Cho bát giác đều ABCDEFGH tâm I. Có bao nhiêu vect...
Câu hỏi: Cho bát giác đều ABCDEFGH tâm I. Có bao nhiêu vectơ khác vectơ không, cùng phương với vectơ \(\overrightarrow {AB} \) và nhận các đỉnh của bát giác là gốc và ngọn?![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASQAAAEwCAYAAAAevgxhAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAgAElEQVR4nO29b2gbeZrv+5k5nksZvCBBGizI3psa0tASncNKjC9rcXIhFTKHyKTBMmmwRQJxJYGOPIGOPXmR1oYl486BrJ3mZqw0N92VQEI53DZSYIJlWNOVF1mk5XqQBtJYze2wFehAGSZcCdbggiOY+6Jsx3H83/qv3wf8om2p9HRU+up5nt/z5xd/+9vf/oZAIBDUAb+stQECgUCwghAkgUBQN7TV2gCBoFE4/tvjG/7++3/9vsqWNC9CkKrIRje0uJkbC/F+VRYhSFVG3NACweaIHJJAIKgbhIckEOwCEXZXFiFIVWbtDS1u5MZDvGeVRQhSlRE3tECwOSKHJBAI6gbhIQkEu0DkkCqLECSBYIcI4ak8vxDNtQKBoF4QOSSBQFA3CEESCAR1gxAkgQCwbZv413GCXUE8Hg+//vDXxK7GWHi9UGvTWgqRQyoTtm2jPdDQ7+uYr03aO9oZ6B1g6PIQnQc7a22eYAvMVybHTxxnyV7C7XLj6nBhl2yKxSKFYgH9vk7oVKjWZrYEQpDKgLihGxd70cZ3xIckSXj+3vPe3wv/WcD80SQ7l0U+LNfAwtZCCNI+ETd0Y/Pl//iSibsT+Ly+TR9j/WzhOuAi/TxdRctaE5FD2ifjfxxnqbS0oRgBuP/OjafTQ+RcpMqWCXbC9J+mcbvcWz7G5XGR+3MO27arZFXrIgoj98mOb+iMc0NLkrTn17KLC2AvwWJx2w+H/VeLpdLbx9iLBSht8Bwb7KL17q8Wi1Da2pal/3SuZy8Wdmz/6vVtGxZtbPb4AbeXwLbhf+7t6UvYzvOB/A/g/YfuLR/f3taOJElYCxbyIeHlVhIhSPvEfGVue5O2t7UDNvGudlwrerTNB35LdvKurX9Mm0T7Ro/7lbThY2nb8NGrSJLzPEly7cCYd3F1uOGgC9ibOLf/nRvJ5drWxs2QJAn3QRl+JTF+bgi7ZNO+8b+OQwmKi8Vtv3gE+0cI0j5xH3Dv6Ia2SxC+laD97ySQJFwHfeJfvw5QjikkZqdxuzcXG6vgeEYu1+7FV7A7RA5pn4ROhLDeWFs+ZuWG9nQFcX0UwHVIiFG9MHwpSvFNkUJh89DTemUxcWeiila1LkKQ9kn08g5u6NcWEzdHq2iVYKd4DnpIPNQxfzQxTZOl0pLzhxJYf7XIzmUJSkXkhVxtDW0RxPf0PpGldqKHbOI/5PAclOn8+04nZ1RyPKPCgoV6OoJyTKm1qYJNUI4GMWZSBE4EMV+ZuDpcFBeLyIdk9HtxvG1LGDfPA+A990WNrW1uhCDth4UFtNMyAbmT7DdJ1N8Pk3meWb2hpTaJ0Wsxop+ptbZUsA3ZF1mUboXEpE5hwcLtciF1vM0LBq+Mkb49AqUlvBeEt1sphCDtkeKrPIl+H+0fyITvOwVzxpMkdonVG1p7PEk2lwWEINU7k5M66tkIUpsTxq1HPhFBapMwbg0BCFGqEKJSey8se0btbs+qGG2EbS/h8fowc1lc4si4bjFfmSi9YfKZNJK0dSmB9Xwa4+Z5ghe/EKJUAURSe7fsUIwAJKkdtT/CxD2tSsYJ9kL8nsbQOXVbMQLwHO1BufYt6XtfkvuXoSpY11oID2k32EUmT8jgdm8rRiuYL02U02HMuZwIkOuREniOeMk+M/B0btz+sxErnpJ8cgDlhl5BA1sL4SHtlIUFtBOeXYkRgHxYRj4ok5qdrqBxgr2iP0kQOBLYlRjBsqd0M4E5M0lGeEplQwjSDpncYZi2EUODEcbuirCtHpmc1FH7w3t6rscfpOeP08x/F8e4Lpqny4EQpB0w+Vs3/J1rT2IEED7Vh/nKJP9ivsyWCfaD+cpk/pVJ+FTfnq/hOhyg56tpzJlJIUplQAjSNkz+1g0lCN/bR6VuGwxdUBn7Jl4+wwT7Jn5PQ+2P7Du35/ooQM8fl0Xp6t7FTSCS2ptjF5k84YFfSYQf5vfamL5KsVjA2x3EnMu+U3AnqBEl8HiXk9kb1B3tBfu1SeIzBfloCOVWoizXbDWEh7QRdpHJT+SyiRGAy+Wm71QI7fHk/i8m2DfaY51gV6BsYgQgHZSJPMhiPk+RutxTtuu2EkKQ1lOyHTEqUTYxWiF6RiV+T8PezywkQVnQJnXUMwPlv/ABNz1fTWNlUqQuBst//SZHCNJa7CKTIU9FxAjAe8SH64CL1IwoAagl+RfzWK8tlBOV8WJch330fZ3GepETorRLhCCtULKZ/MS7nMBOl12MVhi5qIrK7RoTf+Qks6UKFqpKh5zwzcrnSA0GKvdCTYYQpGUmwzJLS0XCdw2oYN9Z+FQfCwsL5HKiBKAW2CVIPEkRGajCadgBN5FH81g/5YWntEOEIAGT4V+z9NcikW/ScKB8Sc4NaYOB/jATD0QJQC3QH+kEu4PVG9bf0U7km6wI33ZIyx/7J8O/pvBXi8g3WThQnY78YrGAfCTgTAGo0msKHIInQ8QuRwmdrPIpWLFA8mIQyeUhnBTe8Wa0tIe0KkYPqidG4JQAhHtDaFOiKbOa5H+cx3xlEqpQMntLXG7CD/PYRYvJ8K+r//oNQssKUjL8awrWshjVYFaRekZFuz+5v3VIgl2hTyaJXlBrN3VBWj4wKRaEKG1CSwpScsDniNE3lU1gb0WwK0DnAZeYAlAl7JJTDKkO1LjfbNlTEqK0MS0nSMlPfRRM0xGjztpuIVXPqmiPROV2NUg8SRDw737MSEWQluvc7CUhSutoKUFKDgQo/Jyn7+vaixFA3+k+0rks1uut97oJ9s+Xt8f3PGakIkgQfphzPKWQZ3W1d6vTMoKUHAhQMHNEvkkjHay9GAFIbaCejhC7JWYzV5LcXJZCsUDoZKjWprxHeDIPts1kWIaSEKWWEKTUpeMUzDx9X31fF57RWtTBCMknKezFpVqb0rRMPNKI7nBmdtVpg/B3eQAmQzLYxRobVFuavg4pdek4Vs6g74/fIx3y1dqcDYkMqgT+wc/wZTEKtdzYi87ml/m5dH3kj7YgedYPJZuBP5kguWptTk1oag8pdTGINWfQ91X9ihFA9MJycluUAJQdfSpJsDtY92IEyzmlDndLe0pNK0ipS8exXmQcz+hw/YoRQLA7CG1gPDdqbUrTEb+vVWbMSIUI30uDy+2MwGlBUWpKQTLWhml1LkYrDF+MMv61mAJQTvI/zlMoFghXu01kn4TvpaHDjRaSYbG1RKnpBMm43IM5Z9BzM1HXYdp6IqfDZHNZzFdmrU1pGuL3NCKn+xpyH174Xhq3y4120oO9sFBrc6pGUyW1jSs9mM9T9NxK4DrSeJ3VsRvO8f/o9ViNLWl8bHsJj/xrspl09Tr7K0DqsuIU8k7N1025SiVpGg8p84fzmM9TKDf0hhQjAPVsBO2RLkoAyoD2aJLgUaWhxQggdMfA/fcyer8P+03zh29NIUiZP5xn/k8ayk0dT5dSa3P2jHxIJuAPoE8la21KwxO/rxE91zjJ7K0I3V0WpV4P9uvmDukbXpBWxKjnVgKPv3HFaIXhz1TG74nhbfshnUkjSVJtxoxUiNAdA8+HfvTTPuyX+9gRWOc0tCDlvhpxPKMGDtPWoxxVoOR8qAR7Q3usE/k03JDJ7K1QbiXxeP3o/YGmFaWGTWpn/mWI+e/iBK9OIB9rrm2h2gMdI5NGF57SrikWC8j+ANaL+aZdyGlcC2O9yDVlorshPaT8gy8dMbrWfGIETgmA8czAWhBTAHaL9lhHOao0rRgBKDeTePxB9NM+ij/ma21OWWk4Qco/Gid9N4Zy7Vvko80nRgBSRzt9vSG0h2LE7W7RHk4y/Ltorc2oOMoNHY8/SOKMj+Kr5hGlhhKk/KNx0ndGCF6dwHO0eRKWGzF8cQjtkS7623bBSt4t2NUae9CUGzqeI90kTvuwf2yOnFLDCNKqGF0ea8owbT3yYRn5kIw+lai1KQ2D9kgnOqjW2oyqotxKIncp6GcCFP+SqbU5+6Yhktr5qTjpW0OOGJ2s8UzkKmI8M4jdGiM9k6q1KXXPajI7P1+fc48qTPrOMObMJH0Psrg+9tfanD1T9x5S/olG+tYQgcEvWkqMwCkBKL4pkpvL1tqUukefShI+FWpJMQIIXh5HPjFA4lyA4p8bd2pEXQuS+WyS9M3zBAa/wHu6BYeXtYF6ZoCJR2IKwHY4Y0ZaK1xbT/DKsih9dpyFf29MUapbQTKfTWJcjRC8ONqaYrRMdFAlNWuI/rYtMJ6nkdokgv7WSGZvxYooTf/uOAuzjdeCVJeCtCJGgYFh5N7W/taTOtrpOxUifl94SZuhPdCcZHaTVWbvlVVRutbHwr81Vv6x7pLa5rMkxtU+AmeH8faP1NqcusB8adLTH2E+kxYfunUUiwW8XUHyc2lcNVr6Wa+kbw9jzk6i3NCRTzZGo3FdeUgLfzEwrvbh+0QVYrQG+bBMZ2enGHG7AdpDncjpPiFGG7DiKRnXIyw8a4zwrW4EaeHfUkxfOI7vExX/Z2JP2XqGBiOM3p6otRl1x8QDDbW/Mb79a0HwyjiBs8NMX+3DnKr/3si6EKSFPxtMf96D7+SAEKNNCJ/qY2FhAfNlc8/D2Q3puSyeTg/eI40zqrgWePtHCJz9AuPWEPnH9S1KNRek4l8yTH92HPlYGP/l8VqbU78slwCM3xNe0grxbzTUT1urNm2vePuHCJwdJn27vkWppknt4g8ZEueCyMfCBK/W7z9SvWAvLiF3BTDnsk3dzb4TrAWL4IkQ+bl0yxZD7oXcg9HVSRne3vprQv4v//zP//zPtXhh+1We/zsSEGK0C9r+l1+R/3/zFP+/RQL+/1prc2rK/3n3/+LX/9v/Sui///dam9JQePz/B7/6L/D/TPwT7R98wAfe/73WJr1DTTyk4o85EmeEGO2F3FyWyOUhpwSghfF1BZl+rCMfbq4BZdUi/3iM7MNxgpfH8J4ZrrU5q1S9qqX40hEjj79biNEe8HcF6DzQSTqTdjbetiDGMwNZloUY7YOVspr0nRGQJLyn6yN8q6ogrXhGni4F5YYYPrZXhgYjxB/oLStI8Qc6A6fDtTaj4fH2jyC5PKRvDUHRwnuh9ifcVQvZ7Ncm+mkfniN+lJuNUaRVt5RA7vJjPEk2/N6x3VJ8U8DbHcTM55FE1XpZsJ5PY9w8T/DSGN5zlQnfjv/2+Dv/LbVJjN4Yxf+bd0elVOfYf2EBvd+HxyvEqCy0gdofackRt9qUU5ktxKh8eI72ELw8RvrOCJl/qVyHxPf/+v3qz+iNUWLXY+T+/O6ky4p7SPbLPPoZH+4PuwndFmJULqwFi8BRpbU8hWXPMP00heegp9bWNB3WswTGrSF8n0bp/n15692O//Y43//r9+/8LvfnHLHrMaZT06u/25OHlPtzjp5QD8d/e5yeUA+5v2wyz3dhAf1MQIhRBfB0egidVEi00Ijb1Ow08kFZiFGF8BzrQ7n2LfPfxcn8j8qP/PH/xo9dst/53a4FaUXVRm+M8v2/fk/seozY9Rj59etY3hTRTst4vH4hRhVi6IxK/GHrjCWJP5gkdqV1Z2NVA8/RHkeUknGMK9VfpLFrQVoRo5VkVPc/dhO7FiP/Yo0gLSyg9XrwyF6UW0KMKoW/K4DUJrXEiFtrwWL+p3lns6+goniO9qBc1zGfpzCuV7c1Z9eCZJfs9zLj3f/YTXjlGHbZM3J/IKPcbqzhUI3I0GCEsW+a30vSHuqo/RExD6pKeLqd0hxzZpLUxcqUl+T+nENqk9753b5P2Y7/9vjqz4pn5PbIhO6J2T3VIHyqj3Qm3dxbbkvORlr1rGikrSaeLoWer6axcpmye0prUz9r2ff3zUrm/Phvjy97Rh5Cd4UYVY02UM9E0O7rxK4151C75NMEvg99eDpFMrvauD4KoFz/FuPGeVILJqF7e29ZWluLtFkd0q4FSWqTyP05986Fcv/mCFC727MvgwV7Qz0bIXBMYeTqSFOWAGiPkwx/1tqz1WuJp7sH5aaOcS1C6vJxQne+3/5J61h/5L8Zuw7Z1hc05Z4ZxG58SajNJHxfiFEt8HR6ULqD6I+br1DSfGVi/myKZHaN8fgVem4msDIGqcHKtSztqTByJf5bqSEIMU/0fg6kbZ4oqBi53DzqlSGyz5orXI7dGMXtcjF8WRz31wPFH7NMf96D50g3oQo4IPuq1J5U3CBJhO+lQQzJqjnBkyHGrseapunWLoHs9ZJ9boj8UR2xIkruD/2EJ8tbcrK3U7aSzWTIA20Qvp8TYlQnRAdVxr9unhKA1NMEyjFFiFGd4fooQM9X0xTMHMmBt8s57UUb45mB9kAjNZOiWCzu+tp78pAmw7+GYoHwZF7UhdQRdgnkI17yz9O4DjT+WiDlVJjYlSGUYyJ/VI/YCxaJCwHcsp+8t4/Rm6NIHRLuDjdL9hLFYpHh3w8zen10xzqxO0Eq2Ux+IoNtOwnsjsa/6ZuN2I1RKMHojVitTdkXYjlmY2C/NgmdCJIvSXg/9tPe/jZaWlpawnxl0nOsh28ffruj670XsiWfJAkeDfKLX/2CX/ziF/z6w18z/tU4lGDyE9+yGGWFGNUp0UEVbUrHtpdqbcq+GL83gXpmQIhRnWO8mCePC6//XTECaG9vx/ehj8RMgsnHkzu63jse0vnB8yRmEngOeHB94KK9rZ1CoYC1YNG+WGT4sI069R/Q4hsv6p2e3jDhT/pQzzVmZbNIZjcOyqkwxcUiHs/m75NlWUiSRHYHPZerHtKXf/iS6ZlpvF4vHo+H9jZHdNxuNz6vD1weklK3SGA3AOqgivZd49YkJaZEMrtRyPw5g+sD15aPcX3g2nxE0Tp+CU52fPTmKPJheVWI1iN/KJP9MS/2yzcA4VM92Is2udx8rU3ZE/GHGmp/X63NEOyEErSztZPS3tYOpZ1d7pcA6bk0Uof0Xgy4HneHG+O5qMZuBNSzEcb+2HibgHNzWYpviqIyuxEoQWdnJ1Zh68buQqGw49nvvwSnPN+9gyS1JEmYr5u4q7yJUM8MYDxPUywWam3KrtCmdJHMrnPsxSXi32jIXX7aO9opLGx9j1kLFgNnBnZ07V8CyIdkCovb37i2bSOL8aENgSS103cqxMT9ximUtBeXSDxNER0UjbT1SP7HeUauxZytL6ZJ+mmK+UwaT6cH0zQ3fI71s4XngMepRdoBvwQIdgWxF22WlrY+KrYWLPSpBON3Jpp7/k6ToJ5R0R7oO47fa40+lUQ5qiCJU9z6oQTJp9P09IaJXBjC+6GX/FyasZujq7PNjScJvLJMOpPG/MnE+tnC/Mkk+yKLLMsYs8aOPd5fAkgdErFrMcyX5qY3r/mzSbA7iH5PY/7HPL7uIOrlKOlMumFu+FbD7/cROOJDf9IYiwDG78WJNmipQrNhLy4xfmcCucuP/niS6CWncVs9F0Fad9IudbSTmNSZntQZ6A3jWsgzcHoA/b7O9J+mcR3Y+hRuLTuuQ3K73BhPErhcTq6p+KaANqmjPZ6EEgxfjhLpDYtvtzojNWsQuzla91MAcnNZIpeHnMpsQc3IzWWZeKSRmjVQ+yNEB9Vdb3nRT3hQc3vr2X+vdWTy8SRjt8dW5x11HuxE7Y8QuzKyqduVnsvy5b+Mk55LEz4ZYuhCFP8Rn0hM1gkerxfjuwTeI75am7Ip6uUovsNeMWakFpScqZwT93UW3izwxeVh+vaxjFM/4UHNLIG0+3lEm/ayZf5wHnPO2NXQNWvBYvK7BNrjSSRJInpWJXJaeE21JnZ9FKtood2J19qUDbEXl/Ac8WG9mBf3ShWxFiy0hzraY51gV5DouUhZRtfoJz30Pcri+si//YPXsfn4EUmC0u76oTydHoaX3e6xG6OknhnIXQGGrg47+SlBTVAHIySfpOq2BCB+XyN0IiTEqEqkM2kiF6MElmu90jMp9Hvx8s7RWrcAcqdsKkiugzL85+7nmaygHA2SeKiRf57G+6EP5XQY5VQY/XGi4Rs/Gw35kEy4N8TE3fosAdAeT4pkdoWxS6A/TuDrDjJyY5TQMWcNe+zqSF216GzuIZUp/+M64CZ6QcXM5Ri5pJKcSeHx+hi5FsN8JbymajF0RmXyabLuTkTTy0nsZplyWW+Yr0xiN0aRvV6MjIF+Z4L0TIpI/95zRJVk33vZdkPoZA+JhxpmLovrgAulN4xyMkTySaLuPijNhr8rgCRJpOrstC3+QGf4YrTWZjQXJTCeGfR8GkHpDTud9s8NtDtx/F2B7Z9fQ6oqSCu4XG5iV0Yw53LEro6QeJpC7vITuzEqvKYKog5EGLszUWszVrEWLFIzKSIrW48F+2KldsjXHSR2a4yB3vDqZ6yewrKtqIkgrdIGyjEF/b5GeiaF1CGh9Ibp+TSC8cwQXlOZUc8MkPshVzcHDJPfJQj3imT2fjFfmgxdHUbuCjD/Mo9+921Y1milN7UVpDV4Oj2rXtPwZ86wernLz+itMdGmUiYkqZ3hz6LE66G/rQTao0mGzoi+tT1RguSTBMqpMEpvmM4DHsy5bEOEZVtRN4K0yrLXNP2djvEkiW3bBE+GhNdUJtSzEfSp2p90Gs+d/qZG/vDUAmvBYvTWGLLfz8R9naHBCGbOCcuawdOsP0Fag3xIZvR6DHMuh9ofZvS2Ex+L5t694+n0EOwOEn9QWy8p/o0muvp3QW4u61SzdwUxX5sYT5IYT5OEexsvLNuKuhakVdog3NuH8TTJ9GOdQrFI4KhC5GJUeE17IHougvZwZ0PXK4H5ysR4ZhA+FaqZDY3ASu1Q8GSIyKUhfIe9WPl5tDtx5MM7G3jWaDSGIK1BPrzsNeXzhI4pxG6NCa9plyhHFSi9rQGqNsmZaSL9Aw1z8lNtrAWL0ZtjeD6U0SZ1Rq+OMJ9JM3x5qCnCsq1oOEFaQWqDSH8f6ZkU0491zNfmqtdUqw9aw9AGw5eifPlVbXrbtIeTqCKZ/R75F/NELr4Ny7KzBsbTpLMos4nCsq1oWEFai3xYZuLWOGYui7JcGr/iNdmLok1lIyKnw2Rz2arXfRnPDCRJwu+v38kDVWXNALS+wfMEPl4Oy+42b1i2FU0hSCtIHe2o5yJOs+CdCeZf5vEc8QmvaQOkjnb6ekNoD6u7Lmn8a43Ip6IQMv/jPLHro8hdfibuaaiDanOFZbtszF+hqQRpLf6uANqdONaLeZTuIOevjAivaR3DF4eIP9Cwq3QoYL22yOayRFs4XEtn0vT0hgme7MEqWm9Py071NE9Y1gaFvy7s6ambCpKERDN8bFe8pvlMmm9vj5H9QXhNK8iHZfwf+0lMVWfE7eTTBJHTfc3hAewCuwTaI93JcV6KovxWeXtatsP1QI2FtOeT700Fqf2AZ88zTeoVZya44zUFPvZy/rLjNWkP9Jb1mmJXhvjyTnX2t03c01D7d7YOpxmwXlurnfbJZIKxG7HlToSh9+ZSNxPtbWAv7u3Ee3MP6QNP09b3SB3tq4PkJm6OYmTSeLw+1MtRcjvYP95MVKsEIDUzjbvDXddjdMtFLueclgVPOnVW6dkU009a67Rsr7T2P89ym4pyTFkd5xkeVGnvaCc6qKKeGWjqbzIA2pym2/gDvaIzicbuakQGmjiZXXLqqybuxrFLNpFPI2h3xpr//ikzTZvU3i2eTg+xqyOYuRwTN0dJL3tNkUG16XNN0UGV1EyqYoWlxTcF8j/miZ5rvmR2/sf55U57P4mnKWLXYqRnDaIXVCFGe0AI0nrWjETJPjPwfuQlcsmZP6w90mvelFoJpI52whUsAZh4qNHXG2qqD6jx3DktC52O0OnyYDxJot+LoxwVky/3gxCkLZAPyY7XNJcjdiVKaiaF7A8wdGW46bym2OURxr+Ol78EoATaAx21v/G9I9teQnug4+sOMnpzlFCoh/xcmti1kSY9Las+QpB2wnJzb2JSJ/vMwOVyc/7yCIGjirO0oAmS/5UqAdCfJHC73A1dmW0tLJ+WHQlgZNJ8e2cCYyYlwrIKIARpl3g6PYxejzE/l2b02jCT3+l4PpRRLzX+Cd3QYIT4w/KOJdEe6sSuNODM7OWWDuVUmMAxBalNIvvMcNYFiRlOFUMI0j4Inexh+kmS+Uwa+bBM5PIQwRMK8W+0ut2BthXhU30U3xTLFo5aCxa5H3KETvWV5XrVwF5cWh2ANnZnnMinfZi5LLFrI7teKS3YPUKQysDK+N35TJrR66Mkkglkr4+hq8Pkf5yvtXk7Z00JQDnQHuqo/ZG6XLeznpUBaB6vD/O1SfK+RnrWQD0TEWFZFWmAW6WxUI4GUWZSWK8ttEmd0OkIbpeb6EWVSAN8OKODKh6vD2vB2t+8opIzFTI1Wd3m3V1RAn0qQfyhhvXaQj0TYX4uLeY01RDhIVUIz8G3dU2j14Yxnhl4PpQZulLfXlO5SgCSTxME/IG6nJm9di61NqkzclFdnUstxKi2CEGqNG1Orkm/r5GddQbbB0/2EDimOD10dVjXNHRGRXuk76t1SHucRO2vr8rslZ32KwPQkve1ppxL3cgIQaoiK4PkCj+ZxC5H0ZMJ5CMBYtdHyeXqx2vydwWQD8noeywBMF+aZF9k6yKZvXYu9fnLI28HoDX4uqC65lcS7LEvXwhSLViztCD7zEDqkAgN9KGcDNXFiiLYXwmANqkT6a3t7viVsGxlLvXIxSYbgFbPVKLbnzZpr+YIdsFqrulFnr5wH/H7Gh6vr+ZrxcOn+rBeW7uvrVpOFA9fqk3t0fqwbGUutQjLqkhbBTwkqbN5x4/UI1IbRC+opGdSpGemKS4WCJ5wFmQmnySq/160gXomwsSj3XlJyacJfF5fVWt2VsIyX3fwvbCsFedS15y2duzF4p6eurkguTr3bI9gf3g/8jlLC/J5BnrDjN3TkP3VXyuuno2QfJLa1fA6bSqJeqY6Q9jMVyaxG6OrYdnEzVERljU4IodUx6xd9WQ8SbLwxiJwVKnaWnFPp4dwb4ixuztbl2S+dELM0B3Ee8gAACAASURBVMmeSprlzKX+NELwRIjiYqEl1wU1K0KQGoS1q57CJ0NVW5C5mxKA+H0nvKtEMttefNtpf/7yCOGTIcxclolb4yIsayKEIDUY76x6ujtR8QWZ/q4AnoMekk+3KQEoOZ395cZ8ZToD0PwBkjOp1bBMPRcRYVkTIgSpgfF3BaqyIDN6VmXi/taV2/qTBEF/mep6Ss5CyZWwzNXhduZSf6eLsKzJEYLUBGy2ILNcSwv6TveR+yG3miPaiPh9jeHPh/f1OmvDsqFrsdWwbPR6TAxAaxGEIDUZaxdkBv1BIpeH9r3qSWqD4c+ijN4Z2/Dv5ksT27b3PCfIfPk2LHMGoI2JsKxFEYLUpKxdkKnfmSCdSyN3BRi6Orwnr2mrEoDxexNEz+5yRO1yWKacChM4oayGZfq9eEW3nwjqGxGNtwD+rgBaVwB7cQl9Kknk8hAul4voWZW+0ztr8fB0elCOBok/0hj+bGj193YJEk9TjF0f3ZEt9uIS8fsa2qNJXAdWbEjW/VgWQXUQHlILsdZrit8YxcgYyEe8DF0d3jI/tMLw76JM3NWwF5dWfxJTCUInlNXQanqT+UfmS9MZgHbEx/zLPPrdCdIzKSL9te15E9QX4lZoUdZ6TfH7Gj1nInQe6GRoMELo1MYiEfD78Rz0MHpnHK/XDyXbaVy9tEm4VnJaSSbu65ivTNQzEawX8yIvJNgU4SG1OGvXio9eGyEx43hNI9di5F+8HYlSLBZIzRoEu4IYmTT2mwUWfrYo2kUKRZv0mryUvbjE+J0JfN1BJu7rDA1GVgegCTESbIXwkASrBLuDBLuDjtf0SCNyaQhXh4Q6qNLe4V71mnJ/zhF7aWIv2kgdErQ5BYzF1xaJZylSswZ9p0JMP9ZFFXULIkkSS4W9dQ/84m9/+9vfNvuj5v8FkdnqNXMK6o90Jk38G538z3lkjwfjeRr/x37a/87xdMyfTJZKS8gHZYp2keiASuR0WHhCLYxxNexMSr23+86B7T2k0o4eJWhSgt1B2iWJ+ZcWX97+EvmgvCpGAPKHMunnaZTTAWTZS9+pkBAjwZ7ZNodkvxEeUquzZNu4JXBJEpL0/uA+qUPC84GH9jawS3uczCUQsJ0gtYFdFILU6rjdHtK5HFax8N5kgaWlJYpviuh/SpD9yUTqcNfISkEzIE7ZBJuyMpda6Q2Rf2kydNE53p9/MU/hrwWsny1yf8mh9g+gHFPI/SW3ekK3k7omgWA9QpAE75HLzaNeihI8GQIg+8wg9nmUTpeH+M1xbNvGtm0o2XgPewmdVPDJXvR7E2RnDVwuF8FTIZRTYVIz02IUsmDHCEESAGDbSySfThM8GUK9MoRyVMGce7s80e8PEPjYS+r5NMqxIKNXh4ld/QJKYL2xUY4Gcbncq0sLrBd5Ri4PMXZXw3PEy+jN6o7fFTQmQpBaHPOlyci1mNNp/8wgfmOU7KxBpP/9LR3eIz6MTIbIqTCuA27kgx4Cfi+5XBrXgXW5ozYInVAwniZJTSYoLhad8bu9wmsSbI4QpFakBMknCfrOqii9YVwdLrLPDCZujzvLEzcp80hn0rg6XIRO9RDsDuLvCjB8aQj9SXLL0SZ+v4+xm6OYL7KEw33CaxJsihCkFqJYLBD/RsPXHWTsnkb4VIh8Lkfs2s522scf6KifRt75nXxYJtgVRH+S3Pb5ktSOeibyjtfk6w7Sd1YlNVv5pQWCKtHGnt9LIUgtQC4374RlRwKkZg2+vTPmdNrvcPQIOCduxjODyOnwe3+LXlAZvxPf1U244jVZP5mETijOOqMjXkZvC6+p0ZEkt3PosQeEIDUry2FZT2+YyKXzyLKMmcsy/Z2+pwFok98l6OvduAo7dEwBwHhu7Pq60vJCyuxzg9RkAvOlia8rSORitCqrngT1hRCkJqP4psDobWdFkvY46XTyP08TvaC+n3jeKSXQHk0yfHFo47+3gTo4QPzB1osAtsPv96HdjWO+yBL42MvQtVhVVj0J6gchSE1Cei7LyLUY3u4gCwsW04/1sm3pMJ4buA64tuzcj14YIp1JU3xT2N+LAS6Xe3Ukyrd3xsj+kF/1miqx6klQZiQXiJCt9bBLoD3Qnb1sgyquAy7yc+myL08c/1rbdma21AaR032M3dnZltudEuwOot+LY+XnCXzs5fzlkYqsehKUkTawEYLUMlgLFrHro8heL/p3OrErUWcA2pURXK7y9pJZCxbZXJa+033bPlY9O4A2pWNXIO+zdpDcxM1Rsj/k8Xh9wmtqMrZtrl0qFKtkimA7Vnba+7qDWG8sUpM6xkyKcO/7RYzlQnuoO8nsHVzf+5GPwJEAiQpssF2lDZRjCvq9OPNzaeE1NRnbeEgS2PvPCQj2jl3CqR3qcpYnDpwOY/1kot2NO0WMlaQE2iN982T2Bgz/Lkr8XnnDts3wdHo29JrKtSBTUH22FKT2NoliUXhItcB8aTJ0ZRjZ6yU1azBxe8xp6dhF7dB+ST5N4Dno2VU+SjkapFi0qxtGrfOa5IMy4UF13wsyBdVH5JDqiU2WJ05/p6McDVZ9cqf2OLn7BZDA8KUo43+sjpe0Hk+n09xr5nJM3BwlOZMSXlMDIYbT1gFrlyfSBl9cHq758kTzlUk2lyWxyZ61rYj0hxm5NoL12sJzcPuWlIqw7DUpxxSsBQvtoU54UKW9o53hi1Ex97uSiNaRxmR1eaLXR/aH/OpO+3pYnqg91FHPRPZkhyS1Ez4dJn5PK79he0B4TdWl/e/cYO8tTBaCVG2WWzpWwjL5oMz8XLqudtrbJYg/0FAHIts/eBNGLkTRnyTqq/Vj2Wua/k5/J9cUPBkSuaY6QQhSlbAXlxi9NYbs9zN2z/mwWz+ZqwPQ6onU0wT+j/37Kq70HvHh8/rQpypYArAP1npNIxdVkjMpZH+AoavDwmvaL20SiMLI+iQ3l10Ny8zXJsn7Wt3vtF/ZNrtfhn8XZfze7qYAVJ02CPf2Mf2dTno2havDveo16Y8TFSnybHakDjfs0dkUglQJ1oRl4UF1NSzT7lShdmifmC9Ncj/kCJ3avjJ7O5TuIIU3BdK5xvA45EMyo9djq17T5JMkstfL0NVhsbSgSmwtSL8CSiKu3ikrWzrWhmUrO+3rLSzbjPF7E0TPqeXx3tpAPRdh/KvxMlysimzgNSm9YZRTYZJPhNdUSbZpHZGwF0Vh5HashGW+ruB7YVkjFVbYJdCnkvtKZq9n5GIU43m6YceHrPWahgYjTNzX8XwoE7sxivlKeE3lRoRse8Qugf44QfBkaDUss/LzDRGWbUZiav/J7PVIHe2Ee0NoD/c3K6nmLHtNxtMk2VlnEF3wRIieTyMk6+00sYERgrRLVsIyz4cy2qTOyEV1NSxr9EK7+EOtLMns9cQuj6A90pvmQysfXvaa8nnU/jAT93Vkv5/RW2L87n4RgrRD0pk0kYtvw7LsrIHxNFnRTvtqYr40yf+YL0syez3yYRn5kFy3JQB7RVrjNRlPkti27ax6+jQixu/uka0FSWpn6T9bt9t/JSzzdQc5f3mEwMfe1bCsnGFNPVDWZPYGDA1GiD+sj8rtSrDWaxroDRO7NSbG7+6BbechtaLKWwuWswVjOSybuDnKfCbN8OWhhg/LNsJeXCLxJIV6tvzh2grhU31Yr62mLzqU2iDS30d6JsX0Yx3ztelM9BSD5HaECNnWsLLTPnBUobhYWA3LyjGXup7Rp5IE/AHkQxX0+pa3i0w8al4vaT3yYZmJW+OY+TyhYwojN0ZbYpCc1CGxJCq194a9uMT4nQmUkyHCZyME/AHMXLbsc6nrGe07HbX//X1r5WbkUpTk01RTfxg34h2v6ZHjNcldgaZt7pU6PFASgrQrzFfOTnvPER/Gv2UYuuTMpY5eUJsyLNuM3FwW67VFuALJ7PVIHe2ET4WI328dL2k9q17TizxKt0L0eqzpBsm1u11i/MhOMZ47c6kDxxTs0hLZWYPp73TCp3qaOizbDG1KJ3K6eieFQ2dUZ+5TC+Ym17LWa9LvTJDLZ/EeDbZ8c++Wt6GE1BQ3jl1yiv7G78ahDaKDKon737aUJ7QRK8ns9Gyqaq/p7wrgOuDCeG44uTkB/q4AE10BxhaX0KeSRK/HkAB1UKWvt36bsCvBNsf+EtiN2zqSy82jXo4iH/GSemYwcWuU7DPDGTzW4mIEVUpmb0D0rMro7YmqvmYjIHW0o56LkJ5JEb81RmYujdfvZ+RarGmae/M/5hm5MkJPqIf41/H3ZvY3ZciWmnXmUocG+nB3uMnOGnU1AK1eqFYyez2R032Yr8ym+ZBVAu8RHxO3xsln0siyTM+ZCMqpMPpU4zb3LrxeYPTGKJGBCNOpadQzKmO3xkjNvPXQm0aQ7MUlxr+ewNcVJHZzdLnTPsvYzdHazXWuY6qZzH6P5RKA8XvCS9oOqaOd6AWV+Uya0WsjGM8N5CPehmzu1R5pqOdU/L/xA055wMiVEfI/5lcfs6UgSW1seHzXs0k3+Ga/ryTWa2eLq7c7yHw+j353wlkX1N+HJImwbDOqncxej3o2QuJJ65UA7IdgdxDtTpz88zSSJKH0hunpbZyRKOlM+r28oeuAi+HPh1f/e9sckr3HYd2VJj2XJXIxyvHePqQOiXxmzQC0FkoC7oVqVGZvh6fTQ+ikgj6VrJkNjYrrgHt1/O7w5SGnudfrrf9cU4ltP5sNFbJZCxajN8eQj/j58uYoytEg85l0U3TaV5NaJbPXM3RGdUbcCvaMckxxRqI8N3B1uAicUOjpDZOama67E3JJkrDt9yOutb9rCEHK/zi/OgCtuFjEeJJk+kkS9UxEeEN7YPxenOHPdr8Astz4uwK4XC7R41UGPJ0eYtdGKPxkEr00RPyeVncjUYLdQdLP332vzVcm6sW39+KeP84VzxeVIDkzjXZfo2Db9H0SIn5zTHhC+yQ3l2VpcQnlaH3UAEXPqsQf6OIEtFy0QeiEQuiEgvnSRJvU8XUHUbqDqGcGCJ2oXQFw+HSYkasjuD9w4/8HPwuvF/jy5pdETr/Vkl/87W9/+9tmF0hdDEIJlFvvxvk9AxGmN9houtnvd0OxWGDinob2WCfYFSR6LiJu1jKiXo4iH5SJXR2ptSmAU7Qqe72kZ1M1DyGbFdteIvE0xeRUkvRcGrU/gto/gPeIryKvV/wxy/TnPahz70tL7i854nfjWK8tpA6JSH+EcO/b0pO6CXhyc1nGvtFIz6WJ9Dol9Y0yGL9RsBeXSD5JMT9XPyGS1AbRCyraQ53R67Fam9OUSFI7kdN9RE73kX8xj/Z4EuXTPuRDMtGzKn29oaqdSPv/wc+3977d9O+1zSGVQHukEzyhEL02Qt9JhXwmzej1mBCjCqBPJQl2B+vu31Y9G0F7pDfE0XWj4z3iY+zmKGYui/ppBG1Sx/OhzzmhK1Ndk+TyNFZzrfV6eS71ES/pTJqxG6OkZw3CvaJ2qJLUSzJ7PZ5OD8oxhUSTjbitZyTJaVMxniZJp6ax7SVnaUFvmOTT/Z3QSfv4wtvTxMjN8kTb5Y/SGafTPngyRLFYJDtroN0VLR3VoN6S2euJnmvuEbf1jPeIj4nbziC58Cd9jN4ad07obo5VvRp860ptyY29z+Za214i/o1GYHlinnpmgHwuJ1o6qszEI62uyySC3UGKxWJLj96oNdLyYs/sc4PkfQ1zwSTQHaRvIEJqdmdLC2x7iXQmTeYNpGZS7zXPbseWp2zG1T6Kr/KE7hq7uig4Wyy0hzrxRxqhEyFGLqgNu6+s0bEXl/B4fczPpesuf7QW/XECI2Og3RHFkvWCvbiE/iSJ9lCjWLQZOB1m6KKKy+V+77Gjt8cY/yqO1CEtj0yRKBaLDP9+mNHrozv6MtxSkDJ/OI85ZxC+v8NTmRIknyaYuK9jvjKJnO4jelGt6w9BKzB+Z4LsD3n0Oq+KtksgH/FizmVFvVkdkn8xT/yRhj6VRDmqoPaHV+uahq4MMz1rIB+WaW9/+94tLS1hvjLpOdbDtw83P11bYUNBSj5JMnZ7jMy/ZQBnnXB0UCV6Qd1Q5YrFAvpUkrE7E8gHPahn1Zo2bgrexdcdZOLmaEMMRIvdGEWSpLqpkxK8j10C/ZGONul4Td1dflLPDLxHvLS3bfBFUoLsiyzxO3EG+ge2vPZ7gnR+8DyJmQSeAx5cH7hob2unUChgLVi4XW6MJ4lVd22ldsh4ZhDsDhL7fBi/vzLFVoK9kc6kOX95hPlMuiG+IMxXJkpvGHMu1xD2tjq5uSzhQRX3ATcez+aRkGVZSJJEdpsc4TtJ7S//8CXTM9N4vV48Hs+q2rndbnxeH7ZtE7k4hD71dqd9wO8ln0mTeKgJMapD4g901DMDDfPhlg/J+D70kXwqSgAaAX9XgIU3C7g+cG35ONcHLnJ/yW17vVUPyV60nR6T3/jfiQHXk36eRj4kE7sSdYZ7NciN3oo0SjJ7PelMmtjNMYynYjRJI9D+gWdHuwuNWYMtUtbAGg8pPZdG6pC2FCNYnmNzQmmanfbNjD6VJHRCaSgxAqcEYOHNQn3P9hGs4j0sYxW2nihQKBR21Ku4KkjmKxN3x/tHeeuRJAnzdX2MMxBsTfyh5hxENCDDF6NixG2DoA6qFN4UtnyMtWAxcGbrhDasEST5kExhceuLgjNMSRYFjXVPOpPGWrAIdjVmFXzkdJjpWUOMuG0AohdU2u0iZn5+w79bP1t4DnicWqRtWBWkYFcQe9FmaWnrG6CwWEA52pg3eSsR/0Yjem7jMo1GQOpop+eE0tJbbhuF1CWF4UM2Xq+P9Fwa8ycT62cL8yeT7IsssixjzBq7L4z88g9fMnF3Ap/Xt+GTzZ9M5E4X009SDXujtwLFYgHZ68PMz29YUdsomK9MevojzD9vjJKFVsS4GsLK54lMzSMdlDGeGRjPDMyXJvJBmeCxIKEToR2/f+887It/+gLTNDeuQ3pj0b5YJFwysV9lkQ6LNpB6RXuoE+4NN7QYgZNGkP9eFltu6xTjSgjrp7diBM6M7/28V+811357/1vit+NIkkTmeQZj1sBasFDPqPyHtYTH6yfxux6KLzeOFwW1R3s8iXquMZPZ6xn+TGX8axG21RvG9ch7YlQOtuxl24zUYBDrRYaeP07jEp5SXWE8Mxi6GmuYyuxtKYHvaJDpx7oYcVsnGNcjWHMGfY/mcX3kLeu19zSgLXQ/jadLYfp3PRRf1M84VIEzgTN6sXGT2e/RBmr/AON3RQlAPWBcc8So56vpsosR7NFDWiF16fga44SnVGuKbwp4u4OYuebqlrcXl5C7AmIKQI0xbqhYmRQ9t6bpPBaqyGvsa4Rt6O73jqf0ufCU6gH9SRLlaLDpPrRSRzuhE2LLbS0xroUrLkZQhpnaobvfIx8NMX21D+v5dDlsEuyR+D2taZLZ6xFbbmtH+vYwVi5TcTGCMg35V25P4+lSMG6ex8oIUaoF6bksUoeE0qTzyf1dAToPdIott1UmfVPFnJ1Euf5txcUIyrh1JHT3e+STAxg3zmNldj/yVrA/4t9oDF+KNk8yewOGBiN8+ZXwkqpF+vYw5vMUPV9NI5+qjue9r6T2RhjX+jBnkwSvTiAf6yvnpQWbUCwW8HYFMfP55VnGTUoJ5C4/xpOkKAGoMOnbUczZJD1fTdP53yrvGa1Q9r1sys0E8skB0reGMJ+JIVvVQHuoEzqpNLcYwXIJQATt4f7WtQu2Jn17GHM2iXJDr6oYQQU8pBUyfzjP/J804SlVAV93EP3uty0xsdNasAgcVZqutKFeyH0TYz6poVzXkU9tPy6k3FRsc233P32L79Oo4ynNCk+pUqRmDVwuV0uIEbzdcitKAMpP7tGoI0Y3aiNGUOFV2t2/n8D3iUr69hDmjHCzK4H2SCcSbi0PNHouIkoAykz+8Rjzk3GCV8aQT9ZGjKAKZzLd//QtkstF+s4I2AXk3qFKv2TLYL22SGfS6C3WVrGyej2dSYs17GUgPzVB9uE4yrVvkXtrW8dWlTSo/3dj2ItF0ve+BNpr/j/dLGjf6aj9kZbMpXxxeZj4A10I0j7JT02Qvf8lwYtf1MXnsmJJ7Y3IPxonfWeEwNlhvP1iEeC+KIHs95OeSeFpwZHCdglkr5f0bEqUAOwR86lO+u4IwStjePuHa20OUOEc0nq8Z4YJnB0m+3Cc/FRrhRnlxnhu4Ol0t6QYAUhtoJ4RJQB7Jf94gvTdEQIXv6gbMYIqe0gr5B98SfpujMDAMN4zwlPaCz2fRhjoDRPpb62E9lrMVybBE6HmLwgtM+aMTvrOCMGLX+C9sP3g/WpSVQ9pBe+5LwheHiM7OU7+0VgtTGhorAWL+Z/miZxuXTECZ8RtwB8gMSXKSnbKihgFzg7XnRhBjQQJnPBNiNLe0B7qqGciTd23tlOGP1OJPxQjbneCOaOTvu2Eaf7f1ednrmaCBMuidGWM7MNxcl/HamlKQ6E91lEHIrU2oy5QjioU3xTFFIBtWBEj3+Aw/jr0jFao+Xest38YSXJh3DwP/3MJ/+XxWptU16RmDeSDcsOtx64YbaCeGRAlAFtgPZ8mfWcE39ko3XXqGa1Qc0ECkHtVFGyMm0PQ3l7XCl5rtEc6I5dqXy9ST0QHVWR/AGvBEkK9DitnYNw8T+DTKP7P6/9ku6Yh21rk3ijKLZ35pEb6VrTW5tQl1oJF/qc8oRM9tTalrpA62unrDYkSgHVYOQPjWgT55AD+39e/GEEdCRKAfGwA5YaO+SxJ7nb91EbUC9qkTvjkzreAthLDF4fQHulQqrUl9YGVWRajE2GUG40j1HUlSADyyQHHU5qdFJ7SWkpOuKaeFcnsjZAPy8iHZHRRAkDxZRbjRgT5WBjlZmP9e9SdIMGyp3TL8ZTSN4UoASSfJgh2BUWbxBYMDUZavgSg+GOW6d/1OGJ0q7HECOpUkGCNKD1Pkr4uvALtcRK1hauyd0L4VB/WgkVuLltrU2pC8UWW6c97kI+GGlKMoI4FCRxR6vlqGnPOIH2zdU+WzFcm5s8mylGl1qbUN20QuzLCxKPW85LsVybT13qcnNHtxt38U9eCBND530L0fP095vMU6dutGb5pD3XU/gGRzN4BkdNhUjMG1oJVa1Oqhv3KJPG7IHJXqOFyRuupSXPtXij+mCNxJoDnSDfKrdYZX7oyZiP73BA1NjskdmMUSZKIXW3+xu3iy+Wc0dFQQ3tGK9S9h7SC6yM/PV9/j/Uig3EtXGtzqkbqaQLlmCLEaBeoAxG0xy1QAvCmwPTnPXi6lKYQI2ggQQLo/I1C34M0Vi6D0SKJ7on7OtFzrfH/Wi7kwzK+QzLJp40dvmyF/dpCPxfA41cI3f2+1uaUjYYSJADXx92OKM0ZGFeb21MyX5osvFkQPVp7YPjKCBP3G6cgcFcsWCQ+C+DxeptKjKABBQnWiNKLDKnL1V1kV03G7004yWzBrlGOBjFfm81XAvCmgH4hiPvvvYTuN9n/Gw2U1N6I4g8ZEueCuL1+QrdTtTanrNglkI94MefEQsS9Mn5ngvmXebQ7TbIyaXEJ/YwPt+wl/LD5xAga1ENawfVxN5En/0HBzJMabK6wJjGVQDmqCDHaB+rZCKkZA3txqdam7J8SJAcDuD1y04oRNLggAUgHZdQpk0LBwrjSPDml+ENNJLP3icvlJnK6j/j9Bi+UtJdInvUiHZQJfzdfa2sqSsMLEgCdnahTJpaZI3Wp8auZc3NZisWiSGaXAfXsANrjycYtAXhTQO/3IR1obs9oheYQJFgVpYJlNnz4pk3pIpldJrwf+eg80NmYJQA26BeWw7TJ5hcjaPCk9oYUi2inPLS7PYTvN96cZXtxCbkrIJLZZSQ1M83YXQ3jaQNV+Ns4YdoBT9OHaWtpHg9pBZcL9anFUsEi2YCekj6VFMnsMhM60eM0KL80a23KzihBctCL1NlaYgTNKEjgiNKU6YjSWX+trdkV4/fiIpldbtpAPRdh9E59D7gHHM9owIvU4SE82VpiBM0qSODklJ5aYNskB/1g19qg7Vkp4hPJ7PIzdFYl+SRV3yUAy54RLjfhZOuJETSzIAG4XAykTEeUznrr/qRl4pHG8MXWHLFSaVwH3IR7Q/VbAlDC+eJskxhosTBtLc2X1N4Iu8jkJ87o1/D9LEj1l5+xF5fwHPFhvZgX+aMKkX8xT9/geeYz6bqbLZU86wfbZuBfLWiTam1OzWhuD2kFycXAn5yEZnIwWJeeUvy+RvhUSIhRBfEe8eFySRjPjVqb8g7Ji0EoCTGCVhEkeFeUBrx1l1PSHk8ydKZ1x/RWi+hglNHb9bOjLHkxCItLzr3Z4mIErSRI4IhSykRyuZ2cUrFQa4sAVvfS+7sCNbak+Ymc7qubEoDkxSAUCwz8KQ+Sq9bm1AWtJUgAbRLh5H84orR8Q9Sa+ANdJLOrRRuo/RHG79XWS0pdUqBYIJw0hRitoTWS2puQDP+awl8tIg+y4HLXxAZrwcLXFcTKi2R2tbBeWwSOKZi52lTDpy4GKfy1gDpjQocQo7W0noe0hnDyP3D/vex4Sm9qs6Vi8rsE4V6RzK4mnoMelKNB9Knqt5KkLinYxQLqrBCjjWhpQQIIT84judzo52ogSiXQHolkdi0Y+SzK+N14VU9cU5cU7DcWAyJM25SWFyRY9pQ8HkeUFqqX7DSeG7gOuEQyuwb4uwJIHdUrATCuhChYpiNGLiFGmyEEaRlHlGT0zxRYrE6ie/xrDfVT0bdWK6JnVca/3n3ldvsHnW9/PJ0EjnWSy21+ZG9cC2P9lCfyRIjRdghBWkM4OY/nQz96f6DinpL2YAnj2fdIHSJcqxWRMxGyL7KYr3b/Xi/9dcH5sRYYvmgTubSx0BhXw1gvckSm5pEOdO7X5KZHCNI6QvfTeI740S8oFRWl+P0i8qEMqVlRDFcrpDZQT0fQHu5vXVKkv4j1+v3fG1fDWPllnvFWtQAABSNJREFUMToo7+s1WgUhSBsQuldhUbIh/6OXb28vkZqR6rKVpVVQByNoj/R9TQHQH7sYvfZu6b9xzRGjvgdpIUa7QAjSJlRSlGI3s7hcaYJHfShHEV5SDZEPyQT8gV2XAKzNI52/LL3TrJu+EcHKZeh7PI/ro8aax1VrhCBtQeheGk9XsOyipE9JhE4636jhUzaJp0KQaskXn0cZv7e7EoDVHNJfF0gbRUZvO++hcT2COWfQ9yCN65DwjHZLS1dq7xTjegRzNknPvyRwfbS/I3rzlYmvyw+8FSFJgsLPC/u0UrAfAkcVxm7EUI5tv7Wm/YNOlv767vvV7ulk+txxrJxB36N5XB95K2VqUyM8pB2g3NDx+INMf95D8cX+FgfEbmTp7DTf+YYN/gYnlySoGdGLKvFv9ja8TXvkwtuZd8To6++FGO0DIUg7JHT3ezzdCtNX+/YuSiVIzboZufyu+KhniySEINWUyOkwxvP0jksA1tYhxW+bqC6Fvm/SuH7T+HsBa4kI2XZJ5g/nmf+TRs+tBK4ju5t9nXySIHKpj6UNOlRkfydmToRttWTkWgzbXmLi9viOn5O7Pcz87KTjGQkx2jdCkPbAXkWp59MIA71hIv19FbROsFfMl6YzBeBFFtcOpj/kvo4598Efp+n8x1AVLGx+RMi2B7r/6Vt8n6i7Ct+sBYv0XJq+00KM6hX5sIxyNMjEDhYB5O44YqTc0IUYlREhSHtkrSiZz7Zf0xy/qxE5HUaqs+HygndRzwyQfJra8jHpO8PMz2gotxLIJ8XK83IiQrZ9shK+Ba9OIB/b2PuxSyAf8ZJ6qIvO/nqnBL7uIMOXohTtAktLNsGuIEp3ENog902M+aSGcl1HPiXEqNyI7+t90v1P3wKQvjUEsCpK6UyazF+yLC3ZUALPAQ9+vxCjeieXy2K9WWLoahwIAxJSxxguaYHRfj9kks6XjxCjiiA8pDKR+WqI+ck47eFhhu8kKRYlbDuEUwCZQuqwML7ThIdUx+TmsijhPmx7Glh/YmYAPSRuDRP+/WgNrGsNhCCVkclr54n8Dx3Y+IaWpD6MpAjb6hX5SJCFhW95/71bwaCz8zzmT/NIHaJurBKIpHYZGX6UZmMxAlCw7QThs0PYdh3vl29R0pk0xaKLzcUIQMFe7MR4Vl+LJpsJkUMqE8Yzg2JRYrsbumh3YjzPEDrRREV0JbCL71Z72sUClLbexrlUKIJdoFgs7vol7UULCjZLpT2Ku10E2179ckjmTGx7++mdRVsh95ccoVPiqL8SCEEqE5l/z2Db24uMvaiQuDWMNCtDyd7ThxGA0hLYNvzP3a3gXSoB2DvrbK/EnKaN7rg2WNtsvPb37Rv9HqB9zXPaAGl3W1ukNgkkCUlacw1BzRFvQy1oc36kDjfyh16WP127Qupwgcu951yG1OHB/UHnrj7IkqvznTtGOuBpmvXP0jMD/ZMR7MWtH+eSDPz/EKuOUS2IEKQy0f2P3UjSDm7oDoPIdU24/HWGckzB5bJZWDTYKqktdSzsaESJYG+IpHaZWLmhnePhzRA3dD2TnNKQOiJs/B4auFznST7RxQlbBRHH/mUk8+8ZlBNh7EWdjY79Xa7zpGZ0uv+xuxbmCXZA5t8zhHsjFBddyzlBCZfkfJEkn4j3rtIIQSoz4oZufGzbJv08TebPGSiB/x/8KMcU4RlVASFIFUDc0ALB3hCCJBAI6gaR1BYIBHWDECSBQFA3CEESCAR1gxAkgUBQN/z/BMvxarvFhAoAAAAASUVORK5CYII=)
A. 1
B. 3
C. 5
D. 7
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm Hình học 10 Bài 1 Các định nghĩa