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KI/hsqQvHIH2vXJG6cSKikOpM0OIAmMoUuFxR+9UhND+K/UQ0eFqjVaSu6xGcTCV/9h3JhBmspyYu8F/9UyePBg7pYjusEwGH8aJkY+R/hN2ja+OaFWV5pw/KVgLE+M93Ga10b8RcqXsmKEcnO5htSd9i7qTnXqCD6KiqTR5ePRNGLECEdhfjY9PbWGhjZp8v7zpaRkqWUFo2mCXbfS+BYtOFEi+d7f3n44nSs3muafQiK5/76EhnXTJV1d4dwIxcjIiHqO3UiXvFJKXVOCyee3hTS+pzEZGwt+enpUe9g02u3uz31SWSoSI1kUfGcnjXZQI+M+w2jN+UcUI6z5lDyKe3maZjrwddWbFh2//+WRTyIKKSf1CW3p0Il2Vxj6wgmSkqs0rsU4uhLIiZEv3dOZGPlHc2OGGk0+n0gZ32cYGoPxr0WC/x93M2eIJR3PzmzG/kthMB6+CbNbaQp2BoPB+JgbmKm+FgauZzC+kQrepfFhMBhfhokRBoPB+DsI24NOE95i1ckxqKsiD6ZFGIzKwwJYGQwG428g7Pp5lHR2hmm1ah+ESIQ7Ds7pjPZKcqguZApu2H8f7sZlfz67cbQXzq74ET0NVKDSdTWuB5SfnIIn3ncPZjiaQ1P4XKvWc3H4YQwyhfUVkhyIBwfmYHRDQxgK2xo1Hox1F4NFAeHlnk7TI/D01M/o08IcknyWYM5XR8cWg386iusJ3ynouugtcp+dwarx7aE58wZKvrQTIdewY6ITZMddQk5BBeMHw91xYHYntKtRDXLCOWnUaACO3YtHdiXTUMd4b8JY7pyqCefJptNynH6egBxh/SckPMeN7RPRbNwa7L8fVf68fyOys+Nx33UL5nW0RS1+njNuv1WNuPpddQ7eMV+o37eZSPY6il/6NURDYdvqKvrosdAd4fws8YKbiOIC5L08hw0jmqKZ4CslUx3Ok1wR/M6X7xlhMBgMxl8hlHZ3aEtb/DIot0x243kGGqQ46DC5J+WWxvdEHKaBZtpUvcF8uhySRPkiv7JEkefaYVRL14G6rr1EN5NzKUdYU5bYi/OpQz0HarvgOD2KzaQ4P1ea3aoxabWcRYce8KHxFVGaw6e+/UiafTWERFFYKZ60f0pHMjLsQBP3PhAFhItCl9Ke0IkFPchUz5m6L3WnlwmcPT2SXvw6lQZaSJB1uxF08Ckf88Q7fwMKcynL9yT9PKQJcW0ZcS0fqU+/TsXidoCzlQRdpa3jmhPX9vFtHWHkecp+Wyg4lOHWLNJTUyAMOkp3U0rrKcJ9IZnqK3Pb9aM9/rH0pVSN0WcmUVPL5tRl5XnyT8qhGJ/zNMGuFql1XErn/eJLz+c74vzIbctYamKlVbpfztNpn8eb8j7fgKwgPhN1TdKo60CTLj6iaO6cZSe+oIO/dCEJ1ZrkMOUMveHPo+Bfngx647eD+mqakdXSuxRezPkVpFLUrUXUWF6TDHrup1DeJvLNp4z4EzRcQYVUpl+jYN5e/JbyXqwnB2lZknXaSkGcjYkRBoPB+KuE7qIOSuPpbEr2+ykUbs3VIw2FQXQ4MoXK5qeLODKQLHSqU99dzymqXCv3hk6OrU9mDt1p/dOgUqEglse064dmZNZuIZ1+EifYiJ7uH0RtrEDOMw7R/Qr0SMCpGdSrblMaudZVlCDxHSleB2haZyNqMGAhnQvkGguuFQm7vp7GNNN/n4n6fZuf8YIuruKOwbo9DTv4lLN/g2a0IJ3ivDZQp26z6GZYAKXHHaehXOOmIU6MlBRRYeAWcnQcR1eCgqiYrtLEajIk/VkxMpaORqVSnmDiubPIigxUQH33+FP0Z9XIQ9rgXJf0uq6mGwFJ7xvvR9u7kL2xBHVYfJ584wRr3FVaOnMOrTt6gav7e3RoeDuqyYmRX7+XGJndnzr8dIliypzDxJeutLKrGlk7TKHTb0rEBtXziTp39NEis7rL6G6xkOGboyAtim4vbkxKOiY071aRaNv89Fg6MUyRVDRn0LWiD77FBXnkv9GBpGWr0bgrRSzpGYPBYPxlQl/De0gntKwmi9I5C2/h2rG3yOvRAa0U5VE2P52xc0fYKSrjivt9pGRkCVYg6o+fsfq6PLpNW4EfrSyhJtg/4YkXriXGwdyuIcz0dAQjUK9xK+gbWiE2IRFpGeJe1gTg5cMIhMrXhnU9K5ROq1mKmmUt1LOsjZTXoXgUEMRZ0pCWlIKkOHWoKutAU4MzvZvJUUkZalraMOAnCBdMXx0ZZejYz8LVixvQxtSM+97PfLOEFKStp8HDYw86W1ryaSGFFRXQegNiUvZiiIEq5ARTlfC6h0tpyWjY3B763Il6t2eNm3aElo4RIuPikJktvKzR6YRlG9dhzpDuMKihVGr7C6SFumLuqKZo0HcuTr/66NXIF1C0bIPJ6/+A26qu0JOoSk1mID3ZE3c8lKDYqxValKkNGQVFWLXqBOvcfPxx/S44KYL8XHe4nZWFzOBOaMN9zztfSSkpWHTsDfsSwsGL11jMCIPBYPxVblw5hEHtnVBNVkawfAZjE1jKyEIuOBJR+fl4KzI+wLHN9xBXrw/6NTKA3mey6z7xuobEODkY6KqhhqJg5NExgAUnFDJi4pGY/sXIkfKoqUOLKzrJqUhLSEaKhCpUNdWhqZvCCZt4JPEhKx+1dFoqSjDX/8pTc383IhERXIiCt/3QxlEVSjUEsxi87l1EWrIaTAyUoMBPev4OPSPYKNRAUlQsUrKyqyQUvhu5nFj1uYgTz0xg2HsQehlwoqEqOoX7Xcsam8KqqBCFr8O4s/iZo5aUhISZBWpxPuQfzMQIg8H495Ib9RjHptR5H1z5pSKvbY7+hyOq2DAQSooCcWWcIxwdtyGoRDC/5zquHBqM9k7cjfi9FjGDVWMpyISHIaKwAIWCVURkBII5W76wKOLBHZzPSENTZwOE75+BgXrKUBHtc210nXQBAZG5gmMliE1AQlo69/z6MVrQNlWBumQSUnjRIVhFpKYgkSvxwiKPaZPWaN2qCd5cd8HmnXcQkMTHGGYi6t5RnL7mhZJuYzC6HSdGuP38rxF5eA6W345Hyy3L0d1IF5/RIl8mMg7xGdnI+QpqRNW8E9Yd8ILf6XXoa8P9XgR7lcnJQaLnNeyYuRDL1pdg1JYLuD7DThRo+ilykFMwgqnVWxSEvgE/gcn7Q+N+1wWR4Qh6b5CGNJ89vH4xSgJDEcFZ3q8qKQGFhcBfMDAxwmAw/rXIGzbG4O0vuPuaKP7tiyU3IRQnh5tU+qZdUpiPgE3OcHbeiPMv7uPBgxnY6FqC4rINy/XLONTIAgbSUmWG85qiTbemkAtYhVm7XfA4I08kSCIj72LBrEW4GhOPXAtjGMrJoRpn97x7Hhlpibhw+DgeOQ3HxtB4pFM0vM82Q8ytYZhz7D78OTHwWbR1RF3/qtyf4o9PA7b1GsC02mOcOrUbRx6FIpWzpqYG48iB7djl4oooDTWoamtAnTtXUGmIAXM2Y/+imkj5rTXqaEtwok8ZRn2PI9B8AhaPagdt7pv+c1LkzgK0WXANdqueYeugmtAt2/tUFfT0YKSg8NeEzDcgwc8FS3vXgE6Ljpiy1xUByEEuYrn/PukME6gGZVVrODpoIPr2Esw5fg+R3O+loDAHjx+dw5y5K/GYuxakrc1gzIkROTkrtO1YE1n352P83hsI5XyLS4oQGHgFk8bMgSf/LbX412lVQNyTBiussMLK1y69e/cWiYlvjaSMHGxneuDe/T3Yc2gTHLiWd99FVxAnft4RGhyAJj+0hZWsTLkbqsnoC3i4YQZ0t01GKxV5yEo0Qq/50ejU/ye01dSBg7kxFORKI0xKqYvpi1ZgXquW0KvOv6fRh12v0RhmaIoXv7vAOzSi4mGilUTDaQrWLN+CMTm+2GhnAXUJYzTocAhJUh3Q36kjmmmqwUhLXfAOx023VVjslgDzlS8Rz53/koxIvFjRDmpn5mLspNW48ZnhvTlh9/HruFqV7rVSNKyF4ccjUebUfnsiDqLvkMdwWhGAbQMtoaMg2P8BpHjuxeSORqLeCnHn7+Oi22IQ1t1KqLB+3qHdoCeWu5Vwgj4bieH7MdbZD4tGDUO/aecQzW0sbvNqWtZoP/sCLg1pjLBhLWEmqQAVzQFYeUYdEycsRHPZamhkwYl+7nqRUlBH4xnX4fNTT2RP7ggrSRlUk2uLCdulMX3OWjSXlEIzmyqKkY+fMlhhhRVWvkU5e/as6Ab73ZCQgqTlFCwYTZD8dRW2BXM3b9FdOhRuLiXo1toMstKf3k5NRq3BxdQs5IuO4wmenBgEo7x7eFqQAX1jQ9HkmJ/HAMa28lCIfYOY9OwyYiQQ0XGpyMoWFnkS4hGdlYk0PW1oqapAWTB/jIZjHyy46Yco0T5FIvLRKoxsXojoVH/kqalCW4MXIxIIv3EWp7Z5Q8t0AOb2twWff1pCyQi1R8/GpPkDUf3+RezdfwNccye2wVIwa4Exe/0r3WuVHeWPw4OMqxaj8HcScQC9ms9GjZ/3Yu0AfWhVSYi8RER0JnLKvk2LjcWbnBxkGetCR1kRCn/xuNQdxmGH2xtRXhVx5+/jEnf/OOa20RYJgsqhAE2TXhg3eQNWtAjCm/u7ccqb/yxh9UdU0zREy9Wn8KSEvxZykZt+CaeWNEJhhCuey0jByoyfQrT0y6XklVDvp0N4WMz7FqGo4A5ubWsLiTAXeHEutpZm7DUNg8H49/JtYkZKkZCQRMcfxnB/PMSsTa4o4t/VhLrCpeQHtDaThhgtIoZIeLh5I9tsGoa314VmZfvwbY2gr8I1aNyfeoY2UKghZqxNfDRCMjOgrK8jCi6tPKkIevkUwek2aNaqMxytudZBIhwhz17jpZfgUg5lqGhpQa9GOjJDYjgx8l/AHfMc50Nz1VOsH2AKzbKBqF/AwKQOqsuLkX6cgHyVkwVNQz2o11D817zOUlBUgb6RLSes8jiBFcP3QghrvkQhcrKD4O4eCWWHRRjbUpK7ZoRVn1CC4uIQuLo8hlSzdZjV8YtjnhgMBuOfy9eOGSkHL2g6zsImBwlI7V+F7cFFCLp6Dg+tTWAsKVWpm2nkkXlYdjsOTkOHoJ6WhihehMehZU8oq8bjtucrJKeVDW2NRmRALnJUDLjGX0EkRnSbNEdjbX34+vgiLPZDyGlCfAyysjTQpF4tmBpWXoykPjyH38+cR4KJPdo5N4M61/ZIQBXqehrQNk5BWvrHo2kykJ6YiNgsFShZ6OPfP54mHPt/GADfiS74uRcnHMqMZPI4+iN+2OqB0JSK07AaNGuFxuqauP/AGzHciXp3mmJjI5GTo48WjWyh/5Xe9/yVob3ZwbewY84AdFxwGbHctfExCvLyMDHQF/3uK0NhWhx8987D9jAlDJo0HCb89SKs+5iSgny83jEOPz2Wwsh5k2DO+TIxwmAwGJWC712xxLQFYyEh6YWzV10R6O+JYV3aQkZGWvCpgIgI3J3XEw5To9Dk51fYMohroMr2ijgMwUxHHWQeWIED94IRm8cbY+CzeTqOBBaiS9+2sDEVJurU7Y6+Pc1QM2Ql9p49jcdxWUC8G/buvoQE+Wb4sUU91BJpkZc4Pr4Laks4YuKO26KRDOVISUHQoTWYPOUQPDWWYcnS5fjBij9GfqUKGjZrDcd2RvC4IWY0zW9bEVfPFl27fYcg1qIiFEWEIrCoGEWvQzkp8QVCghDANbYlAcEILeb+Fczvub0TS+9n4+YCR+goyXDHz5+D0uI87ASqyWlATvZdbM99rGpiBW2JXtjkFVY6IsmgL4b01Yex3wJscbmCV8m5nBK5gM1bXPHWoB2GNrWGhaKYM5QQj5jMDKTFJCAxNQOZVVESfxcpz/DkymqsuvwEMdw5ykmKwLXfjmLDiSIYtRiPfvb8eUhFyP2N6CWlC5umq/GAHwUjbC6ioADZPvdwZMIg9D5khonHgrCyFSfOxf0ouG2LAl7iwoQOaLREDmPOZWNHR8GXe1pgMBj/QEKv76K2rauTtLTo2qchv8dT+qf5wxnfnGDa6ihN0nxKcoyic9n5JCavp0A4HeipR+oOjWjgiuPkk5rzPkPrp7whzzVDyVanhqi++VKryyTaeSOSkj7JCR9LTy5PpVH11UlD5GtFrQYfIc+ADGE9zws6Nq4z1UILmrD9Frcn70ii+zvHUFsHY2oydgEd8QqmZM4qJtEmpYX70snlk6i5mRlx7YVon7S1bWji/CP0LL40U+u3oYAyU7xo9cjG1KRx6X68K9LS0uTo3Iam7AgR9qeEiosCactYB2ruUN6XL/b29jR63TPKySsWffKtWdqkJv+p37tSPgPrPVrZ2JK00JM2PgylVMFKFE3eZ0fRIGsVUhVtZ0Mdx56mZ6HZwvp3xJHrrzNpYGdN0tIq/z1m3DnuPXkPuT9NF3y/MllZFOdxmTbPaU82NhKlKfZVVcmw52BaedZblB6+tHpTKPjeBuopqUM17VfR/fcZV/MpKeQKzW+hQKodu9G8w3co/P02H1NEuemPaHULWZJzbkmTdl6jkI98/5wYCXGj7ROdSFZa8v2JtLMbRmt9syjn/bwM4oigoz9akK7DvArmZfiUGJ8tNL6xoVDBoJrtF9MJ33jKEtZ/QsJzurljEjmMXUE770QKxm9MdgKFuW2leR1tyFbYb2VlfRo4cgN5RQs+FfE2i1K9f6Nf+jeghsK21RS1qOu822VuJgLFBfTW34XWjrB/Xw8SEpLUvPk42hIs/ubyTYh5RBfWDqPaY7fQOb94wVgBXH3d2jmZmo/9hXa4RwjGypEa6kpbR9qTiXDsurW705Lf/SlRWP8JmTEUeHE9DRs7mvrs8RWM5Uny96ZVXWqJPk9J15yGrztFn2bW5i/CyzSvtTHZLPUQbH8z16aQknwLWv0ki/KKwmhvZzWaePozYiTyLh39qTvpjj1Mfm/KNkhliPai078MpB56yqQsnDObTj/T6ecJ9PEtk58/w3XzWBpoyd00BV8LIW31F2+Vya/p4aF51LGRoWg7vujr16eRK86QR9JHv8v0CHp+egVNdTQnC8FXy6oNzTrwlN5l0P5H4jqBZGW4+98oF8rO/+xNj8FgVIKqi5GQbeQsI0WSTdfTuZcFVMiLy9DrtKddDVKQ+fzTW8SRAWShI0+oXzkxEn12KrWwdqBOP5+l54nZFPv4Ak1uVofU2y2iU48/zMkgIv4ZXd82gZpaC5MPOU7+PmIk3o8uLO1AMLIj522PKIYz5SQF0NFVXbj90qXaTuvpYamnGDIp5uVu6qdiQCaL73LSjaMgg+LuLKXGsiqk1f1XChP5cRTlUdaT1WQvJUfVW+2ka/xEEyXFVBx4kTYLTwNjLhdR0be8ocf4kMvqIWRrqFpaB+2XVCxG+PraztVXTe1S3xaTqiRGUn2O0OyuDlSvzwo6/SpJ9AS3a3wvMqvVjSYefyl4CWREU8D5NTSktWXpd5k7iRUjORFedGh+e6o/ehMnGnMp2vc4TW1bixzWegoepeQnBtHlua3JuPYy+jpSJIR2tq5OcqPPUFqOaHq1iom4Q4fndSUtleqlx9ZnVwVixIvWOdUm3W5r6GhgcunkazEuNNPZhlRtxtCee6FlBL4f7evvRBat59IGrxgSfVrCDVrVtylpm/en5S7PKU3kJ4bkB7R3YnsyNOpEP657SEH8BCupIfRo83DqbixBdXvNolMB7wRJBLnvnEiOtp2p/9HnxD1oc3XlT1fXDSIrzcbUbanrP1iQBNM2Zxly3PiCcgv/yaqJwfh3UOWYEbcNM/Gg2A5r909FVxuZ0ghys3YYt3c9nBQV8IfrbeTmlyY4LsfdxeiwUAkNdKpBrVKRyj44vdsDEeadMaWnI+poKkC3UXeMGGIO65AV2HfuHh7HCa4J1/DLxmN4otgep33O4eiYjrARVn0fjGFXdwg2TGkMPW5JXsMGnXvOwJqucUhJvQQPsRHqQFZMBC4uXwBPnZE48rMT9ykcMkrQaDgemxdYIPv+Uuy6LXJFYX4O3LYvxrPqjtiwfyLa8xNNSEhC0qoLph7aDAducf8FN1Fg3zch5hymLzuBaOshuBN4Htu72pXuvzi4+lq56Tgey7fDKe+z+G1cJ9gKqypHCLxu3IZHtD46DOyDPjU1oGLSAJ37OqODyiXc+X0Xjr8UXDP9cfXcfmx9UB2zfj8Jn9/noY2wqjw5SIr3x+vXuXDq1A/2+tWhpmULh6bmyA+LQrTgxQfvJcZcx8XTyRixaykcBevfSygCvfmsn8JiRUQeQr/pZyDdbQnCEi5hqa1RhfOZeK+fjaPBZpg2oyc6WatDdAnq9cCsGZ3RQPIsXG6+RIgQC/n011U49lgGvUb1xgB7PYjCD7TaYtS4H9BK+y5u3noAv0iR6ycE3bsM94evUadnX0wZ2RQW/A6pmqPxsEnoP6AbMkPD8fDlK142IdL9Ek6fuIsajj9i4eDa0ObfGyvZokXXQRjXMROv7h7FpadVC8r7dlhgyp0CeMysjerS/I4zGIy/QhXFSAiC/fnelFqwNOez8QlmHlNz2EhJQXwY110sHnMQzkv6oLGR+vsI8s/icx9XkpNQ16EJDLWFwC2OhvbtoaNriqjYeGS8G2Sv3QGL163D/BE9YKD01ycf4kkPv4lF4xxQu/tUnPAXjJVBuz66L9sL70uT0VgwVY4sZKbex+2bSlDs1wZOgpVHuroCrNp0hW1+Po5xYg8oRnFROEICOPEhaQMLs1I/EXzglYUVaguL3wz9XtiybxMm92wHTfkvqE2uvhauXYufRvaE4Z+pr5DX8AsKQIGlOexrWQtGTgKa14Zt3eZIzchATGJiqVGpFjoPX4o966ainvbn4v5zkZ0Wi9RIIYKco3p1eegr6yDvRQSiRBZOirwJwcXNq3G3xVyM+DpKhM+iBf+SEq6Wv4DxCJxy2Y5BzZtA4bNzonjh7oVUJDdxhL2eOvg5z96hx9kaaevikZcvIuJ5NeIHnxvxiDFtgnoWBig9E6Vo1WmCBkZmCH7mj4AwcWokBUkJaUhJ0oKamhbU1fmQTwFVNWioa0LnvSUCYf4BeJZmCkPHetzv9UODXsPABLXr20MyOg43Hz8VCRcGg/HfpopixAKWtfjoWn8Eh3JPbp+EJQNNrEwhK/0hKTLP3UWjcLDVz5jZXb/SqXV97l9BcpIKjPVVoFh2VJSuIawVayA5Oh7JmR9mvPxnk4vc7FhEh+tCXa0bnJoK5soiLQ0ZEzPULOJESCAfPS4FKWlTWNjyWfNeISRM8PuIZjYWvDb5zxHy2hdBAXHcuTSCVtmWVVkNulo6kE9NR1icIEb+TjIiEHJhK1Y/aovFKwbBSDBXipJCvPU/j3Ujm4qi9CX4JFpSjnCc4MZJ/DJcm4TWttNxJ68AxYf7QFVBlvMdjj+SsoQJ1f5m9PRhJK+AGm9iEJeZg1J5X0Hrr6UNPSVlqMYmICktA+mC+QPq0NRWhbpmIlJTE/nBGp98kp66CkzKPFyIpYYSlLV1YJiRheyo+HLzpTAYjP8mVX5N03H2JjSX8sG80dtw+VUhikSCJAw3Z/bBfpt5WDuxLpQVyvSP3FmAUQfb4OfZ3WCg/TeOtY6KRQJ3s/packTFtC1W7PXEy4vbMLCWYPyT5L7xx51Da3FW0hrD1s2GeC0ii2ryRjC3eYuC4AiUe+4sKkJhRBgChUUeGTkFdJzyC+rl3cPs0btwPZS3Eqj4NVwndMU+hy04OM0KUt8tneF3JDUDGTGJqJockYeiqh7UjHNLE/1w5OXlIiYjHtXrmMAQ+UiI9cOla35ou+gXDKqSEilAbsZ5jK83EMsih+FaCCfki/Px6nxNFO/tAqsWWxHE58ngXTvsxO23VzBJQQ6yw88gLacARIcxQLNG5XoUxWIA09rVIZ8chejcPIhGjb4jNgZvcnPKXEe6MLCqAaVcfnKvj66vxATE8kMRhUVxWDl2Ratm1njhchrbD3ohhJ/8hNsizG03TnlFQLXnMPzopMEJLBWo6WpCVyUDmbGJKDftSlYmMhLi3/dGMRiM/z5VFiMwn4I7r65gQrWF6FdXFjJS/FOeOdo96IF9W6eigbJ8mVc1d7BgxEG0WTEX3fS0RAl7/jK6ejBSVKww1fE/juQAPDi2DD956mDWr+6YbS/YP6EalJRrwslJB3G3FmLmEQ+RICkszIPv43OYOWOZaPIhqZrmMOXdpeSgWH8W7vgdw4DcSehgwdeDJCRlaqGr/1hcPTINVnxWSt73/wUVVahpaInidKqOAjR1asFaRx4eG07BOyYPqYkBePk8Bk1aO0AjPhSe+3fiePwAjPlRGdGhu9C3AX/O5aGq3RuLj1QQRMFRkJ2JKzN+xB/yTtj46wRRfI+EpAysuuzGoY32IM8Z2ODGv/4UNvjbMUCzNk2gnnAYaw8ex42oFPBZq2NjH2PNLytw0s8fqUb60FVSgCJ00LB5I+jlXcHe3w7CJTBWJEgSE19gx+b1OOzuiXg9bWiqKkNF9Nkfoe6AsT9vx45Jqni9vRms1PlzpAbz0TeR3nACZg9wFF4TqcDEoi5q68bA/fxGbL39QpTJMzMzGhfOHcCavccQpFwDioY63B4xGIz/OlUXI3DDpFFdscfqFHxzi1DMj8gJvY49yucwyr411j9KRY4QeHfnp2E42H4N5nbTFZvnP+r3EVji8hoRn851/U1J9T6EmV2MuZsmf+P8ctFu2gcrrlciCXJuBLwv/YYNZywxa+9NzKpQiJQiq2GONrOv4NooB4QPd4aJRHXUUO+DZSdVMXXqMjjISKOxlUiKcBQiN/cCJkwcipN21xDC10NJMYpfnccm2ovOls2x5fW7+TPEE/5rV2gp8a8BxB/nx6X+nAt4lfBVXhb8I5A3roOukyegn9oBNDWQh22XNYhusQOLuksh9P5+7LycieFbZ8Mq+C4OTNkGuVmRoLfReHasJu4vaIuFd4UPKgdXJ8XhCHnFCcmP4nv4c2phVRrd4x8Uwo9sE/39NTDouxsuaxbDzm0rhhppQEGiNtqN8YaV/Th0tawFB0NdqNUofYeq0+kX7F+5Gt0CzmG2jT6UJCzRvN8V7vwMQM8GzeCgowkdtYoeB4Jw/uxSLPeShMPOICTzv8vUEDyaXR+Fv07DxPk74JFc+vpGuV5vTF98AD8bZOFk27rQkdCGpd0qPIhuguE/DEJzToxY6+uWfiyDwfhPU2Ux4jahG/bdG46z2zrDtpqQApkfTXP9HMYpv8aqqbvwPCMHRe7zMOxAKhL2jYAFp0RKGzQTDP09BHGea9HVQhOWgw7DP7rsTE8f44/ImHRkl52qMi4Wb7KzkWGoB23uZvV3TM+sZj8Cm65wDQt/46xESfA6g0Xtv5AEOSccD0+sxpIdfui0dwtm2An2LyCrrgfHVSfhK/quPORnXsG5n+1QEHYZT6WkUdO8VIwU5mTi6pRBOPV8NFy2tQc/mEY0msa6K6bdu4Kx8MSsEVsRVPxRtrwymI65jMRM/jXAp8corjxd/wNstP/8y4K/l2ikpL5BIp+m+h3paUhNTkQs11Aq62tBSzBXHnlo2PbAT5dfio43I/Y5Ds1pCoWYcFy/4YbM4VuwsHEG0gN94R1mhw5ORlyFKaKGdUu0rV2IoHBxvSOcGCkMw2tf7lqxty6tp/dw14SFDRy4CvIM4MSIYP1a6PeZjQPBsUgX1edL+F+ZhKaqgQjMiUMNrtFXUvgQ0KXTaTQ2PA5Gosg3GMF35nOiJR5hmeGQ0taCmorYfhEEnT+Mk3tCYVt/AKZ0s4Ro/ld+NM30xZg0qSPy3Fxw+HcPTqSI3KFctyXGnPQoFdOUgITAXVjcSwnJ8T5I4MSRoS53nf0fvmlkMP7fqKIYccWF/eIDV8HdZq2bSEH6aRDCCopQ1GotIhOzRDf1DyUCR3+0gK7DPFwOSRLNZHl2SiOYiHnI0jepBXkFMSviovA6OwsaBjrQUPo7pMjXIBEv3I/i8N5odN7jhulNBPOfohB5Oa9x63oIFFssx8TWvK0ABfk3ceWwyEEMFrB14O7hXq8QzJ93wfpfQU3TEBpaYoI2MlIRlxiPXDUVmOlWXYqIJS0Ery7sxlYfR8wczJ3U/HzkvIlFYDULGIt2QRay1YygY1II3+BPEm5zSEFKxgzWDYtR4v0aotCe93B1E/IKnlxj62Br8R3a3Fj4eDxGgnIf9GxbGxaffR+SiOc+voiEM9q2aY4GYsdtv4a/Dye8/ITFcqhCXV8D2jIpSI9IKB8jUo5MREe8hF+YEmych6JbfU6wCWsYDMZ/lyqKEUvYNuO7l8WNpgnF60fFKKpvBTNZ6QqG+FYeffuWaKyhDU/PR4hK+HDriot9g+xsXTRrWBuGepUcmvMn+NNDe5GDsPsuOHb4Lmos/BXTygiR1Gg/7N06EuNPf8ha8SUKM5Phu2cW1gcpYvi00aXxIqLRNJz4s6toNE0IAjy5pq6pDSz5HinB+l9BzcIWdWvWQVpwKLz9XwtWvmMkBcmJBAvj+mhc++8QI6kI8T+P3TsC0H7+EgwwFMxVgqsrKVNY2BSj+KO64gV6SFBpQpRaVvzIp29bU7HnN2CL63MYtu+GppZm+NzVlHhzP/Zd9IBMo9ZwblhHfLwINKBlrMo9KCQi5ZPRNGlIiUlGQqE6VEy0RdPRiyMz4D4uH/8V3rLW+KFHh9LcIwwG4z9PFcWIBaYsGMPdXL0xR9xomuxM9JkxBraKCp8XI09DEZmTX2aooifWNLOBjkQPbLgXwjUBHPq9MKivEcyeL8J2l0t4kZTDKZGL2Lb1CrK1W2Oogw2sxN09+Yj/jNLJh5JS0vHNw1ESgvHypgvWnXXHxh76wuup0qJu2BDL94fCzNCAc0xHuPcW9JLQgmWjlbhfuvUHCguR++gBjo/vg667jTH5VBTWinpFeKQgJ2+D8XMGI1/caJrxXbCPWxq9cCospSS/vRiJjeHqNwdZb2IRn5ktDBetAKG+UvkRFanihou+xvmFA9BQwg5Dll9GMG9Ss0PzNg5oLXsa105sxJnAZO50+uHGuT9wI1AdPTp3QmtxWiQrC+kJcYgSDRmNxbuceRWRGvQC5/fuRkD7eVjSn68zDjk5KBjpoebbEES+KTXxyMnKoKGlibBUHtnq/Minn1Ev9w5mjZkmqis+vifoyjaMmOUNibFXsKeTxIeJpSqbZ6QsbyIQXFCA/JBIRL0t+Pww4JgY+Kwag25TvCE/8CrWTuiKehW9dUxIwPNt8zB48hUkNt2PX2aPhfP7TqlXODm9B+pKOGD0hhvcXUAdzVt1gF0LNbiKG01z9iDy7BugUzsnaHz8o8zMRLTLQSybuAr744di/ubfMJL1ijAY/z9wT2dVJsRtO010ciRpyfJz05zxzaKKp2m4Q4utDd7PMQP0oe2+7+a5eECrm9YkbfxA6z2Cic8gXUo0+ZwbS0NsVN9PPtR+1EnyDf54Zpp4unZwDg3qoiV+8qFJO+mGb4UJrP9W4v3O0dIO5fehbNGt7URrRfng0yjMazP1hCZZNFxB90Rb87yl1IhrtNChOim170JzDrp/OieNQHFBPvm7rKcR9p/OTXP1m89NE03nNo+hXu1VSFW1/DFbW1tT/1nHyef1u3qLp+uH5orqS1u7vK+pqSn1nriTrj95V1+B5LKgPzVAExq87BIFCVaiVAp9tJkWdzcW5qbRo9pOS+mE+8cz02SQv+chmt7Pkiwty3+Xuro6dewzmXZciBV8y5AbRb7HF1L3RuPpZLnJafIpMegiLWttSv2WeVDk2xSKvP4LtTfuR4c+l82+uIByn7uUqStJkpRqQeO2uhJXVR8I2U6t5GT41Milfnar6XFGHom/rCLo0MIe1L6lHFWv/uG4+FKvXj0asvQ6hcXlCb480XRmUlOydKhFXX7iromIpNK08GKJI9el3amxgxW1nL6GXPyjStPClyOA/pj2A9VBMxq1/jqFCtbk1550aN4YamRYfm6aWSvO0Kskwek96fTc5Wfq31yHrAdNpG3Xn3O/DgaD8f+GBP8/7mbBYDDek4do37NYN38d/Nrtw705H2WGeZuEaM8NmDFzHc48rQ4Vg06YfGwTfnGuMAE+g8FgMD4DEyMMBoPBYDC+K1WMGWEwGAwGg8H4OwH+BypZv7jkLT1wAAAAAElFTkSuQmCC" alt="" /> 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.)
    A 9 Correct Answer Incorrect Answer
    B 65 Correct Answer Incorrect Answer
    C 15 Correct Answer Incorrect Answer
    D 36 Correct Answer Incorrect Answer
    E None of these Correct Answer Incorrect Answer

    Solution

    ATQ, 36 × ? ~ 182 36 × ? ~ 324 ? ~ 9 

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