গণিত
All Written Question - (12)
1.
নিচের জ্যামিতিক চিত্রগুলো সমান দৈর্ঘ্যের রেখাংশ দ্বারা তৈরি।
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VlbnNob3Q8L2V4aWY6VXNlckNvbW1lbnQ+CiAgICAgICAgIDxleGlmOlBpeGVsWURpbWVuc2lvbj4xNzY8L2V4aWY6UGl4ZWxZRGltZW5zaW9uPgogICAgICA8L3JkZjpEZXNjcmlwdGlvbj4KICAgPC9yZGY6UkRGPgo8L3g6eG1wbWV0YT4KrautEwAAABxpRE9UAAAAAgAAAAAAAABYAAAAKAAAAFgAAABYAABAInP6bYcAAD/uSURBVHgB7J1nbFxpd98fSexVbKJ6771TfSVts/26BUkMxDAcBEhsIP7gBHEQIDBsxEiQxEECpAH5kPfDixe2ExsxEidv2yqtel8ViupdVKFEsVdJm9//DserlXjvHQ55OTOX59klKHI4d+4953nOOf9TJ33DcraMAkaBCUuBvr4+193V5QoKC11ZWZmbNGnSd2gxODjo8vPzv/M7+8EoYBQwChgFjAJGgYlDgUkGGCYOs+1JjQJGAaOAUcAoYBQwChgFjAIjpYABhpFSzP7eKGAUMAoYBYwCRgGjgFHAKDCBKGCAYQIx2x7VKGAUMAoYBYwCRgGjgFHAKDBSChhgGCnF7O+NAkYBo4BRwChgFDAKGAWMAhOIAgYYJhCz7VGNAkYBo4BRwChgFDAKGAWMAiOlgAGGkVLM/t4oYBQwChgFjAJGAaOAUcAoMIEoYIBhAjHbHtUoYBQwChgFjAJGAaOAUcAoMFIKGGAYKcXs740CRgGjgFHAKGAUMAoYBYwCE4gCBhgmELPtUY0CRgGjgFHAKGAUMAoYBYwCI6WAAYaRUsz+3ihgFDAKGAWMAkYBo4BRwCgwgShggGECMdse1ShgFDAKGAWMAkYBo4BRwCgwUgoYYBgpxezvjQJGAaOAUcAoYBQwChgFjAITiAITCjD0vOp317seucvtd13HQEcgm/Mm57uZJXVu3dQFbmZRdeDf2ou5SYGX37xyD3ufu6/bbrknfP/mm9ejepCS/BK3omKeW14+y5XmFblJ/GcrWgq0DnS5i+133K2uZjfA+R7NmjI5z80qmead+emFVW7yJOPfaOgZx/cOvn7p7vc+82TGs75WZMY3o3rM0vwyt6pynluGzCieUmAyY1TUTP/Nz/o7PDlyp/sRcmQg/QvxTtkOc0rr3drKBW5aYaXJkVFRc2zerHPaOtjlLmH73ex66AZfDXJhv7M7yRVyFhdXzHbr4GHplCLj4RAbJgRg6H7Z55o6H7jDzy67I88vu4svbrqO/rbAnZgvwFA6w22rXem2VS9zDdVL3HyEgK3cp8DL16/cre4n7uSLa+7Qs0Z3+vkV97jn6agBQ2l+qVs5dZFrqFnhtlcvd5urFnnAwQzPsd8zT/vbPaPt6PMm71zfRBH0v+ob1QflTcp3s8pmuIbaBP905ucU17kpkyeP6rr25tynwABA4SbOphOtCZlxpvWqa+ltGTVgKC8oc6unLnHbapZ7X5uQH0UYKyYzxmfPPOl74c7iMDryrImvRne78/6oHQ+yHeaUzfpr22Fr9VI3q7jaTZlkcmR8uPrtp7zGCfgEXXG27aY78fwqPL7sbnbcDeVxESBhMc7i7ZzLXTUrsf+WujKcgJMnOA9jDRg6B3vcpY577iRC/jiGxTm+h0UWvt1qiX/J6zi9pNbtrl3rdtWtchunLnazi2vxItjhf5tW2f6zhMe1zmaAwnX2w2V3UkAB4PDa19MwtAf4NrUg3/W8euX6XoX9tUPhF7lVVYvdnro1bgtGp7wUFUQfTGGMfoc8Buh//eIW/LvijqLgr3fec/04BIKW4gTleXkuj3+0v3zpXvk5loYuMmXyFKKL093OutVuO+BBRtwcznw+ssDWxKKAnAtXcDadQmYcxdg4DVB4gnMhbE0hOlWVn+e6kBn9KciM4rxit7ZqqdszbQ2OhiVufeV8nA3FBhzCCJ3m6496W93Z9lvu2LMr7tjzRner4z58Co5QSuOXw1PJk86Xr5AjwYIkb1Kem40DQnJkB0bnBgzQhO0wJc27trelSoFXAgoeGLwNULiCU+mSu8M5DuPx29fPQ+avwubbBQ83otM38e+awvIJq8tjCRjaAApKUzgOojyMUdGEYOgZ7HYyGNNZSi2R16AO4LCtdpWTx8CLOGBUFGBc2MpeCnwDGJDwuNR+z50lsnQE5XCafdFKOoH2g173W1L6i4oL3dYyvA1Fha4V5f91d6+72N3v2gZfBrzTeZ6IgimFbhlgoQEvxXaiVAIPlUQhDDj4UXz434t/zSj4c3gCj2OwHW1pdHe7HnpeoiD+TebcVhfkuQ2lRW4jPCwE5F/s7nNn+WruG3CDAQpfZ17Kop4Upc3wTp6mbTXL3Dx+LjDgMDyjYvJb7alBgMIFolZnX9zwPM9niUa2YYC8Zs8E7bk8ZMbSEmRGeYlbUJjvWgZfsd96XWNPv+tIQWYU4mxYQWRS8kJyYzMGipwNFnEY/eaSHHlAOtlZORw8OXLJ3ScFafD1QGCkSHKkTnIEGSJZIvl9oafPnevqdc39g4HAISFHlK1Q/9dypAHezi3FAQGgsDW2FFCa8ZO+di+acLS1iYjgFfegU2lm/YHnNuguJnGmp8CrRaQbKxKoc7lx6kLAX82EizjECjC88PKZ73qbREChkTBU72Bv4EaRt6B0yhS8wpM9I/BlgBGhTTVl0hRXzUbZVbva7QQ8bES4zy+p88LIQZvOXhtfCihncRDhoVS0M3gHDz696E4RZVKEKQw4yrCcV1zg1pUUufcqStzeijJXzv4QtJCiONTZ7Y529rrLGJ5hwEFPLU/TcvbJe7Vr3CZAw3qETV1hhQGHkC0hPjUD7KTgFUo+8uyiu98lBa/8U/8lCF+DsbYa/m0vL3b7Kkrd4sIC6D3JPRgYdMe6etyhjh53Zgg4hJ15haFrcRbsrBmKOOBpmg9wUM65rfhQICkzlOd8WjKj5aI7g3OhE5kRBBJEAemP+TgVZFDuZb+9x1fJ5ElOe+s8MuMr9tuxzh7X1Nvv2gEOwQuwip5ZjWNKUcpN7DdFKWvxbE70lIhgug3/qgcUep57aSlKO5Jt0Nz92L0MkyPIizoiy6sBgDsBgOLrgiLkCB9zDzlyBH4e5usswOExwCEVOSIHhGyHbUORSzkgCqfkD3/j9tuUKTAALx8B6E+13vCigIdaLrl7OJVeYQMELQH8ivwp7jW+5Daiz2FL9t98ahu2V68kcrSSc7mQVPVpYW+Lzes5DxhkVLQg0BvxIJ/AC/TVkwuuCU/kwOvg8KKAQkUeQlnex9JiV82mkRdIHuS7fYMYJcHRCM+IIE1hC/nqO/hSjttCvAjKP7WVOQpI6au4vakDoNB+0x3GG30Cxd9NhClU6QMUFqEQNqEcdgIUdpaVuEoMgbe9e1IMl3v73EGMgJMojEvsm2cokOAdkwAOCylwVHhTe2YDwGFaAcDBolTf2TBKA1FhacITSG4xPLzf3exekUcetMSnejyB68uK3XZ4tws+LoSf+fz+7fVo4KU73NXtjsDDcwCHe0QcBlI48zVFNW4zHqbdKP2GmiVuQYmd+bdpm2s/K2rQ87Kf9NW77gxOpsMYGycxKvteBjub9JzFyIclRCG3AEx3sOdkWJYiR96WGQOvv3GNyIwvO7rdKWRGY++Aa0Vm+Mc3dfVEZHsJ6UmSGTurV1CQPx/gUGHAQeQJWQOvXrp71JkoMnnUq1G45B6Rgvrqm2A5IiNyOkBhA3JkG3zdVV7q5uGAGE6OyAFxCH4eg6+SIw/6JUeCucru8BwQW9EBSTkyr9iAQwg7h325nwL1e4DBM23XSS1LpKk2EzWSHRC05Dyahq6Q7Sc+98MzRZ8vAu4fDQzgVAx6d0KXzyid7nbgNN5BnetG0s0Wlk3nxL6ra4KvlFuv5ixgkNfgOZ0NzuMNOko++iGMwpteHmJwPrMEeTngYAVCfhsbZX8lhapFSleY5J6CMI/hLTjE4T8tIwKh/hIjImjvaINU00VpCzmKe6hx2FC10C0pnemK86zjxXgeBSn9DlLRriMsTj6/5nkHT7Mv+lNQ+iVEmBYSUVDIeS/KYRuKX2AyrEpFKS3XMTQPsl+OEHW42D3gXgwGh6hFE9XFLCif60WolOYi4KBOXHkTHDj00bniYR+eQFLH5AU8zJlWvnhYREiKfBoKfY08gQC99+Dh/KGIQtgefIK39zgK/yD8O92Fwu/r9xR+6JknyijgoIK4zUSNlpTOsDMfRuwse10yox1HwhU8kaeQGQfYb2eJQg5SPB/Efz1GKfJhMTpk41BEQbpEkeowc0HG5BX2WEJmABzQM23kw+tegpY67ywCOOzGQJFzSlHK6UVVFqUchmi9OIwe0PXOA39PL3my5BnAIRU5Mh25sa6s0AN/e4gozAM4vA3+hvlI1wxwUORSkaQz2BAPiTiEOSBkO9QozRkZsh3woJRVOR2LSWUN20fD3cNE+Z1OSh9A4W7PEy+ioEY2iXrEx6Ek8MAgPF5bWohTqdiJx0o3HuRciodfdHZ5jsBLpB238HNY1EipSlXFVdh+az3gsIGIw2LqVqTL48jDnAMMAgpP+ih8xGtwkjxEhZ5uUtg8QB5i0NKhn0rB0tqh/NL38AQtQ+AX4w16e7UiwGUAyoN8nojDLYBDfwrAYWrRVLeegrW9desAEEvccjolKNwYd9T5Nv3G++c2lP5lwOIJ9sMxPEnn+K6albCIgoDCEoCC8o33Y2gqBamC4tiRHnQBh9sAhwMAh5MoC+2Zp3iww4TNZMKbszE0d1PouAsvxXqKa2dNQODQD1C4CzA4Rb74MQy246QfPUYZhCl4Cf8ZAAV5iXbBP0UUZqHg5T0a6WoRcEDhH+bMf42X6SapI70Uq4atStombgI4KN1sS81SDziU5Enhj/wewj7LXh8bCsj7+IIWi43ojeM0wjjGfjuPzOijeD5MZpQBFKQ3tmJs7MPZtBaZUZYCUHj7zmVM3sQb/YWcU519pDr2YqCoID8YOMhAmVs+072HjtmJzFDb7+noHaUwTfQlh8NtIginyDSQHDlBQbMcDt+ExH4lR2YjR+RplgG5AzkyA1shHTnyBIeRUs8Ok7KatB36QiKX4lsVbZy3kKa0h0jSlqlL3SK81ZIjtr5LAQEFtcY/1UoTAoCCOhw+BQyGLZnvC9D1awH4O3Eo7SZyNGMYMCidLeCgSOAJdPnXAPqwejd9tjJOyvMr0OVrOZtrsAMXAv6muyKAvmog4rJyBjCoCC3ZAu0wG0WFjw9IU1A/3SAhr0NfLaDARpFh+B4bZQmIUnnqfmyUyJbcfkHE4RTGn0KOJxEAtzAK+yh8DVraOBWkmazDC6RQ1VYAxOqKud7hNyMiiHIje008V82KumCp1eFXAMcrgMjelz2BhqZ4Lu/gMoDjJgxNRRTW4W0QUHgXOqZ+T9ozAg4KSSuvVV/n8FI8lZciQGFoT6i4VuFNrx0rEQcV1augqgBhE+fVi/C/RS5xQvg34SVqcs/xDAooBJ3pAs7Y7OJ8tx5jTcpdX7ML1IpSSRzprTfP/FmMt4PtPZz9PpwF/V53rKCresqioNytp5hRnkJ5gFeWz3Zl+cXcT7p3FPSJ9lo6FBBQeEb66kWi0ip6PUTnlGs0x1CXrSBwKg6qO86KpMzAqBRQKFW6Yjo3MvQe7TlFHO4iM1QXdQQdo7QWpSoFORsSMiOfDjwzvS5e22jhLO/0DCIOE7EgXxGF613IEepOVOt0hkLXVpokhMoRbIA5pCyq7mTnUEpZ0ohM99SKp4oWtWI7qLnCAckR5MkdnI69KdgOlYU4HWU7kH7WgANCTsdST46MYqPF4K3icSNOwdPJJgTo/HY65ulMB+kKRZ/neZHAQsBgGTVtJa4GgJ+HsvDjsXio8/eYc3gUJ1LiXPYStSLdjN8HLWUPVBZUus21y+Eh9h/ncjHgr4yOZ3FYWQ8YNChHxSxnSFM4TtX70ZbLtMe6H1rMIkFeC4JMIEqAghd6ShQ+jpRxHUQc5H2UB/lrjMAbGBHdIYdfn6FWeZswIPaCOjcjBFbIiKALRpwQ50hpOdq/T6YRXFAXLBRDAijc9oBC0LW1H0oBBcuGIgof4JFeU1LsSlD6Y73kl74LuDyiHHmMAHkpHvFzUFce3YMMz3r6/u/CQ7FT6W2kHagNX9yKa+UlujkEFNTuTuFkAYUgwS/6COTPLgIooOD3Ifx34BGs54xHsZQmcgZngaKMSjG4nuKZL6ML1jqAw15C1GqPuRRvcBW99m1ljgKeATfQSdejO16e88GWC+469Qph7XgFQOVIWI7BoVz29yvLvFTW4aLSo3065Uzf6u93X+FokIf6POlxT0KAgz5TMmMmzoZkSsR6iqPV81+Dp+K8ZLZJjtzook023maBP3mbW7EV/AdyJShS9AZQ2IddICOyDkAYxWolcnlKjTIUSUKO3MToVHvusFWOA2IDQHAvumBz9WKMzpl02CuZUA4IgYFu1SNi7ylN9cun5wGDZA9wloPNdpoQwGNFFNaXlnjRBDUvqQAopJJe9iZv9Dly+ind7AC64Dy6XLpdEcKgexAcUfR5M/bfDiJHchwvYTijZjn4Q5U3Pzk7/521gEFV7/d7nnlpCjIMj5Nqos4GKljSRvJbyTQFeY23lpV6noNFRBQUkpICSGfp06R0OjjoKnBVnuKp7h53tWfAdYRU1kugl+RhnII0t+E1kPd4beVc0qPKDDiMgBlql/YcQXG+TX2Vr3ntUW/gKewj3zjIOyg4oB78a6lP2IKBKSNzlbyDCJR0Qs6p3rJAg9ILmkkzOOF5KRLC5o6AQ0jEQUXQ0+mesY7uKNvZM9uJOqgTg3Jbc3XpDHVTT3INBa+IwhGiCV/jJXrhtaoMjiioA426k2wW/1DumwAM0/LzScOITvS+eeYbAQuKOJwGQFzl32FdbpRqVsb5Xk6BagNKfycpS6toyaf+3bbGjwKSGS19He4cbbXVYltzOzSYS73YA2UG+6qSKKSK57cgN1TMrJq3Ys7llDR1SCpPnZQZ94k4HMe4VBee8zio7lPzEBZxkGdTrTs3YJh4TTiQGXNxPhTFrAOPnApdgwxi7XpAN5xEROFrUpDaqWf8JiQyWYzBuAgjUnJETREkRwQUpAeiYmtSjrTjgLgw1ChDbXZlO3QG2A66o0nYDhUAhxU4jhRFkh5YPWQ7pLKfcvVvZN91oCsE8DVDS/NPLhFZ6BnKHvBzLImHXppxSYGXpipdoXpERQIVaUiXx+KhsgRa4KEigIo6nMIReBNd3o9NqNeHW/rEZPRZA12VdrwZnb6axieV2IS56DjOOsCgiZrqlaz2WEfpma8OKankM2tD1KvwESGg+oQ9fM0DKESxusltVnvNzzu63Cl5HwEREghhS3351yDQ99WvA3Euc8vwGtQVVYa9bUK/rpqVNvKNvY45GJkH8SRdBzSEtdYUUKjC+7wURd+A0v8A76DabGqfZGIpL/IkiuKLdkWp8FJgeAYZAcl7rCPCoGnjO+nKo97PyovMpdxWCdNuFPx10gcl/FVzdIZIoRR82JLwn+ulDBS69/EENnCmqwF/mVgawHUJnn0J/1QkrYhDKme+iCjjSvi2d5rOPCkGeJmmkXNuKzoKqMtWK86FM6Qoqh7mIO14b5G6+DKsyxa3VI3MUOqRipjfp0ZhRXGRB0yju1v/KyeBg/KpLyAz7rHnwrWMY3ZIvddQQR1cNCxsAUAi17v3eUCB1LGrnQ+H5IgK1Gl5O9jpT8ChV1SMPg85olks7xOZVP3JVABhJpayFS4Odcs6jtGpbAUNgQtbJUQX1jCT4z2yFbbgdFxGqpK6ZcVpySn7gnPbCKg/A0A4+PSC51QaBOD7gQQ9vzS60owXYO9tlq4nmrAFoCD9MdbaPuE4fu05ARUNVPT5GvZfWMRB91mKE2kVumAfukDt1VfT+KSCdDOBilxZWQMYlM98h0JHpR6pBZom8T5VwRKbKGizFOApnkuawjrSS9RzXYJ+LlXwCj2N9WZJMlVGkGcIYURcw/vzubyPoM4rHP7neJSDlu5KqUpL6Xixne4IO8h1E+KsJ3fR1rcUkNJ/THH7OVqjnlbXHDqYKKKg3tlB+0E8rwU4rkXRK41gOzUKK/AqKe893QjTt3eV/r+0XyRsnuNVkqJQlxS1cLvheSn8i2u1X+SJUCcuFdTvGuqSsoRUl5IsjjiIR+0D3d4cjETe6WUKS695Cj7IuysKlyD8lw5FFNTScD3RQgGFKM90GGeTZ155yDrnn8M/KYvkmdfrfkv8K5pSzOCfuR7/5GlSXZMBBz+Kpff7N9NXT+N1Vktlpa8KKATJDFWzqcvWOgEFjA15n5WGNJqodHpP8N13aU+9IlfpGTJDXs2DgFVFu25goASlNyZlRi3Oho2A1N30i9/C9yU4qHKx579nRJK/LiPyMADwArxVm+wwOZIsUFdEQU0R1qETqpAtOo9R2Qbf5eC7P3lyBD2glObLpCfJ6agBcE38O2ymj+67ZEqJW4K9IAfSTlJdVlfMQd/lttNRTsGW/nYvoqD5J3IqXfGcgmpvGqQbE9kDy4fSjNXSWLVFmpkUpa5I8rCXs6nsAelyNcpo4lz2Av787xhwgx1SjC5YDpDXHK9tgD/NWVGqUi4Ah4wDBg8o0NngTJsQZSN56Y3uOalIYUv5zDMBBmtogbZfVe94IOsJL2ZCEPQQcbiG4fclh18F0kKcYYdfz6eIwyJQ5v769YCH5XgfZ7sZtOjKnDgLo3r0ryuNQFN9VZioArYDLefdHbyDqax69oM6mKiA7QOvZqXQK25K5b3j+TcCDvIqHSPi8CnCRgrjDoaAekGHrXKUQwNAU/27N1YvShTFIWyyabXhJbqiThZ4AL/AS3QRBa9wcthSjYnmJmzCS/Qh3t2NCH/lkGfj6vPOfL/7TMWqHUpV6gMgvQxUFnqOAmqYFqHk99Wtdw21pBgAHFSsait9CggoPKQG5jwpDJIZqlG4z8DGsCVdoTaaywEKuzEo1SltYSFAAcMs25ZkhupqjmCgfIaDypsXhMwIAg7JZ6ikA892jJPd01Y7tX1UIW0Rbb+zfT0jCqkUxhOeHPnaG8Sq2RhhqxxQsBA9oBRUyRE1R1Anq2xcckA04XT8jDTno4pcYjso5TFME2giuJyO+6iV2uqlPM5x9TkWuZRTsGWg3StmPkr9yZdPviZlkI6XOI+Dlhx/ZVPyvInqShmUrl9LA5MSbMJMLJ1BAYfPAfTKOFGqUmcKPFSzk5U4AT+ctsFrk6wZK1VEIbJ5LlPGAEM34cWbdDY4S9hYBUsnyC9tZapr2FIxiyIKaqW4B2HQgDcoU0Dh7XtVx4vb5J/+uK3TG+h1lY2jVnkS9kFLwGEO3p/9hKrkQZYRUY8RIZQ8UZY8CXd7Wjwvg7xIR/Ay3EXph7XEE31m4h1chYLYTdrRfoTHHH5Wfnu2L+0KpbfJe/hFe5e7QKHjDZSHfhe2lOqigvoP6jfgPaSgiv1T6nkpMvfcqjG5wsC8Ey+uugNM1m7EI6iuVWFLCn6pl1tcgoIvoxhdCj4zwj/sXt9+XWf+Ojz7FP5JWTThafLO/Nt/+NbP6qs/m3ktH07fCPhb6VYq4gAYnOizON4iU+CPMjjuEIVWXZN6sUtm3O96GPie5IvqjiOZIR2iwtd02/Emrzde3+VT6Caf+qD6xbeRqsR+U9vvnoC6qOS9FZM33YCj4QMcVBvxakpmqKFCtukZeZs1eFOdrAT+NIg1FaCguhM5jDRE78PKco+/UTS1SNJzLL/LWXQ1KUcADonIpbzVwbaD5MgCHI0f1G/EYy05MsfVIUemZHGai5yCT/vavdb4XrcysgeUMhiWZiwgLx6vBOBvxu4TGFQ9YqbSjN/mv4CDnH+a6aOumuKhit7DlhzEy6hxkOO4gYYZ4mE9ID8vQwAo6H7HHTB0esO1HnvtsVT1/jVCoZNWd2FGtQqWBBQ2qBWmFzZmOnOehqoEPd74v6bjrXy2WwAHdVU6xMZpRKi3hgAHbZp8hPcsWnDto8f2NrwGa+l4MZOOF3lZfPhHS2GlClzvfETe4j0iTBfpenTBPQM4vPRCkf7CUsLD8w5iaKoDwscYmgKOOmRZtiVCSaS938eXhMxnHQKbTBtn8E83HkV/Cih3k1QXgMN69sp76t8NcJDhWc7vxtMI0FyUK4A7Cf8vnn5NjQkdaLzhV/53Lx5VwK/F8E+ewI8w2lYPda3KNf7pKVXIfhuefQ5wUEvdy3gKpSyC++onJvnO5Mzvn7beK2yUl0kRh3y8T7aGp4Bkw3U8z4pCHsTYOMLXM+regtIXdCXJjFkABaUbCSR8yFctQzxzVWYoJULOBu05deC52zfote70P3V0VeK/IoDDZoxL9fzfVLXIraiYTRoHLYAz7GRRN0TJEaUkf4FtcHtoEGtQOplkxVTqTlTMvA3b4CP0gFegjsMhV+WI0lSVqiTb4Spy5AX1b0FVDtIDeZML3Dzqo9SRsYHi6HVEHzTYL5vmc6iRzaPeF0zepnGJ51S64B4C8F8B/IN47AEFdMVqgILSzvdShyIeR9n0YnjJE/5bnT3N7BJYkBPwOLVH4uEzeBi0xEPpbA1n3IbTeBfOwDWknqlLYjaBv3EDDO0ABbVA03AmFbNouFYHQCFsqYWd2mOpZ/4HU8vcFr4LZebC0vTAOwCHzwAOxwg5NrGJ1Cov2IiQYlOXnHr3/vQNXurJWu/wT42VESEvw62uJ8xRuOs+IxR5BKDw3OuYEyQaSekAIc70ChNprYmH4edQECpgk1DJ9SVhoyE/JzEC1M7TC2+yZ1QoF2QE6LkVpVpLnrIiDmrDtwyv01RafEYpbAQUmlDqmotyAAWvAYrqQBO0FDeoQvgvQeCriPljeLic3GJNWo/DUiG75rWoUFWdbi6hMFI58+qspPaYKohTupnqmjT9u4DQu60EBQaRGTc6m70o5Gfst2NEFNokM0ISwbS3ZpN6tBJv5P7KEmRGudc5JS4yQ/nwSolQ28ezRClv4qnuCpEZCQcVk6pxNngyg4iDWndOpbh2PHOpZShKjmjw5iGyDOREvENh8wAOh6AlOFBTkJAj28uL3MdTy91i0sniIkdkO9ykza4G+6nm7TJORw0DDbUdcDTMQo68T8RBtVKrhlIeM+mAUPvbh0oz7rjj1RUdhMfNPY8Du12K9zqfdfBYUYQGnEoC+TrDubLEw3sDA+6nAAelrV4jbVW6gF8HLtl/sziLewB/u0g/li5YQJdEndlMr8gBw/N+5TM/8Fopqmf+ZYpYuymGlDcoCFWqYElGhYaqyIO8Ae+jgII2UebJljrbtDn6eVaNij9MX35Nkr0I4nzMz0FdcuTtySfcOAPgoPxTDYPaiDdoXsm0nB3OowL2XrwMAo4J7+Al5mpcIMLUGVqYKKAwhy4IGyiA1aRGjXWfhuGpovdc2g9hO0eyREpBU4YvqQ0f3moBhyvsGQGHoEicBE0haUnLiEwpPK3wprwUNbTmGyvgoAK15r7nrrH9vhdREFC4Dz9DW1XyXDUAvVV4iQQU1MVsEUacUgbiYLi9yVed+QHo9ADloGiDZnGowF2zOILPPO3/UPg688pL1hC4jYSqpSwyqfDffLbx/rdkRg8gVBGFC9QoHCCacBw9oqLXsGJmL30VZ9NGdEhSZlSjQ+IqM7qQGerAoyJMDRy9ptadIbnUkhnqwLOc2gYV0UpmyMisZnZIlMBBg1ibqTu5RGT5GBOZlXr0sPuRl78eFCmSF7YWI3K1mlpUFNNjX3UnBZG3vB3vfa/PU2KqvNXqlqVog2ocJEeehNoOk9nj2A4Ah23IkB20ZN2A7TCnpHZcbYeel/1emrEKmVWjcJZatkfdao2PA4xz7bcUOZhJJHAtukLRZzW+UG2bXCfjGTn3u7+R/F66QE7Ax0wAF6A/TLrSRVolhzmRVBwtmV9dVMNMptUecFhL9HlJ2YyMRo0iAwytTOG9hqfgGDMUVMzS2M5wLYR80JLhp3xmtcfaxEb5eSIKKljKlTzEoGfTazIEH2JEfEG4UaPjG9k4DxEGYV4DQaT6kjqK1tZ5IUe14xJwyMf7mAvGcgIo0AWr+wlC47aXtnKMupVEKlpwvr6U/myEhcKRqk/Yw1cNeyTXBEfY3vB7XcLmMlEG5cjL06SCes3+CKaa80LU6sSgVBdNDF1RTm4rE8jTLahSvvgTJms2EkWQJ/CLJ+cACo+8rlV+967fCwzUehGFAmYolLqPppZ6nsD8mEQUgp5dr+lsP8Zok6dQhtwlzvwjznwQcND7CFAnzjyDm/ZMW0Nd0zw3X84C+urnwpnXM4xmSWZoaNMt6tzUKe1zdMhx9l03LZaDjA19ZjEgVJ3y1GJbrVFlVE6leH4i0E3Pr3oGGZafUYR5AiPzGvJD6Y1hMkNRylXKpUZmqHXnclKVanE2jCVwkBxR6pEcRqpdlMPhoeQI85WCluSIvM2qUdhBWspHRIkEFDSxdyIsyZH72A4HMDjVLUtyRAPFwuSIeCcHxG6Ko3djeMqBNNcDDtEMvBQvko1svPpUwP0xzm1Lb0somwQUkimDigQmaouyvzg/9MGG/kC8ElD4GfxTcxylqoeBP71VPCxHd+8le0D1RwL0sv+KAIXjnUY4poBBnoEWOhsoTeEkqFKpR5qo2UNng6ChKvIRV5BLqry0zQgDCfhVeBCibo+VKqPH8u+S3sdnCHChzUTEQX35gycBa2PkTcp3dcU1FLsu8xCnvAZLCV3l4yUa742TCk3kQ1DNijpdaI7CEeZqnCUVTT34XwW0OpQKKETpa1iXgON7GJpqrVlLzYoKnPh/wizR0KtxYOOoha/qYhRxaAQ4vAjJkZegKaAuZj7pSbtIc9FAJykMddNINbdVc1Hukx9+oe2OOwHvDtPT/iFGnArUgjyBUvDTiCishW8afKUhOvNR8EUo+IkC9pKbVIaalMVT+HUY/inqoCjjfSIO8iD6LZ1peYBryEXeTGh6D5FGnflFJdPJQxdwiN9BEBhop1D+KrnskhmHMTY0mEtRyKBcZ1FCdW7yREqHSGZo79UAFLIx19mP52Px+6TMUI1DExGHL9AzSlVqJD1Os0OCopRKjSsCOCyg8FKpcV7bb8Cqev6nKjOGewbJkbtegfodIpNXPCPyIQ4kyRHZBn5LcmS6Wt4qSoQc2YYcmYtcmZByhLMhWPXIy1YgconH+gJy5CGpS2q+4LfkfJCjSLbDFnSAJ0eGIpeaCD5WUkSNbK7gJD5HkbrOrXT9C5xMrwNqFPTZidb4BV5b4104BDUnYzpOpnychbnR+sKP8u/+XmdvAFY9IeKgjmfi4SWAw33qjwJ1AVxSVyVNjxYPlUGwGR4uJuKgga7jZf+NCWAQEbwOKfS8PvKsCW/QWYCC2mMF5zNrs0xlY0jIb0XI/zxegzV4krWBJsIS3V4gwL9EoH9Gxwt5hZrxPgYdftFFhoI2zi4iDu/zJe+jNk4BG2q8Nk4Qf6T0OwGJt1EQmsb5Cd7ocwxd68I7GLS0H9Qudx5pBOtREB9Q3LRd3kEVsE0klBBAJO0ZFVR9qigVwqZpaNp4WJRqyiTOGVNC9+Jp0vyPdQAHddPw68rT7xWoKe80UYx+gGLmVAYoJjyBieFXigZp4Np8FL5+bytBgWcAhwOABhXFaYifIg6pnPmp8Gsnea17iDpsYADQIlIO1Fc/DsBB+7oToKDOeXI2ffr4rNcQI6zLlnZVEUBBzoUNaseLzGhAl1RkaRvNTJwByQalN37CfjtGLrXkh2ocwmSGHFRLSINQXU2ykLY6v9xXZgz3bJIjanmriMKXOBC/IqKg+Uqh3X+QFxrEqpa3e9EBH2AbzCLCYHLkWyrLWy05oqL3i8gRpTkPwOugpfNS46W5IEe8NrsL3HwG+6UrR3Rue6g3uQX4O0t9qnT9SWzAnhQG6nm1RZzbtaSbv09EYS+6opKsiQkSNPIifk+oSzkq+4+ogzqeCQyGDYGTvC8rLMcBuIYhwGvR5QsZ6FrvyhgCF7WWHRVgUD7zE8KLjUQUTjCUSUbFDQyMQYpcguoT5GGsJqKgbhUyCLVRlpKGNBG9BklvkDw/mhwoI0LDee7ifVQee9CSB1nTAxsINX6AUF+HEbEYI0KTgDNhREh4dAEUmvAOJgawNHrDujrwDga1R00o/clDNSuJCavKXSzDKyI7M+pDEETjbHwtuWeusk+U6qIOKQpvqiguKEStPSEPolr47mXaeCLiQDcNhgYmBzolPIEteIkSAxQVTn7EQMUg765o5OWdouA1TVtAQZ3MVJyus278++4uSvKvldSyI5x55baqqPE2XqYeCliDls58GUZbA9GG/SiL9XiZFpJyUI6yyMUlmdFBFPIyziZNAj9MCsMFZvJ0k9IapEO0pzTgTykqAgpyLqjVtnqxm8x4dyfIAS16Sk4khw6qk5fAaxBwSMqMBaQn7aNfvOYFqQhTLYDloBpu6XM0G+NW91NaZ970nIhHST9qofudbIYgvipVcVYBKahEh9QNR3JEtWomR96ldFKOtOCtVorzV+gCRZ7VaEVzYoKW5EglaS5qs7sPJ8T6KoxO5EgJNXCpyOukU7CJc3sWHquN9lnqFATwgyLP3rkdyh5QyuB+mpYoAq022gKDqXx20HPl2mvf8vAlzU4SLVnPA/7UKjkMOCR1wTqmRqslv5xIS+mUVUlNUlSUTAswSBh4qUdslq+YpvkJ3qAHFDarmCVoqbeRWqAtKSGfmU2ibhWa0mdeg2+ppoFeh9g4nzLL4TQbpxngoDz2oKXNUYTBsJ12rPvId940FKoqZbjLeHjmpQS8cCQt0s4ylfknj0+7i4Qj+whRBi0JB3kHF+JFUjGzWqPuLCuNTaeLoGcfy9duE5LWMCcNDlTEoTWF3FZ9/uyy2e49dWIgvKl2rAILamv4OV7Aw3w9JxVJAi1oKWxcz5lWMbO6VmmIzgx+tpU6BVTMfoIi1R+/6HRndObxMmmgU9gqyStzW3EW7CPisAWlIS9TBcoiF5ZkhtIVm5AZpwEKP318xl3GQxnaZQujQp3zFrHfNOBPXdK2oksKhBJspUwBzQ5RxEFG5pXewUTrzhDvtC4+n2j2XowTFUivp7lCXQHAYaiTl4BA/8tBhlA+9SIKnyJDjuBxbiMtJUyOKKtgOnJjtQaxIkMEAOsACrZSp4CyFY6R5vITbIez1Dgo4tCXghypoE5lKzJkr+QIrbkXyFvtMwxUYKCNWtSrdCuTrv8Z2SQXSDFLJZukBF0/m9b4mwAKP0dXK83QKlX2QOqPGOu/FAjrwNaTE+mTNqLPgPt7KQAHEaUkjw5SpKt+PH2T1yBnCa26y2mfLFAxlmtEgEFAQS3QlKZw9NllDItz7h45a69DgIK8jzVEFJbhfdREzY8BCosIRdnyp0DCiOhxP1OqEsaEIg6dIV4DXU2TZLfWrXIf01ZNI8dVKDmVjhdRrCRQUCHsGYTHJ0/OuAvPr2F4hqeiVXjF7UojKHa/QHF7A0BhikmOUbFJniW18/yK8KbSDmR4BkUckh82nahUA3mRig6dw3h7QdQwyAuo96kYfSYpAiuVOgZQkDfQFHySoul9V5TxtKZ/Y8idI+dc/FTqSNjSQC61x/yofpPXV18KvyqiMx92L2GvJ4AC7WapbUumHl0mBSlsaJM8zJUYF4u8iEKx+x4Gh+qbxlYdht19/F5XC1ZFKQ8NyYzHKbTuFBVmMy1abb93qu2j11Wp3D0g9eg8+etqeavud+0MYAtbKlDX0Dw5HD5ED7xXXuZlH4S9z173p0AbkUs5ID7VYD++38F2SGUYaCltuLcQufyI4tr1GJ/zi2U7lHofpAhzK0BBjWxOCeCj6y+TbhxWrC6Vro6Xsvc2kir4EXpCLfLj0sjGnwuje0WD/JSq9COAg2qPNNBVGSdhwLsI+28tnc72k0GQnMsk8DdWXRJTAgwDrwbdA1opXiAP8QhA4RCFj4/INVUv/aCCJQGFaaQprCKKsB2gIGHgtcfi9ybogzeUNoZCxR1sEoWR5Q06iREh4NCFQAjaOEo70eFfA2BQH99ttcu94uhqPAljteSNPk+bQ3W6UAeTRpS+2hyGhSMr8RotYT9sw7sg8Kg0AnkHLco0es4oDqU985gIg7owqEBaIepmUl3U5tNvKQrleSLYVOJfEFgQUNCUXLWqVIGa+mMrZWCiFZb60XI0v0+e+U68gpfgmzc9Ws4CPMDtnPmglWiPyUwLvL77iRrJW6iBXGqvmC1L+eznKGQ+QNrRFzibrmFcSocEyQzpCdW5KZdde2231wChmP2W6MCVLc+Wq/chqaChg49Ia/mK1Dg5HK7g1VRkO8jZIJmhPTedAvwG9Mt80lku0AnxFBkHndSqhckRFajPGfI2K4WxAT1QA58nYlrKWO+dpBxpx3Y4j/z4jMjzaWyHe+iBzgA5kkg/I80ZkLBq6mIvcrkb52MVac/XiCio6YVa499gnkJYG20BBQ3mXIqu38y53ce5XY3OKEN/WHpZahyXLu/nS01OvsT+U8bJDc5muP2XaHaynBSl/aQRKlVJNYtT4aNfzWJqd0R6OGEQX9tTQKG5j8JHgIL6X6sF2mP66AYZFPpg9cxXK0UNZNpHG0UVos0GOJgDOVW2vPt3XRgR6rH94xeJnPU7IE6lL/kyb+gShSBOtcr7+Rlb3FZa5cn7KOCgQ5vu0sTG83TN+c83/q/7rPlYSpepxYs0jz2gmhW1y1Wuu4xMW9FQQPtCbfcEHAQ21cK3mSEyYcW1fncjj9AstaqEb+KfWhuqVaWt6CiggVwCDhr8cxw+ylOYypkvwVmwB0Xxu0t/GUWxILobHMGV1WpRYOE/Xv/f7hDeybAlySCZIQeTprv+QlW5W0Gd22jkVthnTvTXVU/yRAX5gAaB1Sb2noowB/1NhBGTrFRpKegBdT1SZHkr+qCS39mKjgKSGRewHX6Kt1ptdu/BU/0ubKk+cisRh7lkKRxnOOcNooLqbhi0BPjU3XIhkcBtnNtf5Nyq46Xp+iCqhb+ms6kaB7VkPU3amWoc5EQKs/8EApdi/30P+0+tkpcRGfQ6nlEfms7yBQzNpCWceH7Vfd5y3p2g8PFpz7PQiILyEGdJGOANUhtFDWiajdAvII9qolS+p8OEVN6jjSHEqbSkqwojD22cG3gN1F5TG2q4lfQaaDjPQlrl7aklV3GozsGvaG2467z5O/XR/ldX/tx98vB4YOcjKf06+L+MmhUNTtIAPrXWVGGiCZA3KRrNv+U9VOFUG8rhGMLmAJ4mtfO8h+EZVlCfvCOFkxd4nkCaE9DJYi3CvxpngEUUkhSK7nvyzCudQClmn3uewl7Py/RiUH31/c98OU6B31jwsfv9Fb8W3Q2O4Mq3KYD9l03/0x18fJo22z2+75SeqKfoVbVtimCpxbYcDapbsCikL9nG7IWkzGhFZqgL28FOnA3IDLV9DKulC7oJyRGBvy1EllXIrMFrVaQpmxwJotrYvJaUI7IdrgAc1JFHqY8yOttkO/h8jGc7YFiquanqU4NSz8XHKvTCSmy/xLC1EtrkF3FuLXvAh7wj/rUiftLbsv8000dRI+mFFhyDw2uCxEco40SRhcUV872BoIo+axCwiqNHut4BDIoeaDrzXzw44n5w+2fuHkVpYUutMNVzPZmHuA8hr0JIW9FRQD171VnlEzbOIQT7LYzADg5/0MbR3SjioELJ31v2N/E+zvftdBF058pj/PUTf+xFm4ZLJ5AXUOFlKQiBhF+pqvCApGYo2MoMBbQvNPDtKIrix61dtOLrdu2kIfgtKfjZgDsVlipffCORBQ1VtJU5CujMX0FZ/AxPodJHgs68lP3Pzdrhvr/lH2Xuht/45DOkH/3m8X/j5bUPJzMEBjTBdxFRBA1s+iW8zzMACuZYeIOI4/xP+aCUD38Ij6a802oBrEFTqQIHSfsypR4pLYWIwi+iB+RM1O9sZY4C4p/Szn5EcbSmR9/C6EwlcjncHet8KmVwKRGFXUze/ogmBAIKtqKlgMDDXWrc/h88/JxaFUWNngMc/MBf8m6kF1YCFv7h4l9yf2NmQ/LXKX9/BzCoKO1Hj067/3DtL90NchKHE+7JqyufeS5GocKLeyl83ML3unyGa/EH49GdJ3kfE/W7Ig46/NcBC/I+nqC12g3+3ULhml/EQbRSysLHM7e5f7Hq11HSFSMmXyPdsX710B/S+rDzO++V0q9XISxKQePcP0B41CNMtE8swvQdUmXkB4EGCRp5p3/7drM7Cdh8c0nBCxQs9vJOSxD+pZ7wn6gt796kTTb8W/zTue4dOvOaGH+aM9/keZneTRX4cEaD+0HD72XDrTOs65r7tcN/6NU5vXlDMjg0mGu1DA72m9JXNcldTiiTGW9SKjP/TsqMVmTGiW4iDjga1C9eYNWvdafkiJpayIiUt1nFzMsAguqIIx1hbqPM8DL5qUk5oongGgaayFZgPgeRpOcpOB11HTn/dG41bFf1qXtwEi8oLATgW21Rks5RfhcPUQWeLngIUFDtkYqk1SVR8zmC6o80zHVp5SL3yZ4/GvEtvgMYNLr935Nn+t+u/x9apPUOe0G1wpxemMfAjUQeoiYwKk3BVuYooDzTWxz+nyLQ5T2W10DhRm2st5dEtoojf7jtn7mZxdVvvxz6swDDr3z1Bwxn+e4gNkUV/sH0KvereJLUg99SCEJJmZE/END8jRsP3Vd4J95c4tfH1eXut6ZVebUKAnq2spcCnpcJw+37LS/cD568eOdGP5yxFcDwT9/5fSZ+IcDwtw//gTfP483PVyT6t6dXE4Us/+t++2++bv/OLgooreV4V7f71w+fuatEHIZbMiZ/qabC/b26KvLXC4lqmxwZjk7Z8rtBOvLcwFv9/Set7s9b2lxQdYN4WwNQ0PwTOZTUAncukWhbmaWAdHoL9t5fodO/pMW6ZjQp4jAccJD9l0czjLu//Ccjvul3AINap/5R05+571//q3cuphZoyiddR0eD7yHgFWYsBzzIY2ARhXfINa6/SNaua+z4fYpbVSh5GOCgiIMK195ei8tnuz/d8ftuNuPiR7r8AIM8Sn+2dC5RBQ1cMz/SSOk6Xn/vBxjUrODfzp/h/lZ1hRWXjhczRvE5yTP/Y5TEbwEA3165ABg0vOmHS+a4WjzSJjPe5mD2/aw9JyfU3735wH3x4rsOo+TdqkHCf1ow031MZMFsgyRVsvd7Uo78r9YO909uPxrWyBRQ0AyFlaQbvQ9fdxI50rwdQUE7t9nBW/FRcWYNY1RnrC9JVRJweIj9N1zjguZf/YsR3/iIAEMDiPJ36qu9VpgVQ+HFEX+ivSFyCkigK9/5GYVrP8T7+F+an7/zmVEAhmWkIv0PAIPabNrKXgoEAYZ/h6IXYLCVOxT4SVuH+/vXcxMwrMX59CdL57hqAIOt3KHAb95gwCODBodbAgz/deEs9xGGpa3cocBfAhj+8a3mYQHDXJyBvzujxr1PRGEqZ1WphOYSzE7eyv5TZEGpSRoC98dEA9Vq/e0VOWD4nVm17p/PrHv7c+3nLKaAJnn+nav33rlDAwzvkGTC/MIAQ7xYbYAhXvzMhacxwJALXBrZPQYBht2Av/8OCFQ9m63cocAAwOF7TXfc5WHSBw0w5A4fx+1ODTCMG6lz5oMMMOQMq1K6UQMMKZHJ/mgMKWCAYQyJmSWXMsCQJYwYw9swwDCGxJwIlzLAMBG4PLJnNMAwMnpl+18bYMh2DsXv/gwwxI+nBhjix1MDDPHjaaRPZIAhUvLm5MUNMOQk23xv2gCDL2nshYgoYIAhIsJm8LIGGDJI/Ig+2gBDRISN62UNMMSVs+k/lwGG9GmXje80wJCNXIn3PRlgiB9/DTDEj6cGGOLH00ifyABDpOTNyYsbYMhJtvnetAEGX9LYCxFRwABDRITN4GUNMGSQ+BF9tAGGiAgb18saYIgrZ9N/LgMM6dMuG99pgCEbuRLvezLAED/+GmCIH08NMMSPp5E+kQGGSMmbkxc3wJCTbPO9aQMMvqSxFyKigAGGiAibwcsaYMgg8SP6aAMMERE2rpc1wBBXzqb/XAYY0qddNr7TAEM2ciXe92SAIX78NcAQP54aYIgfTyN9IgMMkZI3Jy9ugCEn2eZ70wYYfEljL0REAQMMERE2g5c1wJBB4kf00QYYIiJsXC9rgCGunE3/uQwwpE+7bHynAYZs5Eq878kAQ/z4a4Ahfjw1wBA/nkb6RAYYIiVvTl7cAENOss33pg0w+JLGXoiIAgYYIiJsBi9rgCGDxI/oow0wRETYuF7WAENcOZv+cxlgSJ922fhOAwzZyJV435MBhvjx1wBD/HhqgCF+PI30iQwwRErenLy4AYacZJvvTRtg8CWNvRARBQwwRETYDF7WAEMGiR/RRxtgiIiwcb2sAYa4cjb95zLAkD7tsvGdBhiykSvxvicDDPHjrwGG+PHUAEP8eBrpExlgiJS8OXlxAww5yTbfmzbA4EsaeyEiChhgiIiwGbysAYYMEj+ijzbAEBFh43pZAwxx5Wz6z2WAIX3aZeM7DTBkI1fifU8GGOLHXwMM8eOpAYb48TTSJzLAECl5c/LiBhhykm2+N22AwZc09kJEFDDAEBFhM3hZAwwZJH5EH22AISLCxvWyBhjiytn0n8sAQ/q0y8Z3GmDIRq7E+54MMMSPvwYY4sdTAwzx42mkT2SAIVLy5uTFDTDkJNt8b9oAgy9p7IWIKGCAISLCZvCyBhgySPyIPtoAQ0SEjetlDTDElbPpP5cBhvRpl43vNMCQjVyJ9z0ZYIgffw0wxI+nBhjix9NIn8gAQ6TkzcmLG2DISbb53rQBBl/S2AsRUcAAQ0SEzeBlDTBkkPgRfbQBhogIG9fLGmCIK2fTfy4DDOnTLhvfaYAhG7kS73sywBA//hpgiB9PDTDEj6eRPpEBhkjJm5MXN8CQk2zzvWkDDL6ksRciooABhogIm8HLGmDIIPEj+mgDDBERNq6XNcAQV86m/1wGGNKnXTa+0wBDNnIl3vdkgCF+/DXAED+eGmCIH08jfSIDDJGSNycvboAhJ9nme9MGGHxJYy9ERAEDDBERNoOXNcCQQeJH9NEGGCIibFwva4AhrpxN/7kMMKRPu2x8pwGGbORKvO/JAEP8+GuAIX48NcAQP55G+kQGGCIlb05e3ABDTrLN96YNMPiSxl6IiAIGGCIibAYva4Ahg8SP6KMNMERE2Lhe1gBDXDmb/nMZYEifdtn4TgMM2ciVeN+TAYb48dcAQ/x4aoAhfjyN9IkMMERK3py8uAGGnGSb700bYPAljb0QEQUMMERE2Axe1gBDBokf0UcbYIiIsHG9rAGGuHI2/ecywJA+7bLxnQYYspEr8b4nAwzx468Bhvjx1ABD/Hga6RMZYIiUvDl5cQMMOck235s2wOBLGnshIgoYYIiIsBm8rAGGDBI/oo82wBARYeN6WQMMceVs+s9lgCF92mXjOw0wZCNX4n1PBhjix18DDPHjqQGG+PE00icywBApeXPy4gYYcpJtvjdtgMGXNPZCRBQwwBARYTN4WQMMGSR+RB9tgCEiwsb1sgYY4srZ9J/LAEP6tMvGdxpgyEauxPueDDDEj78GGOLHUwMM8eNppE9kgCFS8ubkxQ0w5CTbfG/aAIMvaeyFiChggCEiwmbwsgYYMkj8iD7aAENEhI3rZQ0wxJWz6T+XAYb0aZeN7zTAkI1cifc9GWCIH38NMMSPpwYY4sfTSJ/IAEOk5M3JixtgyEm2+d60AQZf0tgLEVHAAENEhM3gZQ0wZJD4EX20AYaICBvXyxpgiCtn038uAwzp0y4b32mAIRu5Eu97MsAQP/4aYIgfTw0wxI+nkT6RAYZIyZuTFzfAkJNs871pAwy+pLEXIqKAAYaICJvByxpgyCDxI/poAwwRETaulzXAEFfOpv9cBhjSp102vtMAQzZyJd73ZIAhfvw1wBA/nhpgiB9PI30iAwyRkjcnL26AISfZ5nvTBhh8SWMvREQBAwwRETaDlzXAkEHiR/TRBhgiImxcL2uAIa6cTf+5DDCkT7tsfKcBhmzkSrzvyQBD/PhrgCF+PB1rwPD/AQAA//8AZF0KAABAAElEQVTsXQd8leX1PiF7703C3nvvPUVBRGS4tVpHa1uto9U6at3WWtuq/VsHioqToey9994bQhIChOw9z/95vsuVEHLvDZBAEr7XX7yXO7973vc97xnPeY6TYkiZUVRaLC/vmyafHPqpzKOWu7+JDpFno0Ivetx8oOZKYGVmjkw+cOKiC2zqW1++7v0Xqe8ZfNFzjh7YkxUvN698QXKLsi94aQsvd/mmeayEubpc8Lj5j5olgRJs+TsPJ8rK9KwLLsytnpO83ShKxgf5XfC4+Y+aLYF56ZnywKHEiy5yWGR3+bzHUxc9fi0eWJ96UG5b/YKUlJZc8PXtvT3lq+YxEuTifMHj5j9qtgTuPpwgS9Iu1B/WK/ZyrifvN46W4QE+1ofM21oggempmfL40ZNSfKFJaFx5P8zlx5hTH8ytOWqPBAoxlzfuOy57c/IvuuiTY7+/6DFHDziZDoMjEdXu502HoXbPX3VcvekwVIdUr91nmg7DtZP99frNpsNQ92bedBjq3pyaDkPdm9Nq/UWmw1Ct4q2VH246DLVy2mxetOkw2BSN+UQ1ScB0GKpJsNfwY02H4RoKv5q+2nQYqkmwdfVjTYehrs7s5f8u02G4fNnVxHeaDkNNnJW6fU2mw1D35td0GOrenJoOQ92b02r9RabDUK3irZUfbjoMtXLabF606TDYFI35RDVJwHQYqkmw1/BjTYfhGgq/mr7adBiqSbB19WOvpsPQzNNdpqKAsb6bqzjVVYHWgd9lz2F4tUGETAz2F2cncwZrw1SXgrJiDoqeH0YRe/lRG4qe23p7yJSmMRLh5mLqjPITWEP/zaLYe48kyLK0C0kvrJfricLYdxtFyqgAX1OPWIVSw2+pR35IzZCnjiWZRc81fK4u5fJMh+FSpGW+Vq6mwxCGQ//RyGAZ4OttGAC+9eqJk2l41rhVaMthoJMwNthPbg/1lybu7hKIg98Fc2iOmicBGm3ZJaWSWFgkjAz+NynloousDQ5DlLur/BY6ox90RpirM1hYTLakiyayBjxAKsWC0lJJLS6RQ/kF8mriWdmTnVfhlbmCbW1iaIDcCra1Jh5u4o85dTHPgQplda0fpB7JKimRBOiR71MyZcrpNOH5UH6YLEnlJVI7/n1NHYZHokCrGh0qpglROxYLr3I5aFXvqAZa1bGrXpScwgtp9RiTdoWB2RpRw3thdN4Q4CceODzMw6LmrJdSXEohDv57jiTK6vSLI4T1cLCHIEN0W7AvMg1+EgPHwRWPmfmGmjGHPMp5oJ8qKpZFmL9vUzIMyryKDvma5zC8CFrV4gsEyXXlDp3RzsdT7oOROQJRaRc8aOqMC8R0Tf9BnUFnYVduvnwH53ReapZkYP1dbFaev0wGHyLd3Qw9Mh4Zy2joFM6pqUfOy+ha3rPqEQYcFkCPfAdn4SDmtyI9wuvsC1rV/zWOEj/Tob+W03bJ352P1NHo/deIVrU/Fs1DYYHSwtMDvNn1DEV/yb/AfEO1S6CU0Uco+DNFJTI7LVPeTki+6DuvpA/DwewkuXvD25KQfVJK9UJedX6RGwyAIEQLGyG6NNTfR4b4e0uIi4sEgGvdPDAumoqr8kAu1kMaooN78wpgaGbJXMAJ0nDoVzToNPgiu8Doby9fLxmGOSTcLBjz54bnzHH1JVCEPZ2B+TuBA35tVq4szciRw5jLTGQZijC35Uc9p3oyKrqPfNT1d+Wfuib/3pZ+VO7d8I6k5J+FzrjwermirDqjKdYZ19tAP+oMZ/EzdcY1mS9+aQ7WVmpxsew2dEa2bMS6S8YazMXfhTNY8SXSafDF/EVDj/Qx9Ig3Mg7uEgSjk1kIc1x9CVCPpGP+4gqKZHVWjiyDHjmaX2hkGYqIS7IxmqDH0hPIBHbx8TLOAS8z82xDUtf+Yc5iLvbuGZzve/Py5WXYfwmY4/Kj2vswUAEEoSnX8EBvuSvEX1p4eAKjKCZOsfxMXKN/W6MGVAjLkFmYhujjLqSNuXjKjytxGJLy0+SVfd/JgsQ1ODwqTkvz+3gkMHoYiujSryMC0BDMX7xgyHDNcJhwJYscqvP/jBjxbwPWwZdnM2QN1kUm1oetSFLZa+E0cc/TaBsV5IusUYABVWIEmM+Z81dWWtVzn3016dYlFhTKdDh5MxAJjAckhFAC28e7iI+rj9zRaJi82Pr26rmwS/zUozmn5dV938qypE2SX3JxEyHrx3FdeUBnRCHY8FB4oIwJ9BVPU2dYxXNVbq06YxUMyi+SMwxHgc5DZXRGRRdo1SMBCCKNxhlwb4ifNEDmkueAqUcqkljVP2boESiM+MJCI0s0MyVLTkGnONIj1ishqoTnQBc/L7kvJFB6+noawSOeD+aoGRLgHNPSy0MAaT3O+yln0mUDznv+u6KzokochmJ04vzn4Vny4cGZkleBMciF44mFEwm8ejdEDUYgetzWyDg4mxmHa7RuqMiZUWB6cSMWynykGPfnFhgRSUYfyy8WJobbBDSRKegCG+UZdMlXXVBSJDsyj8u7B2bI9tQDkl2cexHUoOyHUqnwsIhBinoY1ssgRBBj4HhSAZnQg7KSqrr7OZh34o135FjWw1Z0ejxTWGxAC5iBupTBPe+FuQrFnPUA1vwGzGErRJzYnZfGnXlkXIo0K/daayTwOCKBdP6XZWQL7zO6y0Pe1nCu5yJBbv7SNbiVPNr0JukS2MTWS6/q4/klhbI1/Yi8A52xJ/2w5BRBZ1SQneRFcT1ZdIaLNPRwleH+vjIAhko0zhxfEw9fbfPGmphU4Nm3ZOfKPJwhO6Azzp7TGbZWHM8SNxd3ZIhcpABzXISzwZYry8ylNzKXrHVj5vIGIBaaI+MQjOwzu8ybeqTqp7YQWYN0zOnRggJZkpErKzKzEXAoMrJHl+oA8hxww/wF4xxo6+UhN2L+ugBKyPnzxjlgJo2qfv4q+4mZmOMUIErWYe8uQdZoJ/ZuKjIMhBKW37vWPXvspqmV/fhfXndRp+cSpIvnJG2WfxycLoeQRra1+bm5GT0m9KQ30sfjUeDUDouIbeFd8ZwZffxFxtV2h4ZfARRCYpHFqPgZEcgjwCFS8dszKjxdvGR4VA/5W5s7JcTd77Kur6C0SPZnJsjcU1tkXtJGwJNOARtfcBHcoOyH88DwwZqJRvTwpkAfA67UANkHrhkzUlFWUpd3nxGGQmiHbDj96wAfmHY2U/ZiPRDKwrqF8oqj7LfUc2KxKSIU5eAiZV9Tds/3wZ5n9LcdHAd/HBjmni8rqcu7z/kjwC8P+/cYnP8fkE1YAkchGffzsM/tOXqcPw8XD4nyCpdx9fvImKjuUt8zxDDkLu9qqv5dDDTsyoyTOSc3yYJTmyUp9wwMzEJExS7OgFq/nXrBB/ohFoblzdAZg+Csxri5GbVRps6wSunyb7nmCvDHgNMKOKbfYM0dgrGRAQOEEBVbOoNGh0s9V/F285bOQS2ksXeEbINDeCAjTvIRQCouV6tS9gqpRxhooO3QH8GjsYF+0tLLTfzqAaqEJ03boay0Lv2+VY/kYv4IW/we7EfLYUSmwIB0pEecoUeoS1hrZGtfcv5c4B0QYsx6xTGoVewHBzAY80nIKs95c1S/BLg383FWcO8uwDkxHXuX880idnt71xX7tllAI1nc/9VLvsiLHAaqiNTCbPn8+FL5Jm6JnMlPsRs14NJwh0IPhNHQFd7mzTAiOuPWH4/RoTCXziXPicM3MDLACDIzCqug5GfDUTiYVwhDw370kbhmH1dkhAKayRMtxiL62BRzRFPv8kYRlEo2slBHADdYdHq7LD29TeJzkuxGD/lNVCh0EuoD2zoUBgALHRsj+0DDwMw4XPpc0NzKx3o4iwNhIzIKs1CUuBuHPmsWivG4zUMf68EN8x/o5if1fSKwz4thxCWjtiFTiu1ECrmniTkPxAHRzdjzftIBBwczDuaev/T54zusGYUjwJrORo0JD/jTiO5yT9uaP77PBZFdHwQAGvlEy43RPWVwWHuJcA8QX1cvOOGMCdacwd9BnZGJ7MKRnFMy/9RWWXFmuyTmnobOyINDdHE9lPXq6Rx4IbsQC50xIsBbhkFnNMB9RjZNnWGVUuVvYUsaUIVk1CisRVTyJ+iMfeey0o50hruzG4gRAqR7aBsZHdlDWvvHIHPgBrshR9ac3SfzTm2SfQg2phdlO9Qj1BcBiFj38rPYDoxcB2KeTT1S+bm0vtLYX7ANGCA6ANjiz2lZsA9yjcxyvh09YnH+LHqkiV+MRHuFyi7MHx36/OJ86J+KNRDPAe49H9h+bbzdQaPrI33hOIS7IgiIeTUzDtaZqdpbBo5ysIF5vi+Co0A6XGaNsvBv2oYVzxbtLtjk2KdNfGPlV41HysSYfpd8YRc5DPwEXtAp4NTXpuyX2Ygeb087JOkFGUY0yNblcPF4wOAjbKETjIiRiBzQiOC/PbCoTK/zkufmojdwMbDIMQHQhIVILTL1xGIWYtJpcNgajBp4woAIA/xoeERXuRF/raEYPLB4qiIRXISIdiaiSgm5KbIseafMBU75BAqjc4tzEKmgwVPxtVmjhzE4+PvCcRiCqHUzRBIZuaAiMp1NWzNqedyiOCzFTYSizYHy2G+kIu1nFChZd0SjQzyCpEtQcxkZ0UVa+8YYkb0d6cdkVtJ62Zl2BHs+E3u+wOb8GXseBwP3eAfueUSAO+HAD8O/eeDXLHPVviyvxbOW6K7ggC+Wg+ccBWaGCB0jZtxeRoHRXV/UKTT3byDDwjrKgLB2yNwFiR/2OQ+Gmj7oOKTDcYjPS0awYYeRcUhE4CHXgCpVXIzP30SdwYL8BshS9j+nMxrjvkndWbkZtwabTiO4wOL5uYAeHYajkIIzxJ6jwDXlBp0R7hEi3ZBRGBnRWdr5N5RQZKjdndl3x8lYrzmoT0mGrbAZNsNPJzdCjxyWTLDpMZNk6xyw2g7UG52AjR8JCFoHZC6pV9xN28HhxFqzRDQg90GPzIGjsAH1J8mY49xiW3kCQv8sWSJfN19pBT0yNKKT9A1uDQfAUw5mJQJpsgkO4G5JzU8H3Cwf82s7E0hIWQAcPZIW0KHv7+cDx4EQQjoO5knucBIdvMCaNcqG45eIeWVAaRH+4jDfzBzxrKjYyrI6Cti7XiHSA1DVMVE9pSP2bqCbj4NvvfjpCh0GvowXWAilnoUI8oa0g/LNiZWyFQ5EVlEWFAsjQbYuz+J1snkLMw23hwRIL9xa8erm0rl4Ehw9Yo0gnyRMAbR2s6EQTsKjZH2C7S3M1C6zPK4SCmjC+Jj+cktUbwnz8AMe3UPIV1TVqV8u2rzSQkmGgpkNWNsMFEWfyE5ELYx9ZUPzhnz/LI4eDmVDOs9GKIrzghIylc3Fq4M7jw4i8cULM7NkZmq2ER1kNJoGga1hOSBQO4IDYmB4Z5mACEMbv1gcEB6AAmBFQLEXAmqWg/lak3JAvo9fJVtRo5JRmGHX8eP30cHzxIHRGQf+nSBE6O6NLKPp+NmaCgMyyCzhTkDGvjGK0XMN9hJ7Rhs/jM6/h7O7tERtwqT6/WUgHIVAOA6edP5r4cFs6Aw4paehM2acXC8zE9dKErIPeXRU7Rgohs7AeqNRMgqOKpsNsmEkz52a7y7ZXBbV9oRVZ5zCGTIfGayf8Hcwt9CANDjSGa7IYgUgazUksqvcFt1HWvhGi3cZnVH+omm60HZgJmnN2f3yXeJK2ZF6ULLgOJQYGU/bOop6xBvz2g0Zh9sxp12hR0zbobyEz/+b0GNCkLcgs/wdSE7WZ+X9okfOv+rie0YQEXPYGiiDyTEDpG9IaxiQvoCKWZquFiPbl41z4CCYEL+LXy1LACFML0g3MoS2TVMYp/gqN8wfM4G3obidcCXWPJBe3bT9Lp6HyjxCG68QcxyPvTsH+3YWECXxcBQKcN7bt/+ccK67SLBHsAxDUPDW+n2kmU+UsXddAP+7nPmw6TBYfwgXBw2IswVZsjPjOCJBW2QzjIizyEDY8zp5MYwyhmCxtEa6ivSa3bD5I6HUzQIZq3Rt3xoKHmmnVMBETjCjgOjxCniUSTASHbHcMPpIozDWOxyRxw4yFH/EM4fgsXqXuVBsX+nFz7AOJh2wtlNQMCvP7pF5wCzHAaqUXmgf6kLngLCkKKyRrjA8meJsioxDGFKexExezgK/+Opq7yPWDBPXwNrsHFmC6OABQNEYWaqouN36SxkdZN1KhFew9ApuK0PCO0hL3/oS5u4P49MSHbS+1nrLw+Is5osZhwWAjmxD0CAZez4fAQRbkSZjz2P+SIfZEpmGYXD+unl7GfNp7nlLECYPBzwjf7vhKDBCxALT04WgqqQhZcPZ48p3hUMQhPlqHdBYhoV3kq446Ot7BoO2khmF2r8zqDMIhU3KT5XlZ3YZa+4EdEYmAlSMTtsaRpYSFN/RqGvocU5nNAK8keeOmaW09Oxg0WsidMZqwFOWIjNNnDOZ9OzRaFJneAO+GoFzo29oO0DdOkhzGBtlMwq25sT6OG0HQ48gU7kt7ajMP71ZdqLOITnPse1AtALnsBX0CIlVWFwbBaiLJzOXtX+5W0V0WbeWwFwp9EiJ7ARtJvuxbEWGmTSaxLTbMiKteiTEI0Da+EOPIEvUBeQnUYYe8YBcL3S1aYOw7igFjt4hOA48B1af3SVn8lLOZQJtQwi594gUYCawH5ADpFaPwbkeeC6IdFk//Dp7EwvWWUt0DGxWy7FvV2bkwRYsNCBn9mpU6Qz6IHsQ7RUmA0I7GM5gc98o2H9+cOYsDuHlitKhw1D2g2koFCK7QLaLL44vMTDr2Yg+Ohpchmzo1cLHQx4ANSNZL5iqModtCXBBHMfi+B86L9KrzIJysLdIrJ/E+FosjMF7Gg2TCfX7GtkENywgWtvXwuQmXIkF0j8jvTnl2CJgWw8jQ1VkvVybtyzB5aFxA4rpfx8RhOihm8GkYfMNdfwJKm8e8t8Cr/gl6NIIReN6sB2rswiEc+6NCPTNyCY80Gi4NIQScTWcRjxTCUOThhzhI9sRLPgybpkswjxmVXLP05hrjT3/67AgGYwD43pv+sM6E8JAPklOk40w3uwd7mWXs2s9N2kX3EIebTxK+iES6AlWGpQmVmr+yn5ObbhPp4nRzSw4rD8BDjsV58xBnDe2GJXK/ibqDGa5bkZk8zfhQb80Cyv7muvpPg1LQo2+SkmXb0GAkHQJOsMHwaUJDQbL/Q2HGlA3S0SycjqjIhlb9chmQJS+gB5ZfnqrZCMg4WjQN6DxScjjw6DZpfF5vXcDJ036GgSMaBtsy86HHrEfabbK2M3ZQzoFt5RHmtwIPdLKIESgvVCZc4C2XxH25Uk4C1/Hr5Tv4pbD8bu4v5P1u6y3nD/S5wbB2ZuEZq63BwcYbGd1Ichh/Y3Vccsao6Ow/z7HWUGIWQqyCyV4zNF5T6cv1DNMJjcYhIxCb9SJBiPYZOBJKjXPjn7LJTkM1g/LRbr4LKIG+zLjjWLXDSn75HTeWYOG1Z5iL9uch8WuvdEEhIWvZM6hcXE9Dy4EUmCRCvMQFDszCmsQgTwFRyGHCgHK39ZwQ/TRD0ZhM78GiB53QhS5hcQgMhQEL7N81MDWZ1Tn4zQCMlDjkITI0gZkpxbhsNiHyHU6oocsqrI1uCK8EZEIQXFtV6yVkcg4tAFGkpEnRprq+ophRoHZA6YiV8HQZLOuYyhmS3fgPDLC4A0sezSYS/qGtDUKYZv6RCI66G8cErbkbe/x3GLgnDFfezNOyEIUqm46uxcwEkaa8uwac9biaDZ+M/Y8Mg71QZV5Pex5SyRQJQksZtuRUSDj0fbsAkQCixC5s12Mzj3LPR2KmoS2iAAOx57ujIxCBCKDhI9dC8ff3tqojucou/SiHMNAWU+dgejmAVA5ZyALUYDzx9agTvCBzgiFzugOCuCRyHK18vAwGFzqOgUwTwirzmAkcrnRmCvXwDmzENYe9MgZ0AUfMB7FgGWrHwrnWTxP5iNGJRlgqKqRQz0CR4FohUXQI1sAczYi1nYyl/xuohUCofdboraBeqQH9Yi7hc6zrtsO3AtkPCIkeXtunpGZJOUtseuO9Ig74IuhgKR0gP4YauiRxkZm2Rd1CpczGDxiJvAIWBFXp+yVFahZPJaVYBCdFNkJBDI87If5iwKlbl84fZxDogdIjsN9eb0P7l1m/M6inu0w7L9FILPZgKBSPPaxvR4o1Hek0vaHgx/pGWpAj7h3Y3A/EPvZBbZAZRzCysr/shwG64czEkRDYh8WzKyTG2QBIkJnctnJ03ahK9/LDe6JvGJDGBGTgVMkN38Y0lUueK4qf5z1OmvyLY1pphDZXIN4ZjZbWw3DMBPFShVx6Jb9LTQsGH1sCZjCHbGDZBDwzEFYOLZgJmXfey3uMx5eAIgVHYVtacfkqxPLZDXYlYqVRTu205u8VhZV+eLg6uHvZeCVCW8jpzePsrq0ZrgeDOWBW+KNv0d0YSYw7kw3O6LEoyHpDBmFIYswNrq33BLdS2LBeOGFQ6OqGHNYv5QDg+0ocOYzE9fJT/g7C8ehFI/by3dY93wj7PnxqFEZDogi4Ymcv7oWbeIccjWzmHktoAJT0fxqNzDGhB3Zg4FQ+XNPe2MPdwtqJXcgStQDRenEi5Pn/nocFp1RBHgcdcYRmQqdseHMTru0j1Y5uUNnMKvVB4GG25CpJB6e505dMzCtOoMQhiTojK+RhfwZFIvMLjjKYlFnkGkrAvDVW+v3k7FRPY3ePF5wWKsz2MTMcy4KaQ9mnZQfE9eCaneDZACORpvC3uDcsbatmZcn9IivQZQRXkf1CB0F2gbstk02xK+QJdoPG4EZBnskJxY9QliKn/QGk9XkmIEgt2iK89LSL8OefCv7HDMOeYArkbRgyZkdMj1hjRyCE8hzwDYoygA6GA4CGfZIzT0J9W4kymAWqa7ty8rI0mr/8Ww4jLrUr86my3JAzBgodGT/ce+yB0qUd6TcjWzgjagxYj0bz/vqsomuyGGwCoSQkzR4nSyQIb3mKiygk6BnZOM3exkHLhK2jm/s6YaN72PAFlgscz1Q5dEo5IKgUt8FJUAe3Q2ZVhyibSpFi4J3lQAYFcQzj8Ai6RHYHEo+ELL0rFYlb53vK701Iq8wOk8CE78bvN1zUVC1GWwMGYgoFsABtWV4UhG6wwAgf3c71MXcCGrFnsg8kJ2BNK18vjYPHgLkUD6MLMJS4o2hOOKBPc7GgQFbwObggc9C9oY+9cGC1QXp5jbSwDsMysMbDmX1GJosakyFEccDfxlwrctPbcOeP4MAQmX2vIs0QpaBUSZClWIBN6PzR31Qm4exrjFRpDveBAdhAeaPDXSsfTBs/TYaZowEkrWqOyBHI1GQ3hasJYzueuNAMAeZ+0phKBVIAiARO9OPGzpjGzLbmdAZhQ4ZeJildJH20Bk3gfabOoO1UnUhS0mdwfV1CDqDrHnMYiWhJiaHOsPOwjF6KEBnNAbpAVnS+mDdxSIqGQCdQfjR1Rq0HVILUIuVnQDDc6esRNaB1M7UI5xzW4MQZ8KamyAAQaKMgcgmRdcR28GaUaAeWY8ap4WYVwYcWLtIp9DWoB4hIUIImKzoKIwA61FrUGgGw1bwqiY9QscvC+iBEwgUEz0wD2Qnh5AJzEbmuQgEKLYGg0TMLERhzroCtsqgcRdkjdiYkQXSdX1Y7T8iSkiB+xMCg+tw5rP5miMqbQuiBIySfg0t5z3mOhKkBAHIKNA+rM5RJQ6D9QKtVHnHQY+3FKkqNvQ6wYZeUPT2Isj0LLn5GX2kAcHF0/AcS05d8zq5UCzFLMVgNsiXGWA92oEoJBcOGzbZUgdcCEw9kQKtLRwFRo+7I/oYhoXCyEF1eZTWua2OW3rXPDDOgIbvMGhYv09YDWdzJ5RNtkMaPmYcyL7AFPUoOA5s6ERqxdoIO2DUOReHI3tpsF5lRTqhaEVwFOxjUwkjYISBUDQe+gNC20ojRArpOFZVRsHRvPPAyAB97omcZAOqNBdMNwk5Zyq15/2w51kUNwBzx4xDE6SoGT2sbXueUA82v2JGaDVYSsh/fghBABas2TvguaddsXeDQXfcD4Wlo0B33B6OAqNEpKo0x8USoDFVAEPkdH6G7EdmmzpjPYgVshGwYm2UvWAD4XGhgES0OacziIevrf2CqDNysPf2Q2f8DJ2xEkYli+lzHOkMnCFuWHOtUfQ6Kqqb9EEmi8EFQt2uls64eFYt/TkIQYuDs8Di2rnIOJxE9Npo7Gcn62AJOtZDHx93GQjHYTgCj+wOTmewNuqRfKxvZonYRI/9lY6iQN3aRK8iufEx1iG4uhDCGAzWtA4IOHRFUXOMAUlhn52rMVijQoc+KS8VlLqHZTqyRqTUZRM/NoGzZdcQjGSl42+HOpUxOMt74JaOQ13s/m3YPJjjNCBItubkoudOtmwB3JgZBWaO7A06+Z442zuC1pjZhN6gSA2/yjDVKnUYrD+WsIVspBuPwXFYjGzDPGz+E8g+5BuOg22hcINz8TBSQFYldpIl4wU9ztoefeSGYTSI7bo3I1owC0bFRhgXRg8FZBpsbShLRoEYNTTHCm4u40Fr1xkOQ7C7Lwr84ChUs0dpndPqvOUhT8OT/N37wf9MesV1WDcpBo0bjADIzdYgHSthB02RpboNUJdBMALYRJBwhOr1tW1dUeUfZ9FyPg7+HcCl/gTFQSgam3U5oksj7MgdULTm/o3klvp9DMVRH0YnoSvELF6LwUxiFqJKcYg0EZs8DxzsJxA1zEP011GwgI0fowErIKsSD4xGcBxqA3SEwb4CHJSMBDIjNBvNrw7igHfUQJF0xzzIgz0CwX3eVcZEdpdmYLHwA+OR6ShUbvVSZzDLdQaOw27U1cw8uU42IEtp9AsyDJSKdQZ1gqEzkNlmsGECdEY/RKeZpawNBgrPEOqMLTA2eIasQ1Y62UFNDCXKLCQpttsENpNxOEMYbIqGzjAotrEea8qg7UA61jg4C3QcGHRMBFtWvqFHHNgOOAvqIwDBupXR0COxuM8eUDXdcbDqkXijv1KOzEvLFDZwzINRaY/ohBkF6pEw1CsOgwF5Y2Q3aQJ4ir+rp/H4tZhTS5bVQpO8AVS6s3CW7yKlLpxBez2ZuC+ZNSKzUltkAicG+aOZHzKBOOtqw76sjKwLMNG091hbxELmrbADszDHhbD/7A12ZibMvBuCSreCyKYjnP0w9D+pTuiRreupFofB+mU0AtntMQ7RxzUokCEl65GseIOX3x5TDjc4oUrs5NkLnQMZPW6J7ANbx3Px1KZBZcD6BDbK2Yao41wslD24ZVde4ksrPtYsjEaMHofAqOgEyNGw8I6gUmxmFK4SplDzzeFLnyUaAaRxIx3rATgOPDDWIXp4BtjWAhRH2zI8rUYACx2ZoibUpT+MgEhEEy10njVnzXC+CUVjAz5Sa85nhAEZJhqdjpp1kVrT2wWdugMbGwVs3dCxu5FPOKKDnnAUasahTwxyGjq+xgGetBqF0SxWPQLHgQ257O15pqj9QI8ZQ3pMHBSkUmwBx4Ec7K54riYNHuLkPk/AnK2E8l8MR4+RQMdUlciAwakj3d1ANFvrj4xQS3DahyIYQLo7c1y6BKgz6JSyj8MekHDwjNkIqBIpgAvtNJviiqKBEgYd0QzBhmEIUPXBWROBrKWlS23NWXPUGWTYysCa2wEjgzpjG25Jr5xrJ6NgBJuwrtjgrwPODhJidEWwqQGykNc6o+Bopuk4pMB2OIFs5XI4gosxr3FGM9A8u3qEtgP7v5BMpTfmczjqV5rBcWDEuqbpETp/1CNGgToyCsvwdwyOAvVIMQ0HG4OkFh7Q+TEoSh8EimxCUJtDj5A2nQ5ETRh0HEipexL1bdvQNZpn+S4wJKbCwSfihPu2osFdx0xgBPYlKXXZzLUn6JLZb8VCqVtz9mVF11/+Mf5KNltjBoG0xvMBGTyARomG/WfHUeDepf3HvdsLxCWj4BCSCj0aFLh0FK5V3V+1OgxW4f2SRs5Ll0WAKk07sUwOYRHZq2/ge7k0GA0iZn0ENv4dKJBp7Um+4NqxaLhYyGRARfA1ipl3gQKN3qQ9tgrL7wYVJhiO2FyLhY8dgVUjleL1VPhoLa49iMZvMxLXyxykOFlcay/bQNlxbZBRoyEOiTtD/eSmc41jasqKKYQi3Qgj8+PkDMNRyMT64HqoWH3yF1kG05HtEBW8r8Fw4I1bGl0aeTjU1L1g3fOnYMgtBa/+tBPL5WDGERyEtrv48pda93wA9jxhSveAhrk1Do6aMn+cJzbN+QaFpTORUTiFqKCjBoqW3+VkRALHxw6U8cgKRSG664ks0dXEi/M66vJggIo9g/Zmx8uPCetkPvRGekGaTePEKgsamdQZdBzuCgtAp2EfRDpdasSa43oj/GhVVjboeNNlJ1i2slCfUBmdwQBDZ8AW7m80QrrBYbDWNNVUnWGdj7K3rGPIB9QsCQ7g4lPb5dv45SiujcPvd6xH6CAEInM5KtAbeiTQYOWpSXqEjHdfg9CCjViZWWbTRvuxZksgMRIO3wTokbFRvSQKdU9s2uiM9VsTB8/rIswVs8/bwYz4JeZvJZwH9vNxdOpxXxJi3Nrbw2gGOghwM9qCNWUOHcmbe5eOPhvq/Q9U6KdxVhA9YL+s3zLHXqglGoyM0T0NhqD/SaRRW0TI4LWGnl8Vh8EqWEYfMxBpPI7o4yakqRad3iYHUFmfjcfstY7nViBVXgyiBuwezWhQOxgRxEDXNEouKvJsLBLiEDeiRmExokH74FEaFGh43NagEvcAJCEMGYVeSD0NQNSgHdp3E6NGj/J6HUxFkyFlf2aCLIOzuTp5l0HhyzVjK+NAWTF6GIQ1w4L6/ohSDEDUmsW1rJW5mvA2Kg1mmFjM9Au1JqKDCQXIMOFxWw4QIwzEtwci9dgelHiDQ9sj09REGoD1qLYUt3Me6PiRUpeRwnUGpe42OZJ5AnoAmHNkk2wdGtY9z0hhZxSpMmvUFtmjawE3YyQwE4r+KBwFQo/WIABw/Fwk0J7zTxiIN/Z0Ayj8gcgQ9gZe3EJvS6rK6ilGp8yv98Eu0cmg/d6LjAMZXCxZSkuzKXuFtIxsBsMgaYp1NhDRadI/sns0C6Svps7gKUGdwZqErThDWMjM4nnSatqj0XQClp0FkUE4MzoiKz0YrHkdkVGIBWTFGxHp2uQolF/D1COscThOPQIq1sVntslRoBVY9G5Xj+BcJVqB88hmoKyPbE06TzxGJ/FqGp8MFhGSQtp0BhHXQpew1xIfs69HQAQDmuwmiDAPwDnQC04g9Ugwgoq1RY/wnGONw0nUOOzJOiHLEERi7VEq0AQkx7G1Lzk/3JekVic1N9EmfYgeQMaBZzmdipo0mH3OwnyehFO/HHPMZrvMGtEhZBCN9kBFo56RNfKA/QfiC8zvMBSsGxkF/LsmBQavqsNgFRQXB/Gn7CC4BuljNoTadnYfNo39hl5cGowa+CP6Q3zb/WGB0g0ORE0aKcCTTkfk8TvQ2sUhgkC8qT1lYL12bxcfuSV2ADIKA9BcK9xwEqqS/9r6PbX1lvjHXDgPiYAnzUTkcNqJJZKSBzpPrCV7gwg2d3jmMcg4jANe+eZAP6NxzNVSNHQKVuFgmILo4A4wXjAFTaViS3FYfwtTzl2RirzrHLWmPwxPHg619dC37vkMRJpW4aCYcnyx7Eo7YLeLL2Vh3fMBOCD6YM/fFQJjCBEnHvZXa5C1ivO3AEWIrEFyRHfH6+IB0NA3Rm6L6SejUaPAHgqsO6mpkcCrJcur9T00UFiISQrgxLyzKI5eI9/gnGHTQcc6A8EbnDMNYKCwLmoMdAYhEVcLDUuKxWUwND5D06Z9cBQIVaTT6miwM3NPGJTUGZ3Rv4M1MdamTY7eW1ue59wZzEqAPa4CVOkzNPbbl3YIgYlK2A6YwCDMI0kWSOfeHtSsrHW7WmMvujJ/AT2yGHokDQYlMe2OZpXwoyYgQpgQMwDEFp0lwj3QqHO6lgXqVyIv7stizCHhSqTm/goZh9kJayUHtqAjaRgZB+xLnuW3Am0yCXszwPnq7UtHv5sOwUk4BrNQg/I97L+TcAZZyOxojvm5wR7BcmN0T8xzP9ShRIDIBiQEhkN79dano9/H56+Jw2C9MCr0LHiXCVDoW1IPy3ykqvYBtsDmPI6o8ryASSRGvT0ouUagc3QXGBEsXDNYcq6ijK0ZhQSkmxg14N9hMFdkwLCwp+SpCFjxHukVIv2BZx4I45CFj8wosDjNHBdLwKpszqLxj8HEhejh0jMWGr4srBl7EDdGCImHjwWDBjMOhLuwVT2LrKiIqmrJ8FzngZ+MA2ETahMWnYsOMlpoPzrIDBPWMHCoXRBhGBHeRdoExKDLajAinIDk4BrrwuAcZiLjkIBIkzXLuDfjmKSh4N1RlpFdfMOx5+kw3ACIYgcc+OTz9jRStVUjHSp3QkDSkVEg3R2pKhkJjC8sRCbUNmuVgReHQ+cDo60pHIUhiBD1QlfVBqhXYAPFa1WMXjVSqb2fYtEZJQYTG0k4SPu9HDqDzcKyWYhph4GHwSk/BKfIujOQOgNrjr1DAhDZpONeVTuShgYbc5EZjXS8i8CSxvqmszA+CGG1ZXAwo0CdEYQamO6gVhweBhpN/1iJxBlCg6Ou6IyKVh9lRj0Sn5sCOs/9v6AV0nE2FNnJXHLO2AyUGPnO0CMjURzdDjBn6pGqZNjjnHHuWHdCR4F1ThsQMIoH1749JiuLHmHdCfQIKG9HwEnoDlYcZpZJm1lX9Aj3ZSGgSiQtOIyidtp+pOM/C+hZZej4CVltCEIcZhyG4I+kGSQ/qcqzvKJ1V/4xI/uMjAIzRUth+63EWREHWzAd5729QDHtPy/Yf2yuSmarPjjzWyCDFOrhV6Ptv2vqMFiFT8+ShWtMI29HbQOp8jaiYDLPgULn5rekq1yM1vHjg9DwCM15aBhWZ0MvLnYqhGL8LxGGxI/AIM5HVoEwpCwoCHsLhQqB2NJwpIlHRfWUMVHdja7MdUkZWOe1Om/pbJJNIw3Qlp/AyPMtMPKnQMlnr6CK18ODnhADFjf2B5vGJESa6Diw0JHr6XIPWYthIpKFTMhiHPgzEWVgkx3SpxHjbvvQZyNDdln1kQGoWRmHKEMrGJwh6MrsjuhJ1Zkl1Tkbl/7Z1j3P/i2bUg/Jdwmr0ItjHw4LC9TMnryYXQjGHm+DYME4NOTqxV4cV7jnOX/MVTEjtBsFzD+mZhqOwhnsadId28tjWfooeEirgEZyc3Rv6QvlH41AgI9RnHb1MiGXPgvX1zuoMwiJTcE5MwOsSj/Er4LjcNauo0oJUWcQ/sAutYNgYE5GZDPcldSdlt15JTqjCAs9Hc0s6STMxDlSOTpedncFVArBBbJsjcUZ0hI6g8x5rHOrqzqjotXKfUuoC8+B9SkHUeOwUnYA7lxZPRICvdEBUCXqkR7QIwbMBV90JXNKjDr1CBux/gA9wo69bLzpqIme0UcBRmRrZIfGQY/0RsCBtU5ecP5qa2a5ojkr/xih6unIGJ3A+T0HPZl+BrPSKTj3FjpWWyfB+X0Zgb04ErbfWPzVx32yal7JWV7++sr/m1dEh5VU2odwVkzHWb8qI9ew/4gg4HO2Bq+M9l8U6lBGRXSXkZFd0FGdVOhEEFwbhkNb11rR4zXCYbBemHXzs1CSXT3nnNok27H505BGdhQ1sOBPLRzbY7BwaEQEQhlUNU6RcBKmiONhSMxBfcJSRJBJh0bOfHuOAj1KNlWJAfZweEQ3sNx0hKMQBCXvB4Ox9hTyWOeqJt2ygRiL4haiedjC01ssreqRuaLCsTVoxnlhfYTCcRgCx2EcYAcxiFiwLuZSohRUDcQbs4/G4gw4jjj4yYJAVgQ6CrYGDyRCVEiX2xcZppujeoDpIgp0af41CrNo6/qr8nEWqjJYsAnQgnk4MLbh4E8rTK/UnidUqaOPu0HB3N3LyyiKu5Q9z/mzRol24IBnH4zNyAwlscYEWQZbM0jFT3pbZhTYQGcM5o/YYmsDxdoKGajKea2pn8VzhnBYNoFbeHqrLEYtXRx6OuRiHdrLOFBneCPjEOrmbESmbwbt9+XUOHDNEapwFlnIBdAZixB9PpQLdhwHWWnS8XpQZ+DMGIS+K1xzjb0iwJzna0QlL9fIranzdKnXlQ2dfwZ6ZEMKGojhHNiJQEQaMPIkWrAFd7EGHQPhDHZBsHFMoA86gltsh0uh8zT0CLJEbKK3FTTZtA3IfncGWSJ7jbioR1jrxIxCS9SbjEEQkZS3zBKR/e560iOsU6HjdwRQpSWnd6DOYYccR51KAYLJjvalD/Yls0YDkW24CZlA9vRhM9CqZMbiHNPGI8Mh6bM5x2vQQyGR0CPMu62zguuYEFXWEUUgU3QjitWHhreH/ReMYmZfZI2ufTFzZfdajXIYrBdtdRzY0GsXOwEnbUL0YK+FYxuLx9HmJ2yhOfCnI2AIskAmDEaFOwy0y/XSeT00PXNhQByBc0Bq1NXGQkHqiQsFz9sahqOAhdLErz4WSWdQoLVGc60Io/vi9aQMbMmnqh7nmkhFtJpFVaTznIc1sx9QF/b+sIdv5YHBjBTXCOk8b0YEkWuH6U1XPGnrEOacE3qUigwCixLnYU2wKJadu+1lFIwmO4gwkIN/CNLNw7EmWMBGjPv1Fh0sP/dWx2En5m0uOoZuwJ53BFXiZ7CPQyjmkEVx7ORLKuYwRJrcMX+29jx3rAEZwHztpPLH/G1BX5RTMNroANra0xZHgQe8j1GMPgr1CZ1RjM4+GIwS2fq+8r/V/Pe1lwDn2OI4nDXqauZjzR3MjDOylPbYvKgzWEcXDlhEbxgo5Pw3qDuxBlnKbktn0NigzkiBzlgAx3QB1hyhDAw2EAZnaxh8+wg2hXgEG51dSbHdGGdIBHQIWQS5Js1xXgJWx4FohdknNwHuvB8wZ0KVbNsOfLcn9AiLa1uCUOUmOA494TiwQ7ibHduBtgGLmQlhJNXtHNQnbIejQBp1e5lJqx7xQ5aIBepsotcZ/PrMKJDUwtYaOv8r6+49Zhx4lhN2zBpXUnMf4L4sLoDBbj8IyAJ39vHqjjOAbGftATsjZPVK6Pi5MxkozoCDfwT7dVYqslmw/4gocZRRoDPoiYL1BuiPMRrOIO2/+kCXBAJRUBvtvxrpMJTdCixwykC6agfYlKYnrpPV8DrTQJXnqHCNmHVGkNnV87YQRGR8fQwYAw/0S1GvXCxML5Lp6EeknpYjvUgqRdJj2VbxlkODDTcaowsvm20MDmuPhYzmWq7XtqNmWdnWxftU4CyoOo3I0jpEmqYnrpHtKLIlXpLP2RuMTPvjgBgIx4ENnYiRZyPBsqASq/IgjzJhRz+kZCHCUGQ4k/YyTFx1PPiDPIKQhuyOYtg+0gjF7X5QJsSlXs8HRPk5YS+OdHSP3mM05NogyxEtTEUGyWLE255DY8/D0WuDQ2I8IAbEtxJyUH7P0zajol+H5lffgtaQtSbMENpz9HiNnD9PwAPaA1N8e4OB0iuopYErJj2qOX/lZ7H2/JvrijojCYQKNFCmJ6xBs6kDMBIc6wzqBzJ3MUt5G9ZcGxib1CPldQazWMkwML6HzvgROoNQN0dRSavOCIGBcVN0L4OOl1FJ6gysanPNOVhi+dQjiFjTdiBRxkrUr2Qgc+nIdmBU2hN6ox30yERAVvsBrUD2rIr0SBbsAAYPvwF15g4UqJMhpzJ6xAvBBdaqTQLRSXdQ3gbAgPSAvWDqkfOTWgK7Kwe9VBKRCSTD3nfxK2Qvukcz22DvLKd954ZzgM5fTzgO4xBE6oMaJCIHyu7L899k+x6zBuyjQPtvKuZ4NeoUMlHLZq+2iJ/GefTAWdEcTuBY7N2RCAwGufsY/U8uzQK1fW3X4pka7zBYhUKcIqFKpNdcjKK1dWBIOINocgEet0evSagSU8jNkKKiAcGunlEGZt12B0iaJIWwKogtPYACZhauboRSIPSICsJWMIgLwdlIL/pgocSi2Vpng/+6ITBqLHysjR6lVf617ZaHQiZS1HGg4bM0jtkiu9OPGB0n7UWaqGxI4WsU1CNFzf4fnWAEsPFPET7zBNbAKqwFFrcfw9qg42DPUeB6cEd0MBYRBhY39Q1pJc18oo3i9uupr8blrB/WNXHP7wUNK+kxScN3Gr04ChBpcrjn4fg183IzilX74dDgnufckt52GyADi4E53QGH4ZQBGbCdTKaR4AqHgFSVnQAVGBraSTqgVoFdcmm4maPuSMBa40Da760g4VgAR3Ufsl3sUmuPupPryhrZ7ACdwchmBxibrItiJ3DqDCvFopFRwBp0pDMIX22IZlyDAFdkTUwTZCFJiFFXil6v5qqx2A5pRgCCXeiNxn6G7cBmoLb3Ph2/0HNoBRbW9objQNgL59tCeQs9ggDiLgQcmJlkjYKtYWSWXdxQmxYIR6GFDEGBenuwH1kzCrbeZz5OGBC7f+cZrEpb0cthEWCEe9AEjtTq9vYlnQMGjaMxZ+14lmMOSdHtDyffXoE7Z5FMeGexT3egYJ32H7NGPCtYsG47ZEVHBdTtgBm1QXPVIdi7PRBc4lkRjExSXRi1xmGwCrsIeEQyKx3KTpJZiBrMRYFMMgrXbMGUrO9jOQmjBo3gOIxH9JhpZHb55OYvP0h3tgNGxdSz6Sh8zAOuzj5bhfX9NCwao3fC/Q2HyiB0cQ3CIvHAAmJk0hzXRgKMRLDxD5mVdgPeNvXEMlkP4zMfEUVHg84m+bq7wODsj8K4OKQjF6JGoTKFsNbPjkUx4s3ALI6K6mrQ5XqD1aSmdGW2XmNNv+We54FxLPe0zMJ+Jw3f6bxkh5dt3fNNQMM3HBADX8znPOBO9yJaxOiuPRYz64f7QPn3haM3IbafdDlHVeludmW2iqdO3jLjwMw2GVy2ZxyVqXFLZQucVQan7A2eJez/Qsad7ghM9QHl96F8GBzpuTA+ihwWvVo/m2fIuOi+gCt2klgUz1NnmMEmq3Qu/5Z6hD1hjmaflpkoeqceYTNQR4N6hKyMzeAEjoTRSajqPJwD+6lHEEAkXMXR8HPzl4GAoN5Wv4908G8EGKwXjEuzF4sjuZV9/pd9CfTAJmQavj6xAnT8lduXzD4TPdASiJN7Qc09GE69LUpd1qiuQKPEb0CNSpgqzwrCzhwNF5CX9MKevQNN9TrDYaD9V9eyz7XOYbBOGhX6aSj0AyhWW4qGXmuTd0sSIkN5DnBuruRiRgq5idHQy0sGIVUVjYZexCmyUHUvFDwp0DZjoSQibWzPo2TaibCjABSutoQSoILvEtTMYD0KBAVabU49WeVcV26pbBhpIhMDO04uQaRpO4ps2TjGYFayoRBoBJDO088F0UI4kpVpsuOFA76hT30ZAqxxT0STmiC7EIJCRTOjcGWriVClM3D89iPjsBJ1Kmzil4ACuXykrdmnw9agEUfHjwc/a44YPbI16NwzIxQCfHiP4DYGlLANIoGR+LcP5tUc148ELFAlZCmhM7YAD78UkJZdiGymo7bOIe031huzkoSzUmfwsyoaPCOIcybFImk0h+AMYVdmZhRqU2Ouin5bTX3MYjswcxkPPbJb1sB2OGnYDsw42NYj1gASzwTqEcJSbA0WubojWBgOCFlPNGEdiP4Yrf1jJAoZBp4P5rh8CTArlIWA3wkEjbanHTNIC3amH8K+zMScoE7F5l6zsGqyxqE1UAOEHpMZi/WL5DHknLKIeTEyCoQgnUGGgQXrtgb3rhvOCl83L8xxO+O8b4M93MAzFGQYoDXGf3Vt1FqHwToRrKwn9ISGIBkvfohfLQnZCdanbd4SakB6TTLjEH8aC8gCHYVt4ErOQFEaFb2jwc7MnUB9Nql+P+mDYpYAMB14uVy/XZkdyasmPM9MFA3PNNTF7IHhOQ24yJVgSckB1vVKBwvcm8NxHIsoEjszMzrIw8GMDl6pZC98P/c8s4zxuWcBG9kq34NKMSE78cIXXea/WFg6LLKb0WyNyt8fsCM3M6NwmdKsG2+zZilJAbwDEKWv4pbLuuQdBl/8lf5CFwScWgc0lXHQGf1hWNaHgemJM8TUGVcqWcfvZ8aBtSu0HWaDJGN6/CoEHU85fmMlXhHmGSYjoEduwl8rvxgDvmgGjCohuEt4Cc9y1qmkFmTJzszjOAdWG2d5LurfHA1LA2AUuCNrNBoMiXTqfwYJAZut0XGoTNaIdSgDwVZ2T8MhRlCQsCPOcV2uQ6n1DoN1YRTBiCC95sHskyhc2wtarm2g5ErAgkJlvZ3oI1NVxKwzPUVKNHs4RHqMrjAeSIXZCdg0NlXpBJgCo480LMxRuyRgxbayKG4xoocbsW5S8tIQgWaUwrHDyF/LA590aU2MJjtdwZ3NJjthdarJTk2dVeueP4Q9vxrFqtzzJ0iPaex522waZX/P+UhgiPQDMcFgwI9aooEO6W09ESE0hykBqwSYIyD16kkU4JOBh3h49g4hdae9yKb1/by1ZhS8cV6QjndUZFeDRjMWhc0sfDUdhbLSujr3qUfOIjp9CEGHVTgDloLSMx738zDX9ug8y14d9QjhxxHQ/f2hQ4YgYNQCzIgh52DJZV9r3q9aCdChp84/CdKC3SDKWGYgTnYZ6AFSsto7y5k1Yg8f5hEcNVtj9tkNsHNmn3sCcj4SzkJznygDUeLKjtN1MKNQfqbqjMNg/WGMPhKnyGLXtan7ZGbCOjkEg5B0XPYKnKzvt3XL4lV/Vz/pA6NiBBZKZ3Amh3n4A9toZhRsyay2PJ4PpcIah31IUc89tUWWgMYtA0aAPf5uywHhIW0Dm8ro6B7SI7CF1PcCgwmcB7Nm5erO/Pk9n4wDfw8a+a2Xozg4iuD42drznCPOITttjkBfFLKYsdO6NUp0dX+B+W21TQJ5MFDI+c+CfEanl5/ZJlmIdNprNsUMpCf0A1m22LCzG4roo8GaRr59ZrzNcW0lQD2SjgL3o6iVWnVmj/yctN4IOpKW25YeYTSZjTdjYTjeAPa7gaHtDJpskpy4wmYwx9WTgBU9wJ4++4EyIaXuMgSRMgAh5Bw6qnO1daV08mn/sdnuIBDZ3IBAcVPMN0kI2GytLkKPbMoC3lnF4Epb76gljzOrQKgSGS/Wnt2Pzb9BDiIqxEiQrc1f/qdZFoqzkVHoD2zpaCO9GIuogR+iyqajUF5etf3fhColw3E4kJUIJoZtMh8dpNPhOBSVUTY89Fn02iawJWAEveAoNDeYLohvNx2Fa7sCrN2/uedJqTv73J5nltG659n8ikwzUXAUeMCz7qgJ7rPTunnAX9v5q23fzqOzALCWM6Dq3A+dMT9piyyE85AFHVI22GBxFEjH21Juie6FjEIzo+8KHYXrydioLfNbjOxyJhyHYwg6Eq0wO3GjHMk6DijreduBup56JBq1JjeB1IIBhyZgQ/SnHoEDYY5rJwHuyyIEiJk1Og642ayTG2QegkiZ+HeRwnGopMlr1Kg6uUok5nUIHAU2220BR4H1iNfrWVHnMgzllymNCEYNjmWfkk0oWKNS3wd6TQtUiV7nxYNGBRmPQpF66h/ewcCjE6YQDXwpC5nMWNDFMqsrjzAKUQg6XfZxOAImroWAKi09w4xDFiJJztIZkKPhiDC0B5ygoXeY2ayrBk68hR6TB/5p2YBO8QuRNTqI7BELGtlpnXR3vUFV2cwXxehgL2GUyBymBC5XApbIZrHRx+GwoTO2ylJkKXMQsCLNYlfUuQ2DY9oOPXlivUKv+8Zclyvnq/0+a8aBemQdmr8txJweBeSRwQdS3rIRa09ki5r5sBGrH+Cpph652nPk6Ps4h+yvcjgnSZajuH3pqW1GgTuJTmzBzZh5ZiYwBoGk/sgY8a85ss9hBnGJq6OvrNPP13mHwTp73OS5iBCcBI3aRrSM/zGBDb32IUJ0evXGgQAAJ4RJREFUMVVeIByFUYgajEM0yBJ9tKQXTUfBKs26f8soBBmX01HomIK/M3AgSIVHTKqFLtdsslPTVwH3fA4OBtY2sZ8DHQl21Ob8+RrF6OYBX9PnsDZdn0VnlIJQIRvRzSwjWxkIIgyyHXHNuaPeqS4XRNamubqUa6UeyQb7YioyR6dwDjDKGA44Mp0Ek/L2UiR57V5rDSKdAFHGPHR0n520UY6jULp8wJjQo0g4CpNiBiAw2EmiABnkuW86g5a5u24cButS5cLJQo3DsewzshlcvqTX3I8aB0KVwpBB6BPSFu2720gLRBDYcIO0qaajYJXe9XtbCOgBU9Am1rh2rgFGmng4mNmE2jl/te2qrbAIwlNMJ6G2zZ7t6yWzEmFkpgFpW0Y1+RmeAxb0wClZm7JfVqBAOg4F7qQ2jvIi9IjZ55ZGoDgUxBcmCcGFs3ndOQzWn09ebBaupRjRxzTcLzSij4wakB7VVAhWSZm3pgRMCZgSMCVgSsCUgCmBuiEBI3CMZqDJhRlGRrAYcNUw9wAJBezIDwxmZm1RxfN83ToMZcVBr5NpR1JjmQulrGTM+6YETAmYEjAlYErAlIApgbonAWYCGTwuxX/XayHzpcyq6TBcirTM15oSMCVgSsCUgCkBUwKmBEwJmBK4ziRgOgzX2YSbP9eUgCkBUwKmBEwJmBIwJWBKwJTApUjAdBguRVrma00JmBIwJWBKwJSAKQFTAqYETAlcZxIwHYbrbMLNn2tKwJSAKQFTAqYETAmYEjAlYErgUiRQtxwGFC4XFxVIQV6BFBWXgEffOpykHrrzunp4iIebKxiQrI+bt6YETAlcIAHQBhYWYA8VFEpRSWkZnmpQyrq6igf2kLsr6WUveJf5D1MCpgRMCZgSMCVgSqAOS6BuOQzZp+Xo1sUy69ufZf32eIlH9btl+EtQw27Sf+wNMnZwD2keYnoMdXhNmz/tciUAh1tSj8jaRTNk/oyVsik+VTLOfVY9Z3Q679hbRk8YIyM6N5ZQ78v9EvN9pgRMCZgSMCVgSsCUQG2TQJ1wGLS4UFIPr5efv/1Mps5FB79jCZKSBapUDzdxca4n9ZTZBXR4jQyV5m16ybBxk2X00JYS4ekBKq3aNmXm9ZoSqGoJgFauME9OrPtePvnqR1m8dqfEx6dIZjFIht2ZkUOGTjzF3S9QwiMjpG3PMXLrpBuld7v6EoTnzWxDVc+H+XmmBEwJ1AUJKDpE5yYfl72bV8nqpetl17GzkvrLD/OXwJg20m1wHxnYta00CvMRd3dkb3953rxjSqBmSaBOOAzZh1fKDx+9KX/7YoUcPZ0jTgHR0nrgOJl482Bp1zBQgvPz5fTBrbJkzo+yYPVRKWqNSOk9D8rvJoySlmGuNWtGzKsxJXCVJcBDLXXT1/L6O/+WT+fvlrScInGJ6SRDb7pNbhjcUZqH+4hnylk5umulzJw2QzaeLBb/vqPkoYcekTsGdRKcc+YwJWBKwJSAKYFyEsjYu0Cm/O9D+WzuVjmdlCxpWflS8Mtr3MTNG83CosKlXc+bZfJ998uYgQ0lwMnEe/4iIvNOjZJA7XcYkvfJjCnvyLP//EYOnSmUoFZ95eZ7fit3D+0oTRtFS5Cvu7iXFEte+lk5GX9cDuzeICuXzZEVW0Va3zhZJt8/WgY0DELTNtOvr1Er07yYqyaB3P0L5O23Xpf/zlgvZ3KcpMnQ++Te22+VUT3bSkx0kPh7uooznO6s1FNy/MhRObBzgcyctVriC5pIn7vukjvH9JI2ptdw1ebL/CJTAqYEargEUAt2ds9imfp//5D3f1grx1KKxCOyuXTqN0xGDOgqTSN9xScnR84c2SmrFi+STYczxK0dApkTb5c7RvSXxmHuQD+YjkMNn+Xr7vJqv8MQv07+8/aL8rv/LJLA1gNlwm9fkGdu6y0Ngt3RtfniUVyQKcnxe2TLtv1yPMND2ndpL73atRRXF+eLX2w+YkrgOpBA1oYp8sDTr8oPa+MkevCv5JknfieT+jaTYG+XCn99YXaSxB3aIRu2JUqOe7AM6NtNWjaIrvC15oOmBEwJmBK4riTA2smTm+TT99+Slz6aIwmpBRLW9Sa564HfyO2DEYSJChN/L8Cki4okLzNFkhIS5NCuZTJ7xgxZvdtT2o6/Wx749c3Sv0FAhTbMdSVL88fWKAlcscOgKJQsBZsK22s71UO9QD07DCp8bWmplJRai5ErLwsnp3rG5zuX8bqN785JkT1Lp8o7//inzEjvIHc++Zq8N7Glgw8uAQtMrmRnF4qbm5v4+PiI02WmAXld9VgncZnvd3Ch5tPXhQRQQ1CCmptz28LJCXsI69z2klJR7LkS7Dm2tq/UwIfxv/JrVUuxF5KPyKpv3paX/vuT7Gn0K/nor4/KLR3DHXxsIfZPnuTnF4m3t7d4eno6eL3tp52oM6g7KvLwbb/NfMaUgCkBUwI1TwKwc/TIInn1lb/Ki1+sl+Cuo+W+x/4kv72xs8QEuVd4vUW5cByO75QNW47KqQIf6dmni3Rt2dTOGVDhx5gPmhKoVglcmcOgmbJv/SKZ9t082YlinuB2w+XWiZNkZNugCgt3so+uk1k/fCUz1idIMQhZjAFDxtkFWD5XFznvDMAYKiyUgsJiwZPi6u4hbrGdpfeY8XJHr1jxO2dYnN27ROb+OFUWbD4BqNEO2XnWVaKat5ceTcMAMeKnq5QU4XMKikRhlLi64XNcqtYq8YpqLsNue0Bu6xZl+T3m/00JXKIE8jJ3yE9TPpUF2BepeZHSdfhEmTy2izSO9KogwgTnojhFNk/7UL5fukMOpxWfoz7lPkLUCrTB3EfGKtdiKcgnPaqKi4e3uMe0lbH3TJDhbRuLP66xFLULcSs+lmlz18rWnftky85DEl8aIV07tkYBnq8480O0RIpAsVoImmLBPnU3aImrdg9FdBkl428ZIz0bmsUQl7h0zJebEjAlUCUSOGcrwO5ALKbyw7ArLPaLFdRMvVqQGi8bZn8ib/zrE1nnOVz+8NQz8viQBmVsnIq+okhyc3MkK6tAvLy8xNfXt6IXVeoxJ9hNbm7usHesV1Wpt5kvMiVgVwJX5jBk7JRp774tf3tvuuxLzxWPkIFy/7N/kT8/PkTqV/C1hRlJsu77t+WNd/4j8/cXGa9wCmoonQbdLHeM6ivtYpCCM2yR07J1xnfy+Yc/S2HvsTLh3kdkQOswiW7URJpF+ojbuc/OT02QuKMHJDHjjOycN12m/GumpLQbKJMfelqGNkI01SlFds75Qb5470dJbNVPRt35qNzeJcjBpq3gwu085OIVIDFNW0mTMJNn0o6YzKfsSCBl08dy3+//Jgs3xUtBsbdENr1T/vrxEzJ5QDOpyITW0jxJPrRSprzykvx7xgZJQN2BOEVL91E3yrhJg6VNRKB4wNCX1M3y6T+/kp83ZEm/h5EOHz9cenVsiiiXn7GHmF3IOrlXDp84Jak5x2Tu2x/JtEVbJWriM3Lv2CHSKkSkuOCQLPzHxzJ95W4pGXC3PHz7TdIjtmrXuldIA2nSuKGE+5kEBHaWifmUKQFTAtUmgQzZMeMz+WLaXNmRWnmPwSm8mQy7+x65Y1h3iUaWlCNh/TT58ovPZd6mBDl27IgkFPpLg0aNpXFoRQGg6vlBgbB3xt/7qEzsElo9X2B+6nUpgStzGApTZN3Xb8trb38AByALWYMA6XvXH+W5vz4pQ2JRtGOEKC+Ua/apbbJl+RJZtvmIbDu0SfYcThYntyjp1LWPjJk8SYb36SChbkmy9N9vyQt/+FDyxv5Onn7lHzK+pZOdhmvxsuaz9+QvD/9bkgZMkmffmSJ3tqXDkCQrP3pHXnz4XdkU3FlG3Pu0vPzcKGnu63lJRc6EPhUDb1iQXyDFublSkJkpefDeg0LCxdvHQ8zqhwvn2PzXpUkg6/gKef+5Z+TTBdvlaGqhqEt96frwM/LCY+OkV2yw+DNrYPGkz30wYUgFcmL7elmzbZNsXrlStq44KGk+wRLSc6DcOfEuuaEbeiVkL5YXHn5FPpiTJre+80/58wMjpXFFHghbHOoe+d99T8kbny+SJn+aKi//9nbpGe0khTnbZCoc8L9PWyGJsWPkqdeflPtv7iwRoFM9nxF0/HtL4ZwUIXpXiGxFCfZPVl6eOPuAVjA4GFSCLhVmJB1/qvkKUwKmBEwJ2JMAMgfFRVKIs5tZUguAE/BHZktBu84IvCVfWiBnDq6VGR++K5+hB83u5HwpLvSV6DbdZfDo/tK5eX0JhB6WzEOy5PvvZcaSRGkwaryMv+MWGdKjrbRuGCk+53R01sl9snfPbolLOyXbpk+X735YKdpjtIy/baJ0jaK1cEZ2/DxTvvtyqaS2HCA3jZ8ow9sEXlmR8zl4Kn8f4Z0ewfWleduO0jLcy55wzOdMCVyaBICBvqKRfXq7fv3Crdol1JlrVf2iuultf5mma06k2/jcQi3MSdfkk3G6Z88GXTHnC/3XI6N0YJMQbT7ofn31h62aXhqni9/7jfZ2qqedbvmDTttTqoBV2BkndPWnf9SBbm7aYtjd+vnOUkC8+fKTuuL/8Dg+x1m8NTCyh97z9Ie68fBZO5918VO5uam6fvGP+uyvHtCRQ4bokL59dcCAW/XxV2boQby8+OK3mI+YEqi0BIoLM/Tk7tn6n0dv0oZB3igGclKXiOba4Y579cVZyzU+I6/Cz0I9kOblpWvikR26dfn3+q/fjNNmDRtosy6/1Y+W7NG0xNn63OieGlivhT7w7jw9klXhx+BBrODSHfrRPcO1sTjpsD99qesSjA2kBdlb9eM7hmoLdDMRp0Bt2P5mfen/5mvcmWxbH1bh46kpx/Tnzz/QBydO1OEDB+pA7KEhwx7V96Zv0aQK32E+aErAlIApgSuRAHVYuh7dCt36+IM6cfhwHT58BP7u0nuf+Fx/3pakZVViaWmBpsTt1kUzP9aXfj9ehzWO0cahjbXDzb/SN6Zv0JOZpVp8ep1++PAIjXVpqDc98YluOGvHMCk9rLP/dp92c3HRzhP/pDP3F+J6cE2lR3XeWw9qd9glniH99MG3Fumxwiu0IrKyNDshUdPS0q5EYOZ7TQnYlQCLJq9wFOjZI1t1znt/0ft7tdMYT38NbdBWb/r1y/rNikN6Oq/wnPFu42sKsjXlwAqd+twE7d4wUvvc/4oujjuii6rYYXB1dlU3zwCNjm2tA0eO0QkTJhh/9z36nH6zYE+FDklpcbYm7Vqknz7/sA7u213rN2ytncdO0ocfGK8dnLy0Wb/79L1NZzWn0I7SsPGzzYdNCZyXAA+2XD29f6POm/Gxvnr/jTq0UYQGh4Vog+79ddSjL+pXS/dqSk4Jj5uLR2mRFuZhz/z9Ee0YHaBO9aK1+12v6/wVn+ofq8xhcNJ6rh7q6RWizdr20JGjb/llD/3++f/qut2ntLiCiyvKO60HF0/VFx6ZpF3atdGwFj109CMP6u39umoDl1Dt/et/6PwjmRf/JvMRUwKmBEwJXJIESrQoP0ezM7M0J79Qi4ry9cjSf+tTk7pp0xB/9WBRo/Hnpd6hbbTL+Mf0vWWbNbFcNDI/LwNBmO26Yd6X+uHjk7VHq6baqNOd+upX6/Ro/Ep9vwodBifx1/otRurjb3ypm/YlaHp6umZkZGhmVo4W2LQrEBAtgnNzJk6XzPpan/vtY3rnpMk6+ZaxOm7sQ/ry+wv1CH5TBer4kqRpvtiUQHkJVIHDYPnIgrTTemTJD/rBAyO0a4izevhFaMvh9+jfvl2DCCmcarurt1APzPmH3t3FS/27j9eXZ6+ocochtGVfHfeH5/X393bWqChES88pD1evWB398H90YyqiB+WuMfXwav3gt/21SYiPukS3006/+1BnbV+nS6f9VUc6OWtUp5H65Mx4zco3HYbyC8v89+VIoBT7JFdTkDHYPH+q/vP+kdoy3F+dfEK1/YAn9KutJxAvu3gU5ibomv97XCf3aKR+Hq5wGGL0xqc/1Y1bvtVnqshhaOXiptGD7tPfPf2Q3npDrPr7Of2yh/wjeusf/7tUj2WV20C41MNLP9AnRrfUcD9vdWl9g97x3nTdcHyVfvzQWG0PJ77JLX/WL+F0m8OUgCkBUwJXIoGS4hTd+u2b+sw9D+rr09bqwbit+uljN2pzn/PnvfXcR9GXCoKbjW9/QadtO1mhfVJakqz7fnhNb+0QA13nr7H9H9W/f/mpvlWlDgOdGHcNjmimPfoN0RtuuEFvGDVK73jkJZ254pgNcWTrqZ3z9L0/3KFd2zXXoKhm2mvS3fro3TdrG2c/bTr0If1ka4oWW2AWNj7DfNiUwKVLoMocBuOrjWzBJp3/2Qv6q6GtNdw7UGPbTdTn/7dK48qn3EpLNGHzUv0XDJDxt96qI/p2AByjnrq0vVGf+Hq2Lvxn1UKS6ve6TZ+fsUuP7F2pC+Z/qe89f7/2i3bHZnXTdqMe1S/3lWhBWbu/NEX3zPuH3tbAD68J1jbDn9SP9yRpWuFJ3TrzZdNhuPS1Zr7jIgnQQbD8lX+K2a2UA1v0p3d+o+0aBqmHT2Md9epM3XYq5/xLS4q05PQ+nfn+73VU+1D1d3dRlwad9fZn/qdLdyVqVlzVQZJauXpqizvf1B/X7NCdWxfozz99os/dAWcajoOLe7COfOZzXXuyrMOA+4AWznzxTu3i56zObi10+B8/1sUJaZpXsle//u0tpsNwfibNe6YETAlcoQRKirJ04/89qKPahEPXfKrLD2zUjx8cpc1dnBXlBTjHRZ0QpHBvc4Pecv/dOrh7Q3UO6aYPEq6ZWebwh21SUpSi239+V38/sp1GB3ips0uE9kLW9vulP+t7VegwhLQfprf/7gm9b0J7jYY94ubqrKBoVw//ljr5mam6O90Kr7YKpxTOws/6jwe6a+NgBDIbdtdBf/qfzt6xXGf/+3Ht7+Kq4T1v0TcWJwE1UVYfW99v3poSuHwJVK3DYFxHKXDPp/Tgsk/1mbHdNdwFTsPw3+v/rT1+PkUGIynz8Cp9//ejtQEw29bNzA3t3KCrTn7z3/rxSw9rryqsYaDD8PK8RGMTlebE6aqP/6C9gj2gRHy1y9indfqxUr0gA5i6R+e/c4c29KZT4amhMR30pgef0i/mLNdN080Mw+UvOfOdVgmUlKRq8pkETUxM0OzsnAojQlnHl+trEzppg2BfDZ0I+M7eZOvbtSjvpK7/4Pc6tmO4ohmzuro30GEPvKGLdyYYKfmSKqxhsDoMc/aey3GkbdD3HxqhDdzhMHjE6rgXv9XNyWUOKOxxPT5XX5zcW0EOiKxHkDbu0Ffv+tMHuhqH21emw/DLPJp3TAmYErhyCZQWF2rc7L/q7X3ra7s7X9eZO07o8WX/0+cnIBgZ4qaurq5av11fffSDGbp233qd8uw4bR3oo53veUPn7AcMwhiol0yBffDNK3rnwCYa4uGkzuHNddivXtOZ645rcvzaKq1hiB32a313/m7dt2u5zp83Vd/6w3jtZtSDumvXCX/WWYfL1W+WJuv6z5/VkSEuqCmL0m4TXtFvj5zVzKJjuvIj02G48lVkfoI9CVSDw3Du6wrSNG7Rf/WBwS3VKaCXPvD2fE049xQYU/TE0g/1of5Bhtd/Pk2IKIC7r4Y3b6VtmzXQQBgaHaqo6Lmsw5BzfI1+/FgfDXJD5MGvud705Be6H3WlFzjkqXt14T/u0iaGw2CJTrh6NdUxD7+t3/7wkplhsLeqzOcqJYHi/BQ9sfDv+vgDE/SmR1/S79Yd1cyCC9+aeXSB/mVYW63v56eN7/+vLjt4vqitpAjF0jun6JOD22kw9ko9Z1+NbdEVTsOz+tXyvZp29OcqK3ou7zCkrv9Qfz2kmYLiWD0ajNA/A9+bxJo+68AeLz0xT/92e18NwGuse9wreIQ+/+kn+u5vbjYzDFZZmbemBEwJXLkESoo17+B0fX58L42KHqsvfr1Rz+Qna/y+1bp0/iydNWuWLl61UY8np2seshFbP/ud3tDMRZuMe1a/A4QHKVH8ZeiO6W/pvb3qq6879Vao9rj5Sf1+zWHNhm6u6qJnOgzvrzxjyQZk7tdZr92j7T0Bl3IK0D53vqoLQT5RFipdenqTfv70aMM2EhC5hDfqpGMfeUGnL1tqOgxXvoLMT3AggSt2GEqKijQvN0ezUKXPv5ycXC0oKsbWw+Y7uQoMSMM00Kmxjnn8M91sxTjDmDi17gt9YhRSgvXOYaHJZOTeSBs1aadtWnko+qsZRkb7KnYYCjLidMPU53VkowB1qeesER1v1Nd+OqTkoSlNPawbvntT73zoT/r2V0t15+rv9bkb+mhjbx/19Q7XmObj9dl/T9eFP5oZBgfryny6EhIoLUSB3rYP9f7+rdQzMFo7DLxJJzz+lL419Wedv3SVzv3iXX31nhu0Q1iQhkX008e+XA2mowuscnxLiu5dsVA//c9/9O3nUPw2pLnGNG6oHfuP1EcfHKQ9WoSpWxWwJP3iMOxJ1eLkbfrFk+O0bYgnDjZn7TjxBZ25M00LDSdhjf7vzaf1rif+qTNwOC/59HW9q0NzjcIe8vaO1Q4D/qxfLJqjH/3GrGGoxBIxX2JKwJRApSUAWFHeQf3+hcnaPjASgUCwGJ0CbLOC95cU5enOr/6oo1u7atNbn9Xvt9Fh4MjXk3tn6euTB2hzL2/18gzSJi276Y33/VHfn7lOD+9Zou89OFRjqogl6ReHobhY0/f8pK/c3kXRrUGdgzvr5Jdn6BEGMuEIFebnajZsq7zETfr1c7dqlDOCnUYgxkm9ArvpQ3/7QL9BHVs/E5JkzKL5v+qRwBU7DIkbl+g7f/y1jh071vh74IkXdfr6vZpJhyFuqb71wAD1hMFy69Nf6c58648AbCl1v8784A/arXmYgdlzCozR9pNf1H/+MEc/e22y9gyz0LRWrcNwWI+t+1L/PKKxovWUOvk31f4oeN6QZKGtLE3coN8/d4PWC2mvN/1lhp7IStdjm9fqwunTdcb02Tpv0TY9mnhUt84waxisM2neXoEEwG6kuTt16pO3aQN/Gt9wnpFJiGjeXjt17aEdmkcjs+CjjbuO1D/DUd11JgPH2cWDdRC5ubmaeTpO929aol+++5B2ahWhPj6ibsiiSRU6DLN3HdOtXzytY1oGqzucfKfIPvrYfxfpCZZWlCJQsOtrfXBkG3VtNl5fmbFdk87E654Vi3Xu9Bk6ffp8XbHhiJ5J22HWMFw8jeYjpgRMCVyxBPL1xIJ/6oSesUAqTNQ3ULdYFilp/fjiwmM656U7tbtfPe1y7+s694DFBuDzpSWZmrBrg86YMkU/eP05fWR0e21YP0gbtOulEycO0MFdwtXLpUGV0Kr+4jCkH9LF/35M+0b6GOdAg/536b+XJRn6vvTUdp394bM6/sG/6LvfrdLNcz/VJ3q10XDaMCjGjm51t775+UydbUKSrNNr3laTBK7MYcg+orPf/I12D2NhsCUj4BUMXN3dz+p/5q/FBviLjmkeqW5NR+mTn61Dsq/sKNDkhL26ZM4P+vnnn+uUb2fq/O1HNSk3X89u+U6fG9vWyDJcKSRp5UdP6iDnehrVdoDe//Rr+tdJPVGoWU/ruURqpxv/pFO2xmuGlVYtZbcueOdujfUO0lajHtD31+7SY2npmpmZef4v66iu/vZ5HYrIaqTJklR2Qs37lywBpsBz0INhjc749n19/rFJ2r9RlAa5u6qzswuM8TaAwL2gU2av0WNnMxTuRYWjKO+U7p/zqb78xKN699136+9e/5c+Dyrgji0ikEUD1vVKHIacrfrJXcO0taubNh3xa/3rn/6g9/dtpMHu9dTdp72ORhRv2fEUNfIezDDEzQckoKcGBTTUYU+8pTP3HNPTZfcP76O3w6cPj9G2+I0mS1KFU2o+aErAlMBlSqDgNHTWU2O0TWi0thn9jH62+oCmFiDTQMwxdFRxQa4eWPovfXRQIw1wDtfRz0zRjafK5yFKNScrQ08f26dblvyo/3vrNzqoV1Owwzmrlxfgn1XlMAx5QP+1ZL/unPNPfXRAI/VBEMY1tK3e+vxU3ZVquabSo0v0348OUI+Yfjr59bl67Eyi7l02T3+c8rl+PuVbnTF3sx5J3GtCki5zvZhvq7wErsxhyD+u8//+oPYKdf3FYSBdmVNAfW3cpY92Qx1CUHAj7fvku7rgRGrlryr7uC74z6PaI8xFO427ksZtKbrpm5f0lghX9fEL0vr1Y7W+QbHmo4263K3vzduvRITTbDNGYaYeWPCB3tPeU72CQrRJ78F6wy3j9FawOFn/xt87SYfeOhTevZOGmQ6DVXLm7RVJgCswV5NP7NZ1cz7X1+8aCipfX9TXRGrX2/+k321I0LRc21+Qc2KpvjNpAAr03Yx9GNT/Sf3wp4X6zRt3aJdGqBO6AoehMPeQ/vjHMdolwAXc5THaJCJIA1HoLE7h2u+ON3X2nmS4PNaB34G+CwvevEN713dV7+jG2mnISB1TZv9wH41/5E7t0aW1+gMSaDoMVtmZt6YETAlUhQRKi7P01PpP9A/D26q/d7S2HftbfeP7NXoczSZLUuN05zdvgf2olUYicOjcYow+P22TpuT/YgXgEng/U0+sm65vAz0xfvx4/dWzr+nLb/5ZR/RpbOjYqnIYYrqP0cef+Ys+MbK1RnpRr8Zo9/F/05kHT2ue9ZJOrdcvnh6jUT7h2uG23+sXu+LKBV8ptTjTYaAYzFGtErgyh0EL9PTB5folvO+xXVpqlKenelr/IiO1xdAx+vAbH+nc/cfRvdm6+ivzewo0ftWn+och2Dy3/VG/cdjpOV7XTnlah/p4a6sR9+oXv3R6LtTU/QtRJDRUuzT0M64ttEFLHf3rv+hXS7ZqfNbF3RVzzsbp2q9e09+O7aYNG3ohmmD5TaGhsdqlbT/t2LyZugcHGkoj1HQYKjOZ5msqLQFSrOboKWQcZn74it4xuKnGNmmsXYY8rK9N265xacUXFuaf+9y85K363VMTtUtMiLHGm014XWdtS9SME8v0778apDF+rSrR6XmnfvIrUBCCSWTEn7/6pdNzSRHS8yvf1+cmddDYUC98vpfGduivD7/4H12w87imlSvS5iWlHlmv0998TMeBZSQ83LJ/vLy8tH5MG+3dprs2adRQXby9wJxkOgyVXhrmC00JmBKonARoa+Ql6Y6f39Nf9WuroUFR2qTTAB09bpLeOX60DmsXA+PcVV09WurIpz7V1ScNAPX5z0YWQjN3648v36sdyeII9IRfp9v1r18u0Fmf/gnvDwPj0hVAkvSUrv7kKR0R7qa+QRHaJCYGgUxQYruFasehv9OPlh69sN8OyDE2f/M3HdfWX/0iY7TD8NF621136V34Y0b5nnvu1Xseu09HjO6nYfXqmbSq52fSvFfFEnDi5wFOdAWjULLOnpSjew/LiaQUyT33SU7I2wVExEqzRo0kKsRP3C/xGwoT18iMaZ/I4tRuMu7Oh2V4Sydxrvf/7d1rTFNnGAfwP15GkcodipTCBEZFEGNEsw/Lsls2E82cMWFm1GGikmwzLosLy8i8sM1l2SUxTg0J28xQ3IZM0cBIXDYWM90Wo5NguZVLbStrKYWCBVrWwt6KJkqk0xybjOP/fIFenuec5/emp+9zzmk7XZIR2PUNOH64Euf/WYr8LcVYkxOCWeKVjrFBOHpa0dRihm3IB8X8GKRqs6FNT4L45Uf4nzJ18boGYOlsQkuPFeJz3KKpEj+tEqpEtIid6L2MuhNf4bPqixANAwp3l2P3qiQoQ6fduKnpeZsC/yEwAZ/LDkNzA05XV+BAxSXM1iyHrvgjbH0+FymRd4aPe4cx0NWGRoMJdpcHUenLsUybioT5XnSc/Bylh35C/IZ3se3lVUhT3hk7ecu/C3Civb4SZd+egXfZdmzJfxa5av9bpXjMY0N3ezNauvsg0kMZn4KsJVlIjovE3LulE/e5bSYYjM3otg1hdNR/WW4IwsNjEaV4BNdb67FPvFbP/HUNaWuLUVqyAwV54nueuFCAAhR4QALibCdaL/+On48dRW3NL/jDMoDBm7lV2hVYk1+EV3VrsDwzEeIzjbct/n2eEb9+uR97PqnAWVM/4p/cil27S6DLcaJu/wf4tPwSknU7sbNkE1bGTvPeP9GJur17UVp6BL71b2NX6ftYq/XvMcfg0Nfj2MGP8UX1BRjsPsQ8moPn1hVAt2EdHl+qRfyUCdOwrQMXaitRefx7nL7Uhl77+I3tjYpKxsIENVxuKwyOPmB4GOJ3GPDWh4ew42kV5tyYBN1WGv+lgASBB9AwSFh7oNAxJ2xWC3pHIqBaoEF8RIiYdAQIEI1Br82CnqEwqNRpSBTf5Rjo6QEyBX7IPYCOi7U4WF6OC/2ZWL15D7aLhiGcDUNgNz56nwL+SbwbvcZGXDxbg7J9NWgeX4EN75SgaHUWNBH3ls7r6MKVDjNmqTKRpl4A5XQzfJFufMSKLpMVnrkaaJJiERF2b+u472c5TWj48WuUHatHX8J6vPn6FryYF3PfaRhAAQpQILCAG06jQRzQ7IRpyC32qJOLMk6NRUtykKKKhvhq6LssHgyau9Ckb4fFOYpwtRa52YuREjWOvnNHcaCsCsasV/DGa4XTNwy4jp4/a1Fx5ATaI1+ArnATnsmcM7kuTz/+vqrHlbYeOIYnMC9ahfSsbKRr4qGYZqIzNmCDqVOPVmsvXK7JNApFJGKUEfCYz6Gq6hscPtOCuJUvsWG4y4jyLukC/9+GQXptQcvgHe3HNaMeXQ4FElMW4zH1PMyZHZT2JGg1MPEMEZjwAaPXcP7UKZSfFGe18jaiqOAJZKinHIKaIeXc2ky304j2DiP6fYnIzBBnIWNndj236uJfClBAxgL+M65DFhg6u+AIVSMjIwNxgXZdHgfMFjPs7hhoNJMHPoOi47Ki8bcfcODwd2gVV1ls3PYeNj+lEldlcF4SFO+HNCkbhod04Fn2zBLwuvrEJT4WjIckIDU1AUrlzSNVM6sMbi0FKEABCgRBYGzYjqvd4ozI4Dykpi/CQlVY4KsygrANTClvATYM8h5fVkcBClCAAhSgAAUoQAFJAmwYJPExmAIUoAAFKEABClCAAvIWYMMg7/FldRSgAAUoQAEKUIACFJAkwIZBEh+DKUABClCAAhSgAAUoIG8BNgzyHl9WRwEKUIACFKAABShAAUkCbBgk8TGYAhSgAAUoQAEKUIAC8hZgwyDv8WV1FKAABShAAQpQgAIUkCTAhkESH4MpQAEKUIACFKAABSggbwE2DPIeX1ZHAQpQgAIUoAAFKEABSQJsGCTxMZgCFKAABShAAQpQgALyFmDDIO/xZXUUoAAFKEABClCAAhSQJMCGQRIfgylAAQpQgAIUoAAFKCBvATYM8h5fVkcBClCAAhSgAAUoQAFJAmwYJPExmAIUoAAFKEABClCAAvIWYMMg7/FldRSgAAUoQAEKUIACFJAkwIZBEh+DKUABClCAAhSgAAUoIG+BfwGz4dxkXJ8VzQAAAABJRU5ErkJggg==)
ক) চতুর্থ চিত্রটি তৈরি করে রেখাংশের সংখ্যা নির্ণয় করো।
খ) চিত্রগুলোর রেখাংশের সংখ্যা কোন গাণিতিক সূত্র বা নীতিকে সমর্থন করে যুক্তিসহ ব্যাখ্যা করো।
গ) ১ম ১০০টি চিত্র তৈরি করতে মোট কতটি রেখাংশ প্রয়োজন হবে, তা নির্ণয় করো।
নিচের জ্যামিতিক চিত্রগুলো সমান দৈর্ঘ্যের রেখাংশ দ্বারা তৈরি।
ক) চতুর্থ চিত্রটি তৈরি করে রেখাংশের সংখ্যা নির্ণয় করো।
খ) চিত্রগুলোর রেখাংশের সংখ্যা কোন গাণিতিক সূত্র বা নীতিকে সমর্থন করে যুক্তিসহ ব্যাখ্যা করো।
গ) ১ম ১০০টি চিত্র তৈরি করতে মোট কতটি রেখাংশ প্রয়োজন হবে, তা নির্ণয় করো।
2.
আনোয়ারা বেগম তার বেতন থেকে প্রথম মাসে ৫০০ টাকা সঞ্চয় করেন এবং পরবর্তী প্রতিমাসে এর পূর্ববর্তী মাসের তুলনায় ১০০ টাকা বেশি সঞ্চয় করেন।
ক) সঞ্চয়ের হিসাবটিকে একটি গাণিতিক সূত্র বা নীতির মাধ্যমে ব্যাখ্যাসহ প্রকাশ করো।
খ) তিনি ৩০তম মাসে কত টাকা সঞ্চয় করেন?
গ) প্রথম ৩ বছরে তিনি মোট কত টাকা সঞ্চয় করেন?
আনোয়ারা বেগম তার বেতন থেকে প্রথম মাসে ৫০০ টাকা সঞ্চয় করেন এবং পরবর্তী প্রতিমাসে এর পূর্ববর্তী মাসের তুলনায় ১০০ টাকা বেশি সঞ্চয় করেন।
ক) সঞ্চয়ের হিসাবটিকে একটি গাণিতিক সূত্র বা নীতির মাধ্যমে ব্যাখ্যাসহ প্রকাশ করো।
খ) তিনি ৩০তম মাসে কত টাকা সঞ্চয় করেন?
গ) প্রথম ৩ বছরে তিনি মোট কত টাকা সঞ্চয় করেন?
3.
অরবিন্দু চাকমা পেনশনের টাকা পেয়ে ৫ লাখ টাকার তিন মাস অন্তর মুনাফা ভিত্তিক ৩ বছর মেয়াদি সঞ্চয়পত্র কিনলেন। বার্ষিক মুনাফার হার ৮%।
ক) মুনাফা নির্ণয়ে র জন্য গাণিতিক সূত্র বা নীতি যৌক্তিক ব্যাখ্যাসহ তৈরি করো।
খ) তিনি প্রথম কিস্তিতে অর্থাৎ প্রথম ৩ মাস পর কত টাকা মুনাফা পাবেন, তোমার তৈরি করা সূত্রটি ব্যবহার করে নির্ণয় করো।
গ) ৩ বছর শেষে তিনি মোট কত টাকা মুনাফা পাবেন?
অরবিন্দু চাকমা পেনশনের টাকা পেয়ে ৫ লাখ টাকার তিন মাস অন্তর মুনাফা ভিত্তিক ৩ বছর মেয়াদি সঞ্চয়পত্র কিনলেন। বার্ষিক মুনাফার হার ৮%।
ক) মুনাফা নির্ণয়ে র জন্য গাণিতিক সূত্র বা নীতি যৌক্তিক ব্যাখ্যাসহ তৈরি করো।
খ) তিনি প্রথম কিস্তিতে অর্থাৎ প্রথম ৩ মাস পর কত টাকা মুনাফা পাবেন, তোমার তৈরি করা সূত্রটি ব্যবহার করে নির্ণয় করো।
গ) ৩ বছর শেষে তিনি মোট কত টাকা মুনাফা পাবেন?
9.
ষষ্ঠ শ্রেণির ১০ জন শিক্ষার্থীর উচ্চতার (সেন্টিমিটারে) তালিকা নিম্নরূপ:
শিক্ষার্থী ১ম ২য় ৩য় ৪র্থ ৫ম ৬ষ্ঠ ৭ম ৮ম ৯ম ১০ম উচ্চতা (সেমি) ১১৫ ১১৪ ১২২ ১২৭ ১১৬ x ১২৫ ১১৬ ১১৭ ১২৮
ক) শিক্ষার্থীদের গড় উচ্চতা ১২০ সেমি হলে, x এর মান নির্ণয় করো।
খ) শিক্ষার্থীদের উচ্চতার মধ্যক ও প্রচুরক নির্ণয় করো।
ষষ্ঠ শ্রেণির ১০ জন শিক্ষার্থীর উচ্চতার (সেন্টিমিটারে) তালিকা নিম্নরূপ:
শিক্ষার্থী | ১ম | ২য় | ৩য় | ৪র্থ | ৫ম | ৬ষ্ঠ | ৭ম | ৮ম | ৯ম | ১০ম |
উচ্চতা (সেমি) | ১১৫ | ১১৪ | ১২২ | ১২৭ | ১১৬ | x | ১২৫ | ১১৬ | ১১৭ | ১২৮ |
ক) শিক্ষার্থীদের গড় উচ্চতা ১২০ সেমি হলে, x এর মান নির্ণয় করো।
খ) শিক্ষার্থীদের উচ্চতার মধ্যক ও প্রচুরক নির্ণয় করো।
10.
চিত্রটি একটি পানির ট্যাংক। যার মেঝে বর্গা কৃতির। ট্যাংকটির মেঝের দৈর্ঘ্য 3 মিটার এবং উচ্চতা x মিটার।
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)
ক) ট্যাংকটির আয়তন কে গাণিতিক সূত্র বা নীতির মাধ্যমে প্রকাশ করো।
খ) x এর বিভিন্ন মানের জন্য নিচের ছকটি পূরণ করো।
x ১ ২ ৩ ৪ ৫ ৬ ৭ V
গ) ‘খ’ থেকে প্রাপ্ত ছক ব্যবহার করে লেখচিত্র অঙ্কন করো।
ঘ) ট্যাংকটির উচ্চতা কত হলে এর আয়তন ১৫ ঘন মিটার হবে?
চিত্রটি একটি পানির ট্যাংক। যার মেঝে বর্গা কৃতির। ট্যাংকটির মেঝের দৈর্ঘ্য 3 মিটার এবং উচ্চতা x মিটার।
ক) ট্যাংকটির আয়তন কে গাণিতিক সূত্র বা নীতির মাধ্যমে প্রকাশ করো।
খ) x এর বিভিন্ন মানের জন্য নিচের ছকটি পূরণ করো।
x | ১ | ২ | ৩ | ৪ | ৫ | ৬ | ৭ |
V |
গ) ‘খ’ থেকে প্রাপ্ত ছক ব্যবহার করে লেখচিত্র অঙ্কন করো।
ঘ) ট্যাংকটির উচ্চতা কত হলে এর আয়তন ১৫ ঘন মিটার হবে?
* সংখ্যাটি ১২১২ এর অর্ধেক অপেক্ষা কম অর্থাৎ ৬০৬ এর কম।
* এটি ৫০২ থেকে ৬০৬ এর মধ্যে অবস্থিত ।
* ত্রিভুজ গঠনের শর্ত ভঙ্গ করে ৫০২ থেকে ৬০৬ এর মধ্যে অবস্থিত সংখ্যাগুলো হলো:
⇒ ৫১২, ৫১৩, ৫১৪, ৫২১, ৫২৩, ৫৩১, ৫৩২, ৫৪১, ৫৫১,৫৬১, ৫৬১, ৫৭১, ৫৭২, ৫৮২, ৫৮৩, ৫৯১, ৫৯২, ৫৯৩, ৫৯৪ অর্থাৎ সংখ্যার অঙ্ক তিনটির সমান দৈর্ঘ্যের রেখাংশ দ্বারা ত্রিভুজ গঠন সম্ভব না ।
সংখ্যাটির একক স্থানীয় অঙ্ক দ্বারা একক স্থানীয় অঙ্কটিকে গুণ করলে যে সংখ্যা পাওয়া যাবে তার অঙ্কগুলোর যোগফল এর একক স্থানীয় অঙ্কটির সমান এরকম সংখ্যা ৫১৩ কারণ:
৫১৩ = ৩ × ৩ = ৯ এবং ৫১৩= ৫+১+৩ = ৯
* ৫১৩ এর একক ও দশক স্থানীয় অঙ্ক দুটি ৩ ও ১,যারা পরস্পর সহমৌলিক। অতএব, নির্ণেয় সংখ্যাটি ৫১৩
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