What Is a Rhombus?

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fkCjXZ2j+z7JucUoYkGRt39f3JbEbx0+UJh67GORSVwD15OX5rdW5M9o6+190Et/bPJPVkysGrAhAkWvlSNvffWPZNNu+pbm0naqrWr1w5o9gJwdnoB3rID/Fb7U/RWsW48goAvVatX0k6W5Lkr08tC8qVx2PymyfTri8oRd5N0WjfsnfLjOJ+Y6USuAc/xG/NPhqR+ZlRXXG8e3TuygZ4AP6g5iumRVhTdHJYni0/dG3fZLsTrW6YUZxwybxMJ1BUAnek5iu+id/aiI3rispaI7EiKIN6AfRHrlCTVKZouHc2KeFBebo84bkt45Sq6V6PDA0E7nBOK4pK4A6aMWGtvBy/pTx4t8Lauu2dyVdkdW5MppUhB68MgB9o5UvZyZZcH614H2YzijfiSqB3eigqgTswi99KeuRwjpXVuTFD/FlK1RgxBODeqvUr2Ts6vzVa0atFmNmM4illyBM9oHaiqAQ6ZBW/5fUVvVDjhOVWSxJE/vVbcsEB3Iuar0j6wDhipyk6OSzJuOLpe6fZjOJkQA/ntKKoBDrk5/iteDQse0fnun6n9EGJXHAAHeskWjEZH/dsu1CTVr40jBDywozifqCoBDoQhPitZGxcnv/2D9evtcql7B2de7LXCUD/NHvNb+ub9MtkifbUn5FGoAQoKoGOBCF+a/bRiMSiYd0bw+7RucSj4cCOxwBws3S2dGvf5LqPRuzkCjVD8bw2N+ab/79uUVQCtwhS/Nb6YkQOjy+u3yBq9SvZyZYYMQRA5/D4QlJq8ca+ycRixHdbwmYziv22wNANikrgBmbxW9HJYd/dKJuUB4OyNjdmGDEUp18IgPgnWvE+zGYUJ5b81QbVLYpK4AZmyQ9+X7VbnRsTNVfRrUCkMkXZ+uR9B68KgJOq9SvZOSgZJmC0SixGfNM32c5qRrEfi+duUFQCFoIavxUaGpBkfFxefPXd9cdOtTojhoCA2js6NxxOaTU/MyobsXFf3xv3TPpGvT6j2A4UlYCFIMdvLcyMSnRyWLfFta1qjBgCAsSv0Yp3pZUvdS1BIu8OIHl5zqZdKCoBE4fHF4GP30rGFXn2xbfXr2uNhAxGDAH+ppUvZTtTlFfHF6afb47QCcpD9nbb4Zxm3yiMKCqBNtX6laRU/U0kiPFb08qQYcRQOltixBDgU81oxfZVuVYrj8dkPUCHU3KFmqG4XvNp32gvUFQCbYjf+qONuKIbMSTyLlmIXHDAX9R8xfRgYlN0clieLT8M3AOl2YxidmusUVQCLYjf0gs1trlaZ7PlX7+VXKEW2L8TwE9yhZqksyXfRyveh9kCg19nFPcKRSXQgvgto9W5Mdk7+l53c93aP5PUkykHrwpAN7TypexkS7dGKwZ1Va7aCH5o5ecZxb1CUQk0EL9l7enyhGkueFAa9QG/aPZN3hatGLSDie12DowjlPw+o7gXKCqBhvbmdOK3/mj20YhhxNBOtiTx2QeBfuMBvKSTaMVkXAn8qBytfGkY8r7ymAWGTlBUAvKuSb29p4j4Lb1nyw8l+evT69e1RsIET++Au51odUmp2o19k4mlSOAmXFjZ3H+jez0yNCDrS8FsA7grikoEHvFbnVEeDMrK4zHdE3wmX5HVubHAr2wAbtS8t93WN+nXaMX7MJtRvL7IAkOnKCoReMRvdW59KSJqvqz7+0qpGiOGAJdJZ0u39k2uByB29q7MZhTTBtU5ikoEGvFbdxNqJElstWwP5V+/lcPji0COHAHcJleoydb+mWXf5JQyJMnYOKeYTaSzJWYUd4miEoFG/NbdxaNh2Ts61+UBp9QiRSXgIK18KZv7byz7Jpv3Ntp6zFXrV4YZxfMzoxTfd0STAAKL+K37a3961yrGFV8A9nvXN1mU5K9PLQvKxGJEfvNkmoLyBmZpQhusUt4ZK5UILOK37m/20YjMz4zqivLdo3NywYE+IlqxN8xmFCfoN70XikoEkmm+d5yn0rvYiI1LrlC7fkOrNRIoGDEE2CtXqEkqU9S1oLRSwoPydHmCrdsOte+yjAwNcDjnnigqEThW8Vv0BN6N8mBQ1ubGdDfkTL4i8QBnpQN20sqXsp0pGtp2mpqxshREnTObURz0NKFuUFQicIjf6p3VuTFRcxXdqm86W6KoBHqoGa14U9/yyuMxWSew4U6q9StJHxgXGOg9vT+KSgQK8Vu9FRoakMRSxDBiSG2sWALojpqvSPrAOOqmiWjF+zNrg6KvvjsUlQgU4rd6Lx4Ni5or67aQtlVNFmZGWTUB7ilXqEk6W7oxWjEZH6dt55608qVhhFCM1p2uUVQiMIjfsk8yrsizL769fl1rbNfx1A/cjVa+lJ1s6dZoRX62urOdKeraoJr9qOgORSUCg/gt+0wrQxKLhnVvhOlsiRFDwB10Eq3IIZLuWc0o5l7VPYpKBALxW/bbiCtyeHyhe0PczhTl+UfvOXhVgPsdHl9ISi3e2DeZWIywNdsjqbYkNWYU9w5FJXyP+K3+CDW25VpPqL46vpBcocbfNWDiRKtLStVu7JtMLEU49NZDar5imO/JjOLeoaiE7xG/1T+JxYhhxNDW/pmknkw5eFWAu7yLVtRu7ZtcJTa2p5p/762YUdxbfLfC1060OvFbfdb+1K9VLmWvbaUYCKq9o3P59PMTy4JyfmZUfvXJ+5LgEGHP7Zn0qybjikNX40+sVMLXUm1PpcRv2W9hZlSik8O6Lb2dbEnisw94k0Rg5Qo12do/s+ybnFKGJBkbp1XEJlr50jA8PhYNM9+zxygq4VvEbznn2fJDSf769Pp1rX4lOwcl2aB3CQGjlS9lc/+NZd/kyNCAbMQV+iZtZjajeINVyp6jqIQvEb/lLOXBoKw8HtOlF7383bmszf2Y1gMEAtGK7pEr1JhR3CcUlfAl4rect74UETVf1vUwbe6/kReJSQevCrCfmq+YHhBsik4Oy7Plhzxg9cnW/pnutRIepA3KJhSV8B3it9wh1EioaJ0Jl3/9Vg6PLzhtCV/KFWqSyhQNI2ualPCgPF2e4F7UR2YLDE+XJxy6Gv+jqITv7GRLxG+5xOrcmGEuXEotUlTCV7TypWxnioaUlqbmPYjVsf6q1q9kJ2tsg6Kotw8NBfCVXKFmGNVB/Jaz2pOLtIrxFCbgRdX6laSzJfn5F99aFpSxaFh+82SagtIBOwclQwvCs+WHDl1NMLBSCV8xi9/iZu6s2UcjMj8zqnvT3T06Z7AzPE3NVyR9YIx/bYpODksyrjCyxiEnWl13UFDk3cEoFhjsRVEJ37CK36Jwcd5GbFxXVNYayRasGsBrcoWapLOlG6MVk/FxWjwcZjajeH2JNii7UVTCF4jfcjflwaAkFiO6be9MviJxDlDBIzqNVmTKhPMOjy+YUewQikr4AvFb7rc6N2bIBU9nSxSVcL10tiS7JveYplg0LOvEv7pGStW3QU0pQ8wo7hOKSnge8VveEBoakMRSRLZaki3yr9+K2lixBNzm8PhCUmrxxr7JxGKEByMXSWeNfa7thwVhH4pKeB7xW94Rj4ZFzZV1W1Ppg5IszIyyNQXXIFrRm8xmFM/PjFL09xF3cXiaWfzWGqeKXa2950yrXMpe2xsB4IR3fZNFSf761LKgTCxG5DdPpikoXah9RrHIu0OC6B9WKuFpZvFbNMq72+yjEYlFw7oDD+lsSeLRMD1pcMze0blpUdI0PzMqG7FxvkddymxGcYI+176jqIRnEb/lXRtxRQ6PL3Rv4NuZojz/6D0HrwpBlCvUZGv/zLJvckoZkmRsnC1Ul2vvq2dGsTMoKuFJxG95W6gxfqX1jeDV8YXkCjX+DdEXRCv6h5qvGNoVEksR2qAcQFEJTyJ+y/sSixHDiKFUpihbn7zv4FXB76r1K9k7Or8xKnTl8ZisU5R4QrV+JekD4wIDPa/OoKiE5xC/5R/J+Li8+Oq769enWl32GhGOQK+p+Ypsq5pl32R0clieLT/kXuIhZm1Q9NU7h6ISnkP8ln8szIxKdHJYt3W1ky1JfPYBq0TomVyhJqlM0RDj2qSEB+Xp8gStFx5jNaOYf0fncNeGpxC/5T/tyUe1+pXsHFhvTQKdas6bfP7bP5gWlCNDA5JYjEjqyRSFiAdtZ/TJOcwodh4rlfAU4rf8Z1oZkpXHY7qWhpe/O5e1uR+zDYl7afZN3hatyAOpd+UKNcMhK2YUO4+iEp5B/JZ/rS9FRM2XdQXA5v4beZGYdPCq4EVqviLpA+O9oik6OSzJuEKMq8el2lYpmVHsDhSV8IRq/Yr4LR8LNca3tL5R5F+/ZcQQOnai1SWlapZJOEp4UJLxcVmYGe3zlaHX1HzF0M6QjLPA4AYUlfAEsxObxG/5y+rcmOwdfa9bYdraP5PUkykHrwpu9y5aUTOkqTSNNGairrI16gvNf+9W0clhHhZcgqISrkf8VnA8XZ6Q57/9w/VrrfLudCfbWjCTzpZu7Ztc517hK2YzitsP+8E5FJVwPeK3gmP20YjMz4zqGvB3G3MrWWVCE9GKwaSVL01nFNMf6x4UlXA14reCZyM2risqa43tLhKT0BwRZNU32Rwpw0QIf9rcf6N7zYxi96GohGsRvxVMyoN3pzhbV6gz+YqszrEiEVTVxuzS9lWqVolGTjcPnP6UK9QMDxPriywwuA3/GnAt4reCa3VuTEba3izak5QQDHtH5/Lp5yeWBeX8zKikfjYlCQoMX9vaP9O9pg3KnViphCtp5UvDCCHit4Ij1NjG3GrZ7sq/fitqvsJKdUAQrYgmswWGp8sTDl0NbkJRCVfazhR1J/xGGnMMERzxaFjUXFm35ZU+KMnCzCgrUj6mlS9lO1M0pKU0Ne8FrFIFQ7V+JTtZYxsUDxPuxJ0ZrmMVv8VYkOBpb3fQKpeyd2TdVwfvqtavJJ0tSfLXp5YF5crjMfnNk2kKygAxm1HMoT33YqUSrkP8FppmH41ILBrWzSndPTqXeDTMQ4aPqPmKafHQFJ0clmfLD/k3D5gTrc6MYo+hqISrEL+FduuLETk8vrguOGr1K9nOFOX5R+85fGXoVq5Qk3S2RLQiTLUfzhsZGmCV2uUoKuEaxG/BjPJgUNbmxnQjhl4dX5AL7mFa+VJ2sqVboxXZoQiuw+MLw8PGRlyhn9rlKCrhGsRvwcrq3JiouYruBGgqU5StT9538KpwV9X6lewdnd8arUjxEGzV+pWkVH0b1JQyxOQHD6CohCuYxW/FomGGXUNE3o0YSsbH5cVX311/7FSru2bE0O7eS7m4uJDdvZeGz00oinz4YVwURZEPFuYduDp3ODy+kJRatIxWjE4OSzKu8DMP0xFCyRhtUF5AUQlXMIvf2mCVEi0WZkYlOjms2xLbVjXHRgxVq1X5cictX6uZG7/uTNPky520iIjsKIqsrycCVVyeaHVJqdqNfZOJpYgrHg7gPLMZxfMzo7S6eAT7C3Ac8VvoVHs7RK2xndpvJyen8rf/2/NbC8p2Z5omv9zcui4y/axav5LN/Tfy7ItvTQvKkaEBSSxGZOuv3qegxLWdbMkwo3iDVUrPYKUSjiN+C52aVoYMI4bS2VJfRww1C8Mz7f6xkc1t8o/XE726LFfZOzo3FAet5mdGZSM2zmgY6OQKNcPhLWYUewtLQXAU8Vu4q424YsgFb2+fsNM/bqe6KiibdvdeSi6X78EVuUeuUJPk56eSakvEappShuSzv/xTef7RexQKMEi3JeewwOA9rFTCMcRv4T5CjZi+1iH5+ddv+zJiKJfL31gIrq2uyF+srUooFBIRkW8OX8nu3p6cnJyafv0/7e3J7GzUlmvtJ618KZv7byz7Jps90mxzw4qarxi+fxJLtEF5Df9acAzxW7iv1bkxUcL6la72Ngo7fHN4aPm5j9cT8vF64rqgFBH5YGFe/vfnv5AJxfzQWS6X78mqp1PezZYtSvLXp5YFZWIxIr95Mk1BCUtWM4r5nvEeiko4gvgtdKu9TaIfueDfHL4y/fj09JSsra6Yfi4UCsn6Db2Thxa/p9up+Yp8+vmJYRRYU3RyWFI/m5IEh+5wiz2TuaXMKPYmtr/hCOK30K3ZRyOGEUM72ZLEZx/YUsScaZpUq1XTz32wsHDjr/1gYV7+MRQy/fVnZ/avsPZSrlCTVKZoiFNtUsKD8nR5gjYWdEQrXxp6KZlR7F08PqLviN9Cr7S3S9RMttF6RTuz/n2np6Zu/fUTE+YrL17Z/tbKl/LZV9/J89/+wbSgHBkakGRsXFJPpigo0bHtjD45hxnF3sa7OPqO+C30ivJg0JAPnclX5MRiFa0bNxV/ikXB2Mqqr9Jq9dMtqvUrSWdLkvz1qbw6vjD9mpXHY/KbJ9PsNuBOcoWa4XtqbW6MBQYPY/sbfZXOlojfQk+tzo0ZsqRTqiYvEpMOXpVR6wGeVtUL9xaVar4i6QPjz2wT0YroRqptlVIJGx8S4S0Ulegb4rdgh1Bju2yrZVZl/vVbOTy+kIWZUQevTM9qRTI0al5sOilXqEk6W7oxWjEZH3fV3y+8Ze/o3NBGkYyzwOB1FJXoG+K3YJd4NGx4k0qpRZl9NNKzrTSr7WuRd/2WN31eROTCqqi0WMF0gla+lJ1syTCZoWlkaEDW5sZYTUJXrGYU85DifTQuoC+I34Ld2tsoej1i6Ka+yZNT8+Hmuq+xGIB+WzHaL+lsSX7+xbeWBWUsGpbfPJmmoETXdg6MEZ7MKPYHikr0BfFbsNvsoxGZb1vp2D06F61s3g94VxOKYrmq+Ptc7sZfm8vlLbe/JyacjSU9PL6Q5OenkrbI6o5ODstnf/mn8mz5IQco0DWtfGmYbbrymAUGv+AOAdsRv4V+2YiN63LBaybbbN34YGHe9OO5XF6+VjOWv+7LdNrycwsWv6fdTrS6/CL9Wl589Z3pQZx38yYfyovEJH3P6JnNlt5nkXctFetLrH77Be/qsFW1fiXpA2PvDCOEYAflwaCsta2AZ/IVyRVqPfn9bxpy/o/bKflyJ61bkfzm8JX87S+eW259z85G+7793YxWfPbFtzdGK2791fv8nKKncoWa4XtuncQlX+GgDmy1d3RuWAWhJwt2Wp0bEzVX0X3fpbOlnqy2zc5G5YOFecu4xt29l7K797Lj3+/jhHV8ox32js4NB+Zazc+MykZsnK1I2GJrX58eRRuU//B4ANtYxW+xlQY7hYYGJNG2nZZ//VZUiwMod7W+nujJ6uLH6wmZnr49iacXcoWaJD8/lVSmaFpQTilD8tlf/qk8/+g9CkrYwmxG8dNlZ/uJ0XsUlbAN8VtwSjwalujksO5j26omVYsVuruYUBT5V//qF10VlmurK7K2utL1tdxGK1/KL9Kv5flv/2DaNzkyNCBPlx/K1ifv87AH21TrV8woDgiKStiC+C04Ldn2AFOrX/VsxNCEosg//GpTPozH7vzr/ubZU/l43d5t79ZoRau+yWa0In2TsNu2qhlWyJlR7E/0VMIWxG/BadPKkMSiYd3cxXS2JPFouGdbvD/dSMpPN5Kyu/dSzs7OTE+ATyiKfPhhXBRFsTw93ktqvmL6Jt4UnRyWZ8sP2eZGX5xodcPs08RihO8/n6KoRM8RvwW32Igrcnh8oSuwtjNFef7Rez39c5pb2T/dSPb0972LXKEmqUzR8LPX9G5E0ARbjuirlKrpXo8MDXA4x8coKtFTxG/BTUKNWMHWA2Ovji8kV6j5prjSypeynSka2k2aRoYGZH0xwhs5+s5sRvFGXKENyscoKtFTZvFb7b1tQD8lFiOGEUNb+2eSetKfk9d2qTZ6RHePzi23umPRMG/icITZjOIpZYgeXp+jqETPWMVvTStDDl0R8M7T5Ql5/ts/XL9u5oJ7dfVOzVckfWAc0dIUnRyWZFzhZw+OMZtRnORwju9RVKJniN+CW80+GpHo5LBuK24nW5L47ANPreKdaHVJqZrliW4lPCjJ+DjtJnCUVr40jBBiRnEweOduClcjfgtu92z5oe51rX4lOwe9ywW3U7V+JZv7byyjFUeGBq6jFSko4bT21KZmXy/8j5VK9ATxW3A75cGgrDwe07VovPzducRnw67eJk5nS7f2Ta4zogUukSvUDCOE1ubG+P4MCIpKdI34LXjF+lJE1HxZV6ClVE1eJCYdvCpzh8cXklKLN/ZNJhYjbCnCVcxmFLPAEBwUlegK8VvwklAjKnSrpf83//qtHB5fuGbbWCtfyub+G8u+yWbcKado4TZqvmI6o5g2qOCgqERXiN+C18SjYcOA/pRadLyorDZ6PNsnKLRKNOZN8iYNt6nWr2S7bdA5M4qDhzsT7o34LXhV+2gTrXKpG5Deb3tH5/Lp5yeWBeX8zKikfjYlCQ6/waX2TPp+mVEcPKxU4t6I34JXzT4akfmZUV0Kze7ReU9zwTuRK9Rka//Msm9yShmSZGycdhK4mlY2PpTFou4+AAd7UFTiXg6PL4jfgqdtxMZ1RWWtETHaPnrIDkQrwk+22w7nNPt+ETwUlbizav1KUqr+JkL8FrxGeTAoicWIboUlk69I3MYhzc1oxZu22lcej8n6Etvc8IZcoWZ4OFqj7zewKCpxZ8RvwS9W58YMueDpbMmWolLNV0wPtjVFJ4fl2fJDepLhKWYzihMMOg8sikrcCfFb8JPQ0IAkliKGEUNqY8WyF3KFmqQyRcOolSYlPChPlyf4GYLnmC0wMKM42CgqcSfEb8Fv4tGwqLmyrkc4fVCShZnRrrbwtPKl7GRLhgkJTSNDA7I2N8aqDjyp2uhBbhWdHObhKOAoKl3gr3/+TM407fYvbJhQFPmHX23ad0EWiN+CXyUWI/L8t3+4fq1VLmXv6PxeBV+zb/K2aEUOtsHLdg5Khu/vbg+5eeW9ENYoKtEx4rfgV7OPRiQWDesemtLZ0p1HDHUSrZiMK4xagaedaHXDTNWVxywwgKISHTKL30pwQhU+shFX5PD4Qrf6sp0pyvOP3rv1155odUmpmmW0ohIelMRShAkJ8AWzGcXrS7RxgKLSk6anp/r651nFb/EGCT8JNXocW8f9vDq+kFyhZtkn1vzZuK1vkmhF+IXZjOJ1h5Ke+v1eiNtRVLrAbT0hf/uL53Jycnr9enp62uYr0iN+C0GRWIwYRgylMkXZ+uR9w9ems6Vb+ybXiS2Fz5jNKO5VG5Tb3wtxO4pKl6tWq7ofIhGR6an+PZ0Rv4WgScbH5cVX312/PtXqsnd0fv3GSbQigiqdLTk2o9jp90J0hqLS5X6fyxs+1s8lf+K3EDQLM6MSnRzWbfHtZEvyZ++PyD9+bd032fzZoC0EflStXxlmFM/PjPbt4cnp90J0hqLS5U5OTnSvp6enJBQK9eXPJn4LQfVs+aEkf/3HVZFa/Up+/m+/tfz6RCOnm58N+JVZGtRGH5PUnHwvROcoKl0ul9c/nc1Go337s4nfQlApDwZl5fGYYWxKu/mZUdmIjdM3CV8zm1Gc6HO/sJPvhegcRaWLmfaQ9KkxmfgtBFmuUJPfF2qWnydaEUHS3lff7xnFTr4X4m4oKl3MqR4S4rcQVFr5UrYzRUPbR6t/MRuWv/6X3SWHAF6h5iuGPuJ+zyimn9I7KCpdTGuLqwqFQjKh2H9Ixo74LcDNmtGK7SsyZv7Tt+YHdQC/qdavJH1gXGDo92E0p94LcXd0lbtYe2Pyn83a30OilS+J30KgqPmKfPr5iWVBOdU2PkurGMdsAX5k1gblRF+9E++FuB9WKl2sfcm/Hz0km/tvdK+J34Jf5Qo1SWdLN0YrJuPjsjAzKp999Z1uS3y3MbeS097wK618aRghFIuGHWmDcuK9EPdDUelSJyenUq1WdR+z+7Sbm+K3ALto5UvZyZZujVZsXZHZiI3rispaI56RthD41XamqGuDGhkakHVHVin7/16I+6OodKn28QmhUMj2xmQ747cAN+gkWnEjrhgepJQH78ZptW57Z/IVWZ0bI10KvmM1o9iJNign3gtxfxSVLtXeQzIxYW9TspPxW4DdDo8vJKUWLaMVo5PDkliM3Li1tzo3ZihIU6omLxKTPb9ewEmptiQ1J2cU9/u9EN2hqHSp9h4SO5f7nY7fAuxyotUlpVpHKyrhQUksRTo6zRpqxDButfQd51+/FTVfIZoRvqHmK3Kq1XUfS8adW2Do53shukdR6UJmPSR2NiY7Hb8F9Fq10fN4W9/kXQ/bxKNhUXNlXZGaPijJwswovcfwvObPTavo5LAszIw6cj39fi9E97gLulB7D4mIfSMUTrS64/FbQC/tHZ3Lp5+fWBaU8zOj8qtP3pfEPQ+htW8DapVL2Tu6Oc4R8II9k37jZNy57eZ+vheiN1ipdKGzM33m9vT0lIRCIVv+rFTbU+nI0ACHc+BJuUJNtvbPLPsmp5QhScbGu27rmH00IrFoWFe07h6dSzwa5mEMnqWVjfNXY9GwowfR+vleiN6gqHShk9O2jNMpe066mcVvmZ18BdxMK1/K5v4by77JkUYvZC/7HtcXI3J4fHG9qlOrX8l2pijPP3qvZ38G0E9mM4o3HFylFOnfeyF6h6LSZarVqpyc6H+QJiYmev/nuCR+C7ivav1Kdg5KhgSoVonFiC1DypUHg7I2N6Zb2Xl1fCG5Qo0DbvCcXKHmuhnF/XovRG+xJOUy7SfdROw57eaW+C3gPprRilYFZXRyWFI/m7p332QnEosRUcL67e72USyAF2zt67eZlfCg421Q/XovRG+xUuky7TO57Bj06qb4LeAucoWapDJFw8iTJiU8KE+XJ/r2vZyMj8uLr767fn2q1RkxBE8xW2B4uuz8imA/3gvRexSVLtN+2s2Ok25uid8COqWVL2U7UzSkfDQ1v4f7vbqyMDMq0clh3dbhtqoxYgieUK1fyU7W2AblhgWGfrwXove467mIWQ9Jr2dyuSl+C7hNtX4l6WxJfv7Ft5YFZSwalt88mXZsu6595Eqt0esJuJ3ZjGI35Nn3470Q9mCl0kXMekgUpben78zit5zunQHMqPmKpA+M8aFN0clhScYVx7O3p5UhWXk8puvvfPm7c1mb+zEPa3AtsxnFK4/dscDQj/dC2ONHP/zww5+LyL9z+kJgPzVf0UXMiYj84qP3HEtLAMzkCjVJZ0s3Rism4+Ou+r6t1q/k089PdKs+0clhcsHhWr9Iv9b9jI0MDchvnkzTtoFu/B0rlQHhtvgtoF2n0YpunFIQavR0tu4E5F+/ZcQQXOnw+IIZxbAFRWVAuC1+C2iVzpZk1+R7tCkWDcu6y+NDV+fGZO/oe912/db+maSecGIV7pJS9W1QU8oQEwvQExSVAeDG+C1A5N2KSUot3tg3mViMeGa17+nyhDz/7R+uX2uVdz97blxdRTCls8Y+5WRs3KGrgd9QVAaAG+O3EGwnWl1SqnZj32RiKeK51ZPZRyOGEUO7R+e2pPoAd2U2o3h+ZtQzD21wP+5yPufG+C0E17u+yaI8++Jby4IysRiRrb9633MFZVP7SJaaST8z4ISdbMkwo3iDVUr0ECuVPufG+C0E097RueFNrdX8zKhsxMZd3TfZCeXBoCQWI7qWk0y+IqtzY7ScwDG5Qs1wCI4Zxeg1ikofc2v8FoIlV6jJ1v6ZZd/klDIkydi4r7bgVufGDAePUqrGiCE4pr2vngUG2IGi0qfcHL+FYNDKl7K5/8Zym7vZ2+vVbe6bhBr/b61zYfOv38rh8QVjvNB3ar5i+DlMLNEGhd6jqPSpnQPjNqMb4rfgf9X6lewdnRtWRlqtPB6TdZ+/qcWjYdk7OpdTrX79sZRalNlHI77+/4a7VOtXkj4wLjD48WEOzuPO5kMnWl0XGSfinvgt+Juar8inn59YFpTRyWFJ/WxKNuLjgSis2ke1aJVL2Ws7fQvYyawNihFXsAsrlT6UajtpOjI0IOtL3ERgn1yhJqlMUbcq10oJD8rT5YnAtV/MPhqRWDSsOyCxe3Qu8WiYhzzYzmpGcdB+DtE/FJU+Q/wW+kkrX8pOtuTJaMV+WV+MyOHxxXU7Sq3R70w7Cuy2ndEn5zCjGHajqPQZ4rfQD82+yduiFXmgeTdiaG1uzDBiKM6KEWyUK9Tk1fGF7mNrDOGHzSgqfYT4LfSDmq9I+sD4vdYUnRyWZFxhJmOL1bkxUXMV3d9ZKlOUrU/ed/Cq4GeptlVKJTwY6B0D9AdFpU9U61fEb8FWnUQrJuPjjMwxERoakGR8XF589d31x061uqiNFUugl9R8xdDfnIyzwAD7UVT6xLaqGbYhid9CL1QbMYO39U2Sb32zhZlRQy74tqrJwswof2/omapJLGh0cpiHPfQFRaUPmMVvJRYjnC5F19LZ0q19k+t8r3UsGVfk2RffXr+uNXpT2ZZEr5jNKE5yOAd9QlHpA8RvodcOjy8kpRZv7JtMLEZor7ijaWXIMGIonS0xYgg9oZUvTWcU09+MfqGo9Djit9BLQY5W7JeNuKIbMSQisrn/hlxwdG2zJRZUhBnF6D+KSg8jfgu9Uq1fyc5BybDK0SqxGKFvsgdCjR7U1h2G/Ou3kivUWPnFveUKNcPD4PoiCwzoL4pKDyN+C72wd3QuO1ljH1bT/MyobMTG2Z7tocRixDBiaGv/TFJPphy8KnjZ1v6Z7jVtUHACRaVHEb+FbuUKNdnaP7Psm5xShiQZG+d7yiZPlyfk+W//cP26mQtOIYC7MptR/HR5wqGrQZBRVHqUWfzWOquU6IBWvpTtTNGQttHU/F6iuLHX7KMRw4ihnWxJ4rMP2LJEx8xmFEcnh3kYhCO4c3mQVfwW25O4SbV+JelsSZK/PrUsKFcej8lvnkxTUPZJe/53rdHbCnTKbEYxufJwCiuVHkT8Fu5KzVdM33yaopPD8mz5IQ8mfaY8GJSVx2O6A1Ivf3cu8dkwY2BwqxOtzoxiuApFpccQv4W7yBVqks6WiFZ0sfWliKj5sq7gT6kaI4Zwq1Rbcs7I0AC7DHAURaWHEL+FTmnlS9nJlm6NVmSF23mhxuzPrZYZg/nXb+Xw+IKfbVg6PL4wPCxuxBX6ceEoikoPIX4Lt6k2Yv9ui1bkzcdd4tGw7B2d63YhUmqRohKmqvUrSan6NqgpZYgZxXAcRaVHEL+F23QSrZiMK3zPuFQyNm4YMZTOllhNhoHZjOJkjDYoOI+i0iOI34KVE60uKVW7sW8ysRRhFcPlZh+NyPzMqO5k/u7RObng0NHKl4YRQswohltQVHoA8Vsw0+yxva1vkmhF79iIjUuuULtuXajVr2QnW2JEDK61p18xoxhuQlHpAcRvoV06W7q1b3Kd0SKeozwYNOSCZ/IVibMSBXm3wND+EMmMYrgJRaXLmfXOEL8VXEQr+t/q3JghFzydLfFvCkM0LwsMcBuKSherNra+WhG/FUxa+VI2999Y9k2ONMbS0DfpfaGhAUksRQwjhtTGiiWCSc1XDD//iSXaoOAuFJUuRvwWqo3YvvaT/60SjZxu3lz8Ix4Ni5or64qIbVWThZlR/p0DyGpGMQ8ZcBvuTi5F/BbUfEU+/fzEsqCMTg5L6mdTkuDQli+1jxKqNWaQInj2TPqnmVEMN2Kl0qWI3wquXKEmqUzREMfZpIQH5enyBG0QPjf7aERi0bDu4TKdLTFiKGC08qWhlzIWJRse7kRR6ULEbwWTVr6U7UxRN6ewVXN0CA8XwbERV+Tw+EK3SrWdKcrzj95z8KrQT9sZfXJOs38acCOKShcifitYmtGK7asRrVYej8k6TfmBE2rMGm393nh1fCG5Qo2V6gDIFWqGh8w1+qfhYhSVLpPOlojfChA1X5H0gfHfvIloRSQWI4YRQ6lMUbY+ed/Bq0I/pNpWKZXwILGdcDWKShcxi9+anxllRcKHcoWapLOlG6MVk/FxWZgZ7fOVwY2S8XF58dV3169PtbrsHZ3TCuFje0fnhr7qZJwFBrgbRaWLmMVvbbBK6Sta+VJ2sqVboxVZjUCrhZlRiU4O6x5CdrIlic8+YCvUh6xmFPOQCbfjbuQSxG/5Xzpbkp9/8a1lQRmLhuU3T6YpKGGqfUZtrTHDFP6zc1BiRjE8iZVKlyB+y78Ojy8kpRZv7JtMLEZoc8CNlAeDsvJ4TDe39OXvzmVt7sc8fPqIVr40zKZdecwCA7yBotIFiN/ypxOtLilVu7FvMrEU4WQ/Ora+FBE1X9atYm3uv5EXiUkHrwq9tNkSzynSGCW2xO4FvIGi0mHEb/lP89/0tr5JohVxV6HGrNLWU8H512/l8PiCfjsfMJtRvE5iFjyEotJhZvFb9NR5197RueHAVav5mVHZiI2zlYV7W50bEzVf0Z0MTqlFikofaJ9RTBsUvIai0kFW8Vv01nlPrlCTrf0zy77JKWVIkrFx/m3RE8nYuDz/7R+uX2uVd/cSHki9y2xG8dPlCYeuBrgfikoHEb/lfVr5Ujb331j2TTb/TWlnQC/NPhqR+ZlRXdrKbmNuJVul3lOtXzGjGL5AUekQ4re8jWhFOG0jNq67h9QavbyMnvGebVUztMwwoxheRFHpEOK3vEvNV0zfBJqik8PybPkhfZOwlfLg3T2j9cEmk69InBYaTznR6oZDfYnFCPcPeBJFpQOI3/KmXKEmqUzR8G/XpIQH5enyBG/o6JvVuTFDLng6W+J70ENSbdM/RoYGOJwDz6Ko7DPit7xHK1/KdqZoaFdoGmmMeeGNAP0WGhqQxFJEtlpmG+ZfvxW1sWIJdzObUbwRV2iZgWdRVPYZ8Vve0eyb3DUZ+9QUi4Z5E4Cj4tGwqLmyrjhJH5RkYWaU70sXq9avJH1gXGDgYQBeRlHZR8RveYear0j6wDjioyk6OSzJuCLTylCfrwwwSixGDCOG9o7O6dN2sb2jc8P9hX8veB1FZR8Rv+V+uUJN0tnSjdGKyfg47QpwldlHIxKLhnUHPtLZksSjYR5aXUgrXxpGCDGjGH5AUdknuUKN+C0X6zRakZUEuNX6YkQOjy90rRrbmaI8/+g9B68KZtpTt5p92YDXUVT2ydb+me418Vvukc6Wbu2bXGfEB1xOeTAoa3NjuhFDr44vJFeosQLmIrlCzfDwujZHGxT8gaKyD4jfcqfD4wtJqcUb+yYTixHekOEZicWIYcRQKlOUrU/ed/Cq0MpsRjELDPALikqbEb/lPidaXVKqdmPfZGIpwilMeFIyPi4vvvru+vWpVmfEkEuo+YrpjGLaoOAXFJU2I37LPar1K9k5KBlO4LdKNOZNcpOHVy3MjEp0clj30LStaowYclizb7sVM4rhN9xhbET8lnvsHZ3Lp5+fWBaU8zOjkvrZlCQ4PAUfSMYV3eta44EKztkz6dtu/3cCvI6VShsRv+W8XKEmW/tnln2TU8qQJGPjtCPAV6aVIVl5PKZ7iHr5u3NZm/sxD7UO0MqXugNUIu8OADLnFn5DUWkT4recRbQigm59KSJqvqxbHdvcfyMvEpMOXlUwmc0o3mCVEj5EUWkDs/itKWWIRvk+aEYrtq8KtFp5PCbrS2xzw99CjQen1tPG+ddvGTHUZ2Yzitfo24ZPUVTawCx+K8nhHNup+Yrpwaim6OSwPFt+yPYfAmN1bkz2jr7X3Y+29s8k9WTKwasKFrMZxYQowK8oKnuM+K3+yxVqksoUDaM6mpTwoDxdnuDfAIH0dHnCkAuezpYobPrAbIGBGcXwM4rKHiN+q3+08qXsZEtEKwI3mH00IvMzo7r+4t2jc0Zn2axav5Kdtjac6OQwD7fwNYrKHiJ+qz+afZO3RStyMAp4ZyM2risqa42Zic+WHzp4Vf62c1Ay3J/4+4bfUVT2EPFb9lPzFUkfGGMvm6KTw5KMK4zqAFooD9718bUeYMvkK7I6N8bPig1OtLphJu7KYxYY4H8UlT1C/Ja9OolWTMbHSacALKzOjRlW91OqxoghG5jNKF5fog0H/kdR2QPEb9mn+Xd7W98k/WHAzUKN2YhbLTMT86/fkgveY4fHF8woRmBRVPYA8Vv2SGdLt/ZNrhN7CXQsHg3L3tG5blclfVAiF7yHUqq+DYoZxQgSisouEb/Ve4fHF5JSizf2TSYWI5yiBO4hGRs3jBjaOzpnSkIPpLPGfm9mFCNIKCq7tN12OIf4rfvTypeyuf/Gsm+y+XfLUz9wf7OPRiQWDetaSnaPziUeDbPq34Vq/cowo3h+ZpSHXwQKRWUXcoWaIVua+K27q9avZOegZDgt2SrRyOnm7xbo3vpiRA6PL65bS2qNmYqMvLk/szSvDVYpETAUlV0gfqt7e0fnhoHxreZnRmUjNs4KCtBDyoNBWZsbM4wYipP+dS9mM4oT9HsjgCgq74n4re4QrQg4a3VuTNRcRXcfS2WKsvXJ+w5elTe199UzoxhBRVF5D8Rv3Z9WvpTtTNHQNtDUjLXkhgzYKzQ0IMn4uLz46rvrj51qdUYM3ZGarxj6wBNLEVp1EEgUlfdA/NbdNaMV25/oW608HpN1bsZA3yzMjEp0clhXFG2rGiOGOlStX0n6wLjAQFGOoOKucUda+ZL4rTtS8xX59PMTy4IyOjksqZ9NyQYJREDftc/UrTUeAHE7szYo+uoRZKxU3tFmSxqFCPFbN8kVapLOlohWBFxsWhkyjBhKZ0uMGLqFVr40jBCKcdAJAUdReQdm8Vvri2zXttPKl7KTLd0arcgTPeAOG3FFN2JI5N0DNLng1rYzRd3fV7MfHAgyiso7MIvf4kDJHzX7Jm+LViQHF3CXUKMgSrWEOeRfv5VcocbKmwmrGcWs7CLoKCo7RPzWzTqJVkzGFeIrAZdanRuTvaPvdT/DW/tnknoy5eBVuVOqLUmNGcXAOxSVHSB+y9qJVpeUqt3YN5lYinAaEvCAp8sTprng7Mj8kZqvGObrJuMsMAAiFJUdIX7LqFq/km1Vu7VvkmhFwDtmH40YRgztZEsSn33Az7H88b7XKjo5zGFDoIG7xC2I3zLaOzqXTz8/sSwo52dG5VefvC8JDjEBntM+c7dmUkgFldmM4vaRTECQsVJ5i/bZiiNDA4HdCsoVarK1f2bZNzmlDEkyNk5bAOBhyoNBWXk8ppvHm8lXZHVuLNA90WYzimPRcKD/ToB2FJU3MIvfCuLJZa18KZv7byz7JkeGBmQjrtA3CfjE+lJE1HxZtyqXUrVAjxgym1G8wSoloENRaYH4rUbG+UHJ8HTeKtHI6Q5aoQ34WahRMG21FFL512/l8PgikP2DuUKNGcVABygqLQQ9fkvNV0wPKDVFJ4fl2fLDQPeWAn4Wj4Zl7+hcd9I5pRYDWVRu7Z/pXivhwcC2QQE3oag0EeT4rVyhJqlM0TAyo0kJD8rT5YlA/F0AQZeMjRtGDKWzpUA9YJstMDxdnnDoagB3o6g0EcT4La18KduZoiEloqn5d8DTORAcs49GZH5mVHdf2D06D0wueLV+JTtZYxsUD9WAOYrKNkGL32pGK7afcm+18nhM1pfoHwKCaCM2LrlC7fpBu9YotNpHD/mRWQtQEP6/gfuiqGwTpPgtNV+R9IExfrKJaEUAyoNBWZsb0z14ZvIVifu8JehEqzOjGLgjisoWQYnfyhVqks6WboxWTMbHA9mQD8BodW5M1FxF9wCazpZ8XVSm2ga+B3lGMdApisqGIMRvaeVL2cmWbo1W9OvKLID7CQ0NSGIpYhgxpDZWLP3m8PiCGcXAPVBUNuwdnfs6fiudLcmuyf9jUywa5qYJwFI8GhY1V9YVW9uqJgszo767b6RUfRvUlDLky+IZ6DWKSnm3gtd+UMUv8VuHxxeSUos39k0mFiO+3sYC0BvJuCLPvvj2+nWtcdDPT7sb6ayxzzwZ818bFGAHikrxZ/zWiVaXlKrd2DeZWIrw9A2gY9PKkMSiYV0LTTpb8s2IIbMZxfMzozx0Ax0KfFHpt/gtohUB2Gkjrsjh8YWulWY7U5TnH73n4FX1xk62ZJhRvMEqJdCxwBeVforf2js6N9wUW83PjMpGbNwXKwoAnBFqHOhrbRl6dXwhuULN0yt6uULNcIjRzzOKATsEuqj0S/xWrlCTrf0zy77JKWVIkrFxT9/wAbhHYjFiGDG0tX8mqSdTDl5Vd9r76r28wAA4JbBFpR/it7TypWzuv7Hsm2z2htI3CaDXni5PGHLB947OPVmIqfmK4T6aIEUMuLPAFpU7B8ZtYq/EbxGtCMBps49GJDo5rCvGdrIlic8+8NR9p1q/kvSBcYGBh3Hg7rzzk99DJ1rdcJBl5bE3emfUfEU+/fzEsqCMTg5L6mdTshEf99SNHYD3tD+I1xoHBb3ErA3KTyOSgH4K5EqlWfzW+pK7byK5Qk1SmaIhRrJJCQ/K0+UJT23fA/A25cGgrDwe0z2kv/zducRnvTHn12pGMfdR4H4CV1R6LX5LK1/KdqYor44vTD8/MjQg640RQQDQb+tLEVHzZV07UUrV5EVi0sGr6sx2Rp+c44cZxYCTAldUeiV+q9k3SbQiADcLNR5sUy0FWv71Wzk8vpCFmVEHr+xmuULN8LC+xvxeoCuBKiq9Er+l5iuSPjBea1N0cliSccUT20sA/G91bkzUfEXXnpNSi64uKlNtq5RKeJBeSqBLgSkqvRC/lSvUJJ0t3RitmIyPu/pGDSCYkrFxw4ihdLbkykJt7+jc0J+ejLtvgQHwmsAUlWZJM26J36rWr2Rb1QxpDk0jjQQLN96cAUDk3Yih+ZlR3ZbybmNupZu2lK1mFPOwDnQvEEWlWfxWYjHiihFC6Wzp1r7JdZdcKwDcZCM2risqa40HZjfNADabUZzkcA7QE4EoKt0Yv3V4fCEptXhj32RiMeKq7XkAuIny4F1fYus9N5OvSNwlY3q08qXpjGL604He8H1R6bb4LaIVAfjZ6tyYIRc8nS25oqjc3H+je+2FGcWAl/i6qHRT/Fa1kTTR/pTcKtGYN+mm/iMAuIvQ0IAkliKy1VLA5V+/FbWxYumUXKFmeJhfXyTKFuglXxeVbonf2js6Nz0o1DQ/MyobsXH6JgH4QjwaFjVX1hVx6YOSLMyMOlbEbe2f6V67oQ0K8BvfFpVuiN/KFWqytX9m2Tc5pQxJMjbuim0hAOilxGLEMGJo7+jckQd7sxnFT5cn+n4dgN/5tqh0Mn6LaEUAQTf7aERi0bBu8kY6W5J4NNzXXZlq/cr1M4oBv/BlUelU/FYzWrF9hbTVyuMxWXfwoBAA9MtGXJHD4wtd6892pijPP3qvb9ewrWqunVEM+I0vi0on4rfUfMX05tUUnRyWZ8sP6ZsEEBihRnBD64P2q+MLyRVqfVkpPNHqrp1RDPiR74rK9vxZEXvjt3KFmqQyRcOf2aSEB+Xp8gRbLQACKbEYMYwYSmWKsvXJ+7b/2SlV070eGRqg7Qiwka+KymbcYSu74re08qXsZEtEKwLALZLxcXnx1XfXr0+1uuw1Ihztcnh8YRghtBFXaD0CbOSrorIf8VvNvsnbohW5eQHAOwszoxKdHNYVeTvZksRnH9hyn6zWrySl6tugppQhQiUAm/mm6ulH/Nbh8YU8/bffStpi5mR0clg2P3lfni0/pKAEgBbtD/i1RiCEHcxmFCc5nAPYzjcrlXbGb51odUmpmmW0ohIelMRShKdgALAwrQzJyuMx3cP/y9+dy9rcj3t6cEYrXxpGCPV7RjEQVL4oKu2K32r2aN7WN0m0IgDcbn0pImq+rNvp2dx/Iy8Skz37M9rTy5pzgQHYzxdFpR3xW+ls6da+yXVGUwBAx0KNAq917Fv+9duejRjKFWqGRYC1uTHu00CfeL6oNOud6SZ+i2hFALDP6tyY7B19r7vHbu2fSerJVNe/d3vwBPneQH95uqis1q9kp+0mEp0cvlfBp5UvZXP/jWXfZDPmkb5JAOjO0+UJQy54OlvqagSbmq8Y7t8J0suAvvJ0UWmWYPNs+eGdfo9q4wRi+8nxVolGTjc3JwDo3uyjEZmfGdXF6e425lbe5z5rNaOYRQCgvzxbVPYifmvv6NzQ1N1qfmZUNmLj9OMAQI9txMZ1RWWtURjedWFA5N293O4ZxQBu59mispv4LaIVAcBZyoNBSSxGdH2QmXxFVufuNl9YK18aeilj0XBPZxQD6Iwni8r7xm9p5UvZzhR1T8etmqMnaOwGAPutzo0ZpmykVO1OI4a2M/rknGb/O4D+81xReZ/4rWa0YvvTbKuVx2OyTlM3APRNqFEAbrWEV+RfvxU1X+moHzJXqBkWCdbofwcc47mi8q7xW2q+Ynqgpyk6OSzPlh/SNwkADohHw6Lmyrrdp/RBSRZmRm8tDs1mFHdzghxAdzxVVJrFb83PjJr2PuYKNUlnSzdGKybj47IwM2rLtQIAOpNYjBhGDO0dnd9YIJouMMTJ9wac5Kmi0ix+a6NtlVIrX8pOtnRrtCJPswDgDrOPRiQWDevu27tH5xKPhk13kaxmFLNIADjLM0VlJ/FbnUQrdnKgBwDQX+uLETk8vri+f9fqV7KdKcrzj94zfO3OgXEU3H1GEQHoLc8UlTfFbx0eX0hKLVpGK0YnhyWxGGFEEAC4lPJgUNbmxnT3+lfHF4ZccK18aQirWHlMvjfgBp4oKq3it87Kl5JStRv7JhNLEVIVAMADVufGRM1VdAsEqUxRtj55//r1ZstJcZHGKLgl2pkAN3D9PrBZ/Nb/+N8NS65Qk2dffGtaUI4MDUhiMSJbf/U+BSUAeERoaMBw2OZUq4vaaH0ym1G8vsgoOMAtXL9SaRa/dVqsy//zn81XJ4lWBADvWpgZlejksK543FY1WZgZNZ1RTFgF4B6ufrwzi98SEfkv/5/xIM6UMiSf/eWfyvOP3qOgBAAPa8/trtWv5LP/4z/faUYxgP5z9Uple/yWmWYkF9vcAOAP08qQYcRQ+7a31YxiAM5xbVH5f/+/VcuM7qbo5LD8D+8NW65oAgC8aSz0JzL4z34kl//1B9PPt88oBuA81xaV/+d/+P7Wr8m/fmt58hsA4E+JxQhtToALuban8r9cmg8wBwAE18jQAIdzAJdybVEZ+m//mdOXAABwmWfLDxkhBLiUa7e/n3/0nqj5ipye/RcZ/JMB+W/+5EdOXxIAwEFWWeAA3MG1RaXIuxuIcKobAADA9dhDAAAAQNcoKgEAANA1ikoAAAB0jaISAAAAXaOoBAAAQNcoKgEAANA1ikoAAAB0jaISAAAAXaOoBAAAQNcoKgEAANA1V8c0AkHy1z9/Jmea1vHXTyiK/MOvNu27IAAA7oCVSgAAAHSNohIAAABdo6gEPGp6esrpSwAA4Bo9lYBL3NYf+be/eC4nJ6fXr6enp22+IgAAOnenonJ376V8uZPu6Gs/WJiX6elpmY1GWVEBulStVnUFpYjI9BQ/V0A/fK1mpFqtmr7/TU9PyQcLC6IoinywMO/A1QHuYdtK5TeHr+Sbw1ci8u6H7uNEQmZno3b9cYCv/T6XN3yMhzXAXl+rGflyJy3VatXya05OTq8f+H4pIj/dSMqH8VifrhBwl770VJ6cnMq//uyF7O697McfB/jOycmJ7vX09JSEQiGHrgbwv3/92Qv5x+3UjQWlmbt+PeAnfT2o8+VOmsISuIdcXr9SORtl1R+wy7/+7IXkTHYHbhMKhVilRKD1/fT3lzvpe/2wAkFl2k/JIR3AFrt7L+/9HvXBwjw7CAi0nvRUfhiPyU83ktevv1Yz8rWqGt4Im/5pb4/+SqBD9FMC/XGmaTceRl1bXZG/WFu9LhzPNE0OD1/JN4eHcnJyKh8sLPTrUgFXsuWgzofxmHwYjxlGoDTlcnk5OTnljRHogNYW3RgKhWRCURy6GsC/DhuHS818vJ6QtdUV3ccmFEXWVldkbXWF9zRAbN7+/jiRsPxce48YAHPth3T+jFV+wBbfHB6afnx2NmooKNtRUAI2F5Wzs9YzKtvfKAGYa9/+pp8S6D2z3uUmtrWBzth+UMdqm+6CsQvArU5OTg0jSjj5DfSeVUEpIpwBADpke1GpWBSV2plm+nEAf9TeJhIKhdhmA2xwplm/J9HDDHTG9qJydHTU7j8C8K32NpGJCd7cAADuZHtReXZ2ZvpxhTdH4Fbt/ZRsfQMA3Mr2otIqsmqUAbHAjcz6KTmkA9jjpqHlN22NA/gj24tKs8HNIrw5ArcxG7vFOCHAHjf1Td50iAfAH9laVH6tZixXKqenOGwA3KS9dWR6eooIOMAmN/18HVrMrwSgZ1tReaZpsru7Z/q5CUVhRANwi5PTtrxvHsQAW1ntBHxz+Eq+uSFtp+m+meGAX9gS07i791L+aXfPcpXyww/jdvyxgG+YDWKemJhw6GqAYFhYWLAsHn+5uSUnqyvy4Ydx3VZ5c0fuy520zM5GWTBBoPWkqPxazcjXaqajr52enro17goIOrNeZE5+A/b6YGFevp6NWq447u69lN29l32+KsA7bD+o0yoUCsnfPHvazz8S8KT2+ZQMPQf646cbSXqXgXvqW1E5oSjy9//mM5IJgA60n/zm1DfQHxOKIv/rs6cUlsA99KWo/Hg9If/wq00KSqADZv2UjOAC+md2Nip//28+kw8W5p2+FMBTbDmoEwqF5C/WVkVE6J8E7sisn1LhgQzoqwlFkb959lTWNU0OD1/J73M5017LDxbmZXp6Wqanpjikg8D70Q8//PDnIvLvnL4QAAAAeNbf9fWgDgAAAPyJohIAAABdo6gEAABA1ygqAQAA0DWKSgAAAHSNohIAAABdo6gEAABA1ygqAQAA0DWKSgAAAHSNohIAAABdo6gEAABAt77/0Q8//PBjETl3+koAAADgWf98QES+F5Ethy8EAAAA3vR/ich//NEPP/wgIvJjEfn3IvI/OXhBAAAA8Jb/JCJ/LiLfN3sqvxeRn4jIX8m7ahMAAACw8p9E5O+kUVCKiPz/OOZ820PzWpIAAAAASUVORK5CYII= "") |Quantity A|Quantity B| |---|---| |Area of quadrilateral _ABCD_|4 x (Area of triangle _AOB_)|
Correct! A quadrilateral with all sides of equal lengths is a rhombus. In a rhombus, the diagonals bisect each other. 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 "") Since each of the four triangles within the rhombus has sides with the same lengths, those four triangles have the same area, and four times the area of one of the triangles will equal the area of the whole rhombus. Therefore, the two quantities are equal.
Incorrect. [[snippet]] The rhombus is divided into four triangles. The question to answer is whether those four triangles have the same area or not.
Incorrect. [[snippet]] The rhombus is divided into four triangles. The question to answer is whether those four triangles have the same area or not.
Incorrect. There is enough information here to determine a correct answer. [[snippet]]
Quantity A is greater.
Quantity B is greater.
The two quantities are equal.
The relationship cannot be determined from the information given.

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