Definición y elementos de un polígono

Definición y elementos de un polígono
- Encuentra y clasifica los polígonos que encuentres en la siguiente ficha:[br][br] 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D179iS32+1XNqgokpKSQq1ataLatWtTdnY210Q1TeMadX4giiJ99dVXZLfbQ8KiKGqUKA2O9ZoUBAEffPABPvroI1SoUAEvvPACsrKysHLlSh6Eq+98lVProACVanNqUjm/Eyg0hBW4dDgcsFqtkCSJh4roq/oybVPTNAwcOBArV67Eyy+/zGP28qKoJGuEwmL3NE3D66+/jgcffBA1a9bkx832xY4lOzsbkydPxuDBg+FyuWC323m+akxMDE6dOgWXy4UyZcrwrmKhDmvnZzab4Xa7IUkSJkyYgKysLGzZsgWRkZFQVZVfc3a8wN9hRjmPk/5K2bsV+uvALI3U1FTExsbye8Po0xA8JepMWa1WXLp0CdOnT8dvv/2Gxo0bQ1EU7Ny5Ex6PBzabDT6f74Zg2pzCK6dwA24McAzmM+xvvQDLKVBzBnY6nU7ExsZi586daNOmDTweD6Kjo4M4+n+GBa4y4bp161Zs3rwZycnJ0DQNbrcbkZGRfMxskm3duhUnTpxAVFQU5s2bh+HDh/s1nDly5Aji4uL4pA+1SPdAsIebz+eD1+tF9+7d4XA4sGfPHi789IKeCTMW3M2gv4KAmWskGAHHBCsToF6vF5s3b8ZLL70EVVVDPvk+1ChRbQOZ/4h1K2JalT57IZCPKD9PEZvwt+ubor8CavNKI2IpaRaLBSdOnEDPnj0xffp0NG3alKefBdJM2DnVNI23uGOpSy6XC/fccw/mzZuH1q1bc+2wILMxcoOiKMjKysKyZcvwyiuvYOjQoZg2bRrXUFk4iB596p2+iAK7t4LVvFhYjt1ux8mTJzFu3Di43W588sknqFChQr6XgS9ulCgBx56+rOQRi1liGhQzPXOekvxOP2H70wtc9n7OsegnUl4LC0mSYLPZ0LZtW9x1112YOXMmN6GvXLmCMmXK3PAdlj6kLymlb2bdq1cvnDx5EgcOHOBVVULdUe52u/Hee+/hiy++wLx581C7dm2eimcymeDz+VCqVCm/77CHJnvwMIsg5z12K1jFmhMnTqBdu3aoUqUKVq1ahcjISBARwsLCQi4dKpQpUY8CvU+N9SNlAkJvThSUGcWe7GyfOc2Ymz31me+OaUlRUVF5Mh5ZljF//nz89NNPWLBgASRJQlhYGDweD8qUKXPT2m76ZsY2m41rckSE2rVrIzMzE4IgICwsLOSFGwBMmzYNc+fOxbfffouKFSuiVKlS0DSNrxLnFG4AeDqVyWTC6dOnsXHjRsTHx6Np06ZISEjwezD9E263GzExMUhJScG5c+ewYsUKOJ1O2Gy2oM1cg78JfYdIHqL3H7EORvr/BfuUzcvx6EM9cu77ZsJN/7/cCjcigsfj4Xm3mqbhxIkTGD16NIYMGYJy5cohPDycFwDQNA2iKEKSJAiCwP11VqsVNpsNYWFh/Hzq/VP3338/fvrpJ+zbtw8ACr3Pp94VwDRkQRB4p/khQ4Zg4cKFeP/993HPPffwbA2z2QyHw/GPGQqiKEJVVSxduhTHjh3DSy+9hOXLlwNA0FVgnE4nVFXFL7/8gri4ONSuXZtfh1BaoAlkXYQiJUrAGfyNLMuIiIjgAictLQ1PPfUUOnfujOHDh3ONVi/4md/J4/Hg3LlzQS2+1KhRA16vF7Is+2nMhYV+zCaTiZuE586dw0svvYQtW7bgyy+/RFJSEgBwzelWsLaPkiShd+/eaN++PeLj4xEVFQVBEIK2Clga3KVLl9CkSZOQ1XhvVjAi1DAEXAnFYrEgMzOTNxyeMWMGGjVqhE8++QSlS5eGpmlcY2ATXFVVZGdno3fv3njqqad4s2r2/0CCoFKlSoiOjsaaNWvgcDgKvdwPM6UZzKfWq1cvnDlzBitXruQBvAB4SaRbERERwav6JiYmwmazISEhAZs3b+aVZYIdH3NbhIWFhWzuqaHBGYQ0iqIgJiYGJpMJGzZswKpVq/D666/zenRmsxl//vknD/mQZRlZWVlo3bo1KlasiPj4ePTs2ZP7pdh3cmI2m7Fs2TK+ShsKMM3D5/Nh586dqFevHrp06YI1a9agTp06AK6b0kzQBKOpZGdnIyIiAn/++Sfat2+PihUrolGjRqhXr95thXfow4VOnjzJr0coQX9lq4Sq8NVjCLgSCjMVZVnGxIkT0alTJ1SqVIlrEFarFVOnToXP5wNwXbMYPnw4zGYzJk6ciO7du2PNmjXIyMiAx+O5qaZjMplw5513IiMjg/9dUOgDpnNOSkEQYLfb0adPH3Ts2BFjxozxM1mZTzFYv2x0dDRfgGjcuDGaNm0KURQxdOhQAMEfNzP9atasiUOHDsHlckFRFAiCcIP2WVgw/3VuK6YUKHmTEGFQ1NA0jTIzM2nLli1UtmxZOnjwoF8hAlVV6dSpU6QoCqWlpdEjjzxCCQkJ9NNPPxER0enTp+n++++nadOm8d6kgdKINE2j48ePU7Vq1UjTtEJJ1WJj0zSNvF4vCYJAV65coaSkJOrYsSOlpKTwFL7cpr+xSinZ2dmUnZ3Nq474fL7bOm6WArd48WIym810/vx53kC6JLVhzCsMAVdCEUWRXC4XtWjRgj777DNe4ohVWWEC4Y8//qAqVapQjRo16NChQ7zJiCRJdPToUbr77rvp5MmT5PP5AuZkiqJIPp+PmjdvTjt27CjQcj9MqOgrx7Bm2127dqV69eqR2+3mx+tyufzykG8HJuTZ7/rSRreTQ8qE7G+//Ua1atWiV199lZ9D1nfWIHgME7WEkpKSgvLly6NixYpISkriYQiky4Pcs2cPnnnmGbz77rvYv3+/X06q2WxG9erV0aZNG7z11ls3jbC32+2w2+2oXr06tm3bVqAmlj6zgP5yii9evBjh4eGwWq3Ys2cPD5zVNM0vFe12YXnELPDZZrNBlmWIosizO4KBxUPWqlULr776KhYvXowLFy5wl0Jhr0IXOQpRuBrkE/q6d0R/l0BnLewURaG+fftS2bJl6cSJE7zFoaZpvFLGihUrqF69erRw4UK/7zPzlVXTOH36NFWsWJG+/fZbXgyT/Y99noho3bp11Ldv33zV4Ni29WXl9T+nTp1KtWrVolmzZlFWVpZfAU5VVUkUxX9drUOWZW6esm2x83I7x8Cqxfz3v/+lESNG8Fp8wZy/nMdQkiuQGAKumMNMTUEQuAl56tQpioiIoGnTpvl9lv3/xIkTVLlyZXr//fd5X1e9sNLj9XqpS5culJSU5Pd+TuFy+vRpeuyxxygzMzPPj1EP83cx4SVJEmVnZ9P8+fPJarXSBx98QETkZz6GMr/99htVqVKF3G530OZpzgdcScYwUYs5LMeWxbRJkoT//e9/6NOnD1555RWIosizEogIW7ZswXPPPYfmzZtj0KBBsFqt/5hLabfbMW3aNPz888/YsWMHX4UlnSmakZEBSZJw/PhxREZG5tuxsh4SLDuElRf6/fffMXnyZEyfPh3PPfccgNBtc5eTWrVqIS4uDseOHQu6q5a+1aN+JbkkYgi4YkigYFabzQaTyYSNGzdi2bJlGDt2rF+lC1VVMWHCBLRv3x4PPfQQPv30U0RFRYGIeAxXID+SLMuoXLky2rRpg08//ZTvlyXcm81mxMbGolKlSsjKysLu3bvz7bjZMYqiCE3TkJGRgQ8//BCPPvooRo0ahYEDB8LpdPK0Kb3gD1VUVcWdd96Ja9euwefzBS2QWQGEUBfg+U4haY4G+YjeRGEhEaIoUnp6OtWuXZs+/PBD7iuTZZkyMzNp2LBh1Lx5cx4uwkw8Zp7ebCVQVVXyeDx06dIlqlmzJr355pskyzIJgkCiKPIGObIs0/jx42nNmjX5euzMPD137hz93//9H9WvX5+2bNnCzVV2DKFumjLS0tKoatWqlJmZeVsrqKyCMrv+JZUSVU2kpCDLsl8xgZMnT6JGjRp44YUXULduXQwePBiKokCWZaSlpWHo0KEQRRFff/01N0UlSQoqil6WZYSHh8NkMuHll1/G888/j0aNGuHRRx/1K0slSRLuuece7N69Gx07dvQrDaVPC2OwqsL6Ci+sECRLr8rZtpBpohcuXMDLL7+MtLQ0dOrUCfv27cP3338fdD4o0z7pFuYg3aS6B8vbZdthuajs86zw582+q28+vnPnTvTo0QMOhyPo8bNgZba9vCiIWlQxBFwxhE0wn88Hn8+H//u//8OaNWvwww8/YMGCBbDZbBAEAREREejfvz/Cw8OxcOFChIeH88yFYJO8WVkkm82Gfv364eeff8akSZPQsWNHeDweOBwObhJGRkYiIyPDryQVK62UE/or7IQJBWYeM+F7/vx5HrbCsFgssFgsyMrKwl133YWHHnoI165dw8WLF3leZzCTnZ0HVh0kUOMhJoRYsU8mEIkIUVFRSEhIQLly5Xif3bCwMLjdboSHhyMiIgJOpxNOpzNgAVGv14tz584hNTUVjRs3Rt++fXmhgpsJVT3swXH+/HmUL18+JLIfCgtDwBVD9EnykZGRSE5ORp8+fdCtWze0aNECgiDg4sWLePHFF0FEWLhwIRISEqAoCiIiIvikDgY2eVh609ChQzF06FB8//33uO+++7imZTKZkJCQwPNRfT4fFw6BYLFrsizD4XD4TVKr1YrY2NgbvsOacDds2BB16tThXcDY+Qj2mPRO+pvBNM+cdfz0NfPYe2wM7Oc/1Rz0+Xwwm81c6LNzoC8oeitY7nDZsmWD/k5xxVhkKIawApR2ux3p6ekYOnQohgwZgrlz58JkMmHXrl3o3r07vF4vvvrqK1SqVImvlLLJFOzKm8Vi8dNy6tatixdffBFDhw7l1TWY1lW3bl0cOHAAV69e9WshGGhfrCqu0+nk9drYcVksFsTHx9/wHRZQy7RCVvGYaX+scMCtXnrhdrPP5IRpqfqVTlVVeUl3ppHqF3YCHbfFYuGfY/tn73m93qCFtN1ux8cff4zs7OwSLeCKdMlyVVV5FD27kfVls/XNT/4tLORgwIABSEhIAAAe/S/LckhFmNNfRRytVismTJiAn3/+GRs3boQkSfj999/RsWNHDBs2DGPGjPGr+6bvD8HO4a1g55xNXLPZDEEQ0Lp1a4wbNw5t27blwkaWZXTr1g0vv/wyWrduDVmW+TnMeZ2ICMnJyahRowYvAqkXHjfz2zEhqD8mptHcbkFTfen4QP9jmpteg2PCUb8fvXAOtP2b7ZMdh940lSTplpVJWH+MrKwslClTJl/7toY6RVbAMeE1f/58vPLKK9A0Dc8++yx8Ph+ioqKgKErQcUO3QlVVOJ1O7Nq1C2lpadi9ezdKly7tp1GE0g3EJtL333+PLl26YOfOnahWrRo2b96M559/HjNmzEDXrl25X4oJ57wq1a6qKrZu3YqnnnoKx44dQ0xMDL9ew4YNQ4MGDdC7d2/Y7XYugIpCty2DokeR9cGx1bkePXqga9euqFixImrUqIHnn3+ea1R5VX+MtW87c+YMBg4cyMtah4eHw2KxQBTFG1b0ChMm4ObNm4du3bqhevXq2LJlCwYMGIBXX30VnTt3BgC+CJDXwoWI0LRpU5QrVw7r169Hv379+MMmNjYWmZmZiIiI4FpJqNSJMyiG5GnQSQHjcrnI5/NRamoqbdq0icqUKUM//PADSZJEmZmZPJbr375YzJQkSXTq1Cm666676LnnniO3250n+Yt5jcfjoWPHjlHp0qXpt99+o3HjxlFUVBS99NJL/JzoSyPldYUKl8tFiqLQO++8Qw0bNiS3283388knn1D37t15FQ8iCjpP08DgdimyAk6SJB58eu3aNZIkiTZu3EhlypShmTNnkqZpXPj82xdLnmb7++OPP6h58+b0xhtvUGZmZsgFjaakpFCjRo1o1KhRNGTIEKpTpw6tWLGCJEkin8/nF/CqT6DPCwRBIFmWyev10uXLl6lSpUrUq1cvysjIIFmW6dy5c1SmTBlyu93/WEfOwCAvKLICLhCyLNPixYupbNmy1LNnTzp//jzXWPJyIimKQqdOnaLGjRtTu3bt6FxTiJ4AACAASURBVNdff+UR+4IgFPiEZZUwBEGglJQU6tSpE9WuXZv69etHbdu2pT/++KNAx6Nnx44d5HA4aOXKlTyjoWHDhrRx40Y+7tzWYDMwuBXFyrNLROjZsycWLFiAa9euoWvXrkhOTuarWJRH6ykWiwWJiYlYu3YtEhIS0LNnTxw8eJD/P9gWcXmFIAgArgfnTpkyBZs2bcKlS5cgiiLmzp2LKlWqFOh49LRo0QKffPIJ3n33XR6C4nA4cPr0aR7rFmy/AgOD26VYCThFUSBJEtq3b4+vv/4aly9fxuzZs5GZmcmX3fNqPyaTCRUqVMC8efPQrFkzdO3aFefPn+e1/gsSq9UKu92OXbt2Yfny5Tw4dt68eUhMTAyYKVBQ+Hw+9OvXD9HR0Zg5cyZUVUWbNm2wd+9e3lg62GKQBga3S7EScHa7HVarlXd6+uabb3Dw4EF89NFHAeOmckvOsIa3334bCQkJGDZsGADwdKeCgh3z/Pnz4Xa70aBBAyxZsgSRkZGQZbnANUo9NpsNZrMZbdu2xfr165Geno6IiAgsW7YMmZmZJbqUj0H+U6wEHHB9QtlsNtjtdtSqVQtTpkzBli1bMGfOHG7KAYGj54MlZypPXFwctm7dCgDo0aMHLly4AMC/vFB+C5mtW7dixYoVmDNnDg4ePIgWLVrwYNe8DEKmv6LwgzX3mVY9bNgwREREYPPmzejUqRPCwsLw448/3jQX1SB/0d+/7O/iSLEScCzglqW3qKqK5s2bY926dfj000/x1ltvISMjA6qqQhRFP4F3OzANjmlxFosFTqcT69atQ7169dC9e3cu0FhLvfwMBDaZTLhy5Qo+++wz9OvXj79vtVrzXHgwUz/YCcF6HlitVowdOxaTJ0/GpUuXEBUVhZSUlJDql1qSYBkTrHl3cdWki2wmQ7Cw4oeyLOM///kPzp07h9deew3t27fnvqq8gP7quwkA7777Lv773//iueeew5QpU2C1WuFwOPJNyAmCwJO46a+0tfyCdKlIwaY9eb1eXnrp6aefRlpaGtxuN8LCwrB161bIshx09RKDvIFdR/aQDrV0w7yiWAs45otjZpKqqujRowcOHTqErVu3om7dunmm4eirSADAK6+8gmXLlmHChAkYOHBgvt88Pp+PV90IpSqu7LywFdMDBw6gR48esNlsuHz5MrKzs0Mqza0kwa6NLMu4evUqypUrV9hDynOKlYmaE5br6HA4EBMTg1KlSuGbb75BUlIS+vbty31leQETpKyQ5LRp0zB16lSMGzcOP/zwQ76aACyZmgnyUIO11DObzahTpw5at26Na9euQdM0pKamFlv/T6ijL6qQn70yCpNiLeCA64sOzC/HavZ/9NFHePjhh9GhQwekpKRAlmVkZ2dzfwTTNtjPffv24d5770VaWtoty9xYrVa+n169emHOnDkYNGgQtm3bBgBckxRFMc+O0WKxwGazwWq1hpypZzabeXVbNpHGjx+PsLAwaJqGU6dOFVv/T34hyzKWLFmCIUOG/Cv/JSvLZDabDQFXHNCXnpk2bRq6deuG5s2bY+HChQgLC+OaBvD3qpIsyxgxYgTuuOOO26qTxlYwO3bsiP/9738YPHgw3nnnHZjNZrjd7hJdPaNy5cr4/PPP4XA4cObMGcNEzQVr1qzB9u3bkZWVVdhDCWlK1CzTZzQ4HA5MnDgRr7zyCsaMGYNhw4bx0tjsp8Viwccff4ymTZvC5XLhwoUL3AQNBp/PB5vNhqZNm2LRokVYuXIl+vbtC6/XW6IFnKZpaNu2LcaMGYP4+HhjFfU2yc7Oxvbt20FE+PHHHwt7OCFNiZplbOXIarXyhiD9+/fHkiVLsGjRIsycORNhYWGQZZlnI8THx2PmzJk4cuQI5s+fD5PJFJQZ+Oeff/KqtRaLBU2bNsWWLVuQmpqKN954I09N1KIGW3AZNmwYOnToYGhwt8nBgwdhMpnQtWtX7Nu3r7CHE9KUKAHHGgKzUtLMJ9SuXTtMmzYNc+fOxf79+/nKqsvlQo8ePbBy5Uo4nU4MHjz4lrX6GQkJCXxFk3WVioyMxLBhw7BmzRrs2rWLm7tMgynMjINAwbss5u2f4t4CxcXpz1Gg77F9sYdJbtFvu7j68VjoEavSCwBHjx5Fhw4deJcyRVG4b9jQhv0p1mEiwcKalSxbtgyjRo3CggUL0KRJE9hsNkiShIyMDFy8eBHVq1dHdHR0rnJN2aQnIuzfvx+DBw/GkCFD8PTTT/OCmqHg6GWTRN+4Brh5+e6cPQzYT/Z95ovMD27Weq84QUTw+XxwOp1cwLVo0QIzZsxApUqV8MADD2DGjBm8FSML/Sju5yVYSryAE0URYWFh8Pl8CAsLw9KlSzF58mQ899xzaNeuHapWrcrNWdY8hP1+O7AUJzbhk5OT8dRTT6FGjRp4//33kZiYWKgBr3pBxI4xGNMxp3Bj54VpVPk50UrCJGYCS5IkWK1WHDx4EH379sXevXsRGxuLvn374rfffsPmzZt5HFtu7s/iSokyUQNhsVjgdrtht9uhqip69+6NOXPmYPny5ejduzd/KrLGJf/m5mG+PUmSUL9+faxatQppaWl44oknkJKSUqiR5GzxhR1rzuorOTMY2IuZ/Ey7YMHVjGC6WOX2JcsyH1dxNc1YIK7VakVaWhratWuHNm3aIDw8nPuQDx8+jJ07d/LvGMLtb0r8mdA0DZGRkdxM1TQN9evXx969e1G/fn107twZ69evh9lsxuXLlxETE3ND1kIwmEwm3h0qIiICgiCgZs2a2LBhA5544gn069cPS5cuRaVKlfLpSP8ZfdqOy+XC/v37ER0dzSeLqqp+/ToZVqsVZ8+exfnz5+FyuVCrVi3ExcUhOjraL8A3P6hYsSKio6N5mlpxha3qX7x4EVevXkX9+vV5HGH79u3hcDh40HoJN8huoMSbqDnR+8ouXryIxx9/HPfeey8WLlwIl8vFO3bpe1fmRuABf0f4K4qCXr16wev14ptvvuGNWAqyWxdLuJZlGWvWrMGoUaPQrFkzbnay7lsscFeSJCiKglKlSkEURd4+MKcmxY6PiOB0OnO9qMDMNJadsmLFCrzyyiuYMGECj28sjpoLK0agKArGjx+P9957DydOnED16tX5OR89ejQ2b96M5ORkiKKYL0UWiizBF/8tObAeDIqi0KFDh6hx48bUv39/yszM5D0N8mo/oiiSx+Oha9euUceOHally5Z07do1crvded4M5p9QFIUURSFJkujEiROUkJBAWVlZvGeDz+fjPSqIiP/OysGzcxaopwXbLhHd9DO3erFxuN1u8vl8vMnQzp07+XksjsiyTD6fj9xuNzVo0IBGjRrl1ydEVVU6c+YMJSYm0ldffUUejyfkeoQUJsVXr88l7KnItI67774b33zzDdLT01G/fn0kJyff0NQ3tyEKiqLAbrfD6XQiPDwcS5cuhcViwV133YVffvmlQJ3oeg20QoUKsNlsfrF6TCNgx0u61VV9mSrSacCk89uxhZpA/w/mZTabeXtGm82G5s2b480338Ts2bO5A744wjras9drr73G32c+4djYWPTr1w+rV6/Os17AxQVDwOWAOdtZ8rrFYkGpUqWwbt06vPbaa2jVqhWWL1/Oq/b+GyFkt9uhKAp8Ph/PI920aRP279+PsWPHYsaMGXl1WLdE35/UbrfzEkx6AQOA18HLaZLrhVmghQj2+dwuKNBfZaBYzJfT6cTAgQNx+vRpzJw5Ex6Pp8DOVUGiaRqioqLw2muvoXfv3nA6nTwmjsVzhoeHo2PHjti2bZtRnSUnBaEmFgeYafbOO+9QbGwspaWlkcfjISK6wZTMrYnAzGIiopUrV5LNZqNvv/2WvF4vERFlZ2dz80S/H9byT//93Oxb3w2sfPny9Oeff+Z6ewWBJEm0fPlyql27Nm8Rqe9jW1z6rYqiSM2aNaMjR47c9DNer5dq1apFR48eJa/Xe4PLIL/Qn2PWwS6UMDS4INA7znv37o1OnTqhT58+8Hq9EEXxBtMst09QZhrLsoy2bduif//+GDp0KK5cuYKrV6/CYrHw0AjA31xk7+WlWas3+5jJHmr06NEDoiji2LFjN8TvFYc4OaatnTlzxk/L1uPz+WCxWHDfffdh+/btcDgcPGunoM5BKN4bgGGiBgVbHRRFERUrVsS0adNQuXJltGvXDgcOHOCxY0zQ/ZubilVWtdvtmD59Oh5//HG0atWK5xyyskz01+om82/5fL7bqnYSDPpthaKwYKu3kydPxosvvoj09HQu3FRVDckx3y6qquKLL75AQkICqlSpEvDhGRYWBrPZjMGDB2P16tV81ZUJ/PxEf8+FYgaFIeCCgIVssCyD2NhYzJ49G3fffTdatWqFNWvW5IlPTlEUREZG8rATp9OJCRMm4L333kOnTp3Qv3//G8IsRFHEhQsX/ARsXqGfHKF487Kwk86dO+Ps2bMYOXIkLl26VKzyUm02G3744QcMHjwYYWFhAa+vx+OBoiioUqUKjh075lcVhwogCJrlK7tcLmRnZ+frvm4XQ8AFgT79iJmgDocDixYtwuzZs/Hmm29i4cKFfs5f4G/H+61uMPY5q9XKV3GZdhYREYEOHTrg119/RWZmJl577TVcvXqVx60pigJRFPmTPS8DXvUm6u100iooZFmG0+mExWLBhAkTsHXrVt7dLC8mdn4LSnY+2X7YT0mSuCvC4/Hg119/RatWrW76gImIiIDFYkF8fDwaN26M2bNnw+Px8O3p70N90n5eHYPZbOaFK8LDw/Ns23lCwbj6ihfMccuc2UeOHKGYmBiaOHEiKYpCPp+PZFnmsWVERD6fL+B2WCwT+3xO2PuiKNKFCxfoscceo6eeeookSSJRFMnlcvl9PrdO3kCLDJcvX+ZjCjXnMRH5xYNJkkRTpkyh8PBwOnv2LF2+fDnX29Uv2uSng55tmx2DLMskSRK/tqqq0saNG6lZs2Z8ISvQAha7jwRBoK+++oqaNGlCHo+H3zeKovBt62M89fdbKF7fvMDQ4HKBPvzB5/OhZs2aWLhwId5//32sXr2aZzpYLBaIosg7uOeEpT8xjS2Q9sU0M7vdjvj4eHz44YfYvn07Fi1axAsE6LXG4pyylBPWjpBpJCNHjkSjRo3w4Ycf4o477sh1A26mKeW3Wc4sAnbtWbn7jIwMWCwWeL1e7Ny5E926dfP7bE5YRozVasWDDz6I5ORk/Pjjj7yUvdvt5tvWlwzT+/OKk1mvp+TMhjyE/urXoM/NbNOmDQYOHIg33ngDZ86c4WlPYWFhN11V9Xg8EASBmw4UwARkTWQEQYDJZEJ8fDzGjh2L8ePHIzMzk9/YLI+2JMFKO+kn7ogRI7B48WKcOXMm15VZ8tqXeTNYnCFbFGBxbcePH8eoUaPQpUsXfPjhh4iKiuKFGAIJbVbWy2KxIDo6Gs2aNUPfvn3Rp08fDBo0COvXr+dBwT6fj5uV+lp/xTV2zshFzQWUo+gl/bVySkRYvXo1hg8fjvbt2+O9997jEy9Q/1X994DACxTMZ8JCBNhnFi9ejClTpuCNN95Aly5dEB0dzbeVGy1OvxIMXM9mOHToEGJjY3kWQqhph6xoKRsbO58DBgxAnTp1MHz48FxlOBARvF4v7HY7/35+aHJMQF+8eBG7du1CcnIyNmzYAFEU0axZMzRq1Ahdu3ZFuXLl+PXR50Drx8uuuyiKsNvtyMjIwMmTJ7Fr1y4sWbIEqampqFu3LuLi4tCjRw/Ur18fsbGxiIuL403Si6OQMwRcHsGyHhRFwVdffYWkpCQ88MAD+PrrrxEdHR10fbVbwZ66kiRh+fLlmDlzJqpUqYKPPvoI5cqV4ylTudluTgH322+/ISYmxi+r41bb1i9GaJqGhQsXIisrC6IoomvXrrj77rvzLa2KnZtTp06hadOm+Oabb1C/fn2/7JRgzg27hq1bt4bNZoPD4Qjqe3o3AbtGegHJHlJ2ux3p6elYsmQJ1q9fj2PHjqFhw4aoXr06Bg8ejHLlyiE6OhoAAj6wmNYnSRKvhnMrLl26hLS0NOzfvx/bt2/Hzp07Ybfb0bx5c9SoUQO9evVCYmIi1wZZ0j7btz40qShhCLg8QhAEXlPOYrFAkiR069YNgiAgKSmJp2Ppya0gYtU8WC278ePH4/HHH8ecOXNQqlSpPNPgciPg2LaYtvnQQw8hKSkJ58+fx5QpU2AymXJVETkY2DmWJAnvvvsufvnlF3z++eeIjIyE1+uFw+EI6twwIc0EVTCTmgkEZnbqtUq24v3111/j6NGjOHbsGLZv346HH34YtWvXxquvvgqTyeRXD/Cf/H+saZHNZkNmZiZKly59y/ExbZcJYU3TcODAAXzzzTf4888/8e233+LSpUto27YtOnfuDFEUMXjwYEiSBIfDwV0lodaW8pbk+zJGCUG/CspWvLKysqhSpUoEgCwWCwH41y+z2UwAyGq1ks1m83tv8+bNua5AEmgV9cqVK/yYZFkOakVRkiT+HUEQ6N5776XevXvTuHHjeApRfpGdnc1XA0+cOEGJiYm0aNEiIiKeVhcMbBWccTvpaqyqiSAIRHT9vB08eJAeffRRAkDVqlWjMWPG0ObNm8nlcvFKLUREmZmZfDtsZTjQvlVVJVEUafDgwbR79+6gx8bODavKkpGRQW63m4iIMjIyaPny5fTMM8/we+3xxx+ncePG0cWLF4mI+GeLEoaAyyNYuAdblldVlbxeL7lcLhIEgQRB4GWF/u2L3fyspJIgCCSKImVlZeW6bFBeCTh2Hlj+7KxZs+j06dPUpEkTmjhxYsBwmbyC7dPtdpOqqjRhwgSqW7cu7d2794awiH+ChV2w7QWDIAh8H5mZmbR7926aO3cu3X333VSqVClq164dLVmyhERRpOzsbJJlmd8bmqZxYRao7FROrly5Qm3atKFPP/006PH5fD4eNiLLMi+rJEkSZWZm8vAmj8dDH3zwAZlMJoqLi6PPP/+ch5cUxTJMhomaR9BfpojNZvNz2LKQkUBO3H9z6ukvE0pf3slut/NUr9xsj21TkiTUqFED+/bt407onCbsP8HMtStXruDIkSNo3rw53nrrLSQlJaFatWr5WpqdmWJEhPT0dL4As2nTJr5iyKq4ML9SzmNi5jUzZ4NxwMuyDLPZjPnz52Pu3LlITk5G2bJlMXr0aDz66KOoUqWKn6mr98myMJecJacABDznJ06cwH333YeRI0cCAMaNG3fL88JW9fV5uqwcusViQXp6OhYtWoS1a9eicuXKaN68OVq0aIHatWsHvKcCnTf9vvSr+oW5OBVay2JFGL0PRT8Z2E0daIL8m34Eeucvq7ILINfCQx+mYrFYULp0ab8bM9gQlJzxeEuXLkWfPn1QoUIF1KhRI99DWVjVYYvFgrJly2Lnzp1IT0/HggULuJNclmVs27YNgiAEHE/OEujBLA6xyT5w4EBMmDABvXv3BgC8/PLLWLx4Mb7++mvum2Mvn88XsAeGvsRUICHi8XjQtGlTPPjgg/jiiy+COi8sN9Vqtfr1GDl27Bj69euHxMREHD58GAsWLMDChQsxZMgQ3HPPPfycMli4CRHdtDqz/jgKO73P0OAMAPytTbKJVrVqVRw8eNAvjCDYwFd94CmbBFarlS8C5NciQyA8Hg+Sk5PRv39/fPfdd6hYsSIPvbHb7XkaGsE0MRauIYoiDh06hJ07d+KHH36AIAi444470LhxY3Tt2hU1atTgXd08Hg/Cw8ODGs/ly5cxZMgQAMArr7yCJk2a3PI7+hQtTdOwdu1aLFy4EKIo4r777kPXrl1Rr149Xug0PDw8oObKBKW+Rl9OmAbMytoXajvMAjOGDUIa5u+RJIk0TaPy5cvTxYsXb7seHKvLRvS3X4qI6Nq1ayQIAmVkZOT52G8G83NpmkY9evSgadOmkaZp3E+Zlz4ltoghiiK53W7+d3Z2NveRvvXWW9SyZUsCQImJiTR69Gi6dOkSX5C4neOSJIm+//77oI+B+YXT0tJo8uTJZDabqVWrVrRnzx4i+nthzOfz8bTAm+Fyuf7Rl6qvx1fYKWCGBmcA4G8fnCiKcDqdqFixIn799Vce6BtsmAgLNGV+G0VR4PV6ERUVxbW5ggo1ICK43W5YLBZs3LgRH3zwAZYuXYrSpUsjPDwcPp/PL5j338B8oczXxcxkQRDgcDi4eXjq1CkcOHAAZ86cwe7du3Ht2jXUqVMH9913Hxo2bIiGDRvecl9utxsRERGQJImb5Lfi6NGj2LhxIz799FNERESgW7duGDBgANfQWdof07wXLVqE/v37BwwqvnDhAhwOB2JjYwOeO+bfDAUfnCHgDAD87TRmAuree+/Fzp07QzqT4VboY9E8Hg86deqExo0b46233uLxXYEyAwoKVVXx008/4ciRIxg/fjy8Xi8eeOABdO/eHf3794ckSbxrGRHxVoG3MmN9Ph8kSeId4F5//XUsX74cDRo0wKBBg9CoUSNUqFChgI4yOPRiKC+vR9G6Yw3yDeZTYVpaXFxcYQ/pX8MmDYv2/+ijj7BmzRqcPXsWTqeT/6+w0DQNdevWxTPPPINjx44hIyMDr7/+Ovbs2YOGDRviscceQ9euXZGVlQWHwxF0y0W73Y7Tp08jKSkJlSpVQmpqKtauXYtVq1ahZcuWKF++fMg2ys7rPOCilXdhkK+oqspDJ1iqUFFGr+lIkoSaNWuiS5cuqFu3LlasWIH27dsXav6loiiIiIiAqqpcO3vggQfQuHFjmEwm7N27F5999hnGjh2LOXPmBN0xS1VVrFq1Ct9++y0PV2FuhpuVPS9sWLZHsFpqsBganAFHP3mKmjkaCOZXtFgsvGH0kCFDYLFYMGnSJAiCALfbXWjjczqdvBqvw+Hg1UScTifsdjtatmyJUaNG4fz583yswfgLbTYbli1bhszMTCQkJCAsLIwL0YiICO5nCyUkSYIkSXlexaXo38W5gOXVAfCLTWITIr/Qb5s9RVnn8sKG+eAA8P4TOf9f1Ny1+jgsFiZRqVIl7N27F16vF2fPnuVhDrIs8xivgkLTNERERPBFF5vNhvDwcL97sWbNmihVqhTWr1+PyMjIm94r+hCQ48eP8/xRth29iRuKVUNY7TrA8MHlGk3TkJmZyWN9zp8/zx3RBaWxyLLMb1LWKCZnoGdhwJrXsET5Q4cO+d1oRU245URfBr5u3bro168fXn31VVgsFrhcLh6oXZALDiyuUF9gk/1kvlCLxYJmzZph1apV8Hg8AQUci1GUJAmqqmLz5s3o3r07z9hg28rPDJJ/i8Ph4FVb8nIuligBBwAxMTE8kr1z587IysriwoX5KPIDJtjYJGPVICiX9dvyGtIV8WQFJIsjTKANHjwYJpMJ8+fP54KNFR4NJUwmE/r27cur9AYSUnq/GhFh/vz5qF27NoDrCw45tfGSROHPrAKEiCBJEnbv3o3hw4djzpw5iI2N9UuByq8bnD2VmRDVdz1iDtbCTGvJuXoVimZMXsAWUJxOJ1577TXMmDEDaWlpftpTKKGqKkqXLo3//Oc/ePfddwNq0iwUxmq14vDhw3C73ejYsSN3OxTXaxkMoXU18xlZljFhwgT07dsXy5cvR6NGjaAoCnw+H9eu8usGt1gsSE1NxahRo3D//fejVatW6NOnD3766ac8V8tzCxOw+qTs4obZbIbL5UJYWBiaNGkCp9OJ1atXQxCEkDxm9lAeMGAAjh8/ftMHMNPU1q9fj/vvv5+bv+zhWVIpnnbIXzD/A1uh+e677zB9+nS8++67qFatGq/nf7u+CX07NrZ9Fl4BXI80F0URHo8HBw4cwMyZMyEIAlJTU9GgQQMkJSVBkiTs27cPAwcOxF133YWHH34YgwcPRkREBLxeL8LDwwvUN8jyDllFFJvNhvPnz8Pj8UAURW5OB4I5su12O6KioiCKIk/mFgQB0dHR8Hg8frmpTOvQ+6Gio6ORkZHBS7wrioLw8HAegMyqprBI+Zz9CZiA/qcFEXbt0tPTAQDPPPMMZsyYgWeeeYaPJdSKOlosFjidTlStWhWtW7fGN998AwB+BVbZ2NeuXYuePXv6FWMoyRTrTAZFUSDLMqxWK8aOHYvz588jKSkJnTp14t2Ycpv4zZKObTYb9uzZg6VLl0IURZw4cQLlypVDrVq14PP5cM899yAxMRHVqlVD+fLl4fP5eHqNx+NBWFgYjhw5gh9++AFz587F7Nmz0bhxY97kt6C0Cn0VW0VR8Pbbb/NFGHaL6FdaGfr3HA4H4uLi+LnxeDzweDyIi4tDdnY2r7arN8ctFgufwJGRkUhPT4fNZkOpUqWgqioXcCxRXxAE+Hw+hIeH4/Lly35jYULznwRczvdZWtkLL7zANfpQEwrMP5ycnIyHHnoIr7/+OkaOHMnjxlhy/8mTJ9GlSxfs378fMTExABCSx1OQFGsBp2kavF4v5s+fj61bt2LZsmU8sJK1TsvNxdd3wbLb7UhLS8Px48dBRHA6nahbty6sVivXWFhenj6Akfm8RFHkuYrr16/H2LFjsWzZMtx7770FuurFyveEh4fD6/XyhQZ9RYmb3SrMd8l+st/1viF9ribTNvS5isxJrl9VzLk/ppEzIXyzEvBMwAXyaebcJhuD/hhDzVRl2qsgCJg2bRqWLl2Kn3/+mT8E2Ll+7bXX4HK5MH36dD+3x83ORUmgWAs4AJgyZQo2bNiAtWvXonTp0rxhB4sKz83NzCaQflIC8FtEYBOYCTe2LzZJc67cspJEixYtwqRJkzB58mT07t27wExUdjxMCLNj1LeXs9vtAQUECy8B4Dep2HtMwOUsu8TOC/uOPmZNL6zY7/r39EKREUgwBtI4Ax0366cQahqPLMt+vlGn04l69eph4sSJaN++vZ+vrUWLFpg/fz6v4wb8/SA1BFwxgDmK7XY7NE3Dpk2b3VDNvQAAIABJREFU0LlzZ/zyyy+oUaNGSMcBMRRF4ebsjh07uBlssVhyXa3XoHgxbNgw/Pzzz9i6datfY5uqVati165dqFGjRokVaDkp/KW7PIRpGKIoYv/+/fj888/x//7f/8Odd94ZUk/lf8Ln8+Hnn39GmTJlcPToUR43V9hhJAahw8iRI5Gamoq0tDSeATBx4kTUr18fd911V4leNc1JsRJwzNzYsWMHevTogXvuuQejRo3yMxNDGbYaGxUVhR49euD999/nT2jgbxPYoGRTvnx5PPnkk5g6dSpUVcXVq1exefNmDBgwoMSHheSkWJmosizjxx9/xAsvvIAFCxagZs2a/AnHnP2hEG92M/SltC9cuIDmzZtj9+7dfPUVAC9KaFBykWUZly9fRpMmTfD9999j+/btmDVrFvbv3w9BEOB0Oo175C9Cd7bfAiYMRFHktd8vXryIESNGYOHChahatSrCwsJ4p27mlwtl9IsX8fHxuO+++7Bjxw5eFdfr9Ro3rgHMZjNiYmIwYMAAzJkzB5MnT8YTTzwBWZZ5uSGD6xRZAcdKvrBFBVmWMXXqVDRu3Bj33nsvjwPSB24WBT8cOyZVVdGwYUNs374dFosFpUqVQlRUVGEPzyAEYFbJww8/jI8//hh//PEHEhMTeTB2qIW5FCahP+NvAotuZ6EYGRkZ2L17N1avXs0rKxS1FUeWFcFuYFEUsWfPHvh8PpjNZv50DmUz2yD/YRk49erVw5133okrV67gvvvuA/DPMYAlkSIr4JggYBH4r7/+OgYMGICEhAQA12tr5WVl0ILCYrHg2rVriI2NxYgRI7B9+3ZIkoSIiIgiWZPNIH/QNA1RUVHo1q0bqlatirvuussvqLyo3ff5RZEVcHa7nTcOmTVrFn7//Xd8/PHH/MnF+kwWJdhKLytsyLQ1FojKfIkGJRt2n5hMJowdO5aHRrEuZkXBFVNQFNkzIcsyFEVBWloaJk6ciDlz5sDhcPD/F2qz2VySM7nearWievXqyM7O5u3dDBM1/9E76fU1/EKFQK4XprEZ94Y/RfZs2Gw2OJ1OHD16FFeuXEHXrl0Le0j5giAIOHz4MAD/woYG+QtLByvoKr8GeUuRFXDA9aj/LVu2oHPnzjeUzikuxMbG4pdffuF/G76VgsFkMuHq1avIzMw0wi6KMEVWwLGI/j/++ANPPvlksfU7dOjQgU8wI12r4DCbzYiIiEBERIRh9hVhiqxUYI00KlasiAsXLvCbUF/NA4BfiR7mgNXXN2NxQ2w1NtQEJavswQR6bgUcCyBmea02m43/zf6fXxOZVbuwWq0QRTHkCkoGQlVVXsbK8HsWXUJrNt8mqqri/vvvx+DBg3Ht2jWMHj2a12BzOp181ZHdpDkFmb5dIAC+GhVKEzAqKgopKSm8qgir9ns7sONjVXYvXryIiRMn8oq5WVlZvF+mnkDliHJ+5lbfkSQJJpMJb775JipUqHBb4y4s9MIs0DEbFB2KrIAzmUyw2+3o2bMn9uzZg+nTp2Pbtm3Yvn07iAg+n4/XqQ8LC+MaRKBYIbY6yYRIKBETEwOn0wmXywWHw5Gr0Bd9PTWr1Yovv/wSX331FbxeL8LCwm5a0DIvBJzT6YTX68XXX3+NK1euGD5EgwKlyAo4ALw+2tSpU9G/f3+sXr0aZcqUwaBBg3DHHXdg5MiRXJjlDL9gPUntdjuysrJQqlQpuN1uOByOkDJTMzMzYTKZEBcXx5sT50YIsyRsSZKwZs0azJ07F926dePmLzP5b8WtCkgGIjU1FU899RRatmyJVatWIT4+/rbHb2CQG4qsY4GVwGbVcJs2bYp3330Xp06dwoMPPogff/wR999/Pw4cOOBXYVfvmzt8+DDi4+NRuXJlREVFYd26dYV8VDfCVvFYWlpuNCBN0+B0OqGqKr788ktYrVY8/vjjvPO5vurrrV45CebzpUuXxvr16xEdHY0ePXr863NiYBAsRVbAsaR0q9WKyMhIHrMUFxeHLl26YMWKFZg6dSq6d+8esKGv2WxGqVKlsHDhQmzfvh0PPfQQ2rVrF1B706dIFXQcmslkQkxMDC+TlJtULSKC1+uFqqqYNm0annvuOVitVtjtdt7xPT9NR6fTCbvdjlWrVqFSpUpo0aIFTp8+zWuXud1uv+MqiulomqZBVVXe4Jvdc+x+0XdiYy/24FJVlVfE0bexzHleGKqq8s+xfbBFJKaR53yJogiv1wtRFCEIAn777Tf8/vvvfFwej6fgTlYBEjq2WB6g10JsNhuaN2+O2rVrY8uWLWjfvj3vQsQ0oTvvvBN33HEHOnXqhGeeeQbR0dE3XTHTh2oUpB9p8eLFPFQkt0GnZrMZ4eHh2LBhA6Kjo9GnT598GOmtx+B0OvHxxx9j7NixqFOnDhYuXIguXbpwk1vfkKaowZrCsG5oqqryBS7WhyJQPJ2mabh8+TLuuOMOXLx4EU6nE5cuXYKiKIiJicHOnTtvKHKqKArCwsJw+fJlXLhwgbd6zMzMxLZt23DixIkb9sPmhCAIiIqKgtPp5J9v0KBBSC2s5SXFSsAB/k1KLBYLHn74YWzfvh0tWrTgGoveZJ01axbS09PRtWtXntQeCIvFApfLBVmWERcXV2DHk56ejocffhiSJMFsNucqF5X52MaOHYtBgwZBEIQCS2XTd9pidcwmTZqEX3/9FX379sW+fftQr149/tmiSmpqKhISEuByuXDmzBm43W7+IDx58iSOHz/OWyCyFxHh4sWL2L9/P8qVK4fdu3fj2rVrkCQJAHiHs0Awv2x8fDyioqKQlZUFIkKDBg3QsmVLCILg93lBENC+fXuUKlUK8fHxqFatGpKSkrBp0yYkJiYW6D1dkBSrir7A38GwLK3pzz//RLNmzXD48GGEh4dzAahpGgRBQMOGDfHqq6/iP//5D8+G0Oe06rfJGkgXZF22Rx99FEuWLEF0dDTCwsL82vgFCxHh6NGjeOSRR/DTTz8hPj6+wJ7YzBTTd8xSFAWSJCEpKQmqquKLL75AdHQ0P66iGHcmSRImTZqEVatW4cqVK3wxyOv1IjY2FpUrV+Zlr9hLlmWEh4dDlmXExMTwVo01a9aEKIqIiopCzZo1UadOHb99Ma0wPDwcsbGxXEMMCwvj1XwDdQ9jJcaYG2b+/PnYsWMHli1bBo/Hc9OHe5GGihmappGqqqRpGhERybJMLVu2pO3bt5OqqiRJEsmyTIqiUGpqKs2cOZN/zuVyBdymqqqkKIrfPvILth9VVens2bP0wAMPkNvtJiIir9dLqqrechuCIPAxq6pKFy5coEqVKtGTTz5JLpeLZFnOt/HnRD9edl00TSOfz0eSJFGbNm3ojTfeoCtXrvDzKklSgY3v3+Dz+UhVVUpPT6fHHnuMypcvTx9++CHt2LGDZFkmVVVJFEVSVdXvnmSwcyGKIhFdvwc1TePXjV33f4JtI5h7kp1XURRJ0zQ6c+YM3X333XT48GG/+7s4UewEnB5282zcuJGmT59OkiT5CZBghEVBIssyybJMgiCQKIr05JNP0siRI7mwUhQlaOHKPq8oCo0ePZqcTidduHCBNE0rUAEXCDbRXC4XpaSkUMOGDWnMmDHk8/koOzu70McXDB6Ph1+nhx56iMqXL08//vgjKYrChdutYNeanQ+Px5Pfw+ZomkbZ2dn06KOP0qxZs4rMQ+V2KVp2wG3CgncbNGiADz/8EKdOneKrTqGY18li0Ww2G44dO4atW7dizJgxfillwYzZ5XJB/P/tXXd4VGX2fqfPpBNKQAwQSoDQOwiKgvQAyq5UUVmMILgCUVGQsq7KgoiKCkpRXFZBEGENICL4owawACtGJAQSWkISUifT7tyZOb8/4HzeCaAhTArJvM+TB5JM7tw797vnO+U975EkaDQaXL58Gd988w2SkpJQq1YtkQ+rSHD4GRgYiFq1amHFihX4+uuvER8fj5ycnDuiisqhdmxsLMLDw/Hzzz+ja9euoopakhCbq9es5FyeFXpuaezatSvefvttyLJcbu9dnqjSBg64SgauVasWWrdujUOHDgml38pE5mWw8dVoNNixYwdGjx4tKru3MvowODhY5Bm/+uorhIaGIjAwUBj2ihbN5PGHRASj0YhOnTph+fLlWLVqFVatWlXpNp4bwWQy4ejRo0hMTMTq1atRu3Zt2O12GI1GGAwGUSj4I1gsFtETrNfry7WLxuPxCHpVfn4+rly5Um7vXa6oSPexrOFyucjhcJDD4aBdu3ZR3759KScnh+x2OxGR+LeyQJZlKigooMWLF1O3bt3o1KlTIh/D+beShKgOh4NcLhcVFRVR69ataf/+/eLnsiyTw+Eo60v5Q/B1uN1ukmWZJEkiSZJozpw5FBQURJ999lmFnl9JsHfvXmrdujWtWrVKhKp8LZzn/TO4XC7auXMnxcXF0ZAhQ2j58uXlcOZXwWmPc+fOUaNGjeill14qt/cuT1RpA0d09aG22WwkyzL179+fHn74YbLZbCRJUrkmVpW5meLJdqvVKvJrTzzxBNWpU4eOHDlS6rwIJ/A/++wzGjZsmE9zjWwkZVn2Wc6I70N+fj4BoOeee84nx/UV+JrNZjO5XC7avHkzRUdH04oVK8jpdIoiwa3C5XLR2LFjKTMzk86dO0f9+vXz8Zn/DmXxjXPTbIjnzZtH3bt3F8U3ojun0PNnqNIhKodj3FAeHx+PhIQEHDp0qNynxHPXBYdfSsa60WjE7t270bdvX0RGRiIpKQldunQp9Xtxr+2SJUswc+ZMn4V8zIo/duwYLly44DMqB+egtFotTCZTpaOI6HQ6WK1WGI1GfPzxx5gwYQKef/55/O1vfxM509JApVKhT58+GD58OEaPHg2z2ezjM/8dnBdkColSHv/pp5/G+fPnxT2lSigbVlpUjau4CZg9Ttd4Q7169cK8efMwY8YMHD58uFyH0jC3ixRj3U6fPo2ff/4ZBw8eRFpaGqZMmYI+ffogPDxcyAyVBkSEr7/+GlqtFm3btvWZgePcYFJSEg4dOoTJkydjxIgRPjk2EeHs2bOw2+0IDQ31yTF9BR7T9+GHH+L111/Hhg0bcO+993rxLUtrEMaPH4/AwEDs3LkT99xzj4/P/HewVJjye86D1q1bF2PHjsX27dvxzDPPeEmL3enqL1XawAG/N4PzrNGZM2di586d2Lt3L4YMGVJu58FVq4KCAlgsFrjdbnTu3BkulwtLly7FG2+8IYZVMyG0tA+NVqvFa6+9hqeffhrBwcE+m7SkUqmQlJSEnJwcdOjQ4Tq2fGnBD1J6ejqMRiNiY2N9clxfQafT4dKlS5g7dy7i4+MxYMAAAFfPu6CgACEhIaU+9vbt2/Hss88iOzsbkiT56pSvA4ubajQa2O12FBYWIiAgAHa7HWazGVqtFmlpaaI4dacbNkaVN3DA7/2j/KA/88wzWL9+PR588EFhSJRM+5KESKQQkeT/s+svy7LYAXU6HdLS0nDq1Cnk5ORg+/bt+OWXXxAVFYXXXnsNI0aM8JpKXlxJtiQLjRSSR263G/v370dOTg7Gjh0r9O98AaZFxMXFoUaNGpgyZYpPjgtcNcrcFF7RVVSll+1yuWC32/HOO+9g0KBBeOGFF8T9djgcCA4OFp+vsouGFB0zyvVUfN30798fp0+fhsPhuGGoy+eiVKbmartOpxOirrIsi9fx+16+fBm5ublIT08XUmDZ2dn4/vvv8dNPPyE0NFSM1wwLC8OAAQO80jalSRWQomOCe6cr8n5WuVatPwJfqiRJGDFiBDp27IhXXnlFGD/e4f4MbDSUTdTshZw7dw4pKSk4fvw4Ll++jC1btqBNmzbQ6/Vo2bIlRo4ciTZt2gi5J27OvtHDcCvX5Xa7IUkSLl68iC5dumD+/PmYPn26OE9f7cgvvvgiRo0ahY0bNyIkJASzZ8++7WPy+W3fvh3Dhg3D0aNH0b59ex+cbenPR61WC+WNsWPHwuFwICEhAUajEQ6HAwEBAWJD4c2F1wXfT6UsPPPj+H4re6JLcj5sPDUaDSRJgtFoFM326enpcDqdSE5Oht1ux7Jly+DxeBAeHo6oqCgEBQXB4/GgTp06uPvuu9G3b1+0b99eGGaW0uLz5hxcadaj2+1GTk4OIiIiBFewImlJ1cKDU4I/8HfeeQdPPPEEYmNj0b17d6HQwDf5j6DT6eBwOITnl5aWhl27duG7777DmTNn0LlzZzRp0gT9+/fH008/jUaNGsHj8Yhma959eeHfrvHhhywwMBDvvPMOmjVrhvHjx4OI4HQ6fcavcrvdGDFiBPbs2YM6depg+PDhPjkubxLp6ekICAiAyWTyyXFLCzYoSUlJeOGFF5CVlYXNmzeL8+L7zoRp3qz0er0gUuv1ely4cAFHjx5FQUGBeMj79u2L2rVre5G3/wicQ164cCFOnDgBs9ks+le/++479O/fH2FhYQgMDESrVq3QqFEjfPLJJwgLC0PLli1Rs2ZNrxQFvy8bWb7e4saNX3ur4DXHn0tFFyuqlYFTqVTIy8tDREQEGjdujLlz52LChAmYOXMmRo8efUshoUajwfr167Fy5UpcuHAB3bt3x6xZsxATEyNCBo1Gg61bt6Jp06ZiQXFCmj1GNj6lVerl6zIYDDh37hzWr1+P2NhY6PV6MbCmJEa7JNBoNOjUqZOo8JaEzFpSuFwuZGZmIjw8XOQiKwoejwc5OTmYNGkSbDYbdu3aJfKnBQUF0Gq1uHz5Mg4cOACbzQatVouioiIkJSXBbrcjICAA//vf/2C1WqHT6USVOD8/H1999RViY2NL3EnDxn/p0qV49tln0a1bNzHxa926dUKAgdcSvxdX7ZXpEl4LbKB5HStl/FlUgtfPrUKtVqNu3bpCTLWiUa0MHABERETAZrNBo9Ggb9++aN26Nf72t78hMjISDzzwQImOoVKpMHDgQJw8eRKTJk3CM888g5CQEDEQhhe2Xq9Hz549hTQ6cHUBOBwOGI1Gkd8xmUy35cWp1Wo4nU40aNAAEyZMwEcffYSWLVsiPj4earX6OnWU0oIfCBaq9NVx+cHyeDwICwvz2XFLC61Wi7Vr1+LEiRPo3r07xowZgx9++AFOpxMmkwkOhwNhYWHIz8+H0WhEXFwcAgMD0aBBA9SvXx/t2rVDYGAgmjZtigYNGogQXKVSCbWPW0lJaLVaBAQEYOzYsYiKihJRCAtrKtkArApS3HtXTp3jzhjOtyk3XuB32k5pKDBKpRTe6CuS9lPtDBwArwXx8ccfIzo6GiNHjsTKlSsxfPhwkUfhRD+HlGq1Gps2bcLChQsRGRmJQ4cOoV69ekJtl42YUnambt26Xu+tUqnEA6zVav/UheeQR5Ik7N+/H/fff/91IRwPk1Gr1ZgzZw7atGmDf/7zn0hPT8d7770Hl8vlteBYF+9WwR6Hr1uKeKfXaDSoX79+hRs4APjXv/4FnU6Hvn37Qq1WY8qUKVCr1cIrVqlUiIiIQKNGjVC7du3rzpnzokrjHRERgebNm4ufl+Rz5DVYUFAAACJvC9x4/fDaU65H/h6A18+UBq04bjdvxtdW0UOcqlWR4Uaw2+3weDz47bffMHv2bFy5cgUDBgxA//790ahRI1gsFuzevRsHDhzAzz//jHbt2mHq1Kno1auXyNspq7C+BnOVVCqVUGO9ETgfxLvxqVOnMGvWLBQWFiIhIQHBwcGQZRkGg+G2wuGyAJ/7zJkz8euvv2Ljxo3lqrlXHFxkICIRvvFcXc6/KnXdblQsUFbW3W438vLy0K5dO2RmZgovqyTFH75XnTt3xqpVq9ChQ4cyu+6qiGpv4HgBFRUVQa/X49SpU9ixYwdUKhWysrKg0WhgMplQv359TJw4Ebm5uQgJCfEaIA3c/o53M3DuhMOKGyWmlfQB/hsAyM/Px4gRI2C1WrFs2TJ06tTpup29skCSJDRr1gydOnXCpk2bKpSHxXw09uLZe+c8KhstJSWjuCfFa4MrrL/++isGDRqE8+fPe3UTlGRjdLlcmDNnDh544AHBwfOjZKiWIaoSRITCwkKEhITA5XIhJiYGrVu39lp4vODz8/NRp04dr0pUcYa4r8FVV71eD6vVesMKo/KBA35PTIeFhWHXrl1YsmQJhg4dimHDhmHRokWoUaNGpfLggKsSTzk5OaLSXNHgnBmHpBxq8uesNMA3mzYG/F4FzcrKQseOHQH8zpcsCThnlpub69OiTnVB5Wr6KycoJxzp9XqEhoaKhCpXopQhiMlkgslkQu3ataFSqcQC59C0tKVw3uXZQN7IUCrnMAQGBt7wwWBNseJdG3q9HiaTCc899xz27duHxMRETJ48WUxjAq6SVS0WS6nO35cICwuD2+2Gw+Go8Oobpx3YiPFnyqRw5doobuyU4Kq8Xq9HWlqaCHOVLV5/Bva469evj6+//rrCP5s7DdXKwPFOzB5PRS8WNjK82MsqLNPr9YiJicHmzZtx8eJFDB48WOh/SZIEk8lUrsIDxSHLspjdWrNmzQoX5PQVuBLpdrtx8uRJ3HXXXSLcLSlHTKPRiIr1lStXKoV3eyehWhk44PfeVF9xw24HSgPLxYSyABvOpk2bYvv27ahfvz66dOmCjz/+GCEhIZAkqWJL+Votzpw5A71e71P1k4oGUznUajXatWuHu+66C0QEu90uqBh/Bjb2I0aMgNlsrvBN+U5DtTJwzBtyuVyw2WwV7iloNBr873//wxdffCGS12UBZVgUFhaGNWvW4J///Cfi4uJEx0NFPji82ajVajRq1KhKNHpztMCzUc+fP4/Q0FCRTgBKVpjiMDgoKAgZGRli8psfJUO1MnDMG9LpdKKXsLzABoR5bW63G/n5+XjhhRcwevRorFu3zsvQ+NLgMEudr99oNGL8+PE4cOAAQkND0b9/fzGvgs+Rz4GT3JwvUob5xa9NCe5D5HQA/6z4NXLynt+rolt7fAkOTz0eD3788Ue0atUKkiQJz64kGyx/LgEBAahTp06VHdBcVqhWBo5xO4WB0kKZ8+PE9JkzZ7B7925oNBo8/fTTuHDhggjPJEnyaV6MPQemJnDb1fz58xEYGIjhw4cjMzMTAJCXlye8KlbUKCoqEjklJb2BjRQbLzZqSpUWVrooPuxHeSwujDidzioxAEWpqeZyuXDx4kUv7437V0t6HP6MKzJXeieiWhq4igCrenCvn9vtxrZt27x+P2HCBKSmpgIoO14dg72HGjVqYMmSJQgJCcG0adNw+PBhBAUFiXCejVBgYKCXR8K/V1IelMNx2PPjXkhlGMoPPR+LDWCTJk2g1+urhBfHnwmrf0iShG7dunkVlkrqwRGR+Pz9IeqtwW/gygnswfBDnpubi7fffhsajQb//e9/0bVrV4SGhuLJJ5/E8ePHyzwvxtI9Go0GrVu3xtatW6FWq/HII49g7dq1gvvH4SXTZ9irU3ph/DrOIypDXCWdQvk79uTY0ysqKkKdOnUqRXXbV1BeS4MGDUSju9PphMFgKJGBUxKMWb7Jj5Ljzt8q7xAUD+lefvlluN1uTJo0CX369MG8efOwYMECzJ8/H/3798eiRYswYcKEMjsfbkPiLoigoCB89NFHOHLkCGbPno1///vf6N+/Py5fvoy0tDTo9XrY7XbBEWMPLSwsDFarFS6XC3fffTeCg4MREREBu92Os2fPIj8/HwaDAQ0aNMDZs2e98nLMO7Tb7bDb7QgMDBThWFUAd8nYbDbk5+dDr9eLcJwFF0oCVvwwmUwYOHAgjh8/XsZnXnXgN3DlBJfLJWRsUlNT8fXXX8NoNOL++++HTqdD9+7dsWPHDnz11VdYtGgRXn/9dZhMJvzlL3/xmuXAOnK3i+IhMIfQbdu2xcGDBzF79my4XC7Url0btWvXBvB7Re/PwF5GkyZNvH7OTP7iYG+ue/fu13Vl/BE458fnVpHVV2VOTdnxwF6ckjiszMX9GfjeazQa1KhRA/v27RMbDW9OlW1IT2WC38CVE1QqFYKDg2Gz2fDNN99g0KBB2LJlC9q1aweVSoVHH30UTz/9NOLj4/Hyyy+jY8eOGDduHJo1a4ZWrVqJB+J2Bpz8GTQaDUJDQ6HVarFgwYLrHsKy4qdxAh34ncpT0lYylUqF/Px81KhRo0zOraTgCjAba94w3G43zpw5g0aNGpXquOzx63Q6xMTEICEhASdPnrzpZuGHN/ymv5yg0WjE6LnZs2fDarWKsr9Go8E999yDixcvYtu2bVCr1Rg4cCBiY2MRGxsLh8MBvV4PSZLKzLixjr7BYIBarRY5N+VX8RYlX31ptVro9Xrh5ZYUnJsKCQmpcO7cuXPnRFsVdyoYDAbodDpcvHix1PdNualERUUJo6mUR/fj5vAbuHIC554SEhIQHR0No9GIxx9/HA0bNoQsy7BarXjwwQdx8eJFUWVdsWIFGjZsiLFjx6KoqEhIHpXV+THHymazeQkKlPUXP7BGo1EYhZKAix2VgRu2Y8cOSJIkxFTZMDmdTkG0Li041A0ODvZSLqlogvadAL+BK0Moq2i8KNesWYN+/fohIyND0Aa4of/FF1/EF198IXJ1RqMR69evhyzLGDBgADZs2CBkqJku4CuDx96Aw+GAyWTy4sGVx9cfiS/eDEpl3Ip+0GfMmAGdTueVG+PhMGfPnkWrVq1KdVxlRToqKko07vNAm7JUsqkK8Bu4cgAr6u7btw/nz5/H1KlTkZSUhHr16nnRJ9q3bw+j0Yg333wTwNUHuEGDBlizZg0GDx6MefPm4dixY/B4PDAYDLDZbD6VPWJ5c670lReY7Kvkjt3q31eGRHtxJRo2dtnZ2YiJiSn1cdmQN2rUCHq9HpmZmWIDqozafjeCkgxenqj4VVFFoWye54dvzJgxGDt2LJKSktCkSRM0adJEVMiYsT5u3DgsXLgQBw8eFF5arVq1MGfOHHzwwQd4+OGHkZiYKKZ6VRVKRVV53WUTAAAgAElEQVQD3xeNRoMLFy6gQYMGpT4W5xrDwsKg1+thsVi8OiXuBDC522/gqghkWfYixL755psoKirC448/jqKiIjz00ENeA0E4ROzXrx9UKhW2bt0Ko9EohtLk5ubigQcewOzZszF9+nTRAlUZPBc/roeS95iamuo1p+NWj8Pej0qlgtlsxpEjR7wEV+8EMI2nvJVi/E9HGYFnZPKutXHjRsyZMwfh4eH49NNPERISIjobmEMlyzIaNGiA2NhYJCcnCzUKnqBORBg/fjy6deuGkSNHorCwsKIv048/AREhMzOz1BuRMqxj3h9L6StFECo7lKKs5Qm/gStDcLfAW2+9hdzcXLz00ksgIuzYsQMxMTFi9+UEO5N433vvPZw+fRrnz58XiWs2mAaDAXPnzoUkSXj55ZdRUFAgejq5r9OPigdvXG63G4GBgWjYsGGpjsPK0WwgiAgZGRmwWq0lnuNbneE3cGUEpfE6cOAAli1bBqPRiNTUVERFRd2wqsZh7YkTJ9CvXz8cOnRIhCLKJu2IiAisXr0aSUlJaNeuHY4dO3bbVAQ/fAsm/l66dMmrgOLr41d09biyw2/gygicMzl69CjS09PRu3dvEBGSkpLQsGFDhIaGXvc3Op0ORIS+ffuid+/eWLlyJaxWK4DfK41syCIiIvDhhx8iNjYWEyZMwOnTp2G32/1GrpKAN7gDBw74XOLIYrEgNzfXb9xKAL+BKyMwVeCdd97B/fffL8Qmjx07hpYtW95wcSr10h555BFkZmbip59+8uJCARBUhOjoaCxbtgzt27fHggULUFBQ4NcLqyRQqVSw2WxISUkRRF1fITIyUmjt+e/3H8Nv4HwETgazMbJYLMjJycHOnTsxaNAgoRxx8eJFtGjRAna7HZs3b8Y//vEPWK1WJCcnY+HChdizZ49oWWrevDlOnDghDBvzntiLCw4OhsPhwHPPPYdffvkF3333nVj0HNr6H4CKAedfw8PD0b17d5/SeSIiIkS3iT8H98fwGzgfgWW3eSZpQEAAtmzZgr59+6Jnz55i2EhaWhri4uJw4sQJ/N///R8WLlwIi8WC+Ph43HPPPfjXv/4ldufnnnsOa9euhdlsBnC1hYpbk3hhG41GdOjQAZ9//jni4+OxZMkScS48qctfeKgYcGtd+/btRRHIF19NmjQRKYs7pYpaUfCrifgIylI+t+l88sknWLx4MQwGA5xOJ9LT03HXXXdBpVKJroVly5aJRvqePXsiOjoaV65cQY0aNdC5c2cxuyE4OFgo7Rbfte12O6Kjo3H48GF0794deXl5mDFjBmrWrOnPyVUQuMKZl5eHEydO4PXXX/eZt7V//34MGDAATZs29cnxqjL8Bs5HYEKmSqVCTk4OHnnkEYSGhqJHjx5Cx23atGm4++67RblflmWEhYXB4XAgICAAbrcbTqcTNWvWFIbygQcewHvvvYelS5fedHaqTqeDLMuoV68eNmzYgFmzZuHYsWNYv349goKCSk0y9aP0YO+qU6dOyM3NxeXLl32WLujVqxfCw8NFu5YfN4ffwPkQbIBSUlKwd+9erFmzBi6XCzqdDllZWTh58iQGDRoEIoLT6YTH4xESSFqtFmlpaWI+AXDVcA0ZMgTDhg3DkiVLbiq5w96CyWRC586dsWvXLtx333149dVX8f7779+SeqwfvgHTQoYPH45Ro0YJKSpfQJIk0aZVGZRUKjP8OTgfgSWObDabaLPq3bu3IO/WqVMH6enpqFmzpmhq37RpE7p27YrExERMmDABixYtwsMPPwydTicKCR06dEBgYCBOnToFp9N5Q7khvV4vmq5DQ0MREhKCDRs24PDhw/jPf/4jQmS73Q5Zlv15mxLAV1JEvLH40hCxbPytHFPJp+QOCOX1KUc6KmWsJEkSv7NYLNe9hr1SWZbFps0FFZa1r1CQHz6BJEkkyzLl5eVRmzZt6OjRoyTLsvj50qVLKSgoiE6ePElut5tkWSa3200ej4ccDge53W5yu93kdDrJ5XKRLMvi3xdffJEiIyMpKSlJ/I3yqziKiorI4/HQyZMnqW7durRy5UpxbKfTSQ6HowI+oTsHbreb7HY72e12crlcN/yM7zTwNSjXjcvlIrfb7fUa5ZckSWKt3mzNuFwuIiJyOp1izSrXmtPpLPuL+wP4Q1QfgQexrF69Gvfeey/atWsnJlNptVocPHgQPXv2hCzLSElJQXp6OrRaLUJDQ5GXlwer1Sp69Ww2m9id6ZpGW1ZWFtauXYtevXr9ad6loKAAdevWRWRkJP7xj3/gxRdfRGJiImbPno1mzZr5qSN/AqVclHIG7J0MUlCNAG9aE/+/eAqEIwlel8qZtgxJkpCbmwuDwYCUlBRIkgSr1Ypu3bqhTp06FV7BVxH5wA/3Aw6HA7/++iuGDh2Kffv2iVK+LMv4+OOPER8fj/vuuw8BAQHweDywWq0wGAxi0jkvNs7j0TX3X6VSISgoCGfOnEFKSgr69OlzXYhZ/BayGKLRaITJZMKmTZtARNi6dSv69OkDIvLn5P4AxcMqpSrMnQpeT8rB2lqtFhaLBenp6UhPT7+unSw7OxuXLl1CVlYWtm3bhoKCguuKXKGhobhy5QoCAwPRqVMn/O9//0PLli2xbt06hIWFiV7aioLfgysFeGKSUsrGaDTixx9/RMuWLREZGQmLxYKQkBBkZWVhxYoVWLp0KZ588slbfi/uOczNzcV9992HVatWITg42Gt2Ap8DLz6VSgW73Q6tVotffvkFO3fuxNSpU9GjR48Sz+OsqmCPhBQ8weIP9p0sQeV2u5GRkYErV65g//79uOuuu+BwOOBwOKDRaLBv3z5s2LABTqdT6Amyag3PwwgJCUHt2rWh0WhQs2ZNmEwm3HfffWKalyRJqFmzJqKiojBlyhSEhISI/PC9996LJ554QoyOBOA3cHcaWKqGrlE5eGDLp59+irlz54pBKBkZGejXrx86d+6M0aNHl+q9mFMXHh6OFi1a4JNPPkF8fLyXii1dY7QrNcjUajUuXbqEMWPGYN68eZg4cSKCg4OFx1idoVRCJkXC3Gq1Qq/X3/GVyY0bN2LhwoWIjo6GLMsICAiA3W4XiiSjRo1CcHAwOnTogI4dOwpZL1YtCQoKQkBAgFjHABAYGAiHwwGDweAl7MB/63a7cfbsWWRnZ2PQoEHCGFZ4gFiuGb8qAlmWiYi8EqrffPMN9e7dm6xWK8myTMeOHaPhw4fTyJEjyWaz3dZ7cbFi3759dO+994rvORFMdDVBzIULs9lM6enp1LFjR5oyZYooYvDvOTFcHWG1WkmSJHr33XepT58+dPHiRXK73WS1WomIxOd5p8LtdlN6ejrdf//9NH/+fMrMzPS6/7Isk9PppKKiIlEAKF704jXC66R4AYzXPa85m81GLpeLXn/9dZo9ezY5HA5RIKvoIoPfwJUCfOPtdjsRXX0o2rdvT6tWrSKPx0O7du0itVpNY8eOJbPZLKpLpYHb7SZJkkiSJHK5XNSzZ086cuQIOZ1OscD4dURXDeLp06epTZs2NHHiRCoqKvKqlvECrq7gz+Luu++mxx57jBo2bEgJCQnkcrnI4XDcsRVmZUVdlmX6+eefqWbNmjRw4ECv6iYRCeOj/Dn/qzRuxSv2/D7K19jtdmHkdDod7dmzRxg4p9NZ4Wvtzk02VCB47qVOp4PT6cTevXtht9sRGxuLLVu2YMyYMVi6dClWrlyJwMDA2xImpGLT7IcMGYKtW7dCq9UKkrCy6LB9+3a0aNEC3bt3x/LlyxEQECDOWRlWVwcoVVi4gJOamgqNRoOJEydi9erV+OSTTzB79mw89NBD+O2330ReVVlpZvK1kuNVmaFWq9GiRQtcuHABRIRnnnkGDodD8NRIIXeunE8LQHRH8O+Uk8+Ux+eUiFarhdPpxOeff45+/fqhR48eYpAS90RXKCrKst7pcLvdVFRUREREU6dOpSlTppDdbqcmTZrQyJEjy+x9//Of/9DDDz9M+fn5RHQ15HI6nVRQUEC//PILhYSE0MyZM+n06dNldg53Ejwej1co9vDDD1O9evUoLS2NiK564UlJSdS6dWu6++67acuWLeR2u6mwsJAKCgrIbDZ7HY/DuTsBbrebPv/8c6pTpw7t2bOHCgsLKSsry6deVV5eHtlsNho0aBDNnTu30nnAfgNXCrDrLkkSZWRkUKtWrWjbtm00ceJEGjx4MF25cqXM3jsnJ4fatGlDNpuNLBYLEZEwcIMHD6annnpKhM7KXGF1BRNQPR4PJSUlUZs2bWjbtm1eYZjL5aITJ07QhAkTKDw8nD744APKyckhp9NJZrNZvIbDM/58KyuKh6MfffQRtWnThrKysojoqlH3VW7M4XDQ6dOnKSoqivLy8irdWqsesYqPwZprRUVFiI2NRXZ2NjZs2IDCwkJ89tlnCA8PL7P3DgsLQ8eOHbF48WLRoJ+eno6hQ4ciIiICS5cuFdUrJW2kukKn00GtVqOoqAiTJk3C448/jgEDBoiQnakiLVq0wPLly7Fnzx7s3bsXPXr0QEJCAoKDg4XkOIenlb3Kyi1SPI937Nix6Nq1K/76178iOzvb57y+v/71r+jZsyeCg4MrX/qjoi3snQhOxk6bNo0MBgOp1WoaMWKEqEzdTtW0JPjyyy9p8ODB5PF46Pvvv6fOnTvT5MmTyWKxiOIDEXkVIaojlB7snDlzqHfv3iLE5FYs/owkSSKbzUZZWVlkNptp48aNVLt2bapduzZt3bpV3NM74fPkBD+3AfJX3759yWAwUGJios+uY82aNRQcHExHjhypdOEpUTUMUe12O1mtVjpw4ADl5OSU+hi5ubnUtGlT0mg09NRTT133GjYyTOfgUjqX2m/UU1qSL7fbTTk5OdSuXTuKi4ujqKgoeuaZZ0SVtbQhgpImwP/nPlp+GPhamHagfC1X5ux2OzkcDpIkiSwWiziG8prLChyKFq8C/vzzz9S+fXv67bffvB5+pj7wOSp7KD0eD6WmptJbb71F/fv3p6FDh1Jqaqq4l3w/lTm+ygxZlslsNtOsWbOoefPm9NtvvwkaB9+7kh6Hr/nSpUvUvn17eumll8hms4mKamVCtWvVIiIUFBRg165dGDZsWKlblvbu3Ytx48ahsLAQCQkJuO+++7x+z50EdI1AarVaUaNGDZw/fx5JSUk4deoUbDbbn75PcZefiZh79uzBd999h2effRaLFi2C0Wj06hssDSRJwvnz59GwYUM4nU6o1WpBCrbb7di5cycSExPx7bffQpIkpKamAgAaNGiAESNGoF27dnjooYeg1+tFSxqfv8fjgdlsRlBQUJky2+latVOj0cDhcECv12PgwIFo1aoV3njjDVF1VlYOmcGfmZmJyMhIqFQqOJ1OMQQoOTkZkydPhsPhwH//+1/Uq1dPvJfFYoHRaBTE4coK7os2GAx44IEHUL9+faxduxZOpxNGoxFOp7NEBPCioiKYTCZotVqcOHEC99xzDywWC2RZFkrUlQnVzsBxzoVL/qV52GRZxptvvom9e/fC5XKJ9hUl2NAox7txHofbYkrz3nxMjUaDLl26YObMmTCZTCLnxu93q+Bl4Ha7hQFITEzEgQMHcOLECdhsNmRkZCAmJgbNmzdH/fr1IUkSQkJCkJSUJPoWz5w5gx49eqB+/foYMmQIevbsKWgsTHcpq4eAmfZ8LS6XC7t378b06dPx7bffIjIyEgCEltr58+exaNEidO/eHZ07d8aCBQsQFhaG9957T7Rz8bmeP38e8fHxuHz5MoYPH46RI0eiYcOGgnZR2btDZFmGRqOBzWZDamoqRo8ejTlz5mDUqFHCuJWEysT0GbfbjTlz5sDhcGDBggXQ6/Vwu92CllRpUAFeY4WBwxImIt5OxYcrUTfLc9ntdi/ipDLM4zCJw78/+lLKznA4xXkkpjDwdfHvSguLxUI2m4327NlDDz74IJlMJpo4cSIdOHCALl68KHJVfH2SJIn8DleVLRYLbdmyhZYsWUJhYWHUtm1bWr16NeXm5pLVai3TKhtfO9+XPXv2kMFgoP/+978inOT7wJXnOXPm0KuvvkoWi4UyMzNp/PjxXqRpvl8snfTll19S27ZtKSYmhr777rs7hjjNoSWvna+//prq1atH27ZtIyIqcf6M11lRURG1aNGCTp8+LVITRJWvE6RaGTgG3+jbWZjFmeM3gtKIct7C4XCI15ck53az4/KCVObObjW/xTk1t9tNZ86cofnz51OPHj2of//+tH79enFsfi8l9UCZf+PfKekz/Lpt27ZRfHw8xcTE0KxZs+jSpUsiP8bGw1cGgt/f6XTS6dOnqVevXrRq1SqSJEm00Ck/I1mWKSEhgVq3bi3Y+OPHjxefr/I8OT/H57pnzx4aMWIEDRkyhDZv3kw2m83LgCrXRGnuja/B58333OPx0M6dO6lnz560cOFCr9e6XC7B8SwOl8tFkiTRP//5TxozZgw5HA7xWn+RwY9KA6fTKUjCGRkZNHDgQOrXr5+osHFvpi/g8XgoOTmZnn/+eWrevDn98MMP5HA4vDhqvnofSZLI6XTS4MGDacGCBcJjuVkxYPfu3dS4cWOyWq2Un59Pjz76qHhglW1JxcHJ+eXLl1O9evXowQcfpIyMDJIkicxmc4k3q4qELMu0Zs0a0mq19Oqrr4rPTtnfXBwul4tsNhu1bduWDh48WN6nfMvwG7hqCvYwzp07R507d6ZWrVrR2bNniYhEFdQXYKMiyzIVFRXRiBEjqFGjRpScnCz6dH0Jj8dDhw4dorp16wrajDK8L46EhASaNm0aJSYmUlxcHD3//PN06tSpEokScFi2detWio6OpujoaNq2bRsVFhZe99rKVl0kIkGNef/99ykgIICOHz8u0h43ugaiq5/v9u3bqXv37j7dBMsKfgNXTeFwOMhqtdKkSZOoZcuWlJSUJMJnq9Xqs7BRmfNipYvevXtTTEwMJSQkUE5Ojs/ey2w2kyRJNHLkSHrjjTe8QuWbtVi5XC6yWCxksViooKDghiz/G50fpx/YE71y5Qo9++yz1LJlS/rkk09E+K2k2VQmcDjN5/b0009T69atBY/zZo3yLpeLXnjhBXr77bfL+5RLBb+Bq6b45ZdfqEePHtS7d28qLCwUBoCNgS/bkdiT4tyd2WymkSNHUmhoKB05csSnIercuXOpS5culJ+fLzwwpbpFcSilgJR5uj/jhlmtVuHpKucSJCYmUuPGjenll1+mn376iaxWa6UMUbmAxYUUq9VKo0aNoscff5ycTicVFhbe8JxTUlKoSZMmdPLkyUrXlnUj+A1cNYDH4xFeGVc6hw0bRvfffz+lpKTcdkVZCaUs080eak50b968mZo0aUIZGRlks9nEcJOSejxKb0OSJPrqq68oJiaGNm/eTE6nUxBPlXm44kUR5TkrPT1+vbIgxUUM/rw4Z6V8L5fLRenp6TR58mSqWbMmDRkyhM6dOyckr/i1lbFp/8qVK9ShQwd6++23vUjAyu6PBQsW0IgRI3zq5Zcl/AaumoAfRFmW6T//+Q898sgjXsxzX3kYhYWFf5ikJiKR37Lb7fTKK6/QE088QTabTVThStrq5na7hYHbv38/tW7dmmbNmkUWi8XLYCuvXallxgaV/69s2ypu3Nj7VHprBQUFdOzYMdq3bx/t2bOHNm7cKDwbWZYpNzeX4uLiKDAwkNatWycMBhu6yuYB2e12Sk5OprCwMPrss8/o0qVLXhO4Tp8+TQ0aNKDdu3dTUVFRmbck+gJ+yfJqACKCzWYTA0KWLFmCDz/8EEajEW63W7D2fQGdTudFNKYbTF+3Wq0IDg6GRqPBuHHj0LlzZ0yfPh3t2rUTZN2SgMmrRIR3330Xv/76K5YuXSr0ynjYMn8PwGsINikmSdG1GQ15eXk4fPgwioqKcOzYMSQnJ8Nut0OtVsNgMMDhcCAoKAiZmZkICAhAamoqsrOz4Xa74fF4sGzZMrRs2RJutxvh4eFYuXIl6tati2eeeQYZGRmIj4+HRqPxGvBdWWA0GhEREYH58+fj0UcfxZIlSzBp0iQYDAa43W6kpKRApVKhT58+Yu5HZUe162SoznA4HPj3v/+NzZs34+uvvxatSrIs+4yJr2zPupFxAyCUWEwmE1QqFaZPny6MlNPphMlkKhGrnrsIcnNz0bx5c8TFxaFHjx5wuVziHJSDgdLT01FYWAibzYajR48iMTERRASn04m6deuK9q1mzZqhRo0aAK4y9rVarWhb4+4N7mJo0qQJHnnkEdEVwwKQKpUKBoMBNpsNAQEBSExMxOjRozF8+HDMnDkTkZGRtyWEWhaQZRmSJCEgIAADBw7EqVOnsHXrVjRv3hwWiwV//etf0bRpU3zwwQei+6Gyt6j5DVw1ALfXmM1mdO3aFbt370aDBg28lFeVhul2UHw53cjAKb0oWZZht9vxwAMPYMmSJejdu7dQS/4zeDweSJKEHTt2YPv27eJaVCoVGjduLKSOuD3P4XCgdevW4tiea3M+9Xo9Onfu7OU5Klu1SNHfqmyFY0NK19rkuMUN+N0wuq9NkNdoNMjNzcXixYuxefNmdOvWDa+99hoaNmwoXsOeZkk+w7IA3xdeCxs2bMC7776LHTt2YO3atZg7dy6OHz+O+vXrCy+0sktH+Q1cNQAv2MmTJ0On0+HNN9+sdAvz/fffx3fffYdNmzbB4/GUyMDdyKCwxtvNBjZXpF4Z9xD/+uuv+OKLL7Blyxa8/PLLGDBgAMLCwoSUuLJf92ZecHmAiDBx4kScOHECSUlJmDlzJmbPnu3l7Vc6/bdi8Bu4agAiQn5+Pjp06ICdO3eicePGlao5XJZlZGZmom3btti4cSP69u1bogeHDQILUSrDvZst64p+IO12O0wmE1wuF1JSUvD444/Dbrfj1VdfRffu3VGnTh1xTRUd/rndblitVjzyyCPIz8/HmjVrEBMTIzxs9owrMyq3+fXDJ/B4PPj73/+OjIwMhIaGeg1UqQzQ6XQICwtD3bp18fHHH8NqtZbo7zhE5NwX5+TcbjdkWfaSRVLKI1UU7Ha7CM0dDgeio6Px6aefIj09HQ8//DD+8Y9/oKioSCjROByOCh1yI8sygoKCEBgYiB9//BHLly+HJEnCqFX051kSVP4z9OO2kZeXh0OHDmHcuHGoUaNGpfLegKsPkslkwhNPPIH9+/cjMzOzRH/Hem3s8fADxwUBlqlSflUktFotXC4XXC4XgoKC4HK50KhRI2RmZuKbb77B4cOHMWnSJJw5c8ar8ltRMBgMMJvN2L9/P95//32sW7cOCxYs8AqlKzv8Bq6KwnNNk5+IkJaWBqfTiW7dut00N1VSsN4/e0tsNFj/vzRgQ9SjRw8UFRUhLy+vxH/L+Sq+LvbUlOPubjT6riKg0+m8aDQGg0EY4j59+uCHH35AzZo18dBDD2HLli1CdJS9OI/HU+rPuCQgIuHdsyF+5ZVXMHLkSMTFxWHDhg1YtmwZEhISxDR73lyI6DpNxEoB39Lq/KgMKC4H9cEHH5BOp6OTJ0/eVhuW8rhms9lrWPDtSHdz50BRUREFBgbS9OnTS3WcOw03kqOXJImSk5OpdevWVL9+fXrxxRcpIyPjugHfZQEmQCuJ0M2aNaPExERBdE5LS6PatWvT6tWrxeuUEvCVrbvB78FVQbC3wiTe48ePAwCaNm0Kj8dTapl29twAICgoSHyvVqtvK+HMHpfH48GwYcOQlJRUquPcqVB6oQAQFRWFo0ePYvHixdi9ezc2b94MAIKzV1aga3QWpsTs378fjRs3RteuXeFwOKBSqXDXXXfh448/xqxZs0QozQUH5TVUFlSus/HDp2CjIUkSunTpApvNJoiopYFGo4HZbMbJkyehUqlw4cIFHDt2DBcuXBBk2NKA/y44OBhPPPHELYWodzJuFDazrLtOp8PQoUNx6NAhTJ06VRRRSrs5lQR0Ld2gVqvhcrmwevVqTJo0CR6PBwEBAcjMzITNZsOgQYMwduxYDB06FGazWVwLVUJCht/AVUHQtUqiRqMR+Z7HHntMJLZLSz/45Zdf8OSTT2L58uXIzMzE3//+d7z00kt4/vnnYbfbxeyFWwXnfbgbICQkpFTHqQpgI0FECAgIgF6vF7nU8vCO2CsvKCjAyZMn0bhxYwBXKSO1atUSMxdmzJgBg8GAL7/8UvxtZczB+Q1cFQRd67FkmsHp06dFf+TtTN2Kjo7Ga6+9JgbTzJs3D1u3bsWVK1eg0+luK0TlMDUgIEC0SVVHMO1FSWvhaVVlXSRhagoPlAkKCkLz5s2h1+tFaoLPJTIyEp999hmmTZuGFStW4Pz589BoNGUaQpcGfgNXBcE5MZPJBLfbjaZNm6KwsFCEP6XlwbFHqNPpULduXTRt2hRz5szBhAkTBO+sNOCHl1unKttDUl3Aubddu3Zh5cqVmDZtmqDi8L2na/QQt9uNmJgYrF27FlOnTsUbb7wBl8tV6ShIfgNXBcEqG5IkwWg0IiMjA3PnzhWhTmk9Aa1WiwsXLiAvLw9FRUX46quvIMsyoqKibivBzMZNo9EgJyen0hGRqwu4YPDWW2+hc+fOGDx4sFcfLntxylxdv379cPToUfz222/417/+VfnC1Ioo3fpR9mBagd1upwkTJhCAP5TuLgksFgs1bdqUQkJC6NSpUwSAjEYj1apV67YFEFlD7qOPPqJevXqV+jh+3B6SkpLIZDLRnj17iIi8ZM1ZtJPod00/WZbJYrHQt99+S4GBgZScnFxh534j+PXgqii4EgYAAQEB0Ol0QuKmtB5cYGAgUlJSxPfko6qZ2+2GTqdDfn4+Jk+ejPj4eJ8c149bg8fjwdatWzFw4ED07t0bALy0/W7UZE/Xhl4/+OCDmDp1KgYNGoSjR48iKChIUEcqMmz1h6hVEMoeTKPRiH79+kGlUmHXrt84OgEAAAl/SURBVF1ezPjKAs7pZGdni5DXj/KHy+XCjh07EBcXB0mSSrROHA6H4MHNmzcPjRo1wvDhw5GXl3dbBS1fwW/gqiCUi8rj8aBjx44AgO+//17IClUmsLd55MgRhIeH4957763oU6qW+PHHH3HlyhV07dq1xJ6+0jvT6/XYvn07wsLC8NRTT+HcuXMVzo3zG7gqCBZhZOpFWFgYlixZgs8++ww2m63U1c6yAksDffnllxgwYADq169f0adULbFgwQLMnj0bQUFBJVYyURowjUYDvV6PDz74AFlZWXj00Udx8eLFsjzlP4XfwFVR8O6rUqkQHByMuLg4FBQUICUlxcvA3e4Om5WVJY5T0tBXlmWRH5RlGWq1GtnZ2fjhhx/w97//vUzZ+n5cBa8B/jc5ORnffvst2rZtCwAivHS5XEhPTxd/V1BQgMuXL0OWZciyLKIBZSdLzZo18c0330CSJCxduhR2ux2SJKGgoKDcq6x+A1cNQEQwGAwYMGAADhw44KU0olSOLQ3Cw8MBQCSUSwJ+GJTCiSkpKWjevDnatGlT4TJB1QG8IfFGc+7cObRt2xZNmjQBcFXpRKVSYePGjXj00UdRWFiIixcvYtSoUYiNjcWaNWtuuKFx1BAaGop3330X//d//4czZ86ISOJGkuxlCb+Bq0aIi4vDmjVroFKpxA5Nt6ntxTv4rcgwMaFXq9VCkiSRoJ4+fbpo4vejbMHkar1eLyatzZgxA3q9XuTVPB4PBg8ejJCQEDGv4a233kJsbCyys7NvWB3lHK/VakXPnj0xZcoU/O1vf8O5c+fEMcuz8OA3cNUAbMTuu+8+1K9fH2vWrBE7962EljeCcmBKSXdm7nfkaV7r1q2D0+nE0KFDRT+qH2ULrqY7nU68/fbbSEtLw4ABA4TeHwBhAAMCAmAwGBAeHo7g4GBcuHABBw8ehMViue64bLwCAwOhUqkwZcoUREdHY9SoUcjJyQERweFwlN91lts7+VEqsHG6HajValgsFmg0GqxYsQKLFy9GcnIybDYbXC7XbSlBKI1RSXdmNogejwcXL17Eq6++ildeeUWErpWtCFKVceLECXz44Yd46KGHEB4eDpPJJH7Ha4Jzpt988w2sViuee+45hISE3DBXquTH8b/vv/8+atasibvvvhupqaleg4LKGn4DV8khy7LYKW/H2PEIvbvuugv9+vXDmjVrEBAQIIyNzWYr9Tneasih1+tFw35mZiYiIyPRrVs3oVZb0dyp6gCVSgWr1YpNmzbBYrFg8eLFIvep/NdsNuPw4cNYuXIltFotxo0bhxdffBGPPfbYTVvziisq16hRAy+99BIaNmyI6dOni/XGYxjLtPBQHu0SfpQeDoeDCgoKiOh3Rd1bBbfXFBYWksvlotTUVGrVqhW98847JEkS5eXl+fSc/wyyLFNGRgY5HA5q06YNHTx4kDweDzkcDiK6qizrR9kjPz+fevbsSfPnz7/hZy5JErndbjpx4gSdPHmSzGYzHTx4kH744Qdyu90lVnCWZZkkSaIDBw5QVFQULVq0yKu1ryxVgP3JjkoOTvpyzqo080x5pwwMDAQRITIyEk8++aSYKP/UU0+JNq7yAF2r6g4cOBDdunVDly5d4PF4YDAYyj0JXV3h8XiQkpKCwsJCjB8/Xgg0KKHX62Gz2dCiRQtotVrY7XZ069ZNyCqVdC3yce+55x6sW7cOI0eORFRUFEaMGFH2WndlZjr98AnYa/N4PKX2bDweD0mSJLT/XS4X2e12+u233ygmJobGjRvn47P+Yyxbtozq1q1Lb7/9tmjY5vOqjLr+VREWi4WGDBlCM2bMIEmShPesBN8Th8Mh5njw93zfSgIWeHA4HOR2u+mnn36iGjVqUEJCAhFRqWd5lAT+wc/VFNyvmpqaiscffxzh4eF444030KRJE6+ZDuw9clHgZjstLyOeVco5NqPRKPItRUVF+Oijj/DRRx9hxowZGDNmDAIDA6HRaPzctzKG0jP2eDw4fvw4xowZgy1btiA6Olr0LvPrlDM2WM5KrVbj8OHDsNlsQmmYq/FWqxUhISHIz89Heno6NBoNLl++jKysLEFLstlsCAoKwvfffw+9Xo9evXohPj4etWrVKrPowW/gqjF43FtaWhrGjx+PevXqIS4uDv369YPb7RYhSFFREYKDg0t83Pz8fISFhUGlUom/9Xg8GDlyJI4cOYK1a9eiT58+ggl/OzLqfpQc3DWi0Wjw1FNPIS8vD59//jkcDgc2btyIGjVqiBkLPBYwNzcXx48fR2pqKlQqFX799VfY7XahDxcWFob8/Hw0bdoU4eHhsFqtaNasGYKDg4Xxs1gsGD58OJo0aYLg4GDUqlULDRs2LJe0iN/AVVMouU6yLCM5ORkvvPACbDYbRo0ahcGDB6NevXowGAyQZVmoAQPeXQ/F82U8fYl3fIvFgv3792P79u1ISUnBm2++iU6dOgkOnMvlgkajqXTTmKoaZFkW0kYulwv9+vXDqVOnEBgYCL1eD4vFAq1WKzoNjEYjIiIiULNmTdGFUK9eveuO2717dwwcOFBw6tgTLE73Ye4jryNlvzSTiMsCfgNXTcHeGxNrXS4X7HY7zp49iy+++AKrVq3CX/7yF8TFxaFDhw6iL1E5XJnBx+EF7HK58NNPP2HTpk1ISEiASqXCxIkTMW3aNPEAybIMo9HoJQrgR9lCOdovKSkJjRo1gsFggM1mg8lkEjxEp9Mpwkq1Wu3l+RXnrvG9502NPTL+nn+nvM9WqxWBgYGiVawsNeP8Bu4OAC8Sl8sFh8NxS+HizUCK9izOt7DXRUTIzs7GihUr8Omnn8JkMqF9+/Zo2LAhevXqhejoaMiyjFq1asHpdMJsNiM/Px87d+6E2WxGcnIyfvjhB0yYMAGxsbHo3LkzDAaDyM/RNY1/vja/91b2UH7OfL+dTqdXaoCuTWPjnynXSPHj8O/YwPE9ZXOivKfK93a5XGJDBVDmXSt+A1fJodx13W437HY7goKCyuW92aBmZGRg/fr1MJvNyM7ORnp6OrKyslBQUACTyYTo6Gg0a9YMsizDZDLhscceQ3h4OCIiIrxCWz/8KG/4DVwlB+eoqCy5QjcBEcFsNiM0NBTA1TwON8nLsgybzQaDwSAqZPw63p01Gg0cDodX+48ffpQn/AaukkMZnlZEMp7DD0mSoNFoYDAYvLxKzqFw0UKZT2NlCb8H50dFwZ/88MMPP6os/B6cH374UWXx/0dT9lPMuyJlAAAAAElFTkSuQmCC[/img]

Triángulos (clasificación)

Actividad para reconocer los distintos tipos de triángulos según sean sus lados y sus ángulos

Jugamos con la clasificación de los Cuadriláteros

Instrucciones
[b]Teoría[/b]:[br][list][*][b]Mueve[/b] los puntos de colores para modificar los cuadriláteros.[/*][*]Haciendo [b]clic[/b] en cada figura, haremos que gire sola, o se detenga.[br][br][/*][*]Marcando la casilla "ver [b]ángulos[/b]", verás el valor de los ángulos de cada cuadrilátero.[br][u]Observa estas propiedades[u][/u][/u]:[/*][*]Los ángulos de un cuadrilátero [b]siempre suman 360º[/b], incluso en el caso de la flecha, que es un polígono cóncavo.[br]Por eso, en el caso de los [b]rectángulos[/b], como los ángulos son iguales, los cuatro deben ser [b]rectos[/b]. Además, eso implica que los [b]lados [/b]serán paralelos e [b]iguales dos a dos[/b].[br][/*][*]Comprueba que en los paralelogramos, los ángulos opuestos son iguales y los contiguos suplementarios.[br]Encuentra alguna relación similar para los trapecios rectángulos e isósceles, la cometa y la flecha.[br][br][/*][*]Marcando la casilla "ver [b]diagonales[/b]", veremos sus diagonales.[br][u]Comprueba estas propiedades[/u]:[br]¿Para qué tipo de cuadriláteros sus diagonales son siempre [b]perpendiculares[/b]?[br]Fíjate en que las diagonales de los paralelogramos siempre se cortan en el punto medio.[br][br][/*][/list][b]Juego[br][/b]Nuestros amigos están pintando cuadros con figuras geométricas. Nos irán diciendo qué figuras necesitan.[br][list][*][b]Moviendo[/b] el gancho, podemos ir atrapándolas.[/*][*]Solo hay una figura correcta. Si no lo ves claro (dudas entre dos que se parecen), puedes pulsar el botón [i]Hacer otro[/i].[br][/*][*]Haciendo [b]clic en el gancho[/b], o en el botón de la parte inferior, haremos que intente atrapar alguna de las figuras.[br][/*][*]Cada figura correcta vale [b]1 punto[/b], pero cada fallo nos penalizará 1 punto.[/*][*]Podemos intentar tantas figuras como queramos. Siempre se conservará la puntuación más alta alcanzada.[/*][*]La puntuación máxima es [b]10 puntos[/b]. Al alcanzarla, el fondo de la pantalla pasará a ser [color=#6aa84f][b]verde[/b][/color].[br](*) Desactiva la casilla "ver fondo" si quieres mostrarlo a tu profesor/a, o vuelve a la pantalla inicial.[br][/*][/list]

Perímetro y Superficie

Perímetro y superficie de polígonos
Calcula el perímetro y la superficie de estas siguientes figuras.[br]Puedes mover las figuras.

Information