G.3.16 Learning Goal

I can solve and interpret problems involving similar right triangles.[br](angles of incidence and reflection)[br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARMAAADaCAYAAACFOaZwAAAgAElEQVR4Ae2dC7xVUx7H9aaS9NRD6aHSUwmJUioqzXQNIiERjeihMorxSEkyZTARSY8JGaKMNCVKaRS99EAvlZ5K76ImrPl818y69j2dc+/e5+59zn78/5/Puefcc/Zee+3f2vu3/+v/WqcoEUFAEBAEXEDgFBfakCYEAUFAEFBCJnIRCAKCgCsICJm4AqM0IggIAkImcg0IAoKARmDRokXqnnvuUb1799avXr16qX79+qn58+fbQkjIxBZMspEgEH4ERowYoU455RRVsWJFVaVKFf3euHFjNXfuXFsnL2RiCybZSBAINwIHDhxQGRkZqk2bNmrPnj1JnayQSVKwyU6CQLgQ2Lhxo6pWrZrq06eP+vXXX5M6OSGTpGCTnQSBcCGwePFiVahQIfXoo4+qnTt3Kshl06ZN6vDhw7ZPVMjENlSyoSAQXgSmTZum7SVlypRRNWrUUFWrVlWXXHKJJhS7Zy1kYhcp2U4QCCkCJ06c0F4biGTQoEFq1KhRCmPsyy+/rH766SfbZy1kYhsq2VAQCCcChw4dUpdddplq166dOnLkSNInKWSSNHSyoyAQDgR27NihSpUqpWNMcnNGQia5QU/2FQRCgMDy5ctV3rx51SOPPJJpfN2wYYPav3+/o7MTMnEEl2wsCIQPgaefflobXytVqqTq1q2r6tSpoxo0aKAWLFjg6GSFTBzBJRsLAuFDYM6cOWrkyJHa6Dp8+HDFC4LZtWuXo5MVMnEEl2wsCIQPAYLUkg1Us6IhZGJFQz4LAhFG4OjRo2rNmjVq1apVivB6pyJk4hQx2V4QCCECGFvvu+8+VbRoUVWgQAF1ww03qK1btzo6UyETR3DJxoJAOBEgQI2MYeura9eujk5WyMQRXLKxIBA+BH788Ud10003ZSESSOWcc85xdLJCJo7gko0FgfAh8Msvv6gnn3zyJDJp27ato5MVMnEEl2wsCIQLAcLnJ0yYoAshoY3kyZNHv84991y1YsUKRycrZOIILtlYEAgHAsePH1eUHejYsaMmD4iEeiZkDFeuXFkRAetUhEycIibbCwIBR+C7777TdUtKly6dZWrTpUsX1a1bN1WvXj21e/dux2cpZOIYMtlBEAgmApQaGD9+vDr//POzkAhaSeHChdWkSZPUgAED1HnnnSdkEswhll4LAt4jsHLlSvXwww+rZs2aqRYtWqiLL75YFSxYMJNU6tevrw4ePKgzh4VMvB8POYIgEFgEiG7dvn27LhaNPYTaJWgk5tWjRw99bn/84x9FMwnsKEvHBYEUIvCf//xHayiQCPVe0UiY4ixcuFD3QsgkhYMhhxIEgooAyXyjR4/W2gjGVopFd+rUSbE2jhEhE4OEvAsCgkBCBKZPn67zbi699FK1bt06vV3Pnj11nInZScjEICHvgoAgEBcBYkqIH6Hq/JIlSzK3GTNmTBbPjZBJJjTyQRAQBGIRWLt2rZ7K4L2ZOXNmlp8pNWCtZSJkkgUe+UcQEAQMArh7r7vuOm0nGTdunPk64buQSUJo5AdBILoIHDt2TPXv318TCTEmP//8c45gCJnkCJFsIAhECwGmLs8++6wmkuuvv17t3bvXFgBCJrZgko0EgegggOfm9NNPV82bN1dbtmyxfeJCJrahkg0FgfAj8Nlnn6kKFSqo6tWrq6VLlzo6YSETR3DJxoJAeBGgbmujRo1U8eLFT/Lc2DlrIRM7KMk2gkDIEWDNYOqT5MuXT40dOzapsxUySQo22UkQCA8C5NxABOTc9OnTJ+kTEzJJGjrZURAIPgLGc4NGQmFoCkQnK0ImySIn+wkCIUDg7bffVsWKFVOXX365LjOQm1MSMskNerKvIBBgBJYtW6aLQbPY+PLly3N9JkImuYZQGhAEgofAzp07VYMGDVTZsmXVBx984MoJCJm4AqM0IggEBwFqkVxxxRW6pMCoUaNc67iQiWtQSkOCgP8RYJmK3r17axfwwIEDXe2wkImrcEpjgoB/EWD1vZEjR6pTTz1Vde7cWUEsboqQiZtoSluCgI8RmDp1qjrjjDP0FIcC0W6LkInbiEp7goAPEfjiiy/U2WefrRfJWrVqlSc9FDLxBFZpVBDwDwKswsd6NiVKlFBkBHslQiZeISvtCgI+QIDSih06dNBLUlCz1UsRMvESXWlbEEgjAj/99JPq1auXyp8/v3rggQc874mQiecQywEEgfQg8PTTT6tChQrpnJsjR4543gkhE88hlgMIAqlHgJybM888U7Vq1Up9//33KemAkElKYJaDCAKpQ2D+/PmqfPnyep0bFh1PlQiZpAppOY4gkAIEvv32W73OTcmSJdXs2bNTcMTfDiFk8hsW8kkQCDQCVJHPyMhQLJj1yiuvpPxchExSDrkcUBBwH4ETJ05oz03evHnVoEGDbK1z43YvhEzcRlTaEwTSgAA5NwUKFFC33XabOnr0aBp6oHTpR4Ljdu/e7fj4pzjeQ3YQBAQB1xGYOHGiKlKkiGratKmiTkm6xHeayebNmxXgvPjii2rBggUK9U1EEBAE4iOA56ZSpUp6nZvVq1fH3yhF3/qGTHbs2KGDa8hqxBLNi9qUnTp1cj1VOkXYymEEAU8RWLt2rbrwwgv16nvz5s3z9Fh2GvcFmWzatEkv/lOqVCn14IMP6pXENm7cqC3SuLeooC0iCAgCvyHwww8/aM9Nnjx51KuvvvrbD2n85AsyufXWW3XBlvfffz+NUMihBYFgIPDzzz+rvn376nVuhgwZ4htTQNrJBM2D1GgSkQBJRBAQBLJH4IknntBEcvPNN6uDBw9mv3EKf007mTzyyCMamFSG/aYQXzmUIOAqAq+//rrW4lu2bKmoU+InSSuZsHoYtShr1qyptm3b5idcpC+CgO8QwMhKtbTKlSsrjK9+k7SSCdmMrVu3Vk2aNElZZqPfBkD6IwjYQeCbb75R559/vtZK/OC5idfntJIJ8z1yCYiaE80k3vDId4KAUnhurrnmGh3hyjTHr5JWMgEUXMGsvk79BauwMrsYZK2IyOcoIoAp4O6779b3yODBg30dc5V2MlmxYoWqVauWKlOmjOrTp4+iOhSLBN1///2+MzBF8WKWc04vAk899ZQmEnJu9u3bl97O5HD0tJMJ/WPRZAyxFHQhcK169eqqX79+SSUM5XC+8rMgEBgEmNIULlxYtWjRQhEh7nfxBZkAEjUqd+3apbZu3apJBPVOIl/9fvlI/7xCACNr6dKltedmzZo1Xh3G1XZ9QybmrIRADBLyHlUE1q9frxo2bKiDOUl2DYr4hkwWL16shg4dqh5//HH1+eefi/E1KFeQ9NNVBAiXaNeunV6eguz5IIkvyGTmzJnaXoJXh1eFChXUhx9+GCQcpa+CQK4RoKgRNyT3AJHheDSDJL4gE8oMGCIx73RMapkE6VKSvuYGAa5147np3r27Onz4cG6aS8u+viCTjh07nkQmt99+u2JFMhFBIAoI4LnJly+fIucmCJ6beGPiCzIZMWKErqhttBLeSa0WEQSigAA2QkIi6tSpo7766qvAnrIvyIS5IdF9FMRlOUOqrZGHsGrVqsACKx0XBOwgsG7dOp3oihs46HZCX5CJAb1cuXJ6AaH33ntPJzS1adNGx56Y3+VdEAgTAlRxZ/lOHqAvvfRS4E/NV2RStmxZXb4RVJ955hk99cF2Ijk6gb/O5ARiEDh06FBmzg1T+jDEV/mOTJjeIEx9evbsqQ2zVGETEQTCggDX9rBhw/S1jeeGaO8wiG/JBHD379+vmOpgSxk9enQY8JZzEATUO++8o6/p9u3bh6qOj6/JhOtu+/bt2srNFGjWrFlyKQoCgUZg0aJFqnjx4qpBgwahczD4nky4cpYuXao9PLVr11aULBARBIKIwIYNG3Ti3llnnaVmzJgRxFPIts+BIBPOYNq0aTod+6qrrhIPT7ZDKj/6EQGW7STnBs/NhAkT/NjFXPcpMGSCtRsPDwFtt9xyS9oWZ8414tJA5BDAc3PHHXfoa5d4qrBKYMiEAbCWsBs4cGAo3GlhvbDkvP6HAA9Bcm5YeY/yi8eOHQstNIEiE0YBD8/VV1+t8ubNq8aPHx/agZETCwcCU6ZM0fFSXLMEqYVZAkcmDAaLD1WrVk0v2Ez5AhFBwI8IzJ8/XxUtWlR7I6OwyFwgyYQLZ8mSJboIdY0aNdTq1av9eC1JnyKMAItk1a1bV9fpmTNnTiSQCCyZMDp4eLCOk7ZN7VgRQcAPCFDLmGDLIkWKqHHjxvmhSynpQ6DJhJwdlsbAw9OlSxd14MCBlIAmBxEEEiGAgfWuu+7SZRcJmY+SBJpMGCgKKPXt21cTymOPPSbV2aJ09frwXKlhnD9/ftWjRw9fL5jlBXSBJxNAwcPTtm1bTShRUiu9uCCkzeQR4NorWLCgLiuwZ8+e5BsK6J6hIBOw//bbb3X5AmwoWNFFBIFUIsA6NywiR84NxtcoSmjIhMEjiYoBxW0cBVdcFC9YP54zi2TVr19fkYz68ccf+7GLKelTqMgExCjMi6rZtGlTtWXLlpSAKAeJLgJ79+7VU+xixYqpyZMnRxcIpfQyHeedd15SwXmnuI0czG6KI+WmbZPD07VrV/Hw5AZI2TdbBChyRM4ND6+oeW7iARM6zYSTPH78uOrfv782yLKYEf+LCAJuI0B+GMtTdOvWLTTV0nKDUSjJBED27dunrr32Wk0or732Wm4wkn0FgZMQIC+MUHmC05jqiIR0mmMGlmI0TZo0Uaeddpr65JNPzNfyLgjkCoHZs2frJWyrV6+uvYi5aixEO4dWMzFj9NFHH6mKFStqL4/k8BhU5D1ZBL7++mvVsGFDRbW0Tz/9NNlmQrlf6MmEUXvzzTe1dtKsWTO1bdu2UA6knJT3CPzwww+6WhqeG64pkawIRIJMOOXnn39e20/I4cGeIiIIOEEAzw3XDqHyQ4cOlbWc4oAXGTJhlfkBAwZkenh++eWXOHDIV4JAfAQot0hBrjvvvFM8N/EhCmecSYJz1Tk8N9xwgyaUiRMnJtpMvhcEsiAwduxYvVwt02TywETiIxAZzcScPnkTjRo10oFGUSlaY85d3p0jwDVCikatWrXU5s2bnTcQoT0iRyaM7YIFC1SlSpVUlSpVFHkVIoJAPATw3BCRDZmQ9yWSPQKRJBMgmTp1qsIq37x5c11TNnuY5NeoIcA6N61atdLTGwl6tDf6kSUT4CGHh3DoG2+8UYxq9q6XSGxFwa3bb79dL08xfPhwKbhlc9QjTSaUfTQenoceesgmZLJZ2BEgn4tSoBBKmNe5cXscI00mgMlqayzbyMXzwgsvuI2vtBcwBCZNmqRdwFdeeaXk3Dgcu8iTCXhhpb/gggtUiRIl1KxZsxxCKJuHBQEKG5UqVUpXS9u4cWNYTitl5yFk8n+oFy9erL07FHdZsWJFygZADuQPBBhz1mAqXbq0JIUmOSRCJhbg3nrrLa2dXHrppSqKBYEtUETqI/laeG7ILn/jjTcide5unqyQSQyazz33nHYHdu7cWZGPIRJuBA4ePKiLG2EzYw0mSbNIfryFTGKw42JiESVWre/du3fMr/JvmBDAmzdkyBBtfO/Zs6eEB+RycIVM4gD4448/qvbt22sNZfTo0XG2kK/CgABTGh4aGRkZivICIrlDQMgkAX7bt2/XHp5y5cqpGTNmJNhKvg4qAuTcsBYw4fJSNMudURQyyQbHzz//XFWuXFnVrFlT1uHJBqeg/fTll18qSi7yoJg7d27Quu/b/gqZ5DA006dPVyVLllQtWrQQVTgHrILwMys/tm7dWk9v8N6JuIeAkIkNLEeMGKEKFCigOnbsKHkaNvDy6yZ4bgiRx3MzcuRI9euvv/q1q4Hsl5CJjWHDw4O1n0pb5PKIBA8BPDck7UEkrKlEMp+IuwgImdjEEw9Phw4ddGDTmDFjbO4lm/kFAXJuIJLf//73ateuXX7pVqj6IWTiYDiJlKxXr54qU6aM+uc//+lgT9k0nQiQc8OCWY0bNxbPjYcDIWTiENzly5frHJ7atWvLhekQu3RsvnTpUu2Nk5wb79EXMkkC43fffVcVLlxYXXLJJbIOTxL4pWqX7777TrVs2VIvTzFlypRUHTayxxEySXLoqdJG9KRUaUsSQI93O3r0qOrevbu2k5BvJeI9AkImSWKMd6BPnz76YqVKmySIJQmkB7sxNqZa2r333quOHz/uwVGkyVgEhExiEXHwv6nShsv4xRdfdLCnbOolAuPHj9ckT1yQlJLwEumsbQuZZMXD8X9bt25VF110kVRpc4ycNztQKY+IZdZGWrdunTcHkVbjIiBkEhcWZ18uW7ZM53lUrVpVUbFNJD0IrFy5UufcVKhQQc2bNy89nYjwUYVMXBp8PDxU6qJKm6z85hKoDpr5/vvvtefm9NNP12siOdhVNnUJASETl4CkGWqfEGV566236qr3LjYtTWWDANHJZg1pqqWJpAcBIRMXcafMo/HwDBw4UOFVEPEWAZL1wBoSJ39KSm16i3d2rQuZZIdOEr8dOHBAderUSV/cEydOTKIF2cUJAmPHjtUV8ci52b9/v5NdZVuXERAycRlQmqNmxoUXXqgreUkOjwcA/7/Jf/3rX9pzQ7W09evXe3cgadkWAkImtmByvtHChQtV+fLldaU2KraJuIvAN998o1jjCA/aokWL3G1cWksKASGTpGCzt9P777+vChUqpKu0bdq0yd5OslWOCOzevVvnRZ155pnqzTffzHF72SA1CAiZeIyz8fCwDs++ffs8Plr4myc0/rrrrtOV7yh2JOIfBIRMPB4LLv4HH3xQG2QHDx4sZR9zgTfeMTw3+fLlU/fcc494y3KBpRe7Cpl4gWpMm6zJYuIg8D6IJIfACy+8oEs/UBD68OHDyTUie3mGgJCJZ9BmbXjNmjU6h6dgwYJq5syZWX+U/3JE4MMPP9QpCxdffLGiTomI/xAQMknhmJC3U7FiRVWtWjVFBTARewisWrVKV0urUqWK5D7ZgywtWwmZpBh24k4oWdC0aVMdj5LiwwfucOTcUNFOPDf+HzohkzSM0csvv6wNsl26dFFHjhxJQw+CcUiWo7jpppsUU0PJufH/mAmZpGGMyB8x+SR4ek6cOJGGXvj7kFSu69evny6NycJZsmCWv8eL3gmZpGmMCLzKyMjQGopUaTt5EF555RWdjkDOjWhvJ+Pjx2+ETNI4Khs3blRNmjRRZ5xxhnh4LOPwwQcfqLJly+p1bsRzYwHG5x+FTNI8QOTtnHPOOTqHZ8mSJWnuTfoPz7pENWrU0Jj8+9//Tn+HpAe2ERAysQ2Vdxvi4aFCGFpKlJeu3LFjh85jAot33nnHO8ClZU8QEDLxBFbnjRLdSYEf8k6oHBY1wS7CuYPBU089FbXTD8X5Cpn4ZBjxVlApjJupb9++kco74dzNOjdUqpMKdT65KB12Q8jEIWBebk6+icmIHTNmTGTcoXhuiCXBuyXV0ry8wrxtW8jEW3wdt473guhYIj6jUKXtvffe02sOXXDBBbLOjeOrxV87CJn4azx0b7744gudi4KXhwTBsAr5STVr1tT5SlKNLvijLGTi0zGcPn26KlWqlI61oIRB2IQ6uawxRJ7StGnTwnZ6kTwfIRMfD/uTTz6pCwG1bdtWkacSFsFzc9ttt2ljM5XoRMKBgJCJz8cRzw6VxQYMGBCKHB48N48++qgmEs6JSnQi4UBAyMTn40jMyR/+8Ae99Ojf/va3wHt4XnrpJU0k11xzTaQD9Hx+2SXVPSGTpGBL7U5bt25VzZo1014P8laCKninyEO66KKLZJ2boA5iNv0OBJmQok+expdffpnNqTj76auvvlJz587NduqwYMECRdaqH3JmyFmpVauWotoYlceCJmB57rnnape3VJkL2ujZ628gyGTPnj16Qas77rjD3lnZ2IrFxYsVK5bt8hNvvfWWDqZi5Tg/yD/+8Q/9ZK9Xr56iAllQhNiZli1b6uUpgqxZBQXvdPUzEGRy7NgxRc0Pbia35O2331ajRo1StJ1IcFkWLVpUzZ49O9EmKf/+r3/9q17Y69prrw1EnY9Dhw6prl27ajuJVOZP+eWS0gMGgkyY5nz22WeKqQlC2Pm8efPUzp071aeffqrGjx+v/v73vyuCvWLzOrZt26ZYWW/cuHHq9ddfV0wXEKYKqN7WKmesuoc28uqrr6pPPvlETZo0SWsvVjI5evSo+uijj/Q2U6ZM0XN/UwWM35iObd68WRGENWHCBN0Gn2Ndu8SOUKWeY7322mu6UDLVxRAWPzfHYMW6devW6e/Nn969e2d6ePzsDaGi3KBBgzSR3HfffQp8RMKLQCDIhJXwsBXwhEOICi1Xrpy66qqrdB0Q6l8Qfl6mTBnFDW4Ewrj88sv1WiuVK1fW27B+DYKHBGPgwYMH9f/c8HXq1FHFixdXtWvX1jU1GjZsqAPHDJlwMzDVYhvsFxyTbSA6hPVvaYNFy1lMGxvBWWedpQkJYjGC2t++fXut9hPlyjb0E2LjXHv06KGNrZwXRYLq1q2rPv74Y7O7JlM0k9NOO03h4fGrUOs2T5486vrrr1dUlhMJNwKBIBOSv1ikGjsHwk1bunRp/ULr2LBhg1q2bJkOzSY8GyEwimLERJFCMF9//bV++q9YsUL/TkIdC4uzHS+KO3Nj43HYsmWL1gwghhIlSmROc0i+g0jQctgGQ2L16tV19XQaXb9+vWrUqJGeGr3xxhuKSmosb9GqVSv9PVGfCMeCQNBI6BftGELCdYotB5KAdCA5bCS0YdVCqP1x2WWX6fMDA78J00jOA7JlfETCj0AgyYQbEC2kW7duWUaIm7Rw4cL6O25QbnyW5IwnhkyYfqDBEBj25z//OcumzzzzjC5aZDQTbmqS8Pbu3aunIux7//3365uG77hp0GpYutJ641NZHVKD8LAhoNEYLct6QH5r166d1riYwjGdY8pD8WnOd86cOdbNNQmdffbZihek4xfhPKtWraq1R6aeItFAILBkgvr/wAMPZBmlu+66K5NMZsyYoefq2FLiiSETDLALFy7U25IKbxWerlT9YjU5pFKlSurUU0/ViWkVKlRQvEqWLKlJC60DTQTNaOTIkdZm9P/0F60IrYondixxsQMEwnSM6QsEYY4BKXIc7CexQtYt0zXyXLAPpVu2b9+uY2LAyS9esHRjEpXjh4pM7rzzzkwywbhJoSE7ZMIUg22Z41sllkxYjY+bFk2FqQUvSIv/0VKY5kAmeImsArkYMmEbyOShhx6ybqI/U7KRY7Rp00a3SdvmOBAaU5t48vzzz2vNCnuQsQHF287r7zg2thywxOskEi0EQksmq1ev1jdm//79T/LwMMRGM4EE0BbQQMiDMYJn5YknntA3vpnmsM4tNhKMpPEkJzLBk0R4PFOeTp06ndQEBt4bb7xRR4hiL7EreLDwlmDsRFsz3iW7+7uxHdM61gCCSJj6Zedyd+N4ObXB+OGdmz9/vtYIIWIM9+JRygm55H8PDJnwxDcGWGMz4aK1Svfu3fUUAa8IbklcqNhQhg4dqr0hkydP1u5h9uEJihEUuwTbUi4QjeHZZ5/V7l3iWphmYICdNWuWPgzaDnEn7Mv0Ag8L2oxZbQ4XLh6YWM2E3zEYm8hPFpeiHaY6tIEGRAwGNwCxLQUKFNCRt2gluIjJrKU/2ZEERmRsSIUKFVLUk02l0G+jHWH09kO1tHfffVd71BgPHgL0j5QEL6OHGTtc4VH1XAWCTDBCst5sr1699D2CJoExdMiQIVnuGTQLPDLG+ElOC3YUDJ4QBbYI6qwiTIlwuUImCJrALbfcoreDQKgUz82JF4mYFoSbmZgWvDyQAW0yfYHEEGwm9BOPjFW4uenvypUr9ddoNhAKBFOkSBFtc+ncubPWoNCU8BZZj0F/7r33XmuTJ31GO+H8caFjY4lnXzlpJ5e+gGTBmBe1XBmvdMratWs1qZMKARnTP7xjXBsYh90QyAobm7nWaBP8uSY4fhQlEGTCjYKBEwMlggrNjUuYvVX4He3A+gTHQ0KwG3YRLiRTaAi1F++LNciNbTGSsi0qMk97pi68G+EpDPGQr8N2tG2exFxY9DN2GsT/HMuq+rMtpEgbaCzW8Hg0K4gQTwi/o56bY5h+WN/RrLiJCbhjHwzF1apV025p63ZefOb8MRpzPPqK9jds2LBMkvbimDm1CfmjkRKkaITgQMjEBC2a75N950HDlNS6kgDXH0TCeERRAkEmURwYu+cMuTE1I1qXzwjTMqY7xKGY2Ba77TnZDs9NgwYNtMYHkRnB+Prcc89l9sd87+QdAkYbwx1OfA/TFfJ7eIhAtrjtyT4mMBDtE9JHiFzGHkWBaozlBMxB/PHIBHc6v0OEBA1OnTo1y8MFgzLnwjQJwzhBkrTDNBatEu2RUgrcRBjPiS3C5Q8uCA81iI0ASY5BWAFjZX04cW7Yu9AkMbzzICCgkfMImgiZBG3EYvrLYlVc8FZ1m03MOjxMn7zw8KDFYcSm7CI3SKwMHz5c35yx39v9n5sTO1nz5s215oOdCtsT2ijTXaYTLGiOwRnNiGkp2ib2JwgC13THjh3179jYYskELYrYHaaljz32mLZRsY/x/mGoZUrMd61bt9axQ5AJRMK5cdNTBJupDYZ6yI94IKa/HA+hL+xP37ClQHIY+u++++5M7dksbwJZMV3GiE2sEqEAOBGCJEImQRqtmL4yxcCIGy++BFUb9zPeFS5Q69QvphnH/6LaY/ymbW4moxFZG+Lpi2aRrMETMkEbwf5jTSWABNAKMKgawYWOXYmIYgQPDmRj1ZawQzHNMRHQV155pbaZmakn5wD5YNviOzQivGNgaJ0K0z7Yoj0QJImNywjEZmwmYATZQIacixGcARAFdhyEAEe0KGsaCOeD/Yk+B0mETII0Wpa+crFyYXLjJBLsLGgP3PSxgXSJ9snpe0gJ1ZwbDcQshU8AAAoISURBVG0hO62HJytExrTEqRgyadGiRZZdaY9oZXKk/vSnP2nNg4uYm48bE4EI0ACsNhNDJhjBwYXpEdoFGgPESLsQCeQFOXOO1oBFaycgELQUtL5EZILNDbsNXkKrMB3D6I4Wg6CZYMS32v+w+zEtshKmtQ2/fhYy8evIxPSLpyNPXi4wVHCidik4nZNgM0HN5gLGJmAVUgCcaizE3BBxyxMXI3F2whMcj4eZOrAtdorYKVm8NgyZXH311Vl+hkSYWjVu3FjbRLCL4PLF3vCXv/xFb5sdmaApYSgl3J/pEfubF/lPGFX5nSkVhBNvqRE7ZMJxIHHq3FqFnC6SVNHoEMiEKY6VlDHMC5lYUUviMwxNti2C2pno5fQGSKIrvtuFc+YGgxB4AvDEptSBHUFDAFtuIKYJRljTF0KxK9wgph1KLdgRbgy0IrQEbALE08ROG+K1Y8ikQ4cOWX5GG2FaQPkIXNDYKnihbRjDZnZkgmbC9tysTFW4ia1t8D9Y40pm6hTPEGqHTCAN7CfEOlkFcsKOYmKkDJlY3el+JZOc7key3QmlSCbO5hQrSG58JkiMQDKeuMSQxHs9/vjj+uls4kPcOG7Q2iA4CkLh5sSLgzE0J8HDw/QALcV4ePD22J2Xc3OTEc10IlbDiXdsCAM3PDf2FVdcoT0WuL/tEAntJSITsrCxmXATYtvgAkcD4mbkHcmOTIzNhBgUrjXsTrRBvyAJ44KnDUgL4yyaFG1DVmiFfEZjQpOxkoDVZkLf8Dah9ZhoZr7j+qX/tI8EgUzABiM7fY93T/IdRmlsRHj3fEEmDC7zVuwBDFK8lzH+mQHSIxKxP3gDcD9yUbNYFwWi7AgBd6jeGA7BES0w1iYRrx2e3NhH8ufPf1J0b7zt+Q7iwA5B5C6lGiEtqyqfaD/zPVMNDKZ4UmKFFAnsGUxvcAtju8DzY7QIiBObzsSJEzN3RSPCRmLq+TLdYh+mbERWM33CPYwbFxsPfeVJy/SQdYs4DuQBYSDYWjgGHiVuMqZ89AvChqAQ+sM1zdOa6Q72K/pNu0a75rgQtJWU2B8tEve3HwQyBReINt49CVZsY4I8fUEm1mlOdiBiYY8qmRAUNWLEiEyVPjucYn9jwB9++GFNKBgGuVnJE+Jpn0i4sYjW5cYxEciJtrV+z1PY5MHw5GetHCflCLhomdLEpiZwDNrDFoMLGEPo7373O91H49ViKoHmZp3SYajmZmf6YQRi4cZmugNhkAqA1mVudG4KsMbLg/cH0iLFAUG7w4iKrYYFxSB3XMEc1yRk0g5Fy4k9YX9iUoi/MbjQDoSH/QRyN8L+TINMtrr5Pl3vjCVubYNLon5w7r6Z5tglE554USUTDLDmCZxoUGO/Byu0A0iDG4iLGnLghaaSXag+qQHM8bnRrBd87DFy+p92CG13U7i4udDtTp0SHRvCNFOkeNtwHIg4ntj1VNE+JBhEETIJ4qjZ6DNxJU5DwnnKE9hGxnP9+vW1Co1HBCLhxdweG0WsUHUOtZx5v11jb2wb5n+WKSFwzPpUNr/Ju78REDLx9/gk1TvsEERbGgOqk0YwLuLWpYyiIRHzTjxErCEWzw02Btyj2U2D7PYBrYbpUjzSstuGbJceBAJLJngMcpKoTnPwRJCtmpunO54fLO94zgyZ8I7xzEwXsD2greAaJVzfLcFOkwwRunV8aSc5BOySCUGDpAKk3QCLBZvoQ6zYORUgjiqZUAbRrUWsmCplZGTo8G/IhDKReCUgK9yeuEVNnZbkLsGT98KjgcYjEiwE7JAJDyCuGx5S2UVlJzpz1+JMODhWYPOkhN0WLVqU6Lja959T9GXCnQP8A5GkJqfDrdOAPFiaw2Bv3m+++Wa3DpHZDh4Yk92b+aV8CAQCGOATeXPQNolINtcOXkITR2P35FwjEy5c0xHzTudMYBbBWeaFK4/4CNx0FDgy34f9HSyIqyAAjJgHN86XdlBNY+0oeHn4DqzdOA5tcCxiWvAkudWmtPPbfeElFsTSMGPgfot9Ma6UhjD3rXknINKJuEYmRCOaTsj7/zwsgoPgEORrAO3EibhGJrg7TcyDAZAQXSIvCeCRlzcYEGVqktoM7rzjNibSE0OaYO8N9mHBFQ8j0cXW64fPaNJOxDUyIRyXHAVckbwIF6eTIqlBANImIQ3jGfgzvclNgFpqei1H8QsC5MkRWc21gyEfE4STBFLOwzUyMaBAIDwpRdKDAPhTVyORoS09vZKjBgUBrh3iiJK5flwnk6CAJv0UBAQBdxHwhEwowIvF2ElSmLunFb3WiI5l/R/cf2TQMuUhl4bizSKCQE4IkHzKdUNCI1nQxCs5zcNynUyYe1FvAwMOC0+JpAYBSANXPOnyVFCnJgVBa7hyg1bUODWIyVGsCJAtzT3LdUPMEnVwqXOLHcWuuE4mEyZM0Es0UEMCdhNJDQI8RbgYSI8npB7jK0WX8OqkenXA1JyxHMUtBMiGJuu8Vq1aOgGV/4mGpf4JpGItlJ3dMV0lEzJbSSrjaUgRGlMjM7sOyG/uIABxUGLQrKlMq5QqwF1PHo+IIJAIATyxaLPUhLHmjFFQm9IVBNPZEVfJhOI5FOqhShbFbmC2KJdmtDMAbmyDJkKcD2vIkNRHqQHsVdhPKHRMrVURQSARAhSFolIc4QRWwTXM1Jn8LzthBq6RCQYcfNQEulBshpgT6m5Ihql1eLz5jEZIBDJTGtYpppQh1dPREv1S6cubM5dW3UCAB0+BAgV0eU5re4ZMSJ/AwJ+TuEYmkAhzdgw21CmlTB65AGL8y2kIcv876ijZ2mBOIiHrxaCygj/FkUQEgewQYBqM4T62DjGJuNTJwbtjR1whEzpBHD9kQnFfKntRuLh8+fJ6jRU7HZFtkkcA/FmX2Gpo5UJgvovGIiIIJEKA4DTq8DKLYCUCq1Bsi+LaFBS3I7kmEyy/FONFrV62bJkOwcVOQgcgF+wnIt4iQHyJsVWZIzEGPFUo1iwiCCRCgDonTIspqm0V6hFhb2PpC1Pk2/p7vM+5JhO8BzwVqQBuFdaWhdVYGV7EOwQocIwaypOFxbZJ7GPaQ1Ek5sGUiBQRBBIhQOoLMwlcw+R3Ea9EzAkzDXJ0WIbFruSKTIjjpzYHgS6xBXMoPkxnzHKPdjsk2zlDgEWlCC7igqBMIwFH2EqwoVDnxGmylrOjy9ZBR2Dy5Mk6uJF7Fc8N2gjXDhqtNczAznnmikyYY/Hki1eRicV+mHMRWp9M0pCdzss2SlvZqVo/bNgwXb1u8ODBWktkeploaQfBTRAwCBA2wBKzlAvh2uHhT1lROytMmjbMe67IxDQi74KAICAICJnINSAICAKuICBk4gqM0oggIAgImcg1IAgIAq4gIGTiCozSiCAgCAiZyDUgCAgCriAgZOIKjNKIICAICJnINSAICAKuIPBfy3wJH/vsCU4AAAAASUVORK5CYII=[/img][br][br][br]

اطلاعات: G.3.16 Learning Goal