Question

    What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

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46mh+ezOihJDWXrx+9z3XszR95rD3o9eQkJ5CPQ64pIi7hPYvlty01sqNt5LqM6llB65hb3XrXzI/EfQVKYEn9/NHncvnmVXBsPWjTywtlwdKnO4eGxH9ie4kzPsT1o72WLqbqQmz9s5Up0PAUUkhx8n7vhKRSqdIAzrXu2xzntMQ8T08jV6hCqDPxvB2Nk34gGHqZlXrEVUOXF8ei3VWy9V4eZc0bipawiWEBGPrlWYGlpSSkgRBGJD7dx9Jo3g0d3xq28LRVqNXnXrnJO3oI6NV/FHqsmO/YSG+eP4esjSRSoAL0aVWE2mUUKjO2ssEBLSW4SjwIeEpaqx7F6fVr4ulESHkxYbhEaXSnpSTFEJZXi6lkPdzsLqns1pLGXHXkRYUTlF6PRFZEYF018JrjX8MLV1gRTCzPk2hyyUtIpLNWWeQDnZ5JfUIqxqTlmJlXMF/5LZHBx5XSWrDxKYFwJWj2oC7OIT8il1KIeddwsMFOm8dsnI3n/h4tEpJUHlVBlkJahRWtrg43cqLxhzCfu3h38ozLRGCycLc2NJfTE1/xyz5d5b43GozwCgyhJ5uLad9hsOY5P322Lu0ygzUvnxKKV3BZ6VAUhbJ/dkw93xZKnKptX1hZnkJojx8jeButKV5H4qyFfunTpUsNEgOzIK9wJiSMurvKRkJiE1toDO9OyCB6FGRGE3gslMi6OhMQUCvVWWNuaPu9lVo5eW0puSgShQY+IiosjKSWTEqywsjahrI3Rl/WGE6KJiA4jKiqO5LQs1EYmWFqZlcv8WWgozksnPi4bFcaYmSur7FGo1UWkxsUSFhZBSokcCwtzTBVVSQKqAhIfBxMaHsXjmDgyixSYWZlj8jQSioq89ESiY0KJiIghNjaOrBKBhY0VSnmFiCp/GAKhLyYrMYbwx6FERpbVaYHeGGtbyyrqTY+mJJu4RyHEqq1wtTExFHiKXlNMVlI4offDiIqLIzktB7WRJZZWyvJ606EuziE5PoqI6HCio+NIychBqzDFwsL0T6tbTfwpNmy6iqLZaF7r0xY3A4VZGLqDzzcHUa1FY2pb6cmKiyMu6CIH1j7GumsrfGrGsWXYJN68qaSnX0PcbE2xtFWQ+eAUt5Lz0Mn0FDw8wbpfwqg3awGvt/HESln+PuTGcCsglNArP7NhbQAu8zeztJ8zpooqatbaAUXkETZFyKhhryXr8S32LvuZiB7L+HF+a6zLT9Gpi3hwbBUHotszZ3EX3H9XZwpUhRkEnL3EyRNJKF3NKE4JJujKaU5G2NFkykQmNZATeeVn3pnwNeft2jLBzw2ZJpmw+9eIKAbyYrlz+ix3czwYPHM8Xd3MUJoaoS+MITTkDjElApEZzpXjl4mU+zJs0jDaOTuilGUSF3SO+4EpaI0EBTlRBJ3fz/WHxXj1GE2/Lg1wePErVUbRY64cf4zCx4fGjd2xMsyvhIqkwGsc3hFEJkrQZhN6+STb9waj7z6MWT0b42YliA+6wa+/3KfQ3AyhSic56AjbDiQiGz6Vd7r6YGeqAG7wRavBzEmoy6xe9bEwkUPOY24EhPDo8gbWrgnCffFOPutb7Wl0oOxrHzDpx2ImvNMd8/h44mJjeXzjBDvWFNDyvd7U0BYQeukc+3ZGo/S0QZ0RSfiNw+y+At4z5jCvhevv1KXEf5KqQ+MJwYmZ1VgQ3Bz3couH0OsoTLxPcEltlh+9w/ymWnKjb3Fg5y+cOxtLhokW1IXY1n6diUvGMtj7+fkfvbqYlNArHNq9m8vXE8k2ViHTGVG9+TQmvjOEHh7WaIqSCb62h71HbhCSm0NBQgFFWqjRfQpvzZlAx+rlC+r+aDTFpCcFcPnkQfZcMqXXhPGMH9iAsoUHzyhMicE//AE3TvsT+CAY6y6vs2BcbxpXf96XEvKJP3uIdft+JTCuCHVxJmqrXgx9ZzqTO9SmmqmCvNjj7PnlPP4pYSTGqynKSAGndoxb8j6TWnphYfwCRfxPInQqkh/uZPPGs9wrTic/VktxfjLyhqN4d+lChhjUm16TT8yNX3j/vdXEDN7K7cXtK+U/QV+aT/yDixzas5/rt5PJUZQgExZ4+U1jwpv96FTdClV+DEEXD3Hwt7tE5qSRlVCEBnMa9pvI9Gmv0drZ8GlXgSaf5JhMSpU2uNa0x9AgVxW593ax6rdcGvYawMBWns+dE3n0I77bfYOwJ3bFp7RlxsrZ9GtSwMl5X7PPth/L5/Slvkv5/0w/z7b16zlwM4tCVW26jHuTuSN9sK3oZRm4gRFLD+Pk1okxC96inbcZL+pbAZB0gJUr1nAitCzMXONBy3l3bsunSztAUJoXwaYJbfne8WcubxpeIe/FaDRFhN2/wq/rDnA9JgYwp1r1NgyePoI+nerjQB6xd46xbuUNFKPm8+ngOshUKUTe2MmGrb8RkGiDW91ejJk6ir6tKqwFKYrhwaUdbNp9ieCUang1HsiEKYPp3PiJt1QBybdPc2rLAc6Gp5MBODnVo+fwSfTt3QbXl2u/MtLP8tmss5gMG8a48W2pbphvQFb4NU4fOMvhWwFkFRUDXvgNm8HsMU1xrVY2EZyeHsyJDb9y5MYdClQqoDZdxr3GyFEdqW3xpPMexIaRn3C4+ZvsmtcJW3NjuLeGQUuO4OnVg7EL59O2hnGl8H7+q7rz/vFnv8tQYGo5iGWH59BM6IiNvsG+VXs4Gx4OGGNm1YyBs0YxuHdTXCRt+dfGMJJBGXpx+/sF4kjys9/akjhxZGYz4TnhV5Ei9EKVHyH2v95SNO75swhKFUJoi0TOvQ3inUa1hNfr20VSSeUShdCIvNhrYv2ELqLb2L0iNEMIocoUcadWiGlNm4kO7x0WaaVCpAefEstHeIouU1aLW1lClGSHid3fjhVuPu3FiB9vCZVhsVVRnCViggPF7eA4ka02zKyCwmwRF+Qvtn+/SIzq4ikce88WP12KM5QSqswosf+rD8XI2e+LFftvicSsF4QRKac09bBY2La9GP3ZcRGeqRIi47L4uE9dYd/lY3EuMlNohBBXP2ksGrV4Sxy4mSlKNEKkPTgqpvs4CfOha0RYZlGVUWZEcby4cydWFOiqzBUZIf4iJMMwtQx1YZbYM8VUeLZbKE6lCKFV5YvA4++JWq6Owmv+KVHpjnRqkRdzU/w0s5uo2bC2aPX59Yq5FVCLrNBTYtWYXmLQ9MMiIksIUZIiwvd9JMa18BP9Pz0lMkqFSPLfKd4f0lSMmHtMPM4RoigjSvz6yTTRrHFPMX1zwKvVbdZNseGN98X7n50QUYZ5/wvoVSIvdrMYbeMoxuxMEb8T4OfvQc49sfOTn8W+849EpmGehMS/kRf0dWW0mvctg550XYWOnKh9rNuuov+YDrgINaVZ1zh0qJDhy16niTMgN8eqzkCGja5JwbldHI01KFJfSGbCTa7flTN44Uh8HMq89lya9KN3D2tSLh3lXBKYWDnRqM84Js4cQ5tqZZEzWjZrR0+7YkoysskxKLZK0oI4+P2nvLfqKCGGPgVVkZPCg+gS7DrNZ+GsIbStYShQNsdx/+AGDjw2Z9DUOcwb3ga3aoZjlYqUEnX0IOcL6tK+qw/O9kpw6MTooT44RwRwLy2fQj1Uq9uJkYvH08HXBlMFODWqQxN3JU46DUWCKrz1gLzb/LDoS3ZciSS/UoBpSH94nJ+Wf8PJ+ErJT5HJjXFvNYTXP15IHxeQK82o1bIf47x0aBNTnzpvgB51YRLBl85w12gQ4/0qFVMZXQ5JUbe5H23FwHmDqVMNMHXBs3VfurQ2Iu7Kaa6kgqmtG80HDWf4lA542YK5gx21fKpT21KPQqd7ujBf4kUI9JpcUm9fJcKhAX6+zoYCf09smzN2yeu81q0+9oZ5Ev92NDlpRPlf5dzx4xw/fpwLF64TEZtJ1aFwVWRE3uNawCOScp+PmfWU0jxiH17j/OmyMi/fiSKtUF3B+7qUnOQI7t05y2+/lclcufeIrFJ11W3kn8QLFGZl9No8AjdvI7jpLGb2dQG9Hl1aGskyB6wrmFTkCgVOzo5otNGkGJq3NBrUGblkyKthVcGqqjQxwd7BilJVPBlZYO3ZnIGvf86UNuVLobUqSgpyKZVZ4urqzO9NdwBg7kjtZm3o0Mwbe8P1UVXh3oABwzrTv6kzhv4gT8gPP8aO41HYubtgmRHKxUOHOHToHNdDM8sm758jm/DgSApcHfGwNn9qBqzfqC0WlqnExhejUkGD0T/y4fCWOFkqKC7OJMT/OrHaFowc0RXvp6YhA1w6MLZjEj8vWcHWixHlSrOItKDD/Pj5B9ysMYnxzQ1PKkNhaoXf7N0s6V3e2AodusIMMosUeHp7Pr1/vbqQpOCLnA1SMnx656eRXKpEraI0u4BsuS0WFR6gqakZdtVMKS5JIisHqtXtzPApHzK6mS1abQnJcWE8ii7Exac7vdvWpcoljxLlCHSaJO4c2sHmI/dwmfoBIxr/TqACCYk/GHV2LP6H9rHlm/VsWreZzZvXsWnVMtb+tJtrjzIoNpjgU6U/4ND37zD1081cDM96QYyHXB5fOMDGNT+wdsNGNv/0GUs//Ja1p4NJKyzzQc+OOMmun9axcetGNv2ymdVff8IH733Khkth5D3vDv2n8fsKU+jRJl1m57k8eiwcSRMAmRFGVg44WIZx/WoM6UVlDa8mN4XY6BcMbYyMUVpbYi4Lx98/gawSQKemJCuJxLgnjuuGaClMCeOh/32MvLoxuk9znp8ZrQKnRgya/Q+WvdEPn1eZI/ldVIRdv0BQehL52VE8PH2Ig3u2sHbVZyz5ZjdnQzIqxfoso4TiPB3aavZUM1E+DZ9WRixpmaWon/TIiuO4dfIo27f8xAfzdpPV9U3eGFwPG7Mq1SXgTJ+PN7C8Zw6HVn3B5vN3CL/7Cz98uYyA2l+w5fP+uBieUiUCbUkGYWcOE2XWmTcndSuL6qJXU5gUzIXTDzAfPhW/asUUvWyBmNwEU2tTFNpw7t5LIqekrKNTmJFESmJaZVltAanh/hzduZWVKzay319O87Hj6eMr+Qe+HD1adSJ3jwSQ5ruQL9/v+fJOjITEH46alDv72Xn8DpoOc/luz0EOHtzNVws7UnR7H3uOXSOmosZUpRF07hJXQ+PJesn2PKXJl9n4zU7iqo9l6bp9HNz5AwNsb7Lhuz34P85CDUQc+obtV/R0HfkDW3ccZMeGz2lVcIMvfzpHdFbxv22UWbXTTwWENpv7X4+k/Z6GHDv7Pd2dKDfXRXHkgzksC/Zi8KAu+DrJsCafB7u+5qv7jiw+dIt3W1QsSUt+4h12f/YJm5Pq0K93W3wcZZgVJnB11zr25bfgw1/2M8332RmlOdFcObqeQ9c1dB8znxFdq7KVashNDCc44D5xBYZ5lTF3rUvjxk2o5fDiYWfo3rdYdEFDn7GLmNPZszw1niOL3uTjg4X0nruI+eM74WqnIjZoKx+9uRdd30V8MKsvDe0r+pgGs2H4ZD7jNXasmE6nOuUj5psraD15JR5vnuK7SS3wsAayrvPT8l3cTc8jNz0PY4faNJs6kzc71cHKcH1CJdJ5uHUO0zflUMf4IY+abeXEN315VUOdTlNExOXv+XrdPZqM/Iy3RvqU1W3+Y27t/o4dqWP44uNW6CNP8+XsBVzp/jMX5ngTE66nVusaFUbjarIirrD9q2/Zn+NDn24tqO9ghHF2OGd2beG8cXc+WrOJcfWB0mTunz/Mtt03SCxWodGY4NahN0NGDaL7c2F11GTHhPDgfihJReVJRVFc3B9Ipm1dOg9u8lRpWHr40qyRD552z+rW39+fqKiop78lJP4bsLGxYcCAAYbJfwGyufXzx2y6q6Tj6x8woVW1Mo/erKt8v/BL7toOYfa7r9O+ugwoJfXmAbZfVKFO3sNJTRNmT53PuDZuBl7AJQRvnsfM1WqGfb2Yqd3rYwdE75jI6CVZDFjzDXN6+pB36hNOib4M69QMNxtjIIz1gwazSj6Lzatfp7WbdRUe/n88L1eYQo8m9gCT+r9DyrxTXJzV8FmeXktJ/F22b13PzVhQmFhQt2VnqoWuZ8m1pvxy6ht6GU44aErIDL/Krr27CUwEUxtH6vvUo/TePnaldeGnrYvpUD6ELM1JJ+jMXg4FxeDY+y0WdqlKWQKUkBh4jqO7D3InwzCvMna+3RgyZBidar3YG7NqhRnFvnnzWBbVgEUfL2B8myd+eoGsHzGXw7bj+eD9CXTwrlhuMgffGsF7cT358Ys36enjWGZevbmC1pN/wee9fXwxqgnVDf5KVvhBvp0+i9XM59z+ebRwsqzaLAtAAWGnN/D58v1EpGdR671f+GqKH26GYlWg16h4fOUouw/vI7Hzp6wfUb8sQ1tIyp2tzH/jc9R9lzO4jpaCtGBObttDuM845rQ3IyK5HV9+059KcbPLTbh7DxzkYTJY2LtRv5YLqbdOcEHfl1Wr59HGQB+WZEdyaesXrNgWRc1Jn/P9/A4GFoRiYm8e5/CBU9zPKk9SZRARmEChuRN1KiwxcGg+gJGD+9LK85ka37JlC5cvX376W0LivwFXV1eWL1+O7C9nby8idP9X/HAohuqDFzJncGMcTFTkBe9ixarrGLUcz8xJXfA0h9KUG+zfeQV1ve5UT1rDN4EOTK5SYaZw7L0JLA5qxAfL32FYS/eyabfbq+g6fTdec1ezdHRrPCtM4xUVpRNx9zB7v72K6ch3eHOILw5Vxf/9MzD0AqqIXqcWkT90FiY1poqj6Ya5BujUIifiN7GoR3XR85MbIsswvyq0RSLu+i9ibt+mYvwPASKnPFmTnypuH1gnFsxdKjZdihO5QoiijAwR/+gVveQKksSDK2fF8SvBIuU5b92XE7Jnnhg4w9BLNl9cXTVKtB86R2y4EiOeOd4GiHXD/cSIuVvErfjSCvJCCJEjrn4xSDRsNl1svB0rnmzHWHhmsWhea6D4+GykyNIUiMiL+8T1iGxRVMGb99L73sLZaozYGpclXvz380XIiS/F+E5+YuTy38SZbTNE3wGdxLwjV0W8oagBeo1KJN3aJ94aP0t8fiBMZAohNCUlIv7OHZGsyhcpV9aL6dOnlx9TxfiRvUSj6tbCsdUgMX3Bh+KLU9GGRT6PJl+En/5ezBzQUcz6+YHIE2qRm/hA3Lt6UYRXeDnir24Qczv6iP5zdoqQiue/iP91L9n/KbJFRFC4iI3PqfDNSfwnKYy+KjYvni1en/Ku+Py7DWLDhlVi1ZJx4o0Vq8TJRxllXv0lSeLq9m/EF5uPijtJ2eLW6nGi0+SFYvutxCq8/qPErhmdRd1hS8XJh2nP8v1Xii6Nq4uBX10WkU/ai8JoceXALvHtl++J/q17iEkfHhXhmcVC96ywP52XzGEK9DkP2PnrTRqOmEi756OJPUWvU5EWdprDmzZx32o088a2oxoainNCOL15B/vuPj9HqVPlERdwhMP7TpHqOoIpg5qVjS60BSSHXeGUfyjm3YYxorMnNppikm/d48Kea7w0HvQTMsM4u30t3269SNQTU94rUUpJkQpVdgmlpc9CnoEVXnVq4VAcya2gcOJyNWVbIIX6E66xpa6vN862JkAGD0/sZ9uJeyTmmOLbsT1emhgCgsNJKFKhK4zizLlAZJ7NaOphg7kiB//NH7F8xRHuxxWX7Y9YEM7DCDWqGh5UN1a8YHSZT8ix1Sz/6iT6/kv47r2e9Jywnm/GNiJ642K+OnSZF8wkg9ChSr/H/t37yfQbz4xh9bDXaylJiODU14eIUFrh0nEGGzZsKD/WsvKzN+nl40TNoe+x4dtPWdTHjbyUIE5u3cuR+wZzlIC2JIvoWwc4fPQ6xV7DGderEdaoSA09x84Vn/PLobCyOWx1NpnJScSVWmHl4lB5xPq3Jp+E4KscPryOtWvXsGbNGg5euk+eoRiUfYfaTAIPbWTT9Vd4+/VailNCObOvrNyNm3dw9l5qhRilOlRFyYTePsXevWUym7bt4vKDGP5fn8o/hYq8tHBuXrrN/fD0yuHncqK5dmrv0+dRdqxk+fqj+EdkGsSqfUZxRghXD25nc/l5e07cIyanYjjDItKi73Lm5BZ+/rlMZt9vN0gsLHlhmRIvRmFhj6tLTRxKCkh6GERg4EOi07RYqWTI1KUUUkLSncNcjDKlTr0W+FbXkJ9bSkkxQBaPbj8iLjGXZw61WjQqPfpXqQx1DvFhISTEFWDvZk3xo2P8cjmUrKrdc/8UXhjpByHIuvI583dasmDlR/g5GAqUOe0URZxj/a7jhNy+RVSBF13f+AcjG5kBpWTGHGf5mE854tCFWU/Mm6p8Uh+eZeu+kzy894B0RWN6TZtF/3plC/9L0kM5t2cV226W4uai47G/P/7XL3Ph+G0ic6vTekTz33do0WtQCVMcvBvQvGENKkxrvYAcIu/f5caJ4/x24gzXApPIL5ZRnFOAsLbAxs4KB0srCtMf4n8rlLiIaMKCr+F/5QY5Xr0ZOLgzDVzMkRPGvvmL+fSuHL/2jWlYywVlYQgPw+4TFhFN6NUrXLyvwG/SJIa2rIGNCWSnxXHx0D0i0hJ4HB7I3UvnuP7YigZTpzC5VQ0sjatQmXk3+Xn5dvK6LebLt7vjUh41yLFRP5rJr3Bw+3V07UfSqgoPKb2mmNCDC3lvZw4NmliR5O+P/62bXD99mrOXzfF7qzs1K8irCzMIPr2enSfukyDsqe5VD9/qkHh/P8tn/cgVl05Mbu9eJlySTWzgGXYeOMnDwDDyrFrTd/IketQ2KVtwX5zHo3vB3LgSSmxGFCF3rnHzTiz5Hu3pP6oPHV4lKEVJIgEXI8i18qRZpzoG20r9dxB/+Ru+WXmNOE0OWUnZRAdc4Pgxf1JqtqGbQeAIodeRfnsj77zxHpu0PfhHb6+XmOq0FGc/5NSqn9j5IJHSvAzigq/w2+VU1F71aelmhSo/ibtHv2P9rutEq0rJjoni7o2THLufjblXI5q4vEId/DOU5hHz4Az7tq9j3ZFoZM51adnQ+dnWaLHn+fbLH9h+PR6dkaAkL5vsLDWmdZvSoU1Dato9HxikKPYm+3cc4uqtaFKys8lKvMPd00GE4EQ9LxeqmSlIDdjOprWnCUpKISM9h9gHNzj/2y2iLb1p7u2C5Ut9BCQqk0vY8U1s2B+FXd85LHrvdV4b0oMWDimc++UgVzOrUddTw9Vt6zgVnEFxaT6P79/i2uVrBMbloSt6zMWb2djX9Ka2p235nKOG+JtHuZTugF/n1tR1tSobJCTdYuuxcBzbD6FHU3dsTQCz6jTu2I0+/fvTpbUdSce+Y/U5JR37tsDD9s+OAlfGixUmUJgSS1690Uzt82y5QSX0GkoTAznpH4dznZ68Nns63Wo/W5so9AKoRp0O7WnnXT5+0BaRFRPIleAsajbpz4gpY2hX49nHoC7MJys1Aa3SFvLzyc/PJ79IhczOlQYd29L8d0NjAWb21PRtRmvfV1GWAAUkRUcT/SCOEgtXajWohZOZOUZ6Yxy83XB1ssPUyo169Txx0haSlZlJVr4Kyzo9GTlqAM1rOJR7werRlBjj0KA5fk28sLf3oEFTb6rpcklLyCK7xJU2Q6cysXd9HKwUgBm2tX3wcDQhPz+FvLwc8jUedB43gdcHNcPJzLjqMFnFKWRbd2TKxE44G2xw7OjbgabKIkqqtS5b62qAXqclLeoBKgtXjJ8834JCShTWePt1oGPHOpVGetqSApIjAsm3a0pDN2sULj608bJBrwMjpRP12reh1RNnHXU+qdGB+EcUUafVYIaPH0YL9ycLgRSY2LrgUqsGlopCsrJTyS82xrFeJ0ZOGEQXXxcDT+IX8DdQmLe/G8Sq2NGsWP4Bk0b0o1MzR4J+XMr3yS2ZP6rxs/03hR5d5l02rTrC/cww0muO5r3e3i9UmHpVLpHn1/DJN7F0/GYdn07qR8uaRtzcvpJjCfUYNNgXWcojzmxaxg2raXz80SIm9GtLdWUix/f+RqRJS4Z18nq1evj/kJtKSNAjboVEE/3wMncLzfHt0INuTxzhADJD+e18JBZ+k1n80TtMHtKHPn360KeND+5VKEtI5/b6L9h+257OU99izoyRDOreBMtHR1l7MgaHBk2p52FH1J4FbAj0ZuSM95g1eQTd29Qg6djPbAq1o1e3prjZmr7CUgGJMhK59esBbqU64jd6IG1rmiFDiaWZjkj/S9xKsaZhbQ/MTc3QyuTI1fnk52eRHB1OTJ4RtjaueLfzo1Or+rg/DbEpyHt0mbM3SvHq1JaGNe0xBQrDTrP9hIqmw/ri52NG0oV9PCx2wt7WChMFmNnVwih6C8dPgO/EnjRwtPrj39uqMLTRSkj8pSmKF7ePnBanL4S92jz5X5DIY0vFhqvJQvM0UtMdscTLSLhPPVZpjl6nTRc3Vr4hZnx2RqybYSHs5p8V+heG9tGJovT74ucJjUTNzqtEUHlqaXq4OLygjfBuulCcyhOiOCte3D6+Whx+kFsuUSzi7mwVs9vXFx3fPiSSKpT4h5GVIO5dCxSXQzNF0NElYsyMiWL5SYMZ6NB9Yt7ggWLEkl9F0JO/9jIKr4ivBvURc788JUKznyXnnVsquvj6ivGrr4rHeULEX9kgdl+8L1LzNeUSIWLtAB/ReOT34kZ8ntA+O1Xid8kU19e8IUZ07i8Wr7skkrOLhRDFIvPeT+LtPs1Er5k/ivOPiw3mKdPEmc+GiVYjK85hporAQ9vFmt2XRXhqoci7/aMY27qHmPz9ARGQWyTU+eFi/z8GiHa9lohf76eIIpEg9s5sJvqOXiXOBOWKUo0QIi9ErB5VRzg2WyhORme+WpSwPwCpcyXx34W5B60G9aJX13r/laNLgNoDPmZ6B1cURjJycqI5ufUwafXm8PG0ds8i2Qgdmf7b2BFVi8lT2+JQta2hAjrUqgxiYjMx9vXmiU+5iak5nt7elKoeEZsAptU8aNX/DQY3KrcKaEsoykgiR2uDj289/hSDbDV3mvs1pZOPfdWWqgqkxNxi1+aVLPv0U1ZvPUBgQkbVW20VFJCn1qCWVdiHErC2tkOpzCU3X4VaAx4dpzO6S2OcrRTk5ydy+fBpYqx68fro7tSzt/i3mPH+PthTr1s/ejQzJeXIGlYu+5Rly5bx/YbTFLt0YNigrjRwNatUH+kPLnDjQRjJoTc5fMGfkKQCIIXbuzbwzeYzhKYUYFW/J5PG+2D8aB/rv1zGp8tWcyTSk8FTBuFX0x5zrHHv2A9l1DU2rPyCZZ8uY9myNVwvacOweUNo9u8aXb5S4AIJCYk/npzbbPn0Ez5e8jEfL7mEvvdYhrZ7oi4FusxbbNn2mLqTJ9HSNofs31kyBXp02jyyMoyQ29tiU2m1mBqtNo2cPEHlUCta8pNDuXP+JnLfYUztU/8/t72UhROerp44WZWr1KLHXPv1Z77afIrA+CriW1q64lFdRdT9IAIjcihSAwVJPAoIIjfHQD4/hGPrVrH84yV8vOQYyTU70K2DFzbmkrr8/2JfrysjZi1g3NB2uFUzBcxwaDCYMW+8zahuDXF5znpuQa3Oo5k5sheN3a3Lt9VxoeXIqcyf1B0fF0tkVvXoNflNpg3sjI+tBcZWPvSb/hbT+jXB1doYsMZ34Cze/mA0bX1sMZUD1o0ZOnchH45qheOzndX/dF6+DlNCQuLPITeA3T+fI06jIyvyLpEJClzmLGPd0HoIkcG1FRNYrV7O+o+bY178gJV9OvBVi/2kfF6Dc/vyaT+ptYFXsYrs2JN81H8uF0bsInRpx7K5zoJEArfNp8/3cczfcptF7Z6F0yvJjOT8/m/YF+LGxInT6NGqqn1A1GRG3+XikeMEZhrmVcaqZlM69eyPn9eL1zlHHvuYj4/H4jtkCe/3rfUsoziLRwGRZFq4Uq9BDZx0cZxf+ykfHsql25xFvDW8JU6V4mIWEX1iA19uvUiKwh3v6rbUrOlBtcQLfLvzPk0WbWbZhA54WQMFYfy2/yIhaXlkxIUSG1+K5ZA5LB3ZrsJcmoTE7yONMCUk/hPYNmfMwn+waPFiPlgym6bF+1m/9ChhgHh0iI/XnCPi4R6Wv/sui95fycnHKkqubuAfHyzj68sJVXy4RhgprLGz16PLzCG3kmOQEoXClWq2zzbOLMlMxv/wQS4nedB58owXKEsAGXJjMyxt7alWrdpLDztrqxfvC/t7mNvj06EtHZvVKFOM5jVo1LQOHroUYhPTyHrOLmtBrS7jeGPWGAb51cLDpRq2rrWxc1Bi7N4S39oO2Dyx/1rVp8+U2byzaBEffPQGnWzvc2LNEe6l5VVt7pWQeAH/5NstISHxz5HF9bXv8etDFbryAJi2NXvQtrEM2YMoYgCZWS0GL/yWyR3dcXf3wN3dBVsTI4ysXPD27si4Ka2rCFQvR2niRG1vJ9QPo4krT9VqteTmFGNq4kNNj7I0TX4yQWe2sS0A2g6bxugWLhSlpvLoyhUSKhYJgDF2ns3oO/UdFi5c+NJj1ui+tPB42Q4+L6KI6Mu7OH76CpHPbUdki5WlOabPmfrKzLhNuo1h+htl/21KDxdSHkXh3KwTbeq4Ya3II2j/Sg7deExm+VY4VtXb0LShNRYJCSSVqCustZaQ+H0khSkh8W8ljweH17J80U4epGgRAsi4zG/XBKJDYxoCMq/uvPXWW+XHPN6cM5b2bsaYNB3KvDdmMb2jB6ClJO8OWxa8x0dHIhBChqmlKy26tsQm7jeO+UeRrS0iM+oyBy4kUa93T5pYgkyTT0r4ZY7ezaDh6BH0buaChbqI9MAgLu4KIg2Dac4/lGKKCoopSimiqKCI4qfpJSTdP8v2bzZx9HQE2SVQkBzOxXMPiFK4UaemK07KJG5u/Z6lPxzmXtzzIR7y4i+zZ+UKThe2YdiwXjSpboWCQqIu7mX1sm1cDcqgRAPk3OXG3QLy69alloXZsyU8EhKvgDSHKSHxb6WAK9s+49MVj5A3dMbDVoasoIRcqtHkjYV80LF8GFiOXqsiYMtY5nx0jAcuA5i9eDkrX6uPTKYmN3k/b9R7m+tz9xGzvDMyoaEw8RaHN6/m6ONSFMZOmBWBwqU14+aOpVMtS4rTQjj23VQ+OCLDt0NjHAGZtpScxwVozbrywcl5tHhmuf2DyODhjWtcPXqZOzfOcS4iH7v6PenRtiWdh3bCr00tcs7tYOMPJwkoMMOphjnyQg1qvSM+ffoxdnBr6jpH88uEt/k8uSWfrZjPqFblm/XGX+anXb8RG5+NtUMdanUZSM/WtXC0VABFBJzYwHff3CDVwgJXJyUmpSoK9JbUGjWVeb0a42TxNHSChMTvIilMCYl/MwUFyYTeeEB4ahp6IQAn6rZujG8D9+e8VIVeS/zNHVyMBOTGmNbvxuhWrmXLSIrjuHXoNuk+XRjRvDz+lV5NSUYw/rcfEJulwMTcg4YtW9K4fGMAdWEGkbdPcife8LO3wMHNl3Y9ff6ETZoLSIyKJDIomszCovIQfJZYWtpTq3k96nhXR5GXRlx4JI9ik8ktLgascPFqRPMmXjjZGgM5RF29zYNiB5q1aICXQ7npNyucC7cekq+xoV6zlni52WFaIQ53cXEGkYGhhMUmUqLRANWo0dCHho1q4mBq/F9kYtOQl3yfk2t/4szvREi0cPOh84gZjGhq+wd3fCQkhSkhISHxl0dHaV4yIdevEp4jXmo2N7F1oXbT9jR1+2fmkyVeRpUKc9SoUYZJEhISEhL/Btzc3Pj2229fGALxn+XatWusXr2aKpp8CWDv3r2GSc9RpcI8dOiQYZKEhISExL8BKysrevToYZCqITfhLodWfs2xJy7QL8DSoxE9x7/F+CcbPJeTkJDAvXv3JIX5AoYOHWqY9BxVKkwJCQkJib8SelQFaUQHBhCT/3KTrNLKAc/6TanvLPkA/9FIClNCQkJCQuIV+O9xEpOQkJCQkPgPIo0w/7KkEnjyILvOHSHgfilaLdTvPY13F4zC21RZRU8niQNvjuOHml9yeWEbw8xK6DXFRF1exTefniEcMDazpfXwT5g3vWn55txaSvIjuHxoL79euURUFJjZONJh5Gxmju+Oo2GBfzCFhan4nznJ/r2nSa/eikmvz2CQb9mCi/zQGxzfvJmDdyLJAJydfegz6nX69m6F6wu22sh5/Bt7V2/n1L1EcgGP5mOZPGsEfvXsKfMjzCL8+hkOnD7I9XvpFBZCzXZDmDlnPC08Hfmzo40mJd1mzxfbOPrwIb5zd/HTCDdAoNclcHP/brZfPMmjRyA3NqH50Dd5541BlK9CfA5taQ6h537g+68vEAWYWrvi99oHzJrYCCcA1BRkhXLx0D4OXrtOTAxYOHjQbcxMJo/oSBVbqEr8bSghMy6AM9t/5fjZQJIAuxptGDhhNsN7elHFfvP/JLnEBFziyKlc6nbrTJd2XlXsUpNN5M2zHDitou3wHrRtVP2FQSQyQnezccVersTlUALU6vQWb87tTSMni6cbkKed3szqNfu5lVuEGqhXrwejF8ynYx0rjOUAKdw7up8d548Q9ECDXg8N+s1m0cLXqCF/9SD8L91AWuI/R8C60cz7/AEeYxYybWh/mlQL4/vVuzhe1IgJ7TwxMYjZmfjrfMZ9doSg6sNYOrBOpbyK6NVFPNq5gGkr1AxZOJ/Rg/xo7ZDAhW+2ckDZjLEtXSnJTuDUikl8dcid4W++ydAuLbHNj+LAtuPctWzO0CbOhsX+YaTeu8DaNT9zKtWGnr37MrRXOxp4OmBpYkR+6AnWrdpHkLYFI2aOZ3D/1nhzl5N7rhJjWpN6jd2e21w85852vvjiDFmO3Rg5eSQD2liRd+ogWx9o8KpfG28Hc8IPfsDSL+5g0eg1xoweRmsPJUH797Ez1oo2jWpT/VUCdKeeYsmkY2j86uNubVa+m/zv4//tm0zcHU3dVj2ZNnYAfo29cbJSIHRarn3Zkze+s2L4ggWM6tMZL3kqB3/8hWPyVkxs7fqcF6W2MIOArR/w7nojBr89l1H9W9HILJozP+3nvHkThjZxoijlEYe/nMfGC96MmD2bQR2aYJoewv69F4mwaUrfBg7PlSvxNyEzjHM7t7A5wJQ+b8xlSEMnUu6d4degFKrVaknj6pW35vqnyI3hzPYVLP9yNXsTq9Harw0tatpW7uBnR3Jk/VI+/XYjh7Jr0LNLS3xcraoYBEDGxW95e8k97P1GMWrcYPo2g8ebt7AhyZ6uTb2wt1CS+ttSZiwJo95rUxgzuj+9e/liEfw9X6zJocbQ1tS0UBL44xDmfBFOnanvM3NwXxraPOSr73ZwqrQ50zp4YvSK73xV/1HiL0B+fAjynlOZ3K0zndq1o//Et5jmmUnE5QfEa/SUhyEtI3EfH+z0ZGj3iolVoUVVfI1dX56i7oyFDO/fjnZ+Xeg0+A1GdCvh9rqfOZ4Cek0pBXnJOAwZxdDO7ejYpTP9h3fHVxFNsH8U6YbF/kEURl5g3+EjPLbxY8HsUQzu25EWDbxxtlIA+cQ8uE60xoiGQ/rTu1s72rXrTp9hr9HAIZ3Q2/d4nGJYYjRXfj1KloUP3UYPpUeXdrTrNYVRoxshf3CSEzcjSSyBotQYRNPmdOrVg65+7egzahi9fWVkPQwhJqfo1QJ0qzOICIgho1RTuW5eQuKvs3n9jD3vLZzJ1JFdadeuHb6uZf1sIQR5ccGYDRvPiC7taO/nx8AJI+hgG8v9y6EkP/eBq8jPvMLB9deoP+0thvZrR7uOPeg65HX6tcrh1uYdnE2XoVUVUazKxWXQCAZ1bken7l3pP8iPOvpoggNjyHyuXIm/DTbe+I1ZwLcr3mZ0r3Z07d0Wv8bVME5LIiNfQ1mcxn+BmAB2HnhAgusIXuvfFK/qOmQKeeU9RyNusm7vIwoaTmFMT2+cnQVGcqMXKKIQjq05gKxJH/oN703nju1o1/cNJo5xJ/P4Tg4FZ5CnSeXW0cMUtO1K30Gd6NihHe3a9WfYlLHYxG7n9M1CSjWQFxeMvN8cpnfrRIf27Rg45W2mV0/m4YUHJOhf/b6r/p8S/3Fazj3JL4uHUM/BBCMZmFg74mZphJFKhaqSj1wiexbvpNabs+jg9DuNnV6HNiGMgPRatOjkjpUJIDNCae1K4+Y1UaVdJigWzOxrMujD3/h+mi+WSpDJ9ciNC9HlWdCgWQODbaX+IAojuH78LA8TXRg4sj/NPRywrBiyBR2lJcUIpRKrahaYKAAUmFrZY2Xhjo2ZBaaG2+JlJxKVoMDCsyaeHpZlphljG2r51MPOJJaI2FSyC8Fn1Hd8vXgaHevboDACY4siitK11KhdH3cbq6dmnz+UxH18sCiUfgtm0q+BF842lQ1SRnJjOn90h13vtMDaBGQygbFlPoVJchq3bYqD4TeuVVOSEE1IXi2atXPD0gSQKTC3c6OhryuFqTd4GC+wrN6YER/s54sJPlgqwUihRSYrQlZijY9vXWwNy5X4+2Bsgb27Nz61XLE2Brm6mOISOaau9fCpVY1/OSCia116DezMkK5t8PVwxOCVLsPDlyHDOjGgQ2sautthafjNViQ9mocJtrj71sTZ0QSFEaCsRsPmDTFXB3D/cQHFKhUFeUWYOlXD2lyBkQxAiZWjG5ZGbthZyzGSQZsFF9i5qA9eNgpkgIm1E+6WMmSlKkoNr/sSJIX5F8XS1QdvRwsUZW8AJN3kwn0N/SaMxFv5bA4zYdd77Kw3n9kdnF9prk2oiynWPyalwjBRhgylUokQJajUYKQwwc6tPp52xmg0RQT5n2bdD3fxnLuRr1/z/lMUSErIDc7dvUCMSMH/uxn0a9iQhg27MmzBHs7HAlhTo1Y9lCkhnD55kYd5lM2V3DnCbbkptdq3oKHhJIxWi0afTGZePsXlu1UAKIyVyI00qDVa9PqyDoKHsz0WSiPS04PZuPQXwmvP5pO5g2nqZvGnfCQ3Nr3PMTtPnOPWM7NpIxo2bEjDhuP45Gq5gEyGtXtjajko0et1REVc5su5O1HO3c+W1+tjYti2CYFQF1GkiyUt89lG0TIjGcZKBUKUotaAXGmOffU6uNsao1Ll4X/pFFt2xNBg7vd8PLAmxoblSvw9KYri4uEdnIu2YfQbs+lcXfF0n9R/GlNLHJ1ssbdQVh5VVsTMChdnW2zNXiEsoUaDWsSTll2CusK2MsZKJTJZKWq1QIjqtOzQmNida9gXkkGBFiCZO/t+IKDrGEY2sMRMDpbVG+LtaF6uUIGE65wL0jF06hhqyn/3nzzl1SUl/oMksu+jZWR0+Iwvh7lj86RVS9jJu7sbsnBmOxxME4iNNDzPACMFxjX96FAnh51r93ErEdCpKAq/yIHtxyvLavJIuPwNwxs0YeDwhey6mgfOCmTWf4a6LCQrNZH4wCQ0+TZ0GPMeGw5vY/XyLphFb2Hdhj0E5spxbD2Ot2ZPpP69NbzevC5167Zg/PfR+PYZy5iedcp2Yq+IfT0aNbAnPuAKJ69Gk1ZUNo9z5fARYqMMNrJKv8CXE/rRq20/Fn93lXitHpmDEhT/aitSFQmE3k6jKCweUa0Py/cf5PDhH1gwLJZVY0azLb5cTOhQRfzMqPr16dFzMmtPZCFzNsbIropuucIUC+9WNHNNZ/emI9xLAaEpIufhBY7tO1153Z4qnbATnzHUtznDx33Ewdv54GSMkfWrzrxK/HeTRsCJHRw7p6LT/M+Y0NYBi79i1Ts3pW0jU26fPMnZoHTyVUBKIMd3HCQ7M5ey1ajG1B73E5um1+HOnL608alL3bp+LAnpwvfLRuDtYPpMST4lgV2LlpDd8ztWjnDG7Ln8FyMpzP8CbnwxmMVGb/LjlxOp6ags7wnGs33he1iOmkZre1NkaNCU98KEuMSHo7Y+3RPxGXJMbVrwxhdf0PLxHIa286Jeo1bM2ROPTYveKBS+1HQvF1VY4dr6ddadPcf533bz+WQ9p5e+zfS1AQZlApSSfP8AH/bywsvr5UeLQTP48Wqmwfm55KSmkyprSIMBg+nexpeadZrRsd8IhrdwRBN0k/tRuRSEnWb7trMk1JjKqoNnOHPmAJ+PtOP+D9/y025/notJLXel+4QFjG6cxOElnWnVwItub64mSOaN0sEPVyc7LJ6479m3ZcbXGzl64Qontg2j2t3vmfbhLoJicg0KBUjhyLu9aNugwr35vcPxxG283aUlPhXud9AP98gt0RmcH03YbR36/lOZ1Ks5nnXrUKdOZ8a+O5d+yUfYdaa85mRylDVf44czZ7lw/hzbPnfl3ievM+DzG89Ha5EZY+Pqx+wP36H2g+kMbONFw1Zd+cexNKwb98JEWR8P1/JtSJT2eHeZw89nz3PuxCYWDcrn0NL3WLDlwfPlSvz9SI0nJFdOYa8pjGvvhPVzpql8go9+xfSOz3+/hkfH6V9yNDjvpYEU/mkUNRn+9qcMc/yNb19vSaN6XvT96BCZri2QW7ShRnUzlEpIP7+Cdzfm0GHxLxw8dYYzZ7Yzw+kUHw78gpOZhc/teXp1WW/+Yfo+W76bgJu1YS/7dxASf2muL58qhs/aKE7H5wq1Xv8s4/L7wtXaWFjYVxdubm7Czc1Z2CgRWNgLNzcHYTPtmNBULOgpeqFXF4vs9ESRmJgokpKSRWJMmPhlWnXhPmitCNcayguh12tFRthF8Xl/Z+HTeaW4aygg9EKrKhI5aWVlvuxITs8U+aU6g/NzROCvS8TQvgPFvD0hFdIfi99WTBFDe84S62/cE2e+fF0M7/OGWHcxRWh0QgihE5qk0+KbiV1E55FLxaHgvArnlqNTi6K8DJGaXHb91IxscWvdONGx1wSx8kyYyKvwSJ+gVRWIi8s7i4Y1holVVyNFjqGA0Iri7DSRklTh3vy/E4M8pogfr90XURXuNz1fJXTPXSNcfN/JQhhPOyRK1BWfxUkxQyYTHb6PrJD2BL0ozooRm0aaCduaH4hreiGeK1avFzpVkcgqr4ek5BQR98hfrJ5SSzQc/4uIqqpudRqRHHBYfNCrhmg1eK24X1W5En8vtCpRVJgvcorUhjnl6IS6OE9kpjz//RoeKZl5orjSO1xG8I6Zos+Mt8Sma/EvfJ8C1g0X7WYsEUeCUl8oI7QqUVDhW0vLyhWXl7cT3p3eEgcepYkSvb/4snVt0Wn+YRGRVirKmkitKA3+TvRzdhE9v/EX2cXPXvzLH48Tg2ZuFhfTCqr4Ln8faYT5FyZh1xSmXK3JrEXD6exujbFMxpUlSzhfUoK27WLuRyXyODSQgIAAAgKO8m5TIxj2IwEBIUSu7PWCpQ0yZMZm2Dm64ebmRnUna4yTD7P3tDEjZ02mllxDbuIlVk/swDf+5WfI5BibWWGu1KMvVT3XYwMZcqU5tk5lZb7scHW0x8rE8LWzwdbeCSfzPPLSMsk2yLW3tcWxmhXqUhU6mRwTc2WZAwBGKEzMMTGWoVGr0Giq8E81Msbc2gFn17LrO4sgzp+JwKVJL9o3qI2VLI0zn77G0o1neFQ+8JUrLTE3N0auUaPW6avoPcsxs3PCpXqFe3Oxw0xugZ2zC9Ur3K+jlbIKk1At6voaYRT5mFjxfJiz+t410WsjWD/Yk/cvPUmVoTC1wdIMKC6t2nNXJsNIaU618nqobq9EG3uCE7csGTZ5NDWNVKSHH+eHGQP56Z5ACJAZKVCaWWJurEdfqq6ibiX+dsiVmFtYYWv+oukVI4zNrLF3ef77NTxc7K0xMzb8nv9A5EosK3xrTqUX2XswiTaDR9PcxQETmZriQjVyczNMjY3KrW9yTCysUcpKKSou81MAiNs2lgnXfVi4dAR+jpYYyeDiokWcfyLwCvyJdyrxLxG/k8UHzFi8ZjrtPW0xkckg7jIn1udQpBKgtMTR0QknpyeHPVZKwMwWJycnHK2UgB5N6UnmOrlSY/HTlvcpOlU+AQfeZsLodZgtOs5nPU2RA0KvISX0ERtnfVU2z6nOIu3BAXbessWmf3taGRb0LyPD08uHBo46Lh7dwb4bWUAecRe3cOheIorOffCrU4vaTWphnnGCwxt3ERCTW7b4+foergXG4VCvId6eqRx8byzt+77LLzeeM9CSEbKTJVPnc9piBFMm9qelqxwZelRFuRxZ+hOHT4SSVQKknuDXI4kkNGlLSxf7P3BB9xPkdO8/FvndpbyxIRKdXgAxnFswim2tP2d+bwVC6CjMSOGn197jYiwIvZrSiC2sPmyM8agedERFfuqvzPCsQ5Nl154zpaqL0ri2YwGz5h3CceEuFncyRS4T6LWlxNwOZPOC1WXznCXJxAUc59cQe+x7tqIp4l/1lZT4i5NyZzcfDGzLa/P3EPrMP+wPJJP0lHzyH2WQkVtAoWE2AGmkJhZR9CiFtMIinvnkBbJuWBcajvmOa1GVu85Jd75j5qD5POywgkWjGuNpY4SMtnQebMHjTcvYcuwe+cVaIJ5rW5Zzq9Cb7p1qYWoih7itvLPPmuXb5tDa2arMuS32AkfX5lOq+388AcMhp8RfgytL6goXG2NhamEhLC0tyw5zM2EsmyR+zSl6ztx6dr6NMFUgMDYT1vPOlKfqhLr4sJiqMK2QJoRQFYi0fdOEnZ2jGDTkXfFbaKEoUT+zT6hK88S1MxvFsKYthZmFpbC0dBQetUeI97dcEJGqKux6fwR6rciM/E18N6ODqGtmISwtLUTtVj3Ep3sviGS1VuiFEDpNqgjev1wsbOktapuXydSv2058+O1REZamETp9qNg9d6Bo6DdHrL0c96zs4J1ixoCmonGjnuLLTZfF40y10D61x+hFYtwNsXzGROHtXF1YWFgKS4umYuDM78SJqFRR+Kp2m7itYlTNN8WOyDRRbJhXFdpS8fDITNHZ0kpYWVoKS0tz0WXGl+J+sVrohBB6vUYEB+4TE1u3F2bmlsLS0kZUs+8l3vzhuAhRaYUQpSInaYcYa+koaiy+KPRPzPVF6SL8l0nCydFNvDbmY3E+rEiUaJ7dQ3FRpjh3aLUY0KhZed26ilq+48Wy3VfF4ypMaxJ/PxJvbBFvd6kv+kzbKh7o9S82h/6/CRO//vAP8Votb1HDRCHkcoVQmvqKxk0mipVn/EWSEEKIB+KXT98UQz09RHWlXBjJjYWJWTPRosUUsdY/RGSI22JVz2bCbcAX4mJYZlmxt1eJ7i28RZtWw8T6Y6EiJV9TyZyqVYWJM4uGisFOdqKapaWwtLQQ7duMElsvJ4sCVZngxUXuws6iivaU18VR9au3aVJovL8oeq0are55cx3IMTZRPGca0GtVaJ74lsiNK0QC0qNVadBVSgOh16LW6DAykiNXPFm/9Ayh16HV6tCXvx4ymRFGCjlyI6M/bwQi9Oh0OnTlZlCZzAi5Qo5RhWsKvQ5d+f96ImMklyOXGyFDoNdq0QoZcrkc+ZObEk/uRYZcrsBILqt0D0II9DodOp2u/HnLnpb5qhFAiN/G6M53GHj2I4bVdioPufdyhF6LVqN7GujASK5AoZA/u1ehR6fVoXtqMip7HmX3Wva8NGotQq5A+bRuBUKnRa3VY2SkKHt+Bregr/AMKTe5lz3nys9F4u+J0Je/6zJ5pfftX+fJd6RHPJ1qkCGTySp8x6Ls3dNXJaPAyAj0Gg065CgU5d+fXodGq0NQJvP0u654Xa0Wne5ZQBeZzAiFsfHTd1+vVaOpciRZdXv6IiSFKSHxhyAQekBSOhISf1skhSkhISEhIfEKvOpIVEJCQkJC4n8aSWFKSEhISEi8ApLClJCQkJCQeAUkhSkhISEhIfEKSApTQkJCQkLiFZAUpoSEhISExCvwf8rPhvjUQjWxAAAAAElFTkSuQmCC" alt="" />
    A 85 Correct Answer Incorrect Answer
    B 24 Correct Answer Incorrect Answer
    C 50 Correct Answer Incorrect Answer
    D 69 Correct Answer Incorrect Answer
    E None of these Correct Answer Incorrect Answer

    Solution

    ATQ,

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