![PDF] Managing uncertain location with probability by integrating absolute and relative location information | Semantic Scholar](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAUMAAACcCAMAAADS8jl7AAABYlBMVEX///8dldKFxmYBAwIAAAD8/Pz5+fnr6+v29vbz8/PQ0NAblNP39/fo6Oju7u4AkNDi4uKDw2QvRyTX19eJyF+oqKi3t7eKyV2ZmZkRktcEFBu7u7vExMSAxF7c3NxWV1YbisLD4baJiYlFodc3ODeDg4OhoaFGRkaurq7Jyclzc3MGIi9mZ2aVlZV7fHwOEA8Zf7MKM0eYxeVeX14fICAwMTBNTk0dHx4zNDQAic5xqVfY6PUnKCcAj9x9wXR4wVNSqqt3vn0zncRor9wdLhdAorsAMEyBw25Kqq1Bpbdgspt3v3uQzFLp8vmIvuKhyugdLTZ0osG51+0AHzsRV3sTY4sOR2RGfJ5/uOgNEACz2qNkuI9soFOaz4Lm8uExVTsZKx9cnXhFZjR6sU9rvpAAWIhll04bRUUkOBxUfUARGw1otZMAESFYsKHc7dVpu5yk0MglPjDJ5L4+XDAACCtSptnEqKAfAAAYj0lEQVR4nO2diX/iSHbHCygJJBlQD0hIi4x6ZV1odMyMQNhj7GnjOO52H5P0HtndzuzmcDabdHom2U3//6mSBIjLCJCgO+vfpz9tDqHjq1dVr169KgGQVuTceyLNRp+UDn5ypjX3gdpY3KhtL/2ttmTT/avrT2/7/BlZ3MLmaGPKyhY7N49nSEd/a/L0M95f+F0ZfcR1Mj2VLSXJEUN8wvNnZOsLm/MIq3OU1cG7msYCztI1RM3RuoB0NLT/YYOnASVUXahRgNPCk8AMeU2hkEVqHNFGr8pWScEfHDmaCYDe0YSldUB+qvKmAyTNKSOGoOZofNmC+IykNiLJkoom4a2QHUZXRQjoA0HTCdowFM0BoKOgK+YbjraTSVYUmjMIE3Jmr6ZbtARkhQ4UMOxYAmAHVdOTSMfFb0KGukE7BjD7tEYLtCNTXE+SIAsC9BsHDA0pWLzjuaoLNanRb3AGZmiajR5vDiTJYxsQkGpDNhunuDwhhr5G+xqw3a5Lcw1ZL1u2ZEJQ7ZkS7Ni9tjVfl20omuuXTVSW/S5vNEAFAsD2EENXB+yQLPeQTeptJQAhQ7QBgJTfRe+Irt4jqn0A+mz4myGyXdAOMgCzgboGCRSrzQ1rXVSWWUkWakNUmbNgwNI+CaW2jG8+YojOsAYBxMWkLLk24BxAQcAjdJyDvmYHuxSgyqmjI4ZoZ7YEurI15oEZlodH1QGC5HAcvp0xwxJlI4asKghDgp0y7B+EYYAZchyP7dCRTWRhmGEHCLplVqDJcSwYMyyXQoZtlbNsoDuYaczQ3JFhGQJ6WDa9Mqt2qmRDrcEGKdiIh2ORzuCoWjoCMg+oGggZ2g5JD0lXIWkeFZ8BwfaOwJAl0W8cC/QQQyMjOCmFGZoWQVYxQ7kNfKHsHYHTDrqlwxpZqhJlXNHZiCFN6jKA3UpXE4CCGGokYtg1qlQgoa9ZbxeGpCVbco13A0MAQhCYQFJlvwyCRtWQXZmkZKPMBnLAo03bFqjKstEFZfRBw5fdgKQCo+Kzk98Aabn7k5tomwSELcsu6FroBvo2dyQbFDojYGgAfyBjO0QNXhedYRX/bzVU39IArbplFQAFXSRwecAauzWGtegPbugr4Z6o+IsKGL+rzW9dm2wWbTT5zUFExa0qOXP6WIkTn55uuDURQSMP7po/6lGPetSjHvWoR32OImnH/TRCXJ+tOjLEyjhm+VclvgRhqYT+61cPfSqfq2oeJogF99wb/v8ja4wQQWwf+mQ+T5EwwXBxROVRKSQlGZ7W1v/gUQuaYdhjD306gM9rxzVTUbh8rq+RZGgc3r1RctqvEPpv0M1l54MEQy2XI2yiWk6+gRGZCoSDPMykPTFE6JVz2P9mYvMZsXGmF7njMOly+fH+ITTz2P1mquXS5WSnFRaE3RwOQLleWFUMFtNW9i8hl+pEn9ZXJZh9jdsWLEX1hsOh5+uClPnuNxR9lEuGlJ1kmHVh5uGcdstM2VmdSi4N5wzDbFutmp9wbOLaYpwRdhgpIBc7dJIMM60t2OE8wpDiITvNHMjFDhvJNiXL62MHiwQPDBF1UvLJGLWmvo2cYf4f1VuKEEM8WNMikCAfN/+oN3HgMgySEkHkuM/zC/87VPowHf7LQ6QVtZl+JcOdChEtbwYi9ML3cKdUsx2EapF8OrRItKX2Br5gy3pWwalOBMsy4NT+MDwuskQno8NsqGpe9SFyswNj4EWdiaGZjQMXekzw6+u/i7vicZfcq5r4FYSHCYJVBZBTtnI7KsqxwRhZ1Bh0ROqr+pcRO4GP7LL09+dBZKAZHGQL8R0hl/3SM14cHsTcsWl5+83ZL0JQvyw8/TKqFmvlyDBLX9W/ivAeqlmx8oBYXexLQG371uXtm3qd+SoE9rPCmKHWVroxwwLzy/DVocb4GkDqZNl2YlWXuHGIIrdVy3n+9qTOFAqFCNOvYobI6IIh24cRw8LTn+FXvQMNNmvjdN3sVDNWdCbUzXsTxNt6vV7Aisg9HTPs1yDsamOGhV+HhP/hbbZXklIZRaYqnGvbluaY7Q7rr+xMbOx/ECeI4AcM8WlY5X3NjBk6NUnqNCYMo5L+a/FNZpO1NlA2XhV1mgxGLcCbUtyogX795oy5+HD85AJB+tW4KIcMUVG2gkBmT2HMMCrMX4sXF795nckVbaJsoszWCtOLyKkTrhuNUb0t1MXRcbN4/JyJqkPk2IwZ+iy+WW1uzDAszPC3rWbz+HjvpphNP+UB28OOW1Ueu4ry+n3FwkbI3BWRms9EhgkZ/ezpmKEWVoVBe8IwYvwt3r74u0yuKb2y8am8eYZwAKOuBIIHAwCk08gxTh3iOMdGeNUMmVy+G41ihkyBqUetS1Q3hPWhyERlHcJ/DLc//uH3mVxVWmXTT+Hn6kGoCojdQFEcF8eZwTi0DdOmBJwXGOZFRBBbYqv4B8zoy5OTwvP3/zQbcyj98/1olmHxuLhXiBkFL3VvdoyDZRFDg/VtSUfvUKNjwE3alOszUXzZKib0L2F996+tVvPJ38wx/LbZat3/W6IsI333QzbXlUpZxW1qXb7Nm5proAbEc6p4eBSqqMvnm+hFDXSi2IqXbgLYdf3i+QzBmCH8I3q1yBB9ePvv4fc3L8fbH+8RYl59zCoyTLVM01Qf4o6sFBVlNdVvr89O7puzCIvfhvdgJcPwQ/ileDP5wfH+Wpa8cpZqiJ3a6PdVVsWBei1imCq08ubixe08wuKTsP34j+UMm1EBh78siFP4+4OY10z9oyAqy5AOcEJHHMVPU/v+5ul9a55gWJhhbHJ/mmX4229ffnh39QdcC2Mv53L/lpjb9AQLMWR9X6BRoebIYepBj98sMcJihC40w+KTL2YZ/ueTliiKyGsMezHis+kN2GedmIs0CHuOruMRPqjFTUqKXMHrd8uMMKIY//liHNqFY4Y4rlN4GoYmCvWr6S+O9+snZi4Hjn1s1DsheykDfL8/XmqEMygjhrBQ+BpGDJt3UWgnFHOSuAmfOUQukWcJcTIdTJECRhyvI7iU4XuxkID4YXob9tg456HuDEOgB2qwPr7x800YihHD/3rfellI6iKx8ecNsT3LMNX6Cj//bj3CCcOr538bDQ+c3b8aMUlDvEncie8+39JMz6RnwXThqKPbFAgnDJutLyKGT5niDMOCGMYqbothmf5c2+aOPRuJTTnilqYkTxkWixOGN/fJCrHAjFAT3ropfMBe0vGPOV9sGtVwOhAv66lHXUh3PpadLlxDpCGYsMP7uCw/RW3xTIVYEH9qtp7VC2Lh2WXz+Pbwky+kQEMNhE05HHnEVkF1fTbBNHNuMkqfKm36NpUZThi2biYMF/XyLrRMRPG29fOdGewqQlIAUHjAyqbsBpqrrg1fOVOEhhtdb6pRmzQNSrIsx77NMobMzfhVnXn+3e4QdlUXM2wjhpwOdAW01/Kwx/2Inhl7OKny2n9Ih3DC8CdxNcNCoo2pX/x3BhR205QhB3QdSPMM6TmnhTDiLEE8Js9Gr9MkcqY0w6l/yDzAcEZnB68RacSQd4Hp6IihMGuHlOxBODdTKU5x86KKMx73WD+b6XfpasMpQyY1w/qbDHFsI8m1hApwbbfSlkC7DeiZNtZaHHeP8pXG4VYvTtJadxgyJcFtGDKF/Y85L9PSXkbFhUM4/40wE26NGhh4uq6XktoMt2BYqJ/vDiAndVTosgsT5uSZEbw4BWztvLofNmc4+p+0DJmPOVx9JpIaS33n/my4NR4UXTO38se0LcqUoXj7RWqGJ59GYZ4XYS2v5OImZTjOY4urxzWTH/6c2gyndvjiT2kZ7qEwk9Tm2XPl0xUDTNFCAYmlKuKhlIeXtk0VbYgZ/ilmKEb9FO+r9QzzLswdy1ADd8P0R6Ftr+gD6/NedRumGJ7fgGHxLzHDm8gOv1yPELXMm13eZiL0KGI/2GSQlPBXJ87I8yN4FWP9uOgGRblY/GN0T8T7v0RJhykYFurfb3B5m8qdJO+nHyUlew903mKrS9i1sN7PTu/ZIL37RTgOOipe/i9+kaI6RAxzzJDlEzGWtCkPgquvLpds7GEn/MGKt7bTnL5Vxhr9+suvvxo1m1dn+EUahAUmv64KeZqI2KdbsYjyHyyV/JKCq6w1xPRmePmyWbwVnzKjYrF5JTKpjBDrLNXFbaNucqWYYZpfVIKHgzDKkmDX2M9e/cMNGJ7cNZsvxNGT1u1PsyMAh2IoJQc9vBRts2B0H873iD2Z2SE8e02rkm4QIFTz+cXNqC5eXj67EDdAuDeGaycnln0YrHEllahJmY02xT5jFgyLLwsMYieK9fXcksrPy25sVJYpY31AGmeFwAXPxwg/XdlV2YRh62YT85syzM+5kRMM1+VKu1BKMVudH8DFPknVx/OkVv5mE4bFK3E9sSUMv1l/6luqM13RUn24KHdkKKfKYq1Vq4vlnWClB9zDkOHV8nyveTWfb1iKc2cITBg7xd7DmRysk+Mka8yw+ezkfXMtxWbxxVZmmCtD0BmGCVrBw2OeFuRyXEQmYiiKhbnEuQWkzStmO4Q5MlQgVP1gODCUB5vbqpGyHG8pzPAJ8vYY8UMS220ysb3ZarWa77YkmBtDwixNJtg9uEJMt71+PGQnYYa3IR4mEcBp3ol3E6SXz0dIWzXJOTKUjORKPqu7y0c2dHN+Jk6C4c3UEK+QIzh+fXwjMgyzPcJcGM6nFSH3cHmNWO1DO+91GjHDOO1oanotXLhHrbgx3roQ58aQUhanyK5yboz81xhEDJsvIiNjTuLS3PyAsYnvQ6SowfnEGBLOkknG68eN8lOCYaF+E5le7EpHuYTF1ocdIWYcQJRKywiWkjnn1H7nAP+IyvKkCxcn9sfvmZvLZvL9tso25pBYXXqhONucYtmyoQ6Hp5uOsOyk4+LLCaKw+E69mHgGbnO7Ll4+DInBNHK9aIkJBXvM9DlO9ILDyRGJLHVGfIehPtuqi5cPw84UobZqKbzo6z0uh/dd8eXUzJj7YmumRyeOms0nO/iGeJ/XWZ7umCG02fH40XKjTD1fOwP92Eo6L+KruRaEYd4XdyvK2TYp8UMfcKSZChH2w5V2FtYI3asd/vm7pJkx7xbt6GTho43EZBuCjQPzeO3DsJNH42wOaEiTQdJY+3yoxo+tmaK6qzO4iDDjMXphkhGIx+Cg0e4aELs13Hg5Ac/rn54azl6feXqVsroTT7arFk+yPd1oAhNeaUbHUS/T1/BfBQBWsCyh26U7nVqttudVLc9TmV5dvGtt1WPJejSlHDFUqXBqZ68BYcPbJMshF71OYV/1wodWs/hqG2c78zSHuDUuAxeX4appstbhn13wcS0Z8Xk4WLCNr81kXJQnWUVdgJ9RJwUQ2tIB10aOdb7OhWaiPt9Ww3rZD4zG2W0O0Yewj1f38do9eOhHJr5ey/BFOI/+anOCiGHmabBxQqBGlGApDmJDeKCVkad6s86+6iNkia1thqSy7aSEosJYA+TJZBw786Nsqrdna1FcvLjcqruSxxwfDhueHadoRQwH2R9lU32zPqgwtwUjphoeyGeKT9e1+JmnSxwu/DrVekOcE/P8p9HNTWFt6lKeU82UBMM1I/R70ZsNo1vM6FWr1Xz5bo1rmetMMzeZ9AXtgz7IBet1YUO35eQKJ0asi85m3ygnlHzaThbrgO+sTQ2xII7eo55L88G2OlczPArmFgyA+4wYLtPGhlhg6oW729aD3T8mTzOsDuE41jVpWQ7sJW5siAWGEU9Go9Hq7wu5zpBiIzfRw729cejw0J72+l7zrEQc/n7Iv8l56nI8C2IASFMdQzzUUwvGOk/n36AiHBb7+otXa0JhZ/lOdoyXWsBztUk9GiY9dAQsHcS6OLorRoHv2zWD92c5z3WMwzfRitX8JDB7YH2/pkpk8HIryKVp3l+IF3jQ9CGIeSPszEzOHi9QmPUjLDbXx4cg1gs393HKcfPy8vJJnGK3auu8H8EQLU8/XrpiyTS7Q+l6NcT6h5dLVphs3S33ieofc24ia97svBtj2dycw2i1JTIvli7S2bw/CEKgx4Y3jr1qGyyIlLdWQxSXL3TavF8szvXM4/8LimvDySByHJg91OOEZrUSIrOcYWtxZLWe/zIY8QDpdHJ7NGMK9rN6GN5u+lhf7jczSxEuDhAwOYSuFzReZGFSZRDD2bJ9YF0vt8P63bIZLAsDBEzuLTKYPLstGWSIqR56fG+s8/mgdcTww6QwN5uTGUGXc5vWr/exJlDs2CRHAJRPxcsea6mPIz7D8Fqt1v0zpJdxsvbslnuoCsF0UnayayelWstnn7o+W1Ipii/u7p4XLkSxjsR8eIV7KhezVWGes8qmis1wZpZx3FMZfBqNSqhzZknTwojitPYTC++OXyXNkNlPOZ5GDmcm21JqmvWQ9qvX35ysaKCnVjcaTVMTmXphX8v0xX6MNzupR44YHvLR7ot6/c3StmWG4rQiLHyzt3W9atGyZnPPGItWEVi/IMGedfT92RpbHNvg2f4IgnDlR7jgClbwE3fSP3hsjzq/XocRAbzOcyWlJSIUCP2FSXgUamqcQ48GrND3BYRxRd8FAzzE2nzEUlbLP/0k9Pr16+uPZ9ifSfJD788+Xr/+NFc3/CRFnJ+fv7k+Seh79Mmne98f9ahHPepRj3rUX6ESo7E1tbewLkf4dWWyHRW9XZLZSszui149/5oAqR5utZHIaY+FrLKJq2ig1xU+5egA4aSO+DjTDPr2OGOvMjCBLVuJ1dYIyIVftwGAlBAuHsOHK6+VoaJJ4aKe1mRmUiew8FAlHh/SoAd5AirDSXSU9vCyHuSpAEwLlP0+XhMYmkA3AqkDPS/tA40fkgAn3OhEP5rS0NXR8DRNEk6NqxDW8u26C2gpdRockkxKOcWGoaCDuYNhIoyuoAO3TcpVQdsDnET6diUwSa1UE2TYaYfBYms8lqFDzwU8R7k9kvCVrlQmDHUyVu5Gs8B0KADebcCSAQSvo0NKHwZ8B5pdKQMvfTAdAKC9DnUahR0I2UCXJVsIMS4iyPgricIRrUpORkWCIGhIAYuLSggRlbdK/L28sHIk7dnJIVh6gLZqeEMeUIoyPUQjnkPYHZJKeEacjAtMAzZse0Dw0NMTDE1aCw/DwwoRhDeIndqozqroNeuVkB26Vd5RgeEg25bMoc930iw+ul5d6PTHaTb0oAyCOHTDViBfHtCg5nV4K1AdTlVj86n5yqmBCoCjqj4LBNswAhjomh+o6GbwhmqRNUtVdSAZqs15Q3vuNG2/O42gs5yBfkSqjj07Y7DSV3o6/lrVAFtD7PRhuM6OoFIsqm/4voRKjzUdU1MQwwaHToBSZW3e9DFDw/GF8GlYukoO0ckH7lGjU2uUeJre3Q5dmy2ND0pD156WbNhmcUZiXxCgiW58V4lZl6Hf8A1009u03QM21NsC5DsalHgoNdCHqk7bDRMSntPQq4ZMz1buZY8G0/XDorUlbZnwZxOZrT5AlkbCeDYmG9V1qCqNTpUfAv90jiF+5HMbVUGCOh9IRgwtFfjRQQW1NmhE0ENrh3D3RC1UYu1xVU5D257mi8B2B1eOqiMM0H1zQDVOaSojzHSJDQS8nAFlydiWa8BSAPB1QeXMQAWkKUDas2pLynI4QzDRaPKwoUPdVN2k9QjQaUMb12jcOLHUgTVCHr9BDElPcWftEJ9HaADyXHhZ5dtQa6t2eARkyT20FzWswBqZlOVw0tQ43wuX5fYk+QvbIbr5va6gIoZ6giE+eGdo4tUhaMsKGYZtiqVYhu3bCg1lBdJVvA70AkPV5zgH3ZtOXISoYdexbFQhJMO/jo1qvQBfJtWL2wYWlq3Jw4cRQ9AtefMMQdSQKAsMTbS/vhFuI5wCA939yL4b3vpn3a0V4btkpYr8ABovrYQZmrDGRk0z5Ct9E9lm1RkzLFO4QEUMWVxx0hDYIUPUpmCGjh7gVgXVcWXYJdH9qMwzbITt/tBlcZ1IaO2y26sSFbImzywrRlSOUIEn0ddWH7UkNatb9Y0GVNq8GTZZPB4aV+AMQ6tdtSBV06rt+aVnT02A9idHBUzoA8dDpl+LzkbgzV1zO9iwgtFKdGhjyH58qBDxMmnoFAUoDC2g9AG+d1VYU07HDCGLKk+nZwHcyHagy2GGtlKFlmDw2lBXIW04FgROT5kpLqaNbYmzlHAk2/G86IF9hLXgA6FWRil5Ki69pOV5RrVqqKen/dBwJJxsdSRP6z1OAYrn9WlQ7g9K86s1WuF2WnRVbR8Qrhc3AQ1VPR3uOgxHh8djHT10N6qOg1xlNq51BHSDdEOpAJrD7gOghEpoLRX0m7JOga5vcAR+The6hKDL0+FGtG0IVEUzOK7GGXYHUK69tFMQ5DCAeOBnwCXHlbmVyQ7sYNcq+P8AN5iQgfdNNHsAAAAASUVORK5CYII=)
Absolute vs. Relative Location Warm-up
Directions: use your notes from last class & the world atlas pages 102-103 to answer the following questions (DO NOT GOOGLE or LOOK in the back of the atlas for answers):
1. What is the absolute location (latitude & longitude) of Moscow Russia?
The absolute location of Moscow Russia is __________ N, _________ E.
2. What is the relative distance from Moscow, Russia to Kyiv, Ukraine?
Moscow is approximately ______________ miles, ________________ of Kyiv Ukraine.
3. What are these two cities important in the news right now?
Moscow and Kyiv are in the news because ___________.
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