চিত্রটি একটি পানির ট্যাংক। যার মেঝে বর্গা কৃতির। ট্যাংকটির মেঝের দৈর্ঘ্য 3 মিটার এবং উচ্চতা x মিটার।
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1tZW50PlNjcmVlbnNob3Q8L2V4aWY6VXNlckNvbW1lbnQ+CiAgICAgICAgIDxleGlmOlBpeGVsWERpbWVuc2lvbj4zMTQ8L2V4aWY6UGl4ZWxYRGltZW5zaW9uPgogICAgICAgICA8ZXhpZjpQaXhlbFlEaW1lbnNpb24+MzEwPC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgICAgPHRpZmY6T3JpZW50YXRpb24+MTwvdGlmZjpPcmllbnRhdGlvbj4KICAgICAgICAgPHRpZmY6UmVzb2x1dGlvblVuaXQ+MjwvdGlmZjpSZXNvbHV0aW9uVW5pdD4KICAgICAgPC9yZGY6RGVzY3JpcHRpb24+CiAgIDwvcmRmOlJERj4KPC94OnhtcG1ldGE+CgxHLk4AAEAASURBVHgB7V0FYFVH1j4vSggW3L1Y3aggderdumzd9t/q1rey9Xa7NWpbd926U6FCHShaSktxJxBCEkJC9L37f9+ZmftuXl4gIQk8KAO5M/fMGTvz3TM+L+TByFazVQIbUQJJGzGtrUltlYBKYCvo1gWEYCMQdK8rzFa/9UpgK+hqEpEXEQmF4Gt7H3STttXUWwIp9Y5hS4vAabRQkkTWrJLSjx6TpNbdJH2/EySUnmlKSx4F5JZW+I1Tnq2gC8pZtZtR/pVzp0rpm7eIt/gDCUPBVf4+RtIPu0hSBww2gPM1IbXhVlMXCYS2jl6tuCJAVhIAF6mUsu/fk7J3TpRkfJIlycdAqUWkSeUHEikVSTlgJLTeydB+nUzAAFDrIvg/M+9W0PnNaUgiBTlS+vFTEv7mRgm13VYKS/eU5XnQbDDtW02Vlk0nS2j1ePHa7C3pR98saTvtAxSmo68X6Pf9mdFUy7L/uUEX0FIVsydL6StXSWjlGIm0HCY5+cMkb01/QddO2ICGI0nSrMlyaZ81TjKSJoiXv0iSBl8tTQ47X5K7bGPEHYivlvL/U7L9eUHnAFJZLqXfvCnl754uyU07SEloL8nOHS5ry9tLclIlQEEtFsI/T8JeiiSFyqV181nSpsU4SV77rUSAyLTDX5T0oUdLqGkLA6KtA411fkx/PtAFmsJI3jIpefs+iUx6QEKtB0lB8TBZkb8rwJUhyaFKwCx2kEAAJqnWa5KaD603RZqn/yRewUwJ9Txe0v9ylaQO3MMCz025xMaxzvr4U3j+uUDntBuqtuK3n6T09WskVPCjhDMJtv0But4YNFCrhcFRM1io9SLQemh0pUXTJdKu1VhJrxwl4TJ08YbcIU0OPVeSsjoaAAXSNIStzz8P6Ozo1CsvkbIvX5PyUedJckZLWSsHy/JVe6M5bVulOV0/NEyzG46kSlryGmnT8nfJajYOA42fMdAYImmHXiPpgw8BCtO2DjRihLnlg06bU2gt/A+vWCil794vkSmPSKjNTpJXNERWFuyE5rRJDc1pjLTivKrWk2SJoHPHgUa7VpMlMwl9vYJlkrTrZZJ+6PmS0mOQCemmZeLE82cibdmgCzRtFb98i+b0CgkVTZbKzAMkJ2+Y5Bf3gXbj0hb/am5O1w8IM2XCJjcUqpA2zWZJ65YTJbXkSwAaA41Dn8FAA/N9zVubqP7kA40tFHSoaa3YJPFKi6R09CtS8fEFktyqlxSHB0v2qiFSWtEagKuweKoP4IKQdE1uiqSnFmBub7K0aDIR0yvTJNTjGMzt/RMDjd2Bb8zDBAY0wRj+DO4tD3QBLRLOnislb9wp3oznRVrvinm3IZJTsDPqNRlTH+E4o9OGqXIz0EgGrjxMKC+WtlnjpUn4OwkXrpaUfTHQGHGGJLXrZhILaOOGST3xY9myQBeowPJJX0jZ63+TUMUCqUw/ACsL+0nh2u5Y6aI22tDmlGFpaqMZjdZjk5scWittW/4mWc3HS9KaceJl9pe0I/8j6XtgoJHa5E+n9bYc0FkN55UUSumoZ6XiiyskuWV3WVO5L0ane0h5uCW0G5vT2gBGkRV4AEDJyQAH/rgfIIJ4IgZUAaYanB40KrQeBhpN03OkXdYkaZb8g0RWY0Vj0LmY27tcUnpua8IGPpoaItsiyJs/6ALNaeXimRgs3Cze3DdEsnaT3NX7SG4hKzQVgIs32VubOsQUcWq6hPMLJal8MvDWARPJfSWpKYBUURcQc24P+ZByadVsnrRtNU5SMNDgikbq/o9K+v6nSFKzLJOhQJlqk8PNjWfzBl1gCqJs7EdS9vZFkhxeLGXph8qKVcOksKRbPUan0GRJQERyulTOni2tDg5Lt7+eICXZ2bL0uQ+lZH5XSeneDaNV9A0ruVxWGw1qtGM4kiJNMNBo23KatMwYi4HGryLdj8TWqcskbed9EdeWPdDYPEFHTUCD1QMPGy1LRj0tlV9fJ8lZfaWwfAj6b3tIRbgF+lIVGzhYgHZLSZFIWUS8FVOl4/nbStejsZ2pidnEWZ63QpZ//rHkvP6rhCv7SXIHTIWEy9Hk1q6vGB1oiDTHQKNdq4mSEflUIkWlkjz0Zkk/6ExJ7tjLlDHwYRnC5v/c/EAX6PdUzp+G5vQWkUXvSaTV3mhOh6A53Q46J1SP0SkAlwbttjJf0lr9IT0uPV5a7zZca9ojALhMZncNF839XZa9+4EUfFYo0qa/JDdPR5OLtTCv9lrPDDRKoPV+R7M7UZKLvhevSV9JO+o/kjb4YAk1aYb4mDweNl3NzGb82LxA5756Dxstf/pYyt44RpJTM6QseT/Mve0rRaWd67iUFaw5VCo3cSalSnjhPGm5z1rp+fe/S5MOmNoIaFYNgXfiwIAvIqvGjZFlr34qa6dj7q9bDwklw79OTS43ESRL07RcbCL4WTJTJ4mXh00E254rTY66VFJ672Ayqh8cAV0bUJsgifjcTECHKja1jFHfSpxbeNJutBzkb7SsjGRu8FIWIw+lpmJnMPpnyyZLpwt31OY0lJaBUWcEc7kcslY3HkAQ4kQvTGVRgSz/YpSseHm8VJZtgya3LZpcjnLr0uRyE0GltMqchyZ3vKSUj9bdyqkH/xcDjRMlqUU7TctMfG++wEt80AVGcpVzpkjJK1dLKOcrbLTEumn+PrJqTT8FBXQFoWMqpU5P25zm5Et61m/S44rTJWunPTWGIKjWFWWQr2TpPFn67juS9/YKbDceJMktANwK9Pf40azX6JcFrZciaSlrpF3LXzC5zE0EU8XrsL+kH3UDdiujqU8COGO173rjThyGxAad67/BLv36dSl//1RJTmsppUn7YqPlMCku71j/5jQ5TcKzZ0mrwz3pefY5kq7NKSsIAKhLHyrY5HphKZg+WZa89JYUjYUG7oUpllTEWMspFn+ggVw0S18m7Vv/LBkePrSi1ZK025XS5AiM0t1Aw8mIWd5MTGKCLvAVR/KypeS9ByXy8z0SyhogBSXDsZV8VzHNaT1Gp6kYnZZidJo9QbpcMlg6H3E8BhDrbk5rU6dBrRcuXi25P34jy57/UspXYXNBF8zxoT/qhde9X8+kY1Qj5/aSQyVmt3LLsVjR+EG8pv0kdQRGucP+slkei0w80AW+3Irfx0rpGzdIKHeMhJsTbMOxM2Qb7cCvb6NlzQCxzenyVdBqf0jPS0+VVjvtpezr6r/VHF98n2BcpcsXSfYnH0vu67OwBLatJLduZptc05zGj8FRyRMdaLRthd3KaT9ioDFHQgPPlPTDL5TU/ubwkB4GV+28Id0Ml17j2wkEOgiXS0vstFeUoDl9Q8o/PBsbLbOw0RJrp7rRsuq5hbqJx8bN0em8WZJ1eJL0OAvNafsuujCv1VSX5rQ2iQebXPAX/jZJlr3zsaz+skKSuvSTpIwUA75a9EXZ5PKMBj82DjTatJok6eWjMJe4+R2LTCDQmVqMrFyM5vQhiUy4H8cAd8YW8j3tuYX0eo9Ow2srJJQ3RTpfMFi6HHUiVhtS1zk6rQ2uasXD7oIFNOfxcr4bLcvfxP6+uR0kuWtXeKHJraxtkwvYYaCRmlyEEe40adV0AgYaOJ3Wdhi2Tt0kaTtioJHgu5UTAnThMszEQ9VUzpkqa186X5KKp+Pcwr6yIm8fNKd967GURUi45jRXmnScJT0uO11abW+aI249chO9tQJPPZmC/b2KglxZ9tE7svKNmRJO2kZS2mahrwe1VYuNBDrQQJMbwbHI5k2ysYlgvGSEsE0+f7Ek7ZH4xyI3KehcJeRP+lFyX7pF2shMbH5sKkXeHmhOd5Oyiiy0ttQA0BS1aIKqYiLQnM6fKa2PSJEeZ58raW06NV5zWjUD8d9imtyieTNk6RtvSsHocknquA02EqSJV44plvWWlzIhRt2xyJk4Fjlej0VyQST1iJexW/koCWUk3rHITQw60+qsev9pmXPF3yR9r+EYpa2W8shhkl+CcwWqiWrT7Kj8Aw9oME72lmByNmeidLl8qHQ+5FhtdoId/ECAje9kk0tg4b9XWSZ5k8bKkufeldKZnSS5Rw/MPWJkXatVDcbDgUYSNhEEjkXmY0Wj17HYOsXdym6gYYDqmvqNX2iT4qYFnZ3tX/3rRJlz8e4S6rCHeGXF0qR5WDKabisl4SFSXNYO9RKGnGo3s+83p8tWSpMuM6XXFedIi0G7ammdZt1Uwo6XbjBPlYV5suKbLyT76W8xaNhOkttjq1MtVzXM3J47FolNBLiJIL3CDDSSh94pTQ4+B/ev2GOR8TJiaRujy5EQoCucMVVmn7+zhPvsB+VWIWnL8JVmtZCMzFboE+8lRRXbo6nN1D1xNTe1+IqTuSSViq1Iv0vbE5tJ99PORHPacdM2p+uo4KgX1mrRl3PLbWsXzZJlH34sq95cig8R4GvRpJZTLEZ76rFIrGi0aYFjkZljJVSIgUbrwZhUvlFSdtxHwqEUSWmSoS3JptB6mxZ0mJPj2mXhH9Nk7tk7yprdj5fp+x8pvX6fKh3Gfoipk0pJbZ0kGRl90dkG+Mp668I4N2Qag7ZJjWlOw0XoFxVNkS4XD5dOB/9l441ObS7qbVXp70Ukf/JPsuyNT2TNTxi598CqBo/Q1mJVwww0zLHI5k2W4UzudByLnCrhkl8lJzJEWhxzpXQYcYz5GAPTRMVFRTJ33jzZYYcdqvnVu2yBCOKvZAcYNoYzxK3gWCZKwhplSfMsmT7sYPn91GukaOCeUplTKIUr5+P0/KvSKn20ZKavxLACUx3cOs4BRgiAS2silUtzpEm7X6TffWdKp8OOV8CBydceG6Mc9U4DAOBomk0u+2lZuwyVATdfKz2uHSQpoUlSsTgH/dJ07GJhtdn+WZxEUWrtkqTgLpbVJT1k5epdsGTYTJZiNSd3DG40WDQDzTZGygo4aFntX6L7m5Mj11/zTykC+Ew+ak4jTrK1JiUG6DghDAxB7UpyJCxpWCbK7dpLfj36TFl8wlVS2bKjlC1dI4UFEyTNe0la4VhfWspaHK/BSC+cjKmW36TNYeUy8I7rtf+mQqQgA19xrSWSAIxu5woHPcm4lKfT4SfIwPsul/bHA5Arpkh4dYl+aByExAcfgYQpFUmR1plzpFnS+7Js2RopWYv4MC5L2gYDC+yIdjtgHOjmzp0roz7/TOZB22nMFoz60oAP9jw3meH3SKN9GeYEgKPh95VSiYlc7N5dgh0f+b0HSLcJ30mrn96RNWsqJKX1B9I881dJTdpXSnFIpuu1O0qnQ45BRDwAU/NWJMa9ORmVCyqe8uC+vt7/d5m0GTZZlr76tqz5EectuvSRpHRofe5isbKk9DiNkpKMsxgZv2DF4iPJLciQEA5jpGYmSxiHzyrzVxoxWE2XhI++EiPlT0aNUvqYr8doE0t6Y5jGibWuOU2CmqOm071nNjAEQs2XAoGWN28l8w/8iyw87w4pw/WrlcuzZXV+rpQvv1E6HdNHOh2K5pSAg4Z0nfG6ZiFh+SkHgsNqnZaDdpGBN/9Let08WFJTJ0rl4uxokwsebhDISCuQNhmjpLTofcnPbQ6UVUiH3faWrL4DdNksgr1/NKYJNSVfunSpvPLMczKo/wC57PLLZMGCBerhtKDhaphnQoCOfbpQchtV90b7uQECCgmBJ0EDpuDi38LufWT+yf8nuWfcLWGc0IqUt5AVbz0rC158VMrzViIO9vNYP+wTbWGGwIPRKZa0ptJ+v8Nl0P3XS8ezWuJe5B+wvb4IH24KlsXm4ojjy5Kf/7sU5WZIk1bNpftBR0vbfthOnwL5YNAaxhYpakQTn7GXLF4sK4sx4m2Lzacw0375Re0tF3Sq6ZpFNZ3DHD9wLToecCezGQHYVu2ypyy94FYpPvQSiWR/JyvvvFj+uPoUyfnmMwSwu3mpGax2cFFsCbb291AugoHTQT1OPU8GPnGBZB0SlszIV5JU+brkrVor5flrJWv7naTHiCOkeYeOuEq5EiLEv6YEHc50WNmwCQ2jhXjppZdUPKsL8tX+17XXyppCHLuEf0MDb5P26RwIdDSW0gTNKQADog80rOdo06JUeLCpAU8Kpg0qstpK7oijpbT/dtLy+9FS+e3zsvDyryT/hCul8/FnS/N+5gCz6eMxVv5tIYZyQFE8tAAhfLDN+m4nHXCmY97oS6QotCPOhVdK54OPkza9+wBhEQmXluhpyhCOVIYw7RIuLjR9Xx0Fi3CqZOjQobLXXnvJ448+Jo8/9ph06dJFSkpLpXkLu4zWgKJLDNBx+3UyQMdBgF844+LTtizWByM4EJLx5SbBLu07SCq79ZbmO+wmGV+ig/38/TLr2/ul3ZlPSEcsfaW1NucKtqQBBgVhyoPmEsDL/vQdyX7qBqks6SyZvTtIp2H7S2a79tikWoJ+LjScCtBMH4VSsVN6LZriQCtAYJ1+xhlSVlYmb77+hhw0YoT06QPAWmPCu7f624kBOu3TcebTjF5ZrKpACxTUodKiMYmL4xBk8Z77SiUA2HSHIZLy9Suy4vq/S8E370vnM66QNnvsg7VYxm91aI2RB9JJVCfKwFJwwFS+aoUsfvUJWfXULRjJdsDI9ijpuPueEEcaALhWB2JGkKarwaYylNISk8QAI0hOlK6oEXz0SdCGJWvXKsm8N3y3PyFAJ9qnS4vRdE4UwIrvjBETwcMmA01uUlm5hNu0l9KjT5X0HTCy+/wtqfj+ZZl3zmeSd/510vm4M6VZ7/4a0+ba5OogAis4lELhjF9k4UPXy9ofP5H07feQDgccIW0GDMQOlQrM+2IeD7JRudkPTZfZ+HGnYEs+tpJRA2L4i5igAe1HmIIpKv6xj9eYJiFAp6NOHJAJ4WpWDgSccQpJoeZe+IUaQuBLBQHEEKdMIOTINgOlsvs1krzrcEn95GVZ/dxdsuazu6T9356RjgcfLamtMFKGYQfZCdylmai26x5wTi77s/dk2T0n69xu8wOOk64jjpSm7dqh2Sw2zS5koZ1/Czj31bKsIXRjItiZHcFm0mRdf0WJVZ74fqEJU1Owdq27WxpPEgkFOokUqtaKBwTKxWDNd9UsFXztgqUxb/gICQ3aUVK/wZUNH9ws2f86T/K/fkc6n3W1tN19KL56LqcBeIzJILnmODeVjwUOm9OynGxZ9PxIyX/1Pknq1F7aH3KOdNp7GDZFoJ9WUmxzaNuFaPMAOl5YTrYK/LGV8rV2QrlqoSj39CZNsOTt1rar+jfU26YFndY26hsDiRC2jvMnkqipaKxXwKGiswCpofgIpIC1Ta6gvxdq10lSTjhLZNchkvzhq7jg+nmZP+lTyTv2Cuny1wsks2dfjcw1XTXEvEnIwTwV/PKzLBp5uZRM+0nSt9tTuhx/jmShOYVawujU9MH8TFKGFCBtlacTNDUdPrTyImg63jhV1VB2TTIytnRNZ4WBr1jvfwPoknRVQiVGBFWRSsyr9QMP2aqy6giXo1vOxrPPmDJwB0nr3kvCex2I2zkfkYInRkrRz+9K25P/JZ0PO1ZSWmDvGkywopWwiR7B5nTJ+69JzhNnY/lKpOVh50jXI4+XjHYdJILmlKDj3J0OL+wHW9WtpdJSAHL6gUdK82vUdE23fNCZGlUw8YHRq2o6AogKj3/G0zBaZNGbf8awecQ//bjpsn4alhyGk53nUEYzabr/YZIxaAcp+epjKX79Osn+x3lSiM54x1MulLZ77WcqEJWnoTRtk8pGe1rNxOa0ZOlCNKcPSsHrD+JwtUjni++VjvscgPNEONGG1QNTWOaUhXUm6DYspGgfj+VRTZeDRqW6pmMMTTOb4iaqLbl5dXKCrTPtXPAPrL9SnFr5akddBowmsKMacEYDROmWBm3AuCOYi0rv2E0yTrtAmu6ylxR++Jqsfecpmff9u1Jwxr+k09GnYa4rOMpt+CkDk/PqT6fd6JM3/jtZ/Oh1UvrDT5Kx7/7S9Yx/SBY+Fg8j03AZmlOWx2k2RRUCsdDOzVf4RyGIDwmg46DNK8eAwwKLHOZTRQCYppmZf47Rq5YW/TBIAoLi6NVJz8iwqsKBGDlt4BPJyz9rKGVHCvAoB4WOP44APUwNZO60hzQbsIOs2XM/KXjzv5J7+x1S+NWj0uG8h6U9NGJqy9Ya6cZoch3gwiVFsuyD/8nyB/4GgOFC0fOvkG4nni0Z7TtIeA3WTLkKwTI4OFngqaT0JJmTg4UbgWd5DOjQjUe8DnSWW3non/mnAp1qIjuQIEIseHw4wUF38Ks0AiMIjSvKG+U0NPKYkPrOPiQCUeulYpTb7rATsGFyL1m51/8k/+3rZMlFp0ve0X+RLudcJa133sN0vlFxGhbxNKghIJg35Gnt4vmy8Km7pfB/T0rKNhm4jPEJ6TQCJ7rwQfKKCtOH4HQIcmCBZARFgnFF6Upy0FR+psFlM5wI0LVYP1CgSJnNmkllI8/Tbby2w8igxicFQmm47U2EiJOFs41oCRcjYEPH03kwdrwaejQpfsHVDElIkxomglFuk87dcR/dP2WbhyZL89NOl5JvPpA55w6TOQ/fIWsXzVXtQnCQv6GMxmXzlvvjlzLzskOl8L0n0e8cIX3v/1G6HHuGAj5SXqag1HIG5jENwFAQg0JbbgjDAtJpOM2vlZHOiaLL5sX06RxvM2i6yJ8DdBAcpzmwITNJBWZAEsQSBReFoav2IAVuDWbCOo5qEHQAdJGDnZpEzx4g7Zbb7SwDbn1cuj/wrqSh6V11323yx8VDZMk7L+EOOswj8uOAcZUUTacuLtPkMS4OCBY8/7DMv+ogqZiFs6vn3ST973pZWg7aGXkqQzpoTrXr4TLMxIPAB51FVm8+XPkNvw7MLCjJk8Q+nWq6+AOJZs2aS1Gxm/OrS5lqz7tp5+mC+dSOMebVKFAnt6B/jFtZ+LC87OXwxbxaYpwwgSDq63NaMLL/lpSRiZWLY6QVNhEs++gNWfXk1bL02jOl4LsTpNOpl0ibwUNV8xF4Gt4BOSa9uK8EAPgZpGj+LFn02B2yBqsmKV1Futz6nnTEchb3xTEf9itSQCluDLI0TfNuUzD4CgAPdEfzCwga3EmMG8vVsX06l9fUtFTJW7xKX+O2EI6xHnZiNK8QhmqQCJfBrLRICxSMUyJKCBCdU+vcvQTD0A26g2LAS+szGsS4GE9wv1qTTtgi/rerZJvnJ0hzTMYWv/WWzLt0uMwZeZP2v7RSEKi2TW60OfVkBaZsZl95uKx562VpdtAJ0u/hadIRW7Uc4DQfLsNOs1EGTj5Ele8mI961GAE6/fFfDb2RV21eg3066+0srr2uXo3+I0xjgS5hNJ3p09mBBAusxTa2gsYSaLk/y2IsJ9wqRBdLjAAVpWRkzIbH2JaflQNf1WRwU+M17/Og5Aw9BNe73i25t0A7jf1A2v/1Gulw4JGS0rylplrjKBeVz+yxjBWr82TJ609L7tPX6qaadtfeJd1OOk9SsT/QaU4fcAoqooWZiTap/siVqToesKnTlse+kMH+kdlqOoDOXNgDgi2yeuKRijnA1QVmO7ujNbSdEKDTcuvoFTJQyTlJ0HbuqItijL5ZHgVKlJccrJyqFFJdSOsDKx6P8llwUkMlZzbXU1mtdt5Tsoe/LHmv3iCLzztdCs76q3Q6+QLcwL63akkHHLxoWg6IfFszc7oseuJ2KfrgTfxexEDcHnU3QIvmFDlgGvrhaajAowpmTMnV1yAMTtCcm3Zw2sRFoyyQBfKUhC3rnIqJcJdJHJMG0BWutjuLbRnisNWLlBCg0xKwg85uTOCLZkVpueOigoAy23xU8FYMrknQsOBwcbjmOW5UDFujB7yYN1QoqzyjM5rcC6+XLMztZb/xtKx5/3mZgx8tbnP+HdLpL6dIU2wopXFNroZFBS//8iNZ+uDpUrmoWJofd6r0uPAmyezVT3kZdyzgTGpECyPjw9rObQh4mjLi5hOl2ADGbfNMGTrtGEKfTkrx7o9QqxY8DZsHeO41grC6jGhjbUgrYUBnKhbqn0KlHJwMg6UFnSJ2wHJeSsOLio/BrRwNYKFFGJeGdUwmJNkMqw1gyPGfiEy5NH8hnddrue1OsnzICDS5t+Gcxr9k9WjsVv6/kdJ+nxGS0sw0uTwwtPi1J2XVEzfi915x9/Xl90v3U85XzWmab2YiTvrMs2acBWKWSLBP4zQvyhPr4XMqj2NhRBy9Cs5JRLDJM55JS0+XEmzybKwNnEwzQUAHqfqajhKNUwmk0UuHPnCwOa6BTemxFUnQkOYqjKVnePyZaCyoSF+XsfHqKDc9QzofdbJk7bqXLHsPJ7Beu1EWX3Ki5B1+jHQ9/3pcbp1qNlp+9Ymk7TBAul72sLQbdpDG7prddSVl/JBh5ln/THeBYPX96OW/W7LSom7tD9ogOv0C8IcDxxDJ6T7kJgBdBXagxIszEGNcZ22BmhigY8UDdLyYyS34x2LGLyWFRwD5BOeoTgGjVhbxGWsoZI1F41NO+4jljP/uj3LhndGlh/S56HrJH3qQLMUZjeKP3pK5M95Drxy7cJdVSosTz5ce/3etNO1uml5qMH+wED96UJExC5SAA04QWdRYoLl32i6co5kACARNx3LriTAzQo1NnvvpyL4hoOMm0NqY2nHVJqb68lQZSFSNjDLmn3uq0z2MB94oafcSBaWC11UCOZRg+XgPih/GRgGr1oYViD9qLWreLKzlDvz3M9Ltgdck1HJH0LOk3UX3Sr8bRirgXD+PH03tjMs47EBf1wecAszxIEYHMrVBZzrOzQThpqYLAVc8EVYlTpuhDGxt4rQJtZYaF6f1r8liP3DihAl6uKcmHkdPHNDxnATrjldm2dw5lc9XipYy1D/rH7SMX6ACYjxdnEGy716np89Vo8NpLR4JTM5sIe2GH4gJZtygvnSltNxxMO4jgRsd99jBQo0RBj1Y6cSP0uxwQIvpykp/61YbbjJrOEd3EZrBAY8hRrg1ygHLecPmlAmDluttoEbuAe9qTgfO+fPny+6DB8tKXMJDsy5NmRjNKzKpFULQQcIx+kcLEQSgEhjG/rl3ZzsMxdrO37d5T6r5b2witx7GgS/M7fLcCY1PmmdO1dSy6fGTV9Dgjbix2KkCJJ+ReY4yBXHHEagzdOqeQ3Zj9BgitjeBGFtiNpFhjLYd6Fx4ZxNkrAtXH65J3X777aUgP19atDQDKOfvwgXthNB0mkFWCkFnBVVdHMy2FREsJ+poYdhQ8l+0jvQl8G5DB4MEoqzmG+Wro4uHx3U3BxfWfcTUMRKVg36FCIhYrFyCAKvqtvFrMUyqKldtlg34GAdBEkpp5R9DjM2VAV0kLugY/g2ci83Ly9NgpTiMzT+el+U1YwWYVK7NBtDE03SUDwQXhYCDUlA8ZDAAU6pjVht02jVoraCXuoPRNpCbGk+Xm4CZeE1YrZJh5igLH2wuFD1gLF3BaDBFognj/INhNRg+ZQUdfqmbxxCD/gwDo5oL9ArbvJJGPgKYf3PmzJYlSxZLEww4CDaC7tNRn8jQ4cPkyCOPlK74iYL1mYQBHc8xqKaD4KxYNe9VsUPpokJjShUPllEW46tC84lGgP5rtRijPhvkYqZ5awFA5+Fahw0yVYBkXwiSakChNEi3qcTlMSzkSYKcQ8k8+4oD17wbBpPBwThVE4Kd0yY0BBxpbG7XrFkj7du3l1122UW23W477b9999138vcLL8QNAacrf20eCdG8MqPap8NudTavQdgpwPCgTfhUNwGaE7zl9H18ByMJvtjY4pCqp1N7igKcW4gIuuCos/ZRWE5XINoEr+nx+iAJAMxpvNiiaEProqFkOXrFMUSvrAi7TbA0EWMUdARZAHRkGT9unPDSRIIuo2mGjP1prNxy081yxplnAqA46I6BEvOg+YiJM/Y1MUCnmgEaDHJ1fbp42GDmqwo1+qb8eI0Nx61osSbKE6vxYjk38J1NGDU3D8rHGSHWLlZWIDj1gUIocHz0WDpjMjQtJgDucxAA/hup+LOeIRxs98oK8QvwWISNMQRdMj6YSgs6uqnhRn8+WnbeeWdp2aqV3Hf3vVKGsNf/6wYNfe5558kC3GfHj602JjFAh5xqJSno4mRbheUK5GwLQH2N0izVgtPQfV8IxXfbZEghrZbyipO56iQVPipLm9cNBZ2CDXFr2S1aSLNOA0ZTWl/DaCHIYJh0tOrebHyqhXHIXMryoOmioHOAIehSMakdPHD9x4w/pFVWK51Oof+Lr7ws/fv1k23w99WXX8rnn30m3bp1qy6IGigJ1Kezo1dfqtEc1wgIiyA2OhS/wieAqoDTAMtG6erTNlY2bDS9ert0IAHRcvRa3+YVhTBNlo82gykKxRXEZdi9O1bS6bbvjIcy4aK/V74EB67Rp4sxBFUK5uqCV0sUFRfhOlkDlRR8TNv16+9fnrj/AQdUicGBtwox5iVBNB1EweZIBRTs0SG3lC0zDZsC0zff7WjqUfVBZg3gO3z/+IJRZp+nXg4CAuXhJVS8uKZeRoGE+KrIBi+W7gMyNvsOgJq4y4OxkzDI8dCdc6f8o80wRIa8p6eZ9VeX7zatW8snH3+sr9zOfu+DD0grNLOcs+OAw02dFK0p0s0CLlxNdmJoOghMBxKQievTMcOUY0gvRoxmn0KJlW/U14Qx70b/qTsYgICwRBeXo1iPels6LQGNgGuQzdmLOsdIUHHgQBN0W6w5OvxYHMWXA5niSh8mrPJGH1pm5E331Nl+mwLaCoFrs00y8BMJzg9B+w8YIB06dpQXX3xRenTvLt9//z3uWozIqtxcnbMrWcsJcE9PkZ166qnSu08f1c5MK55JDNAxZ9U0HTPsMm2Bpq8UqKEbKtwonA9FeLuyutCM3rmr2K5uyNCQhhlgedB14uEaGpdu7ZKx3A5IigqXWdhKBw9tx+O7AzQkZjShTdWG04lrZCvuOQnkPQO3ObkpE45K07Hz5N6R98t1/7wW52KbCi9M3H233fRgtg480CTzQ+Ogg380NQGOfgkDOnPiCZnVL9z2PSj7arXliFU9WM8KPEeG7BWKpMPNeJwXC06SEoJE0hrA6OQwQYfOiwOd/yXUKn7NHRFj/lg4BYylaxyOJ16Ehp8cLJ4GtWx8d9NTNV0twUt0HOgIKgK3Q4cO8syzz2LVIV9WrVol7fG+oSZBQAdRoPOtQqqpD0QWHzbRfp8KMab0SrMeKnC6aWC7ajMgBY0EgIPv9TYuDv3yATr855nVuhrVTg4pzJ91V6O7iB0v37WAfJjCmv4a3pVOMqSoQALJDSRcvhkehvNwFfiJLBqm6YCXhOW91m3a6B/p69JmGriGR4IMJCALVlRQYLEocELTgkBKMYJSoVoa7ySuYihopanui3oxGvpViyzKUjeXSVfTYjOD/76mq1tE4GaB8ccoq5Q9GFFwLo50E0bB6cIrIG0kFpyq6dBldAOJWGFye1OFPYztgEU7dsBRJSc27iCtJnfCgI6ajnJi86pDgBoEbarVFocvVQjBYgJKjC/gr+x4GKAFeRvYzSkTv3nltEQNhVlXstwBw3BuQBGsVHXbOOl2fjUmE+WlbKm5NGqn6Ww+DFip6ZpWGUi4bLqP021nIt2FUVC6fLgANdgJAzpV+aYUflYVJHij7Z5VXeoR83CisUEgbxPesPlyaVANVy0LGLlCzSFhbcL8RGP41vlKoDACMtmRrMbjAASyOm3pXBrWW/0cjVE4OuJ0zWtNfTreUef6dAxK44D27bffyvvvv680DjIIttmzZ+kOk9oCL2FAh89PBeNPmVhZqkWA0GFpWuLgA/T42ks9NFy1oMEK8Ss3GOmGu5kXHppmtDoBWyWt2sYLlDAci6DhLWrW6bZxV+Mh3YZnfL6mM4v6LkdOa7F5DU4O01/LBJsDilm4/oImOlJNkn9ee40U4sdOagO8BBlIRAVBAUMu+seCWVHRCRp9jKHb8bnlHvooOGkbNmMzEsds6UoA3fDR0bDfH39Mj5Gb32f1E62dg6BhnvWPD0ZEm06TY+NJgqXTFQQbvaxxYCIvQ+uUCft0MZfoOH7eUVdgT/k7GsFEbTcAc3YnnXwy5uxekK5Y+po6Zar88OMPugxW21vZEwZ0fqXXNHpVcdkKcJKArWL0K0IJWkfKDt9olZhAPnBV+paG8K4qDaWeT8Znl428StyFZz+kWsfqg8fk3gcN6erHmKIl8/0DCUR9IY5gMPDwtyJY4OhAIhAQTp59daf8nYYjB/uC3OL0ww8/yFlnnS3HHscfKha55OJLZP/999dItKzB+lBq1UfCgM6p/KhQmVGCwQGCYqSw8O4KZWRnSgS3+qulL4ZOKsOoLwOY6jDvyuzzNaSDN7fT6JVcJsnaR8/yaRgX0Nkm+w53+kn5XkaLmWBwg0nBGPDXd8qCzSvPSdgb2X152hzyYA5/FyxoHJi4O3jihInYyLlEOnfurM3wBBzImTRpku6zi40rGIdzN2yb4mLdENv16XRrRtUIKE4HGtq+8QXqU6K4UxLD2RB+QFAcaK2f7xWIpl5OVixBh/zxh+CCWqlW8RJVminYijC8qA0gObofUVQICiqfHsdBVvzpMUTc7B9ZS2BFw7sQPJyzBuuoQeNkxps6//GPS/W3w0gj79577y1v4XIhakAaN+gIhg+6N72mY5khSJ1iQD/D9ek0kxQw/fwcVxWQDyj6u3jAbfhtKBe+alDLAzhHI/dTqb8jCjrefu5jqNYRI7MKMpaLGTeZ12eQXsVt5BQEXmznQiXDKSl+FAAdf+zEZK6qENi8FmNnidNuwWwTdL169fb9HM9xxx0nHbE+S+MAGgwXdG960PlosUrXCZKCYU4paXXwUVU47l27KOSHt6keBuQX7TjMO5/kccYIJ0BwHg1gRzUdd3IGc1W7yH2sMXucq3NyYXDntraygMeAUhngdmla7WgjJJV9uhAUsTavpMeIgGutJSU4Q4GBg079MMqACYLKuXfffXflcCAMsFdzJlDzipJbTcdc+nKgo8pLoAyB/pmh+ozRIPCgoCkcC2M/Av89Gsz3q68jhGaHCUcvqqlDjEFQqdtm0NFdVCSDFtVuBBATJd2IjU53k5O6wc8BQQg/dUrQRcOS0Ri9WgIDhuARRudXk80mtTaAY/gE0HSmGK55pRCDCy7x8ECa02px/asQfWjZWoh6aiUwrioQNfnZ4CcjRRKhFPTUdT8dtVRdY2MA/KGQJijdJMHWP+uN18AGdZMI/Wl8fvOqT/VilwIlTmluzuQ6fgahUGG44E9NGQ+QyhDnoasccejxSAmj6dzo1UyEVs8qxcEqsHJRmRoRmaeGgNN/cw5nuyjdO2w63avzrr9tKt01rzgIimaKTSyNBYR5Wc8TvMElMILDz6yJh8CoHqVlMizRNBFeIQybNzfpD9PhCGE8YHFymKfG4vmtJ9O18t7koPNlY0evTtAKCIswX9YOcbZoqqF8z3jlje/JcNwc6kzU5Sgbbrvy6O/LUsmFK6pen7++qAku/jmjbuSQpACZL1r+arwufJA56iaQzDHENP1JA/9+lUDkHCykpcMfTWZjmE0OOr9Q/oJ/VEDGz0JCraif/W5tcMOjXTwFpg1DXwThm/uzAXyNaVkcucFsbV5ZZ7zxkn+1Ncw/i+mKqqByjSiI+h6wGa8DnoazAYPumLRNnw5NaOkaAM8eQwS/37ziILWbCDbR2zhj4tnQ14QBnevTuSkTJwAtmGLIwcbYSoKnsdnswuWIjk6Sozk7KKl4tKB/Pdw6kFDQYUWiLqAjgJgv2r6bGWHFqwdfjHFgo5/vhlc8d5AGFj37WlqgP7luY/MtypLb1ctwer8xTMKADp+WdryDAvMxwXMSrvQB4TlawFe5DN35uoC0q9NisBpk3jC3zZ8/kEDzGndbeA2xm34aAQZDyzqNXBzdER0TbZoa6D4ZDuYPYkjCBT+R0tyopjMR6FNBVxmu1bVfgWC1diYM6HQgAc3gBhKUky+rYHGAkurQCTLEusHv1J0GxIO2WtYRG6QB3rVPx1YVP8hSJ03HtBW4BIeTgpVE4INTNj58aRieYOffuFHGKuHQKjBqrg2XLsbOZqPNbAomRsgrgsFPGaZNGsMkDOjiaTq/wMQGjA8R57D0oJ8hBZ8aFGFBo7BhGV9Db6ynTqpCurrgj31ndTLMJIGiYDH59sP7AHL+8CFi+BfXwIMF9sMZJj37ikNc/IkqY6IRuI+0vMz5WZYGshIGdCGe10Pd+H06FJCycgKIV176VzUxFNssx1At8GKpVWOq75vmGzde4nqkumk6BzYFHsIHp01cppTHviiYLGAcsFwcPj8dKK+jw8mPIgIlF3a7h6OYU/kkYWBXbv2C2tNFWR87AUBnSxvs04FESBhYcJwKt3nxy0rNpSFVdTlO39uANSagH0dAwC6VaMiGcelFNdxoUonlpLpqOgcOBDeltBl2oGK51B1DZ9aVboXll5MOx4s44eS0ieCC9Yg9gMOgURPCHtRkXBdWdZNn1L9+rk0POisL7dNR00E4Pji0bE6A1gbN9eqc7QrhOGj7WAxWlJUVD+4oj8aFDFRN0HLVz3Lbh7wwruSyk8M6SKhttA5UlI8rA8PSrTKjbf+UrERywDg3/fnuJEM3DcoPTRbvN8Ko1fiXil0y5fYk2xao6YwYtE9HJzdxVhMUhKadassbsKqL02LIVY5liMIspgosAANRNohT58JU0xXUTdMx3xSAzbeKghSlM2vw8N3kdBzKRAZLMXQNZ/ldHPpBcjcEvtbYI5LsFnA/HSeI3XZ02i6sJlDPR2KtvarEzCy4E6WRPd/4deLJR8C4NwMqsjmKET7pvl8gnDoDvLFe9X2npuNODq8SW4T8ZbBaxsriOgFEHaBZDxTRebO0BJ6x+WJ8HKtJETRLdyFVjgSdu4EAsghjmuTXX6fpT2+uWpUr48aPlzW4NZ03MvXv31+BFyt/E3/dngkDOqfp3JSJKYY2tipQA6Xo07hiCluFCKj5oHJVZEDrxwJylSAx0dXnlfcO81oJXfR3t3EyG+tN0OZVBxDObW1myAcP3SQYE9RElKHx4jPA5Jhhq2x4Ltc1oaCxH/fF6C/kmmv/KYP6D5C338NvYcD8Nv03tU1c6y2A5a3Zct2hmjk2ko/2MZCWO/fqABOviOsQpc1tTKiYV1ckxWQNfo5nQ22ODlXToS8eXd+sRWyKETyYOa59EmRaYPVABKD7wAO4/O4IvHx61B0snn7QNhoOdLxA8+pAe/yJJ0ibJs30nEQzTCBfcvHFMmDgAM0466ghTMPE0hA5gXQ4a6KCtvGpwPgIoCMqROMyXnD7HqYxVbofD7VegAXMNjQjt1wNZNnodJ6O7QgGR3UCHYIodhyAnM3sGQ+6GKlaJjkHSNjgcQBSNn3Q3/A4HcgpERbdXS3hPnI2paedf7ZMZTOL1RTeL8z+aTBOTbgej4QBnV6gk4mS4MtVQdrKi1c2BVBgYGFYqweoAjTK3GfBSxCV8RKpJ42Tr6HUlqhURFSn3RoGHA4kJsuOhrhiQKg+/sMvoBY1iNHYVlZBhtp3Awl+htxVwkHEUUfjx46t2Q23M9E0JOgSpk+nQsC+R52XghC1KbDAiIrSSsJaFJTTWc4nFABjFGWMELHE2c5UU9wuvrraLj/82XJJwQ95RFbXTdMFkOK0khm5G82mZQIP8+0oDqC+zaLGoowFYdwUBZwqbzj82zjhdnnfe6+9ZcQBB+pFObybjobarqFMwoCOA4lQaxQc50TD6ITzutEQRn0UkBNHNeVkPH1Z6CuBFUP3CY5ubffqR9CAjhA65aFk/sYl6rkuu0w0DwSHAUjUdpkDHQWMq3no5YcjPwm0rK0fnnFrywIcuYEE2QhExstLEUcccrD268zPNnHutOGklTigw6mpilkimdmLpee4byVn5z2ksnkrSVMhoub4uwzWxC2+I9JWd5Dgww5e+Oc0Hlgcl4u7oewQf6YpJUPrvdZTJlpWCxAHGGbIgUZt+lvg4N1xRx0agA9rLEcwbpC0TweRRvRnpMhTVRKHH3GE8DrXxjDRmmyM2GsRp/uCmm8zSFqPvEkKXrhN2s/7WrL+OEJyhxwiBQN3EC+VhzSpMgxKTONSVUj6hq+xKhWiNEGq5CSWp4pnA73wWgkeftE20C2D1SphAMDixAeb5skR8aIAsmxV1mYtj1pBtymUakfKCF2QSlwpkZSZgd99xdlXypbLYjCuPnh9hNs57Ggmlvo/G66h3tC8EBUQYlpWG9nmHzdJ3+d/ktQ9T5WkLz6WTi9dLT3feUEyly6UCE5XeZyGAK+rO9r65wg2D1FajIfLozLgBSAOVKXzbRBbz0gAdMREdO21hvzEpmhBZchVjxZGWQM5Jz+NhoPbJeNYQCfgdMoD9srspVKwKl+8OSWSjIur3RypiST6bMh+XDTWRDkNZoHHry1rl72kRb9tJeeAY/Az5f+RtLeek86zJkrxkCOlcPdhEmnXSZLxZepAwy+Jk7IlMD4Yn6rv/ptjAkMUwJbYYBZBx9252qejJqmF0cYyABSgSP8rmFx4AssZ6zb9u+p0E87Qk9FPLsPh6pWLFsia5YtFlsyQjrf/V7ocezpig2wYl5Wbi76x7E3evLJgFJoKjgXHX3KzFtLp0OMkC/267FFvSt4rV0rTZ6dJxvQDpXjfv0jJDruJ1xwjQ/QDo7rKgcrZRmR8U4p7wNZ+XRW64W3Ip87TcQTLItVpIGFAopmmPJwJuoP6uQrdMcN2FxEhCl7bWpS7UnLmz5PSRd9KWpt+0vXhL6Tt0ANNAMaxkQDHBDc56HgPGueGqvUbIIgmHbtKr3OvkNZ7HyDZbz8na959WJr/9qU0HX66rN33cAlvsy36e2kS4uV84FdcoVDONhK1T8oVnQmHPUPlW1zuKkE39EWXwpBurQcSLiFtk/nCvCECZ4IAC7qtv3I6OuVhJ3VzFy6QvPnzpXLBeGm+7+nS45JbpWm3XiYU+QE49+E3VpPqikB7k4GOhSTQZvw+Q6ZMmSz98JM/TXHtaBZ+KIM/lsEDv7zohablwB2lJX6SPGf4YbL81ZES/uBlaT7lZak45DqpHHKgeF26g4vjf9eMGV3WeHDSbK3zoR8R57aIhFo2r9Ty+seYtSx8p5sPa+K5XTjnBzsJH3JZ4WrJmfmHFC7AtED2DGl/wUjp9te/SXJGJqKHrCzY9EIduN2HzwFEY4Jvk4HOFXC77beTL/H7Unvh5h+afr36yIBBA2XgoEGy6+67yWGHHabbbNjfa7/PwZK10+6SPfpDyX3hIkl+7i5J/flTCR92tnh7DBNp1RZzexAmKgxiV6Eq8PCw+LU156zGhCUq0Y4IowMJl+46bAccsgTdvsYLADOWR/lD2pyuyVkuK7CUVbJgjKQ0TZNuIz/Hz7yP0IT501G63w9vrAcqgHz8cDB/En3ZsmUy4uCD9bcjlLkRHqiZTWectrv8isvl33fcqRnJbNFMJuH+s7vvvUeWLF4sPG3uVD+FldqytXQ/4SwZ8Ngv0vL8myQ8e6okPfIPSXnkVpHJY6FV0M/DzwwpnGylUe85QyGbfzUB0XHW00aSbF6ZhTo1r8yqy7e6nfaO0k2kAe2nXqY55QeXO3uWLBk/Vkp++Vqa7XKy9H90egBwbGGS9F655cuXyzdjvpHbbrlVTjzhBNkNl+Dwl3F4gQ5l3lhmk2k6Fsh9ZbQvufQSmTdvnjzz3LMyfOhQWYovdeDAgb6aN0JALUAYFEfTHn1lm0tvlIIDjpClLz0sa995RZJnfCCRfS6S8OEnSkrv/ogfc0/cy6YCZA0GjKo+VECA1JBOBTc1HUFn5+nWmxbz6dc1B1cmR6bEwdwxJlIdAwZfaE7Li9dI9sSfpXD2bxKZj+b08gek60lnS0ozrAHbJp4a7rfp0+WWm2+WxYsWy/iJE/yIX3zhBRk8eDDSNV0f36OBHZtU07EsrBz2IZo1by633n6bAu47XK537z33yGuvvirnnXOOLFiwQPmU19aE/rogRoetdthd+t/yqHR74l1J6rirVD7zqFTceZ6Uvv2CRPJyJCkdE7TsUFuhN7D8ao6OoMa8InFRt7QJJP4ZYBmLkUSTCoKNyEzGT2UWrciWhWO+kILJb0tSeL70fGSU9DwXLYAFnDan+qGJ9OrVS3r37qOAGzZkqLTFTMBfjjwK17keF02kEV2bHHQsGzutBB6vE330scfkxOOOl4svuUSefOopGb7vvrIHViUefugh/Xkg8hJ8ij08WKEpmGLpePAxMmDk+9LutgckUjhbyv5zrRTffYUUfz1Kfzo8GVclMJwJaKo02Ow2uIyRlru1AD/7XMvoLbJM4UwYddvgdDsWlFv37KFIK6dPk0WjR0nxxC8kc6cTpN8jk6X9fochkCmv67+5JpMXWbdr304j5cpE7prVcuttt0qzZs20HlRONsnGsBICdCwYwUR5brf99vI0mlj2K/gjGmeccYZMmfOHAm7I7oPl448+0suWdXRFEFkgUaBNOnWVnudcJv0enSItzr1MKsZ+LmuuP1XyHrld1v7ys4IuCf09Ak8rAMEby2i/0dd0tQSdAxjzxXk2BZkBTgBt6peMqaJKbCVf8v03suyL96Ry9nhp/393Sf/bnpRmfQYiKPuCiAPyYVn5R5llZ2fLySeeJCtXrpT33n1PxmJL+mOPPio77rSTz9NYMvHjRWYS1kD7QZHhaj5rpv/6q3fc0cd4xx1zjDdxwgRHVh7lC/Biy4634ptPvWkXHOWN7yXexCHizXjsLm/F3Bne2nClVwZe/Hoz4ojG70dYL4eJL1xa4s244XxvXE/xFr72lIlxPUnhvIIXLl7thQtyvHDOQq9y6UyvcsE0r3zWBK/8tx+98qljvPJJo73KiZ95+e885k2/4AhvPMo16RDxln/+np/rSDjsu3HNvu/+6cef+F17zzz9NLqZhv7B++97eatWKU9Q1n6gRnAk3wLjIzBBHCinaiWqedOUUlaiv7x3wkknShv8KNqBw4dLGc5s9u3bV3/wlnyoU1sChEd/L7NnX2kz/FCRHtvI2rkTpOTN96X49y8l0rSdZHTsLOlNuWuUmgBNFTVmgxnEiVH0qh9GS9kvE6XZvodq31P7ZzWkof00DnpwOEZveUJ4nIRWN0e/XNXgAS5OhOdOmyyLP3hNSqZ9I5m7HSm9b3lXWg8ebmKm7KDRaAAi1W789Zvnn3tejj7maJk0cZIcfsThvly5sM8ZApqGlYFGGfeRMM1rMHexhec7/xwYDzzoIMnFlfO9+/SWHj17CL5cKcSPbVTr76ECUrA9qttJ58qAR76X1lfeJNAesuLKv8rcG/8mqyZ8rxXrFsKRQDAbG+g24NU8c/RKCbtT9OuKUXVQNH2WVQ0tgCcZGx4qsXbKvtvi/z0sFTMnSttz7pD+/35BmmOt2vCD2cqJwbQ5xbzbGaedJj/9+KOszMmRXXbdRXmdLP10TGob5ZmQoKup5A6M/II52j0bI9vFmMtbuHChtMTPe3/22WeYIQmrsCl8Nag8CrZp9z7S91LsYnlinGQeeYqs/ehdmXfxcJl13w1SPB8z9uS3Feb3n2rKSG3oiEsvqYGEa/plmirR2OxG0waBeQdTMm87X7pI5r38lOSOekiSItnS/Z73pM+F1+q8JQdTRjbRD5PR/YhZgM5dushh2BvHqai27dr5AwUnS2dXyUtjv6BCNkvD/kewDzJ16lTvlJNP9g4/5FBv2i+/+GXy+QL9vcqi1d7yLz7wppy0qzc2C32iIzp5C156zCvLWxkIF+0L+cQ6ONinnPnvK7xx/cSb++idCLnuDp3ms6zECxfle+H8bK9y+XwvjD5dGH265W89jrzu7o3bUbxpfzvEK5xRtXwuW66fhvVs78EHHiBePcrFGefv3jeVnZB9utp8aPxC+QfBqc3fMDjyqKNEfcu3AAANbElEQVSkTds2cj5+QmhZ9jIcnRsoLVq0UH+/vwd+zt01w+Rxq6Ho7/XpKcXj35LCF0dJYfZ0zDq3lMxuPaClUk02wI8IapOlKjzcgJA39hspmfqjNN11uOlzrS8e7ceh/8YNlljNCGMqY8lH78jy/90jlXPnSNtzb5HeV/wbi/W9TbmRopMBE2dzyl+yOePU0/QM60cY6ffubXidP+1NbjYV2teXrtNivqZaT4DgV4x1RA/TAF4WNrs/+8wz3urVq/3QyqdaMqrJVv8+xZt55xXeeBxiH9cXo9xbLvbyf/nZD6N5CWhK32NdDoyQZ997nTcOcc6+/wYoumh68YNFvHBpsRcuzPO8olXeminfeb9fc7o3Dru4Jh4k3rKP3/QwmNCgNY1Ov/ryK9Vur7z8sj86xSDCbxFYjqCc4uej8an8YhLWOODVNoOxQp0/f7532aWXeoN33sX78osvcCGmrTQFHXRfAEhsDnMwxfLrRUd7Y9uKN2FP8eY/fb+3dskCP/lgZfvEmhwA2eyR//LGDRBv1t3X+ICpkZ15w5RJpLjAW/nFu96Uv+7pjcN027S/HewV/DopGiyQZwegtWvXeg+MHOm1S830fgk0p9FALOq6m/cgb2O7ExJ0+N1Qb9q0aVp2ujGRuV45uAogI8EVfMcPpnn7DhvunXvOOd706dP9uFgR5i+qhcpX53mLXn/Gm3xsf+3vTT6mv2qZisL8QLgov0+MdQB0cx66RUFHLeq0VCwb3x0gKgtyvYUv/9f7GXNv49F/m3XPtV5Z7nINojwWOI6fHhhEecf+5Wjv0osv9vBjccrLB3kWLVrkTZ402Zvx++9KLy4u9saOHeuVlpb6fJvCkVCgc8LEXJL39VdfqRBPPP4Er3e37t4br78RVz4uTDzPIPBw15r3/nvvafODHS1e9rJlfhDyMR5ceerTihfORbP4L+9naLxxXcT79dITvFUTf/SoEdUQABYEfqAqjog397+3q7b649ZLMG1XUcXXj8NS1y5d4M246QJvHGY/Jh4g3pIPXsPXY8IENWywTGO+HqPlef3116vEPXfuXO+qK670br35Zu+TTz7xfsUHTNpJkOWneKdZl9yqRNYILwkFOifQb8aM8ebOmePN/GOmChUdX69npy5oOsyozfE5wVGzcWb93LPO1i9+9OjRXllZmYrLgCnatHD2/b+PPKLxYkOBx6/fGY1PwWf50YfKmzLe++2q07xxfcT7GStFM/9zjVc09w8XxFReXPBFvHmP36WgI5hiQRcEOOYLvSmn7OqN2068X87ezyuYNjEQf/RDcOUuQXN6153/5tk477fffvN56aDcOjVt7o0fN86nU7s9+cQT3ujPR3tPPP64T3eOWBk5emPZCTlPV44Z9JKSEunXv5+MGTNGIFh5+InHsclwnj/wgkB05MZNh+ivyXTw/P3CC+Svp54qWC6Ta66+WtDXUR4GIj+EqzuTL8KlMHPmzJHxWHcc2LOPfP/ddxqvjgRtCuTnxtGsnQZjF8tj0uOx9yS1306Sh90vMy/dSxa98oSU5+ea+HUUHdj3ZmLjNUhIGP+xJR8ZMDHDBlIRDmvNGKUueeNZmXfVMCmfOkmyTrtG+t/9qrTcflfNL8Monw3L0elC7LgZuufeevN5Pn57dRA2u7Jcztx3773y7FtvyOA99tDyo68nn3w8Sg488EA5aMRBuiF21KhRyu7CuZkAF0ej242F5g2J133JX0BTvfYqmpeA+d9rr2n/hCQIy28eODK95+67vX9ccomXn4+RnzWjP//ce+Ix81WT35lgWNLGQSMcOuJg7/RTT/X++COqwZgX5bVrlOQtXb5U5/MmoM81tgM6+eeNwHzfhx7uA6G3mqAGm//cg9qn++2fZ/vNsstLyfIl3h+3X+aNh/ZkfEvefdmPp6bm9NNPP1UN/R66Cc64fPI9NzfXI8yxqO/Nnj3b22fIUOV/A83vmK+/9h564EEPGzc9di9mzZrlotDBx+TJk/33xnbwi0oY4ypkxYoV3u4YcULLeRxIsC/24MgHquXT8T/+2GPehx986N1+623eo4/81x94vP3WW96v2CRA43hdJA7gfOfo76033/Q6tszy/n3nnR7Td8ZVajA8p1j+uPNKnfgdj8nfGTdfiCmWwAaEsAH5gpf+q1Mm06860wuXRTvveegbshkd1wPN6Vn7efmTx7rkkM/qzWlRUZGWbceB21ZpTl2e8AlqeLQO+Fhf9c447XTvqSef1AEEBxM0HDxc+H9/9y78+wXerbfcgkn0Q7xixEsz8v77veuuvU7dG+ORUKBjgZ0gJ06c6A3ba2/v8EMP826+8SavIN+MHp2/A83UKVO8Rx56WGXFrxdNg3cmhE5tMH/+fG91gZmjc+FiheriIZ1gu/s///G6te/gsXNOMDrjwOcWFqjdcr79zEyxYFVjwlDx5j1xj7d28TwXBCPRxxR0v/7jFKVxF8mSt1/wJuyLwQnm72b++0qvJHux8aM2tho5mNdZM2d6w/ce4t1w/fUe1peV18+Ln1LUwf7wA/ePVNBFqZ73OTQ/ZXPRBRd6uZgNePftd7znn3tOWTiX5/rAwTCN5U440AULSkEEJ3aDlUE+Cv/aa67x0M/xg3FK5OabbvK+HfONd/9996Pz/Dma3aqA9Zmtg/EGwTcTFX32mWd6I/Y/0Pvh+x98dvKZv6g2Qr/OW/TGs97k4wZ6Y9MF9iBv6YevY4tSobfknZe9cW0w8r3qbK8YYJz9wM261WnCfuItRhin/WpqTj8ZNUqB8j4GSc4E8+lozmbeHHhefull7/X/RUe1M2bM8A49+GAPC/+O3VuE6RZq0Y1tEhZ0FGDQBN+d4MeNHee9+sorPhu/WBp+1aswSuUc1sknnqirEs7PZ47jMICKpvvdd9952/brr9MPGHj4IZi+8sJ2pmgRQMUpFvb3cMLvt6vP9Gbceqk34aCW3pRTh3lTz9zXG7cN1kJP28tbNSEK5DBGyDTBtNmluA1NYM+OnbzZgb5XUAYu3Xg053fjDTd4v9s5OvK5yXH6OxnSva446N/QJmFB5woaKxD3zqmOyy65FB3jbGVlJ/qKyy/37rj9dl0CY2caIzntUMcK3MVdk+3SoD/7SQQ2m6aHHnzQW4V0nCFf0Zo17hW1F/byJo/zfrvyVG8cljwnHJjlTT5xsDfp2J298RiQsu9Xssz0sYJpBAEwE4OZvt16eLffdpuvhYL+LrFgeNKC7869HDK49KKL/L6bC+tsx+feN5ad8KCLFYQT1O+Yn8LWdd97+q/TFRgEx3X/vNbjBPPjdvTqM9XREaxsjvr+c9ddmgb7ixXl5do5P/fsczw2xzRhq50ri9d42Z9hKQtzbxOP2dGbeGg7b+GrT2Jt1fQRXbzUxk4TMfwH73+g8X+GUaozjte903YyoDvYPAbpLtwPP/wArXlrVLPFtCCMY2ObzQ50TkDsuwSbTAqc23h+nfar99orr3rHH3ushzk8ZXcV4MLWxWa8wcokSE475a/emaefoZqUID/q8CO0c854w3Z9l+5iNLkTDw5hgPEfvqoJ9t/Y4e/aup2Clpptt5129oLNeDBdP7wFDTU9R51nnXEmVh5u8RbbUWq8MBMnTKw2EHPxbQp7swXduoTFPh2bQppgP2ZdYdbnFws+TrEQcDijq/YVl13ulUP70QSBVbx4vldeYM4gAL2+xuG8GMPvsO12arMr4FZH1vWROFBx9wzD33TjjR4HCfffd5+3MsesUTue9ZVpU/kn5IoEhLlBBsLWcLwi4cSTTlK3+9WXDYowEIiz9jSoKLV5qorm92nTZecdd5SRDz4gTz7xpNJ4RsHxNe3aU3f30oMhuaqwBlvtb7npJmmWnKYrJPTr3r273uXCMpAnnmGcLh/4mJQFuwqF5xz2239/effdd+IF0xULswc5rvfGJ24qtDdWutQ2f8wwKwuclXcz724CtT7pOg3CaZzH/vuod/WVV3knHHe816d7D9U6qD3vpRdfrJoEm0PbJDoPp6U6ZLX2wx1+6KG6kkAel47jD9I4QMIJfeUZP268l5OTo2zz5s3zTj7hRF/bBsMmmnuTXivRGJ8YL2buP6C/Rv3SCy/qDtxbbr0V+qDuu39j8+e0DHcjX3DRhXoeA4MHyVmxQhYuWiQrcDfIlMmTBTs6pE8f7BAIaCanwSZNmiTnnnee9O3ZS/Y74ACskQ6WXXFtPq/QSMNZCBqXTjB9R+NJON4/wjRGjBgh6ThEjr6tfPThR3oGguVPdINd1ba9SPSc1iF/rrLRR9IK5BVkG9Ow6eOde864/HADAna44BRbH9lzzz2FW+yDfI6/JtvFQ/8JP/8s77z9jrTGtWoYPUvuyhx59PHHpSt+fCTIV1Ncm5K+RYJuYwuUlewq2mmkeHkgGMkX1EYubE39uOrxsEU2WhtdCT2pTy3avn17/7aldeWhenwbn7JFg44VSpNolUCQME/1yZcDeRAy8WhB/0Rxb9GgSxQhN2Y+3IfFNOoD4sbMY2zc0Y5HrM/W981CApsL0ILCjD8hFOTY6t4qgQaWwFbQNbBAt0a3fglsBd36ZbSVo4El8P+9+7CwZEjkwAAAAABJRU5ErkJggg==)
ক) ট্যাংকটির আয়তন কে গাণিতিক সূত্র বা নীতির মাধ্যমে প্রকাশ করো।
খ) x এর বিভিন্ন মানের জন্য নিচের ছকটি পূরণ করো।
গ) ‘খ’ থেকে প্রাপ্ত ছক ব্যবহার করে লেখচিত্র অঙ্কন করো।
ঘ) ট্যাংকটির উচ্চতা কত হলে এর আয়তন ১৫ ঘন মিটার হবে?