZmRt988w05OjqSnZ0d6enpEfJG5mfOnCkwumcY5v8D5T2UWrZsGV9lTviytramDRs2UEZGBr1584Zf+5v/GjduXLFrk1kC/zyUSiVdvnyZBg4cyCdCa2tr8vb2ppiYGGH4e0lLSyMPDw8+8Y4ePVqrXaPR0NatW8nQ0JA4jqNWrVpRaGioVkxMTAw1bNiQv0eTJk1o3759FBcXRwqFgkJCQmjLli1ka2tLHMdRxYoV6ejRo8UODhimPOM38uTk5FBwcDDNmjWLunfvTk5OTuTu7k7btm2j+Ph4rXoYkZGRtGbNGpo0aRLNmTOHbt68WewvGUvgn1dWVhb5+vryn6okEglZWVnRwYMHi61rUhw/Pz/+Db5u3boUEBCg1Z6dnU0NGjQgjuNIKpXS5s2bC/xMjBo1ip8br1ChAgUEBBSI0Wg0dPbsWbKysiKO46hz584lftbCMOUNn8A/JZbAv4yEhASaOHEinwzlcjkNGTKEAgICiv3EVJhdu3ZR3bp1SSQS0ezZsyk3N5dvy83NpcmTJ/OfyNq3b1+geuH58+f5uXNjY2O6cOGCVvvbcnJyqGvXroS85arCNwuGYf4PS+BfOYVCQRcuXOBXqwCg6tWrk7e3d7EbtoRyc3MpICCApk6dStHR0Vpt586d49d8W1hYFCiFGx0dTZ07dybkbeqZM2eOVnth8h+scxxXbLJnmPKs6DJzzFdBR0cHnTp14o9yq1KlCiIiIrBs2TI4Ozvj7Nmzwi6FEovFaNq0KRYsWIBKlSrx11NSUrB06VIoFApwHIdffvkFDRo00Op76tQpXL16FQDQtGlTeHp6arUXJjIykv+6pEf3MUx5wxJ4OaGjowN3d3dcvnwZP/zwAypUqICQkBB89913+OGHH3D37l1oNBphtwIkEonWf1++fBl37twBx3Fo0aIF3NzctNpjY2Pxxx9/8Acj9+nTBzVq1NCKEQoKCsKrV68AAJUrVy60JotGo0FKSgpiYmKQmprKShsz5RJL4OWMjY0NfHx84OPjgx49ekAkEmHv3r1wd3fHrFmztEa+JVG/fn14enpCX18fw4YNK5CcFy5ciEePHgEA9PT00Ldv32IPNNZoNDh9+jRev34NAGjSpAkqVqyoFfPo0SPMnDkTnp6e8PDwwJAhQzB16lRcunSp2HrkDPPVEc6pfApsDrx0ys7OpgMHDpCFhQUhb+14nTp16O+//xaGFkulUtGLFy9IqVRqXb9w4QK/qQcANWrUqMCqE6GkpCT65ptviOM4kslkWgcgazQa2rx5MxkaGvJlb/NfIpGIDA0NafDgwe8sg8swXws2Ai/H5HI53NzccOvWLQwbNgxmZmYIDg6Gi4sLhgwZgocPH5aotopUKkXdunUhk8n4a4mJiVi8eDFyc3Oho6MDqVSKatWqvXP0vW3bNty7dw9EhGrVqsHFxQXIOwFq9erV+OWXX5Ceng6RSIT69eujX79+8PLyQrt27SCXy7Fnzx44Ojri8uXLUKvVwm/BMF8XYUb/FNgIvPTLysqi06dPU+/evfmStTY2NjRz5sz3HtFqNBratm0bv6mnbdu2ZGtrS7a2tgVG6W/z9/fnS9SKRCLatGkT33b8+HH+QG2ZTEbDhg2jJ0+e8O2pqal08uRJat++PYlEIqpVqxadO3eOb2eYrxFL4IyWzMxM2r59O78sUCKRUOXKld9rR2RmZia/qUcmk9HWrVtpyJAhpKurW+S/f2hoqFZRtT59+vBrzePi4vjkDYC+//57ysjIEN6CiIhCQkLIxsaGOI6jbt26vfPN5+317AxT1rAEzhQqKiqKvLy8+MSpp6dHo0aNosDAwGKTnlqtpilTpvDJ1tHRkTIzM8nPz4/09PSoTp06dPjwYT6xqlQqevToEfXu3ZtEIhFxHEe2trb86FqpVJKXlxd/v8aNG7+z0NWaNWsIAOno6BRbcC09PZ0mT55MjRs3posXLwqbGabUKzaBx8XF0ZUrVwpUlHtfLIGXTfmJt2fPniQWi4njOKpXrx4tWLCgyO3tFy5c4AteVahQgU/EOTk5tGTJEtLR0SEzMzPq0aMHTZgwgby8vPjaJwDI3Nycjhw5wr9JXL16lSpXrsy3nT59WvAdC7p69Sqf8NetW6fVdv/+fYqIiCC1Wk0zZszgH4ieOHFCK45hyoJiE/jy5ctJV1eXli9fLmx6LyyBl20KhYK2bdtGFhYWxHEcSSQSsrOzKzC6TU5O5qsRchxHCxcu1GpXqVS0atUqfm48/5WfbE1NTenSpUt8vZbc3FyaNWsWPzL38PAocurkbSdPnuTvOXfuXP56dnY21apVi+rWrUvu7u78CpmhQ4eWeHqIYUqTYlehXL16FdnZ2WxtbTmno6ODYcOG4dq1a3Bzc4O5uTkCAwPRunVrjBs3Do8fPwYR4fjx47h16xY4jkPz5s0xYMAArftIpVJMnDgRJ0+ehKurKxo3boy6deuiWbNmGD58OP799184OTlBJPq/H8uMjAxcvXoVGo0GhoaG6N+/P/T19bXuKUREOHPmDP/ftWrV4r9++vQpjI2NER4ejv379yM3NxeVKlXCzJkzi10dwzClljCj51Or1WRpaUkAaMmSJcLm98JG4F8PlUpFf//9N3333XeEvLXjDRo0oPnz59PcuXPJ1NSUpFIpbdiwodjKhzk5OfTq1St6/PgxhYWFFVr3OyYmhj+DtXbt2u+c+yYiCg8P53/WjIyM6NGjR1rtd+/eJRsbG36EbmFhQVOmTPnP04QM8yUUSODJycl09OhR2rBhA//x9ocffqCjR4/S0aNH6e7du8Iu78QS+Ncnf1olf9mfRCKhhg0b0urVq8nNza3Y5YIlFRkZyRfgGjBggLC5UGvWrOGXQX777beUmJio1e7j48NvAsqf1xeLxVSrVi26fPmyVizDlHYFplCCgoLQt29fjBkzhq8v8ddff6Fv377o27cvVq1aJezClENvT6u4u7vDwMAAgYGB8Pb2hqWlJUJCQv7z1JtIJIKBgQEAwMzMTNhcQHh4OPbs2QOlUgm5XI7u3bvDxMSEb4+MjMTMmTOhVqshk8ng4+ODHTt2oFmzZjA2NoalpaXW/Rim1BNm9JcvX5Knpyd/cC0Aat68OXl6epKnpydt2LBB2OWd2Aj865aenk7Hjh0jZ2dnkkgkJBKJqEGDBrR48eISPXQsSlJSErVu3ZoAkJOTU6HTLPk0Gg399NNP/Oi6YcOGWuVyFQoFf6IQAPL09OTv9+rVK7p27dpbd2OYsqFAAtdoNKRSqWjv3r38D/uiRYtIpVKRSqUqdg1wUVgCLx/S0tJo+fLl/NSERCKhOnXqfPAa69zcXJo7dy6JxWIyMTGhU6dOCUN4q1at0qqPIlwWePToUf5EoerVq1NYWJhWO8OURQWmUDiOg1QqhVgs5q+JRCJIpdIC1xnmbYaGhpg8eTICAwMxYMAAGBkZITg4GH369MGUKVPw9OnT96pPIhaL4eHhgXbt2iElJQWTJ0+Gr68vEhMT+ZikpCT8+eefmDt3LtRqNeRyOSZNmoSePXtqxWzbtg2pqanQ0dHByJEjUaVKFb49X05ODu7fv4+5c+eibdu2qFatGr9C5tixY4iKimJla5nSRZjR8x04cIAfzbBVKMz7Sk1NJV9fX+rQoYPWDsvff/+9wIPFd3ny5Al17dqVRCIRGRsbU9euXWny5Mk0depU6tatGxkbGxPyHqT+8MMPlJCQoNV/69at/Oaipk2bFjr6zsjIoBUrVlD16tX5n/u3Xzo6OuTs7Ex///13satrGOZzYgmc+aSysrJo+fLlZGxszE+rNG3alB4+fCgMLVZ6ejrNmjWL9PT0iOM4EolE/Bmb+a/hw4dTWlqaVr+kpCQyNzfnY4r6+Vu+fDnJZDJ+c5GdnR2tWrWK9u/fTyNGjCC5XE4cx5G+vj7t2LFD2J1hvgiWwJnP4v79+9SnTx8yNzcnjuNIR0eHfv75Z3r+/LkwtFiPHz+m3377jZydnally5bk4OBAAwcOLHR+PDs7m4YMGULI2xnq4uJSYMelRqOhvXv38vPnurq6NGXKlAJrziMjI8nNzY3kcjlJpVL2c8yUCiyBM59NZmYmHTp0iNq2bUvIm/Jo1qwZrVq1ilJSUoThxcrIyKA3b95QbGxskQ/WT548SaampoS80rjCTT1ERPfu3aOaNWsS8taFz549mxQKhTCMKO9w5u7duxPHcdSqVSu2+Yf54go8xGSYT0VPTw+urq44f/48Vq9eDblcjoCAAEyZMgXdu3fH06dPhV2KpK+vDysrK1SsWLHQB+upqanw8fFBSkoKJBIJfvjhhwKHLatUKmzfvh3h4eFA3oESISEhyM7O1orLV6lSJbi6ukJHRwdBQUEICAgQhjDMZ8USOPPZyeVyTJw4EZcvX0a/fv2gp6eHGzduoHXr1pg1axaCg4NLdMBycaKiovDPP/+AiFC9enW4u7sXSPTBwcE4efIkNBoNZDIZ9PX1sW/fPjRr1gxbtmxBXFycVjzyDlkWi8VIS0tDdHS0sBl5n2qFlxnmk2AJnPli7O3tsX37dmzbtg1OTk7IzMzE4sWL4e7ujvXr10OpVAq7lFhMTAxSUlIAAFZWVqhTp44wBGfOnOEPT/7uu++wbt062NvbIywsDJMmTYKHhweOHj0KlUrF90lOToZGo4FGoyl0SeTLly+xbNmyQpM7w3xsLIEzX5SRkRFcXV1x/Phx/Pbbb9BoNAgICMDPP/+MNm3afPA0RZUqVWBsbAwACAkJweXLl4Uh2L9/Pz9a9vb2xpAhQ3D9+nXMmzcPIpEIFy5cgIeHB0aMGIH09HQAwIMHD6BUKqGnpwdTU1PBHYEdO3Zg+vTpaNiwIa5evSpsZpiPqkQJ/L/WtGCYdzE2NsaiRYvw77//omfPntDV1cX9+/fx3XffYf78+e89rWJtbY0pU6bA3NwcsbGx6NevHyZPnszfIzc3l59zr1u3LhwcHIC8Gi8zZ87E6dOn8f3330Mmk2HXrl1o2LAhFi9ejIsXL0Kj0cDCwgI2NjZa3/Pp06dYt24d1Go19PT0YGNjg8zMTKSlpRU6WmeY/6rIBC6Xy/mvX7x4odXGMJ9Ky5Yt4ePjg40bN6JFixZISEjAnDlzMGDAAGzYsAGZmZnCLoXK35G5c+dOuLm5gYhgYWHB1xpXKpX8vZo3b65VD5zjOLRt2xZ79+7Fpk2b0LZtW0RFRWHmzJm4d+8eAKB+/fpaD0UzMjLw008/ITU1FWKxGCNGjMDmzZvxww8/wMPDAz/99BOOHz/+Xm9CDPNOwmUp+Z49e8YvI5TJZLRo0SLy8/Oj9evXC0PfiS0jZD5Eeno6TZ8+nd+8I5FIqG3btvTy5UthaLFycnIoPj6eVCqV1vX8g5sHDhyodV0oPT2dZs+ezZe2BUD79+/Xitm4cSPJZDICQCKRiGQyGb8DFXnr0KVSKXXo0IFiYmK0+jLMhyoygRMRfffddwV2u0kkEmHYO7EEznwojUZDly9fpq5du5KJiQlxHEdGRkY0e/ZsCgoKEoa/F1dXVwJAVapUeefp9UREt2/fJhcXF+rSpYtWZcTQ0FBycHDgk3eDBg1o9erV9PLlS4qNjaWzZ8+Sm5sbvxvV3t6eAgICtO7NMB+i2AT+/PlzGj9+PDVv3pwaN25MHTt2pNGjRwvD3oklcOa/SklJoV27dlHjxo0JAEmlUrK3t6f169dTenq6MLxEzp49S2ZmZgSAJk2aRJmZmcKQApKSkig8PFzr2oIFC/jRd5MmTejmzZsFdnympqbS4sWLSSwWk0gkIldXV1ZThfnPik3glHe0Wn4p2ZycnA/6oWMJnPlYsrKyaMaMGfypOxKJhNq3b0+vXr0Shr5TdnY2TZw4kcRiMclkMho+fHiB+uU5OTmUnZ2tde1tkZGRpK+vz39C9ff3F4bw1Go11ahRg38DKsmon2GKU+RDzHxvl5KVSCT8QyCG+RJ0dXUxb948nDlzBt27d4eOjg6uXLmC5s2bY+HChQgLCyvxRhq5XI45c+ZgxIgRMDQ0xNatW2FjY4NJkyZh3bp1mD59Opo1awYvLy/ExsYKuyMjIwPDhg1DZmYmRCIRfvrpJ3Tt2lUYxhOJRPwJQbm5uUhNTRWGMMz7EWb0T4GNwJlPISEhgf766y/65ptvSCQSkVQqpdatW5OPj0+xp/cIKZVKOnz4MLVv317rUIj8l1wuJx8fH2E32rZtG/9JoGnTphQdHS0M0RIUFEQGBgYEgMzNzSkrK0urPTs7m/bt20eRkZFa1xmmKCyBM2VeUlISTZ48mZC32kMsFlPHjh0pJCREGFospVJJp0+fpt69e5OZmRmJxWJq2bIlHT58uMAKloiICGrTpg1xHEdyuZy2bt2q1V6YGTNm8IsCBgwYUGA68sqVK2RlZUX6+vq0ffv293oTYsonlsCZr8bly5fp+++/5+ekq1SpQitXrqTQ0NACDxX/q2XLlpFEIiEA5Ozs/M6lgc+ePaMmTZoQADIxMaGjR49qtefm5pKLiwv/JjRx4sQiqyIyTD6WwJmvSnx8PO3cuZPs7e0JeSVi27RpQ7t27SKlUikM/yDPnz8nS0tL/v6nT58WhhQwdepUPuH37NmzwKlEO3fu5KdjKlWqRKGhoVrtDFMYlsCZr1JycjKNHj2aP2VHLBZT586d3zlP/S5qtZrat29PyJsfHzt2rDCkgFevXvHJGQDdvHlTqz0qKor09PT49pMnT2q1M0xR2JIS5qtkYmKCdevWwdfXFx06dICuri7OnTuHpk2bYvny5YiMjBR2KZHTp09rbaf/3//+JwzRkpqaisGDB0OpVEIkEuHnn3/m664AgEKhwJIlS5CdnQ2O4+Dq6ooePXpo3UMoKSmJ1SdigOJqoTBMWScWi/H999/jwIEDWL58OWxsbBAbG4tZs2bB3d0dO3bsgEKhEHYrVsOGDTFt2jTUqFED48aNQ4UKFYQhPCLCrl27cPv2bSCv5sqsWbO0Yu7cuQNfX18QEapWrYpx48ZptQtlZmZi3rx5GDt2LB4/fixsZsob4ZD8U2BTKExpkJGRQaNGjeLnoqVSKfXs2ZPi4+OFocXSaDSUnp7+zp2bwcHB1KxZM+I4jvT09GjPnj3CEOrXrx9fL2X06NFFHg+X78yZM/y5os2bN3/vlTbM14WNwJlyQ19fn59W6dSpE8RiMU6ePAk7OzusXr0aERERJdoExHEcDAwMoKenJ2zSsnv3bjx69AhEhI4dO6JLly5a7ceOHcPx48dBRKhUqRJ+/fXXAqcGvU2pVGLt2rVITEwEx3Ho2rUrrK2thWFMeSLM6J8CG4EzpU1MTAxt2rSJbG1tieM4kslk1K5dO/rrr78KrM/+EAEBAWRubk7I2+5/6dIlrfaQkBCqVq0a3y6sbliYtyse2tjYUFRUlDCEKWdYAmfKtdjYWBo4cCAhb/21SCSi77//niIiIoShJaZSqfg13wBo8uTJWu0ajYYmTpzIT524uLi8c516WFgYX86W4zi6fPmyMIQph9gUClOuVaxYEXv37sWpU6fQqVMnSKVSnDp1Cu3atcP69esRFRUl7PJOz58/h76+PqRSKRo3bozZs2drtT99+hRnz55F/iETo0eP1jpQQigrKwvz589HTk4ORCIRhgwZgvbt2/PtarUaf//9NwYMGIB69erB3t4eP/74I3x9fREZGVmiaSGmjBJmdCIihUJB9+/fpz179tD69evJx8eH/Pz8KC4uThhaImwEzpQFb968oY0bN1Lt2rX5h5zOzs509OjRdz5cFAoLC6MVK1bQ0aNHC4yud+zYwY+me/XqRSkpKVrtQmfOnOE3DtnY2NDt27e12nft2sW3v/3S0dEhJycn2rdvn1Y88/UokMAvXrxITZo04esWv/0yNDSkqVOnFqgL8S4sgTNlSUJCAnl6epJEIuE3AQ0YMOCjlX+dNGkSn2TXrVsnbNai0Wioe/fu/PTOlClTtN4QIiMjtU4KGj58OO3YsYM8PT2J4zi+348//vjev7dM6ccn8PT0dJo/fz6/Y8zU1JS++eYbcnZ2pg4dOlDt2rX5HxQnJyd6/vy59p2KwRI4U9bk5OTQ8ePHqX379vwuyRo1atD69espNjZWGP5epk6dyifcTZs2CZt5Go2Gtm3bxhfAqlmzJr1+/VorZs2aNfy9fv75Z622Z8+ekaenJxkYGJBEIqExY8ZQamqqVgxTtoHyCuls2LCB9PX1ieM4atGiBR0/fpxCQ0MpOTmZEhIS6N69ezR27FiSyWQkkUjI09OzQDnMorAEzpRVb968oT///JOqVq1KAEhPT486duxIR44c+eAR7ZEjR/iCWz169CjyDcHf359MTU0JeefS+vn5CUNozpw5hLwHm76+vsJmSkpK4t8wDA0N2XTKVwaUV4uhZcuWxHEcWVlZFfmEW6VSkZOTEyGviI+wpkNRWAJnyrqUlBRydXXlDyqWyWTk6en5zs08hUlJSaG+ffvyUxzdunUrMDI+e/Ys/6YBgIYMGaLVnu/QoUN8Ah83bpywmShvJF+/fn0CQJ07dxY2M2UYiIj8/Pz43WkeHh7FPrC5ceMG/5Fu6NChwuZCsQTOfA0UCgXt2bOH2rZty6/Htra2pk2bNr13kazo6Gjy9PSkChUqEMdxpK+vT3379qWRI0dSly5dyNDQkE/eNWrUoFu3bglvQZQ39dm8eXN+lL59+/ZCPxmMGDGCAFCtWrWETUwZBiLii+EDoIMHDwpjtKjVarK2tiYAVKFChQJP2AvDEjjzNYmIiKBVq1ZRjRo1iOM40tXVpW+//ZaOHz9eot+HfEqlkk6ePElDhgyhatWqkYGBAdWvX59+/fVXatu2LT+ynjp1arG1wR88eEC1atUi5D272rJlS4HDIHx9falp06bk4OCgdZ0p20BE1LFjRz6BP3r0SBhTQLdu3fgfLuEJ3YVhCZz5Gr1+/Zo6d+7M/y5wHEeenp4fvNw2X0REBL+YwMjIiBISEoQhBZw4cYKvkWJsbEwnTpwQhpBSqaSXL18KL5NGo6HQ0FC6f/9+ib4XU3qAiKhRo0Z8An/fl3BNamFYAme+Znv37qW2bdvyyw7r1atHPj4+H7zVfcaMGSSTyUgmk9GBAwf462q1mpYtW0bHjx8vcAJQ/kIEY2NjAkAWFhZ05syZYj8RqFQqOnLkCLVo0YI/C1Qmk5GDgwOtWrWKgoKCPkpZAebTARFRnTp1+ISsr69PBgYGJX4V9cDzbSyBM18zjUZDYWFhtGrVKv7Bo0wmo86dO5Ofn1+xSbQw4eHhtGTJEho5cqTW8yiVSkVGRkZkaGhI27dv1+pDeUsf//rrLz6J16hRo9gB1t27d8nMzKzAoAx59Vns7e0L/T5M6QEiombNmvH/cCWZEnlfLIEz5UVUVBT16NGDf9AvEolo0KBBlJaWJgx9byqVil+TvmLFCmEzUd4o/ffffyepVEocx5GHh0exK2XOnTtHFhYW5OzszC8bXrp0Kb/MEQD9+uuvbCReSoHemtMGQHfu3BHG/GcsgTPliVKppL/++oscHBz4uez69evT9u3bKTk5WRheYrm5udShQwcCQM2bNy9yrj06OpocHBwIeVvvnzx5IgzREhISUuDPFRUVRR4eHqSjo0N6enr0559/Fngwynx5IuSdFJIvICDg7VIpDMO8J5lMhsGDB2P//v2YP38+zMzM8Pz5c0ycOBHu7u44d+4c1Gq1sNs7icViDBkyBIaGhggICMC8efOQnJwsDEOlSpVQtWpVAEBCQgLS09OFIVpsbGxgYmKida1y5cpYunQpmjRpguzsbOzcuROxsbFaMcyXJwLAF7cHgMOHD0Oj0QjjtNy9exeZmZnCywzDvMXa2hpTpkxBSEgIevXqhYyMDJw5cwa9evXClClT3vl7Vhh3d3f069cPGo0G69atg7u7e4EE/ebNG4SGhgIAjIyMoKurq9X+5MkTLFmyBHPmzMHx48eRlZWl1Z6vcuXKcHZ2BhHh4cOHSEhIEIYwXxrlfeRq164dcRxHFSpUoAMHDhS6mUelUpGvry9JpVIyMzMjHx8fYUih2BQKU95lZmbS9u3bqXXr1nxNIVtbW/rrr7/ee+leRkYGTZkyhaysrIjjODI1NaXJkyfTiRMnyN/fnwYPHkwymYxEIhG5ubnxRbieP3+udYQb8pY/VqlShaZOnUo3btzQmi/XaDQ0dOhQfi6/qM1EzJfD10Lx8fEhAwMD4jiOatWqRatWraLXr1+TRqMhlUpFL168oDlz5vBlK2vWrElBQUHC+xWKJXCG+T8RERH0+++/U9WqVYnjODI0NKQePXoUOLHnXXJycsjPz4+6dOnCJ2IDAwMyNjbmE3TVqlXp33//Jcp7A+nbty+/XFAqlVL9+vXJzs6O5HI5AaBq1arRiBEj6MWLF0RE9PLlS7K1tSUAZGVl9V4F7JjPQ6uc7Pz58/kNCfk/FLq6uvwT9fxrJiYmtHfv3re7FoslcIbR9vz5c7K3t9f6fZs0aVKBmiglcfr0aa116GKxmJydnbW29/v4+PC/w/r6+nTo0CF+eWNwcLBWbRa5XE4rVqygRYsW8atZevXq9dHK6TIfT4F64CdOnCAXFxeytbWlChUq8OvCLS0tqXHjxjRw4EC6dOnSe61tZQmcYQpSq9W0adMm+uabb4jLq9ttb29PBw8eLHKFSVE0Gg3FxMTQ48ePKSIiQmvZn0qlIhsbG34qZOPGjVp98127do3c3NzIxMSEfyMAQAYGBu81YGM+H44KOW8pLS0NERERSEhIgEKhAMdx0NPTg6WlJWrUqAGZTCbsUqzAwEC4uLggKCgIR44cgYuLizCEYcoljUaDly9f4uDBg1izZg3i4+Ohq6uLzp07Y8qUKWjXrp2wy3sLDQ2FjY0NiAh2dna4d+9ekb/DKSkpuHbtGgYNGsQ/HO3Vqxf27NkDAwMDYTjzpQkz+qfARuAM824vXrzgFxNwHEcSiYQmTpxY4rr7RQkJCeGnafr06SNsLuDUqVP8dItcLqfIyEhhCFNKsEONGaaUqFu3Ls6cOYN169ahWbNm4DgOa9euRdu2bbFnz54CywVLqkaNGmjcuDEA4Nq1a8Xu9Xj8+DG8vb2BvPXs8+bNQ5UqVYRhTCnBEjjDlCJ6enoYO3Ys9u/fD29vb8jlcgQEBOCnn36Cu7s7Ll68+N7rx8ViMdauXQtLS0skJCTAw8MDO3fu1Fr/nZOTA19fXwwfPhyBgYEAgFatWmHQoEFv3YkpdYRD8k+BTaEwzIeJjIwkJycnfiWYvr4+TZs27YNqkxw9epQqVqzIT6dYWlpSnz59qEePHvya8vypEz09vRLv82C+HDYCZ5hSrEqVKjhx4gRWr14Ne3t7KBQKLFmyBM2bN8fBgweRlpYm7FKkPn364MKFCxg9ejRatGgBqVSKmzdvIjw8HF26dIGbmxsf27ZtW7i6umr1Z0qfQlehfGxsFQrD/DdEhJcvX+Kvv/7C+vXrkZiYCBMTEzg7O2PGjBlo2rSpsEuR1Go1Xr9+jdjYWOTm5sLc3Bw1a9ZEs2bN8OzZM4hEIty+fVurRhJTOrEEzjBlzOPHjzFw4EA8e/YMRASxWIzZs2fjl19+gb6+vjC8RNRqNaRSKYgIVapUQWRkpDCEKYXYFArDlDGNGjVCQEAA1q5di2bNmiE3Nxdz585Ft27dcPz4caSmpgq7vJNYLMbQoUMhkUgQHR2NNWvWICYmRhjGlDIsgTNMGSSVSjF69Gjs27cPs2bNgrGxMa5evQpPT0+MGjWq2KWCRVm8eDEmTZoEAwMDLFiwAC9evBCGMKXMOxP4Z5hhYRjmA4jFYtStWxfz5s3DhQsX0LRpU2RkZODAgQNo06YNFi1aBKVSKexWJEtLSyxbtgwPHjzA7Nmz0b59e2EIU8oUm8Bv3bqFGTNm4MqVK8ImhmFKkaZNm+LSpUtYuHAh7OzskJubi1mzZqFLly7w9fUtsuZ3YWrWrInx48eD4zhhE1PKFJvA9+3bh8WLF+PmzZvCJoZhShljY2NMnToV+/fvx/jx4yGRSHDlyhWMGDECQ4YMwZ07d9gn6q9MsQn8xo0bwksMw5RiHMehYcOGWLlyJe7fv49mzZohJSUFhw8fRpcuXfDHH3980HFuTOlUIIGr1WokJSXh9evXePz4MQAgOzsbSUlJSEpKYkepMUwZ0bBhQ5w7dw4LFixAw4YNkZaWhokTJ6J9+/Y4duwYMjIyhF2YMqZAAg8ODoaLiwtcXV2hUCgAAH/99RdcXFzg4uKCVatWCbswDFNKmZubY+rUqThw4AAmTJgAQ0ND3Lx5E8OHD8eIESP4uidM2VQggaenp+PatWu4e/cufy0sLAzXrl3DtWvXEBQUpBXPMEzpJhKJ0LBhQ6xatQpnz55FzZo1kZKSggMHDuCbb77B8uXL3+shJ1N6FEjgNWvWxJYtWzBq1Cj+mouLC7Zs2YItW7bgxx9/1IpnGKbscHBwwIMHD7Bw4ULUq1cPCoUC3t7e6NGjB/z9/dm0ShlTIIFXqFABXl5e6NChA3/tm2++gZeXF7y8vODk5KQVzzBM2WJoaIjJkyfj0KFDmDx5MuRyOS5evIgffvgBEyZMQEhIiLALU0oVSOAMw3z9JBIJ7OzssHz5cvj7+6N+/fpITk6Gj48P7O3tsXnzZuTk5Ai7MaUMS+CFyM3NFV56L+9bcD8nJ4etz2W+mHbt2uH69euYM2cOGjRogKysLPz000/o06cP/Pz8oFKphF2YUoIl8DxPnz7FvHnz4Obmhl69emHQoEFYuXIlXr9+LQwtQKlUwtfXF2PGjEGvXr3Qt29fjBs3DidOnChyK7NCocD+/fvh6emJXr16oWfPnpg9ezZ7SMx8EWZmZpgxYwb279+PsWPHAgD8/f3h5eWFESNG4OnTp8IuTGkgPOEh34EDB/jTOZYsWSJsfi+l+UQepVJJs2fP5g+SFYvFJJFISCQSEcdxZGpqSsePHyeNRiPsSkREiYmJ5ODgQAD4g2glEgl/r/79+1NiYqJWn8zMTBo3bhxJJBLS19enevXqUcWKFUkqlZK1tTU9e/ZMK55hPrcrV65Q/fr1+ZOALC0taffu3ZSTkyMMZb6gcj0Cz83NxbJly7B8+XKIxWJ06tQJCxcuxObNmzF9+nQ0btwYycnJmDRpUqG7UqOiotCvXz/cunULNWrUwJgxY7B+/XqsXbsWw4cPh4WFBQ4fPozx48drjcQvXLgAHx8fODo64tmzZ3j+/DliYmKwfv16pKSkYMSIEWz+kfmiHB0dcf78eXh7e6N27dqIi4vDDz/8gJ49e+L06dP8HhHmCxNm9HzlYQQeGhpKlpaWBID69+9Pb9684dvUajU9e/aMmjZtSgCoS5cuWn1zc3Np5cqVJJfLydTUlA4dOqQ1OsnJyaFDhw6RqakpSSQS2r59O9/Wr18/EolEdPHiRf4aEVFMTAx17NiRRCIR3bt3T6uNYb6E3NxcunfvHv3444+kq6tLHMeRpaUlDRs2jF69eiUMZz6zcj0CP3jwIGJjY6Grq4vNmzfDysqKbxOJRKhfvz42bdoEiUSCs2fPatVYTk9Ph7+/PxQKBRwdHeHq6gqJRMK3SyQSdO3aFd26dYNarcaGDRv4h0H//vsv9PX1UaNGDT4eAPT19WFlZQWNRoOHDx9qtTHMlyAWi2Fvb4+tW7fC19cXlStXRkJCAr9aZfv27Ww0/gWV6wR+6dIlIO8AVxMTE2EzAKBOnTpo0qQJAODAgQP89aSkJNy+fRsAMHz4cP762wwMDNC6dWvIZDJERUXxtWXS09NhaGiolfCRV6Q//0is9PR0rTaG+dK6du2KgIAAeHt7o0aNGkhJScGYMWPg5uaG8+fPs92cX0C5TuD5R0ZVrVpV2MSTyWSwsbEBAFy/fp2/HhQUhLS0NIhEomIL39euXRsGBgbIzMxEaGgokJfYVSpVgeWGGo2Gn/s2NDTUamOY0sDCwgKzZs3CkSNHMHz4cIhEIpw8eRKDBw/GxIkTERERIezCfEJFJvC3i7l/raNBPT09IK/aYlFEIhF0dXUBAOHh4Xzsw4cPQUSwsLCAsbGxoNf/Z2lpCR0dHWRlZfEHxTZp0gRJSUkFzhzMyMjAmzdvwHEcGjVqpNXGMKWFTCZDs2bNsGnTJhw6dAjW1tZISEjA1q1b0bhxY2zfvp2tHf9MikzgFSpU4L++ePEiwsLCkJaWhjdv3mjFlWV2dnYAgICAgCJXfahUKoSFhQF5I+T8crrJyclA3oikOIaGhpBKpVCr1fxHzMGDB0NHRweLFy9GVFQUiAjZ2dk4d+4c7t69i7Zt26JZs2bCWzFMqSISidCjRw/cvHkTU6ZMgY2NDdLT0zFmzBgMHDgQFy9e/M+b4pjiFZnA7e3t+XnhW7duwcXFBT179kS/fv2EoWWWu7s7xGIxQkJCsGvXLmEzAODcuXO4c+cOkJfA8x/Y5H8qyR+dF0Umk4HjOL4vEaF79+5wc3ODv78/+vTpw2/kmTx5MiwtLbF69WqIxWLhrRimVLKyssL8+fOxb98+/PDDD8jNzcXRo0f52ir5AyDmExAuS3nbqlWrSC6Xk0gkIpFIRGKxmPT09IRh7xQQEEDVq1cnAGRkZER169al9u3bk6enJy1cuJCOHTtGERERlJWVRUqlktRqtfAWn0RGRgZ16tSJOI4jfX19OnjwIP9nyMzMpF27dpFcLidjY2PiOI4qV65MMTExREQ0cuRIAkCtWrUS3lZLREQE1axZkziOo5kzZ/L/byqVirZt20aOjo5UtWpVql+/Pk2ePJkiIiKEt2CYMsXPz49sbGz4TUDW1tZ06tQpUqlUwlDmP+KomCIcSqUSFy5cwI0bN5CTkwMzMzPUqVMHLi4uwtBiPXjwAL179y72AYdEIkGVKlVgZ2eHpk2bws7ODnXr1oWNjU2xc8z/1eXLlzFu3Dg8efIEcrkctra2sLS0RFhYGMLCwvDdd9/B0tISmzdvRtWqVfH06VMYGhrit99+w7Jly9C4ceNil/yFhITg22+/RUREBObPn48ZM2YIQxjmqxMREYF169bB19cXr169gkgkQr9+/TBmzBi0bdsWUqlU2IX5EMKM/ik8evSIbGxsCACNGTOGVqxYQd7e3jR06FDq2LEjWVtbk1gs5jcOcRxHenp6ZGNjQ87OzjR37lx68uSJ8LYfhVqtpsePH9PEiROpdu3aJJFIyMDAgBwdHWnjxo0UFRVFkydPJgBkZ2fHj6CXLFlCAKhy5crCW2q5f/8+Va5cmaRSKa1evVrYzDBfrZycHLp9+zYNGjSIZDIZiUQiqlq1Ko0bN46io6OF4cwH+CwJvCQ7MePj4+nYsWM0ZswYqlOnDunp6ZFUKiWO4/ik7uzsTBcvXiSFQlFkbZL/Sjh9k5GRQf379ycA5OHhwV8/efIkXz8lOztbq8/bTp8+Tebm5mRkZEQHDx4UNjNMuXD48GGqWLEiicVifjrS19eXFAqFMJR5D0U+xPzcKlSogN69e2P9+vUIDAzEzZs3sWbNGgwaNAh2dnYQiUS4cOECvv32W3Tu3Bnbtm37JA9HRCLtv5L09HTcv38fANClSxf+eoMGDWBgYAAiwpUrV97qoS0oKAgZGRkwMDDg15MzTHnTr18/3L59GxMnToSVlRXevHkDDw8PeHl54erVq0VW7WTeQZjRP4WSjMCLkpWVRc+fP6cjR45Qr169SE9Pj59iadasGc2bN49iY2OF3UokOTmZTp48SX/88UeBkXe+rVu3klgsJlNTU0pJSeGvJyUlUceOHQkAubu7F/qJIC0tjQYOHEgcx1Hr1q0pKytLGMIw5Up2djb9+++/1L9/f5JKpQSAqlatSpMmTaKEhARhOPMOpT6BC92/f586depEurq6fMnXmjVrkr+//3s/5Q4JCSGZTEYAaPfu3VpJXKPR0MuXL8nY2JhEIhHNnDlTq69arabFixeTVCqlChUq0KVLl7SSuEajocuXL5OhoSGJRCLaunWrVn+GKc9ycnJo165dZGlpqVWy1tfX971/j8sz8Zw5c+YIR+UfW3x8PA4cOIDExEQMGDAAtra2wpASs7KywpAhQ+Do6AiO4xAZGYmoqCgcOXIEwcHBqFq1KipWrFiiddR6enoICQnB06dP8c8//0Amk0GhUCAqKgpnz57Fzz//jKioKLRq1QoLFy7UqpfCcRwqV66MW7duISgoCAEBARCLxUhPT8fLly/x999/Y/LkyUhOTkavXr2wYMGCEv2ZGKY8EIlEaNKkCfr16wciQlRUFGJiYnDy5EkEBwfDzMwM1apVKzClyQgIM/qn8DFH4G/LyMigGzduUN++ffkHnjVr1qSlS5cKQ4v08OFDatmyJQEgHR0dqlSpElWtWpV0dXUJeeu8b926VegUCeX1zz/QQUdHh6ysrMjS0pI/2MHFxYVCQ0OF3RiGyaNQKOjq1avUu3dvfsFC1apVaeLEiWxfxDuU6QSeT6VS0ZYtW8jIyIj/ONa3b98Sz6llZ2fTsmXLyN7enkxNTcnU1JTatGlDGzduLHJu/G3Z2dm0YcMGatGiBZmYmFCFChWoU6dOtHv3bvZxkGHew+7du6l69er873GdOnXo4sWLpFQqhaHM15LA87148YIGDBhA+vr6xHEctWvXjs6fPy8MK5ZKpfpPx0bl5uZSbm6u8DLDMCX0/Plz+umnn6hatWoEgCQSCXl4eNDNmzdLNKAqT8rcHHhxzM3N0bFjR1SsWBEXL15EaGgoLl68CENDQ9jb2wvDCyUWi//TvJtIJPpP/RmmvKtQoQK+/fZbODg4ICEhAcHBwXjy5AnOnz+PmJgYNG/e/J01iMqLry7TmJubY8KECbh16xZq166NqKgojB07Fn/88QerjMYwZYRMJkO7du1w7NgxbN++HWZmZoiIiMDvv/8OBwcHXLhwocgKouXJV5fA8zVu3BgHDx6Eo6MjcnJy8L///Q/Lli1jdYoZpgwRiUTw9PTEjRs38NNPP8HCwgJBQUHo27cvP1ArzwOzr2oKRahSpUpwdHREcHAwHj9+jH///RfJycno1KkTW9LHMGWImZkZnJyc0KFDByQnJyMwMBC3b9/GhQsXkJSUhNatW5fLAllFjsDVajVUKhUUCgWUSiVycnJQTOHCUsvGxgbHjh1D//79oVAosG7dOqxevbpcv2szTFmkp6eHNm3aYO/evVi2bBnMzMwQHh6OBQsWoEGDBrh06VK5m1YpMAKPj4/HmTNnsG/fPuzatQt79+7FiRMncOXKFURERIDjOFhaWr7Xg7ovNQLPJxaL0apVK7x69QpPnz7Fw4cPYWlpiaZNmwpDGYYp5SQSCRwcHNCzZ0+oVCpERUXhzZs3OHLkCCIjI1GxYkVUrlxZ61jIr9bbS1Ju3bpFbdq04Q8wQF551/yXVCqlmjVr0rRp0yg9Pf3trsX6XMsI3yUiIoLfdGNhYUGnTp0ShjAMU4ZkZmbS+fPnydHRkQCQSCSiGjVq0KxZs0q8D6Qs4xP47du3ydLSkk/UzZo1o5UrV9KpU6fo0KFDNHz4cDI3NyeO40gqldKcOXNKvF66tCRwyitg1axZM+I4jipUqEDPnj0ThjAMUwatXbuWKlWqxA8+GzVqRPfv3/+qNwGBiCglJYUGDBhAIpGIdHV16ddff6WMjAytQI1GQ+fPn6cqVaoQ8grPPHz4UCumKKUpgRMR/fPPP2RtbU0ikYj69+9fLt6pGeZrp9FoKCAggIYNG0YVK1Yk5JW3GDlyJN27d08Y/lUAEdG9e/fIxMSEAFDjxo2LPC1Do9HQ77//zk+pjBo1ShhSqNKWwHNycuiPP/4gAKSrq/tetVMYhindsrOz6ezZs9ShQwfiOI7EYjHZ2NiQt7c3paamCsPLNBCRVlKePn26MEZLSkoKX4LV0NCwRFtbS1sCzzdo0CASiUQklUrpwYMHwmaGYcowlUpFK1asIDMzM762ip2dHV2+fPmrqVEkAoA7d+7wDzXbtWv39jPOAoyNjVG/fn0g77SakJAQYUiZ8ccff6Bt27bIzc3FiBEjEB8fLwxhGKaMkkql+OWXX/DPP/9g2LBhMDIywpMnT9C7d2/8+uuvePjwIdRqtbBbmSICgNDQUP5CrVq13m4vlLW1Nf/169evtdrKElNTU4wfPx6mpqZ4+PAhduzYAY1GIwxjGKYMa9KkCVatWoUTJ07A2dkZaWlp+OOPPzBgwACsXLmyTCdxEQAkJyfzF4yMjN5uL5ShoSH/dWpqqlZbWcJxHHr27AlHR0eoVCrs2rULwcHBwjCGYco4AwMDODk54cSJE5g/fz6MjIwQHByM3377DU2bNsWdO3fK5CYgEfISWb733W1Z1hfLy+VyzJ07FxYWFggMDMTOnTuFIQzDfCX09PQwffp0XLt2DUOGDEGFChUQGBiIbt26wdvbG48fPxZ2KdVEALSOCktPT3+7vVBvxxgbG2u1lUVNmjSBt7c3iAibNm1CVFSUMIRhmK+InZ0d1q5di927d6N58+ZITEzE6tWr0a9fPyxfvrxEebA0EAFAjRo1+AsleSgZFhYG5I2+q1evLmwuk7y8vFC/fn0kJSVh/vz57/1JhGGYssXAwADfffcd7ty5gwULFsDU1BQhISH47bff0K1bNwQFBZX6aRURALRt25a/cPny5bfbC4iJieGTvJWVFWrWrCkMKZMMDQ3h4eEBmUyGw4cP49GjR8IQhmG+Ut7e3jh27Bjc3d1hYmKC69evo3nz5pg2bRqePn0qDC81RADQoUMHVKhQAQBw9uxZREdHC+N4GzduRHZ2NgBgyJAhX01ZVrFYjB49eqBq1apITU3FoUOHyvTTaYZhSk4kEqFt27bYvHkzduzYAXt7e2RkZOCPP/6Ai4sLli5dyue90kSEvKWDzs7O4DgOz58/x/bt25GVlaUVqFarcf36daxdu5avSDhmzBitmLKuadOmcHR0RG5uLi5evIiYmBhhCMMwXzEDAwP06tUL165dg7e3N/T19REcHIxp06ahc+fOuH//fqkqRS2eM2fOHLlcjipVquDGjRuIiYnB7du3ERYWhpSUFISGhuLBgwc4fPgw5s2bh5iYGBgbG2Pu3Lno2LFjicrKfulysu+jQoUK2LVrFxITE9GpUyfY2NgIQxiG+cpJpVI4Ozujffv2UCgUCAkJwatXr3D06FGkpKTA0tISFhYWX34VXv6WTLVaTffv3ycnJyd+26mOjg6ZmJjwp7wDICsrK9q+fXuBYlfFKa1b6QuTk5NDLVu2JAA0duxYYTPDMOVMcnIy+fn5UcuWLYnjOBKJRNSgQQNavXo1aTQaYfhnxQ+fRSIRmjVrhrNnz8LX1xeurq6oUqUKdHR0+OOMVq9ejaCgIHh5eUFfX1/7neArIZFIMGLECHAch0OHDpWqj0sMw3x+JiYm6NatG86cOYNffvkFBgYGeP78OSZNmoTWrVsjICDgi61W4egd6+VycnL+81lzgYGBcHFxQVBQEI4cOQIXFxdhSKkSGRkJe3t7xMfHw9/fH127dhWGMAxTTt28eRN//PEH/Pz8kJaWBgsLC/z444/w8vJCnTp1hOGf1DsnsP9r8i6LTExM0Lx5cwDAwYMHhc0Mw5RjrVu3xoYNG+Dj44N69eohLi4Oy5cvh4uLCzZv3gyFQiHs8sm8M4GXR7q6umjZsiU4jsOFCxc+6z8IwzCln7GxMfr27YtHjx5h2rRpMDIyQmBgIMaMGQNXV1eEhYV9lmkVlsALIRaLYWtrCwMDA2RkZCAwMFAYwjAMA6lUigULFvDPDQ0MDHDq1Cm0aNEC8+fPx8uXL4VdPiqWwItQq1YtmJqaQqFQ4NmzZ8JmhmEYIG/A1759e2zduhU+Pj6ws7NDQkICli5dij59+mDz5s1QqVTCbh8FS+BFqF69OkxMTKBUKktUH4ZhmPLNyMgILi4uuHnzJiZOnAgdHR08ffoUY8eORd++ffH8+fOPvrubJfAiWFhYwMLCAmq1Gq9fv4ZSqRSGMAzDFGBgYICVK1fi8OHD6N27N8RiMfz8/NC5c2csXLgQQUFBH61YHkvgRRCLxfySoLi4OGRmZgpDGIZhCiUSidC5c2ds2bIFe/fuRYMGDRAVFYX58+djwIABH+3cAZbAi5F/vFxiYmKpLGTDMEzpZm5ujn79+uGff/6Bl5cX9PT08PDhQ3h5eaF79+549uzZf9osyBJ4MfLrpCclJbGlhAzDfDBLS0ts3boVhw4dQu/evaGnp4fTp0/ju+++w+LFiz/4ORtL4MWoWLEiACAjI+OTPUVmGKZ84DgOXbp0wdatW7F582ZUq1YNr1+/xvz589GvXz/s3r37vfMMS+DFyK+RnpmZ+VkW5TMM8/UzNzeHh4cHHj9+jFGjRkFfXx+PHj3C0KFD4ebmhvDw8BJPq7AEXoz8gl05OTkfffkPwzDlm5GREdauXYu9e/eiZ8+ekMvlOH78ONq0aYOlS5eW6GxelsCLoaOjAwDIzc2FRqMRNjMMw/wnMpkM3bp1w44dO7BhwwZYW1vjzZs3mD9/Pnr16oWDBw8WO3h8ZzXCj+HtaoSLFi2Ck5OTMKRU0mg0CA4O5g9vlsvlwhCGYZiPJj4+HlOnTsWLFy+AvK36AwcOxJw5c2BtbV3wAB1hgfBP4e0DHdiLvdiLvdjr/V42Nja0bNkyioiI0Mqtn2UE/uzZM3h4eHzywi4MwzBfK5lMBnt7e0yfPp2fxfgsCZxhGIb5+NhDTIZhmDKKJXCGYZgyiiVwhmGYMoolcIZhmDKKJXCGYZgyiq1CYb649evXAwDc3Nz4+jOfAhFh9erVMDY2hru7O/T09IQhDFOmsATOfFHx8fGoXLkyKleuDD8/PzRs2FAY8tEEBwejXr16aNy4Mc6ePctXm2SYsopNoTBf1O3bt0tcee2/unLlykc7yophSgOWwBmo1Wqkp6cjMTERcXFxSEhIQGZmZomTXW5uLtLS0pCQkIC4uDjEx8cjOTm52EMwlEolsrKycP36dSBveiM7OxtZWVnIysoqsngYESEzM1Prz5qSklJsuV+FQoGsrCxcvHgRyKtxk/99srOzi/z/zP97SUhIQGxsLBISEpCamlrs92KYz4lNoZRzjx8/xsmTJ3Hnzh28efMG6enp0NPTQ+3ateHk5IQ+ffrAyspK2A3IS6bXr1/HmTNn8PDhQ0RFRSEzMxNSqRRmZmaoX78+OnTogO7du8PY2Fir74oVK/DgwQPcvHkTL1++hL6+Pjp16gRjY2NIpVLMmjULNWvW1PpeL1++hJ+fH27duoWXL18iNTUVcrkcFhYWaNKkCTp27IhOnToVKDo2e/ZshIaG4uzZs4iLi4OpqSmcnZ0hl8thYGCARYsWwdTUlI/Pzc3F3bt34e/vjwcPHiAqKor/e7GwsEDDhg3RsWNHdOzYEYaGhlrfi2E+K63KKEy5odFoaO/evVSrVi2SSCQFiucAIF1dXXJycqLY2FhhdyIiWrZsGVWuXJnEYnGBvvkvQ0NDGjlyJCUmJmr1/f777wvE5r/kcjndvn1bK/769etkb29POjo6BeIBEMdxZGFhQVOnTqWMjAytvs2bNy8Qn/8yNzenyMhIrfhNmzZR9erVSSQSFYjPf5mZmdGoUaNIoVBo9WWYz4kl8HLq6tWrVK1aNQJApqamNGzYMPLz86Pr16/Tzp07qWXLliSVSgkA1a1bl1JSUrT6Hz9+nE9mxsbGNHHiRDp//jy9ePGCAgICaNGiRWRtbU0ASCwW07p167T6+/n50Z9//kk2NjZ8Qpw9ezZt3LiRtmzZQnFxcXxsYGAgGRsbEwDS19cnFxcX8vf3p+joaHr58iWtXr2a6tSpQxzHkVgspuXLl2t9ryNHjtDKlSupQoUKBICqVq1KS5cupY0bN5KPjw+f8DUaDe3fv584jiMAZGJiQuPGjaPbt29TUlISBQUF0apVq8ja2pqPmTx5MuXm5mp9P4b5XFgCL6d69+5NAEgkEpGPjw+pVCqt9uzsbPLw8CCO44jjOFqyZAlpNBoiIsrIyOD76+np0fr167X65jt//jz/JmBra8v3z6dSqaht27YEgKpXr05PnjzRaiciSklJoS5duhAAMjIyopUrV5JarRaG0bNnz6hp06Z8XEBAgFZ7UlIS1axZkwBQkyZNCv1UERQUxMdUrFiRfH19hSFERPT06VOytbUlACSVSunixYvCEIb5LNhDzHLoyZMnOH36NADA2dkZHh4ekEqlWjFyuRyenp4wMzMDAFy8eBEpKSkAAJVKBQcHB7i5uaFv377o3LmzVt98HTt2RLNmzQAAQUFBeP36tTDknW7cuIH79+8DADp16gQvL6+CRe0B1K9fH4sWLYJUKkVaWhr+/PNPYcg7+fv7482bNwAAFxcXdO/eXRgCALC1tcUvv/wCjuOQk5MDHx+fIh+EMsynVPA3gfnq7d+/H0qlEgDg5eVVIHnna926Nfz9/fHo0SPs2bMHJiYmAABTU1NMmzYNBw4cwO7du1G7dm1hVwCASCSCnZ0dkLeiIzIyUhhSLCLCw4cPkZSUBJlMhvbt2/N/hsI0adIEdevWBfKWDOa/4ZREdnY2AgICoFQqYWBggPbt2/NH6hXmm2++QeXKlQEAT58+RVxcnDCEYT45lsDLoStXrvBft2nTRqvtbYaGhmjRogXs7Oxgbm4OjuOEIbysrCxER0fjxYsXePjwIR4+fIiAgACkpaXxMcUtKyyMUqnEixcvoNFoIJfLUa1aNSiVyiJfYrEYNWrUAABkZmYiPDxceMsipaen858QjI2NUa1aNWGIFhMTE351TmpqKmJjY4UhDPPJsQReDgUHBwMAJBIJKlWqJGwuMY1Gg3379sHFxQVt2rSBs7Mzvv/+e/Tu3Ru9e/dGnz59+KmaD5Gbm4vExEQgLyFPmzYNDg4ORb66dOmCGzduAHnJPyEhQXDHoimVSqSmpgJ5h1kLlz0K6erq8jEKhQLp6enCEIb55FgCL4fyk41UKi10PrkkgoOD0aJFCwwaNAhHjx5FUFAQYmNjkZ6ejpycHOTk5BS5Gaek1Go1MjMzgbw3i/DwcAQGBhb5evbsGTIyMiCVSsFxHLKzs4W3LFJubi7/CUEikRQ7fQIAYrEYMpkMAJCTk8NPSTHM5/Rhv71MmZafeFQqFVQqlbD5ncLDwzFixAjcv38fOjo66Nq1K1atWoVDhw7B398fly5dwpUrV3D9+nX0799f2L3EOI7j5+d1dXUxcuRILFq0qESvWbNmoV69esJbFonjOIjFYiBv7v1dbz5EBLVaDeTN9ef3ZZjPSrgshfn61alTh5C3hjs0NFTY/E47d+4kHR0d4jiOunXrRq9fvxaG8IYPH85/rwsXLmi1vWsZYUZGBrm4uBDy1qqfO3dOq/19vGsZYWRkJDk4OBAAqlGjBt2/f1+rXSgqKorat29PAMja2pr+/fdfYQjDfHJsBF4O5S/tA4CXL19qtb1No9EgNTUVKSkpfG0UIsLdu3f5h4YuLi6oWrWqsCuQ1//Ro0fCyyUmk8lQvXp1cBwHpVLJL/H7FPT09GBpaQnkzbe/66Fkfo0UADAyMvqkZXAZpigsgZdDb69v3r9/v1bb2yIjIzFp0iS4u7tj7ty5SEhIABHxy/M4juOX0hXm7t27/BruDyGVSlG/fn3o6OhAoVAgICCg2EJSarUab968+aD5aCMjI9SuXRsikQipqal4/vx5sdMoUVFR/LLI/HK4DPO5sQReDvXr148v3rRv3z4EBQUJQwAADx48wNGjR3H27Fm8ePECenp64DgOurq6QN48cFErPRISEjB//nytUrH5DyQLo1Kp+Dnlt7Vq1QqVKlWCRqOBv78/IiIihCG8N2/eoH///ujQoUOBjTwcx/HLIJVKZYHkLBaL0aFDBxgYGEClUuHkyZPIyMjQinnbvn37+IfB3bt35/9OGOZzYgm8HDIwMMC4ceMgkUiQmZmJiRMnIigoCNnZ2VAqlUhPT0dISAhmz56N1NRUiMViuLq6Ql9fHxzHwc7ODmKxGGq1Gn///TdiY2OhVquRXxI2IiICv/76K27duoVp06bx3/fu3btaiVMqlfKJLzExEc+fP0dmZiYyMzP5UXTjxo3x/fffg+M4vHjxAmPGjEF4eDgUCgX/sDErKwuhoaHw8PDAjRs3cO/evQLLAOVyOf9ANDIyEqGhocjMzERGRgY/qv/222/xzTffAHk7T5ctW4bExET+jUWj0SAlJQXbt2/nd1/Wrl0bnp6eb30nhvl8WDnZcio8PBxjxozB6dOnwXEc6tatizZt2kBPTw/R0dG4cuUK4uPjIZPJMGrUKCxdupQv0/r48WO4u7vj6dOnkMvlcHJygr29PWQyGV6/fo2rV68iPj4eCxcuRIcOHWBvbw+lUolKlSph1KhRaNCgAdzc3AAAM2fOxMKFCwEAVatWhZOTEwCgT58+cHV1BfJG82PGjMGxY8eQm5uLWrVqwdnZGVWrVoVKpUJkZCQuXbqE8PBwyOVyDB06FGvXri2ww3Tw4MHYs2cPAKB27dpwcHBAbm4uxo4dC0dHRyBveeTQoUNx8+ZNcByH9u3bw8HBAebm5khNTUVAQADOnz8PlUqFBg0aYOvWrXBwcND6Pgzz2QifajLlR2RkJI0fP54vOCV8WVhY0Jo1aygrK0urX25uLp06dYpMTEwK9EFedcINGzZQVlYWZWdnk5ubG1+9TyQSUZcuXfh7vXnzRmtVTP5ryZIlWt8zPj6e5s6dy1clLOxlbm5OK1euLFA5MV9QUBBVrly5QL8DBw5oxQUHB5Onp6fW34uwZG6PHj3o3r17BQp0McznxEbgDF69eoUjR47gyZMnSEpKgpmZGVq0aIG+ffuiSpUqwnBeeno6fHx8cOfOHcTHx6NSpUpo1aoVBg4cqFWzJCUlBSdPnkRgYCCMjIzQqlUrODs78+2pqanYunUrAgMDIZfLUbNmTfTt27fQGisxMTH8oQ4xMTEQiUSoUqUKWrVqhb59+8LAwEDYRUtUVBS2b9+Oly9fwtDQEHXq1IGbm1uhO1KfPHkCPz8/PHnyBImJifwhFd26dYO9vb0wnGE+O5bAGYZhyij2EJNhGKaM+n+S8AeRlf+uXgAAAABJRU5ErkJggg==[/img]
1.- Construcción de un triángulo rectángulo conocido un cateto.
Construye un triángulo rectángulo siendo AB uno de sus catetos.[br]Una vez construido, utiliza la herramienta ángulo y haz clic dentro de triángulo. Mueve los vértices del triángulo y comprueba que uno de los ángulos es siempre 90º.
2.-Construcción triángulo rectángulo conocidos los catetos.
Construye ahora un triángulo rectángulo cuyos catetos son los segmentos AB y CD.

Information: Triángulo rectángulo 1