Geld aufteilen

9 Tafeln Schokolade sollen auf 6 Kinder aufgeteilt werden.[br]Beschreibe Schritt für Schritt, wie die Kinder die Tafeln gleichmäßig aufteilen können.
220 € sollen auf 4 Personen aufgeteilt werden. 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FZFiHh6kcYU4HQItCvLjPE3BKuOWiQzbiWZKRgaPl8cTLouIpV8Fwjgx0iiJNfVprosDoxzCRdzOD0P+83YF97abQVoBrov54zrH5jgXr+VlRUh/cW5uZ/rVVWEh2glEU9ZNLpkS9G4U48DAKmmstyppnpSCFs/UljonvjisS7O5MoasNHeay0BXwgO7DnuXpp5yHaW32Qbi6+y7w190i6rvMv1QTDU38RkkW1Z12MXbDpiHc19HBdyHsaBpvBqT/SI3pMixZkZK85MAkucf2yLM9PAGtjSX89rjs2OlBdMxA5mgF3Iwdd7Gz3Dn4lbaLmPvYzd//4+u636CMqWHHQeHOMrut8HEiYxmYATmoOYrEAiyR4KhtBS5tEUghD3IuZbCkKvcluxTkm4lvoaqcrWMzTsoimC+2nljJfNiY21dbbvWm+33n2F5eWH7SBMQER/qkgZyLeOlnmrrUpYdKXSdm6ZNiwaStgKC8Aq3icPf9BSLI7vp4X+pa1jA4xjcNrKyiM2PoEjsqHMMcL5hSVraq5AY5yx9RvrbPOWRmtbV2PDw7NO8wlhUu64eD3aQtxKGpssr6ra/DiqHVDW4Ep0Ydke++FxGzw5jc8lbpNji/bS3j579rET+Jg8piRBtOehY3bkwLCNjczb+PCcHT4wZHs+/xTPOgMw2ReeGBu3Bd5nEaJf5Nwkkn8C83Z5GZryinTp02/eWX6juyRV/qYGT+28svo9uRvsllva7IknPPvfDZAQ4Iw20BxBz1eeF9HKDtUTMwTBUjCPQpvkWCGeBVv0tVhB5j6L+26BOZyg4k7qLdgY0i6cKaWOH/oWq3KuItdOknbMF6fFFXt4fLsdX66lcU9qqt0o9psqFkUKgDtSiks6H8Q+kuokjrm0lIAYUYlBvgAAD6K2pfxIfGAghCwuzLel5QTazZSDgxA2x9Qc9ASD08Ho6p3tp6lg8+rpN9a8z+1vKN5t+lOJ1iXsq1+73XOS6QTtJpPY1AG5L7NP5f1zrFVVckVMVZqUNCp5zlNAtyzTg4nkJ1w2ZlHfJuD4APfeSlsn+MtH3a+30UAXd7RYCQMn4tc4SRzoLVO+Akv6S9mLQTDF9sWxy1Fj97nrMiOWlkAmVQR+UikdKNhJQThSmaVdLYLggrmiJFKLI4WMmavIDdQtReqL8BaXlh2TFvao/ipQXfscvsayHkJUGexD8/PnpKz6FLCxyYi7duBYPRGbaVuMZrUonlFSUuAERHtHraNRPVYCp6Ojxr2ixx690Vfv1L+ODbXumusuN7Svr3G7wqvmmm3WPzFpgbw867v/mxA/JgTE13TT7dyDAMQMuOTyVifhQ1yTQ/r5p3psFi2gr3vKmtoqHCOQuVFZG6HuOscwn/pRp60srtjhh47YTTvaXE/W/jS3NFt3L05wNFUw27DoYLZ1lp8P86FomCDR/1ipqSkkDCbJ8+plnsf1gigecLx6TmEFMJK5AqaYVcqHdgElojAy1JA1kjDlu406cRBrKwg4bwtyJLnrw/S4gX0oVyOSbT2IW2p2udiO5f+77Sj6kO1b3sI1PcFjPQKucEzVveQdDkBSdzJ7Qf1UPa9dqbxeGoscW0JA53BxdalIUf3cr9vNnvH2z/gVt/kPlKKikN19F+GtH1P0Oi9n5txr5KrpIR7Re28vOKf92IGo8n5MCIL+MIAwZ28BzmKUbTDXuC2gRfkIsVlmAljXAGl0rYw0Ck81lhcstTJnI/YAJs9HrBCGKG1K4BDykqCTBQWQ4lUV39dW/RGT10WPiVDX2dm6D4iiFSgCoH+Cr2uPHw9Y+tXNroFs+2rr1Yp3V+7qris3ut0nHz5oV9/iMVS1FYnImVbDX8oqy6I2NedEfu421ycxptzTtc0p3Llzq5XZ0Vt6bGDtWXxSWUZWBKGV8RcsLrVH7/uqhUpKLT41aU1vvZMbYMbFsN4IjIf3FtGrbNvRaE8+0ulU+4bWMhse8JzSu9/Q4bQqwezKN3XYow8dt5PP93k4fRbJH0/n2cxi3CpLAjY9u2JbNlW49vUDk0UsiG2ft+I1rV858kRGYgCStNrPSy9YzLcRSbSVI1RgxjmY7maLRM4scM8YyJLHn5A3bA8/eL8989RjEP8sCtoUqsuybd95qX36H+7l/nL79PANvJQktYaZfzyzqlLSKmMxJD+4xjX1IIMaJlvbKwWFYSvAlhXSprCNkglsZPVRkgtEiKL+CUp1laeA572ZWlLJIqjX3Ov+m4OvHuzBWIxVdnsCg6HMFv0XsK0GpuQ5ZEb4U6JS0ELpfdRDDfa1o/7PWu+xTnvwwfuAL0RiD/LumDrY8L/1J5/Fpi+3e6ZvtLyAzJBTDq4w6rzgLBLwiF4wdtB30knEHyny/DR5+TJzFNJbcYw2xzRiUTQCYC1C8UZF8NRbZaH8CvDmRo4q2XLkQJ+dwAbvOY6AoMzNkKOAai7J641Pyg4eb7G2xlFrbxlDi4sSxUHzyF51O/xkWZY79CS8dvV2p4prkXbrKvCoU9wjTl3GwR0lBwJTEnyqYDtPlqUrmDv+bJjYArLTf2Tx5XJwLqeVgP8IOsFTfzOTUbSmgJWWo3WtsfllzuiZilKtoEGcWUbHx6y2udUu3LbJquparLGD8Qf5lwilqsCYpZTnoOvO/Yd/BIQcEZy6OXfGA1fQbSB0bPm0r9gRv9TRjCRPptAhaSZzhG0t1ySrkmwPg16SwnU457tRwwdsenrCevu67cqrrkWnSNpf/dXf2OWXXoUTZr9NjAyQUYZXelm+Bm7jRVcWQ/bejXn22JPYrzOLllrIApVnRBcW8XoidQBeIWjuT8CBCwqIYcdtEC5bXVZGfxh6GIkSZIoLCu2iTZ4kOfWeub3c++aOX+v27NB7TXc7ceo9V8SuUoLZtCQCh7ikpwhdk8DbU+v2Ac0b+cOBZU1EmiBsmK7kejj1HQgxZMNjATtw8AW786a7sRGvt1tueto++pG/tJ6Bo3b8yEuWjC1ZNInOtYIZAVfIxP12EWbYl+GKMpNik0QKQMo0zxcCx5eTXiJVXpmtTGWsAskntX9wcMYaS+qEAZYk5DVJIo8wubGmGl1Pyql6Jdh4+OP9cvhjSnlFkS3DUDzGbjY/G7NrbtpJKDZuH/7dnbyfR9KZzFaIAKYO/OA1jsBS9CG+4jET9ekURusoN7baeteKYVDFmCulEfk0gDK4Njo767RXTngMkNoxnGxiwIKVisZJBNtYVmzponyrK3wQX8EXrPPYfyX0eSN9TOPom0aL8hGpKnc2ve6rqvFMIe2r6HnhPBK08GtNji5Yy3qPgXlXEVA1tdY90WdzmLAV+T404qhtKKqxAvA7W2D7rwWquepn2ebAcpZL7pTHK/EQGx7szKzN+8oAQJKhBfhAwYc6jy8ZqFwvsMAMWjh/gu3VEB1edqzTjH+HDU7Uk132DWx2csX5FwZR8xm8b/zrP6LCFXsqTxC1tU0mg7gamWdIp4tr41ZbUmhTxOiVKVZaDJEzOEPEMmXP1+LIU7YaaGwXkkG298BhO9zdazfsvpQBS9oS9pVUVIGpobTKJc1o30MQ94o87KcF4k+CXrb9s22kgmRv10Y6VDHRkbi/jiNpV0K0FAS+Qv8HgafsehDQvxWJL9v3zcB5jJqE+vxv5T0T1tf3T/g3gnak5yDSaIP9yv/3q/bVr/wfx/x8+D2WU0iMjfm0JaYCgqM1bS3Be7250Z47NmxdPf22c+tGGCrMEritwIiF6JJ+SuO9cNN66+kfImlnyK66cDtMAU8FsBsYHaduwq65eId66Pq++nJ6tzPABLG9AuD1zVXUPFWa8cKrlJXl2yc/8YZTF86yNzYXtX3dY+CBMDD3MG29kT7VF+/cApIzjP9ChFxSVGCdgyOWF01YhIjXdJnMKSMiM2WLaKSlhUVksqJVudZonWcMg4dNxUVoU1E78tKvkmNyLdplAsdiwjqPjBIpCdrGLXX2/JPdrgeFaEy6zx2wUfsuMxP4r/X+u4dkf0LBfGsqw8zANKgggBHFeY3y5wptEeRTK+e8CGBew3nYkbXpY1aaHkK9jFpF+iVU/FlHK3488n4IX7a7gbR+pL7sTfeSEJsPp1Io8zQtkdqLc0JtXnLRZaj5/fb4j+6znq5OPMf5Ttq0NrWYL4aajxqrWKu857c3jdn8Ssb+8s56GE3AfvDk8071U/z14FEvu++SrVvRErAygcumllZnDnQPDLqMvQzZtg88/SzhmHy75Q2XI01fqVa5t3wFGq4B6HmB76n25dCrTp0AxkfoOwZP+pBF0jh26JMfduv3DQPPaiBHZD7zCHBWcs40oMSO9zcC34PUw9VKxGMXZlNlRaVtb++whbFv2H33foX6OKHwzNcDf5kIImSpsHlI+GtqozCKjH3itlIrRIV96UgnBI96CuI+RnKVTCURux+mITDU0HZVebnNLizYyye6iRbl2aGeHmdONSHtNzUwhquvdgqHHMKvnj/3O2JKYmTeMOo396fe8LfKZ7wawk8xyLkofizwNARRhZC+ulo3jdbBdgmPvrSgRbTFnJBIo65nMB11PsNkp6MHr7fqmh+SUIbjlCSmp/Z0OpNn284Gm0dDlR9ERR7/xXm0LRLJom67vErwD+05aF++50n3d+T4gKvfNzRu01MzVlmEiMTcU/svHB934T9XgRdE4kt0nNviKVVqUzImbBP+LSDmYYCUxqZv41wJaChg14OdnhPJUPMzOPh8aRIPkPAidlAOQFyEzM+3H+571Dpa2+1HTzxCDvh6ssjGrCgbZssji2xgsN8SJUzVgYCl6kcB/BKEW8HTAgWVdsHWsO17+WX7128+6F5WEv6y7VtxfhC6S4gT01sk/7tuuN7ue/xR+/cHf0Co0gu7Xbp9s9117ZudeeFu1njoBoobmuy+O/E6/gjOQtdJ/0aryxyFgBUnKSDs2Q7kFJWHuFHnM7LjYVpk+IPDXwe+OJdgjkaqtfmaLUz/R6bGbGp6kkzAZfvOjx60wf4pKyWNV3a4NCQx02hiGQTHsUvuRAzmOYmqL3OIXbtq9y77/uNP2Fe/9SM3lyJOaLcUqbazA8YalT5C/gTjf8tVV9u9jz5iP3punz21/yDInXIq8x/8ws9ZLLOCmUJfxV0cTD3E59bTi9SZc1r0HP3lHpTbZp/vNrnr3rkoBL2ARA8PTlgBYBRzULd1tXlyxQaqsNtzzbBNwSQar7vZ1t1xN5wzZSd6+izaczvhx6s5TNj+5/udb2n95lrLLySljYSfQhy9MwSSFueXSZqSmq7WgSTtuTwTHjA4NmMGkau0Z7WeSqITyxPHbbl2uw3AWKVFFTBXIxTa6uqpq5h/ud65c+fkJ8fhhJQi7yI80ElfBHwpJpw0CwJUwIlGeQdJcdl3iiqPAzj4kH8X58aB4zycqspNBvnGA/9KbL3auvq7YQRBe+6ZR51aloC4i5RkUl5hu6+50r75MkjN3ZdeoBfEoZfOt3/rrrGbm8ftEiTPuoYG6+4fcJKojf0SvK8uCwqkTkH8K2MxJ8Euq+2wwNaglTDJZ/P6Vtu9aStkE6fPWYwDZDmoua1DVB55lnLOcTT3DB7soAvflsQmmdOi/mbCobyfmB3alQ94Z2BmiBfugqki8TP+d7CPVGI/mX4zGWXFtvfgk3as+7iTMNGlmO1/ca/V19UDJ79VE4OemBy32vUbbboOh9PstLU21FtleZld3pyy+3vrbUcVef9VxXb3TbfY0d4TLvRZSxbfBhxMskflqFJZxh6VL/nq5i02gfNWiTPNxPBvgGnIdHNFVXPA9c7oRU8/J//iuS6O0bx6oxWREpteRDvNFtnvIXAmjCNYglmO6VPd9lkjkn+w0gufJWPLdunH/9oiaFJpcFYzR2U+BlDvk4mIHdjXj38iga3eYLfs/qw91fUHpEVHybYrtIGTMzY7FcP0qnCMRcCQxiG8FTP14Q/Q852+ku1ApLjYNm3ciKYQs82bN7lxzSOkuFrk3GNYTvV39crPtuNJfNmZ+kN2+4jS+9pxMon3YFO782TMETsWgcuHLNveg5xGlRCHr8pm5wbsS/d+2XykTM4A9DxUzgg5xwNjw7bzgp3YRKg+sUWbBRkTeDeTo2TpAYR2GAts1b7/PAouZsUXj4Ut7IeZAKH2TLEtTMBUJoZccoMcfPIoO6cQVKocgRAceaEnatHgvF3QzMQVJKdMBde/7ACL6FS831cHIZLy1S+6Fn76n1zDuHlsGs+9PBUmpuqk/THe5XIalz0+xH4Hf2/g2PPsZvw3WALY/fXnPkWNNI6fQid9w8EwTqE5Ky4uIfIB8g4Pcj5p/SeO29z8KF7kmLX5yYCMVNgzPUiy5JJ1HQ1YeV7UKRHb8uuZHTlrmaGUjQ71OAeqYCUGyMR8/VoSJpVBYs6NLlpFqgA71HM/uvdxVfhhHF5zcTe+5tpnr6jHrXZgdagt39nnJPewVTKStJ8VpKdAHVrmPdxtud9cn9FVGfa6mRUbqciDucatEFNURK/itCi2iiAd2DcInM2uvrLXGuqHbH3t961/+o0Q/rL1Z97o6i/jJM0lRenExHjUtZEmQ1awXX397I4Sh5aghyj0oVmUS+RHiBEoWSqA0xXY/uzOPdezM3+yQBQX1EArTi+il71h6YNwqUs43w4hPgoyXE0/noKb7eac0MOhCHclramxzv7nr3/MFpOL9tXvIM0BelNDGJVmne15eg9JCZqRFkRFnbaFzmNkWBXbCpx4dHzcGuvqbGl6xhZB3qa6BhsZH3V5+7Ix4wCVB1g5Tqf6qgqceWBwPuwI5ww4bpU1Zfa2d+xinkGpA6sHXEF1FcSr++7MGUjqkRZVzmOREIXZ0yP1DpOIPigkGkzeQ8LG24HrG82futfSASWLKNMOB58psUVqv5grE50K8ux//MZHOUravQ9+mwSlcef5vaLucoh8DptyzmWqTUwuWG93l8vEi8AYhkdGCFPhKcJmnZmZJguy2ubJPZe2UF1ZaUFUX6VJh5k+3dLANGCSWGKMvR/G6+YO+EN2451X2KZt6+iz2JTMEkn8LHw9oHKcLdnTucPXc+tCcpg8QuUynMhTc1KrgXQUUxR8dNO6XYccsq/pGoYr6F6xmLSZiODPXTC+WGzF+k9O2BIwnT4wCjFi+OKAHJtqsmK7374/dCda5x7rnL7VyurStmlrjR0/PGb7nxuwjq1MgiP/v/uoUssZwbo1Utz1ygOUzLVyzLISeu1DiEUYR1QL9ywRPrUg/PMA1LU6hKS/pL6jNF8hwLqMIwFNA70VZNjDvuL4fVQRR6S7SHsf6bvmY4oooadgMM+u2X21ffvh+13nX9j/AvH5CjvSeRwPKOE7EEqcbWZu2jmKNJ+/b3DQgSIOt+3u64XTBXGgkLYI91Mus9TYKYAyPkFKLxrFeP+4lVeUWwwHyuYr11khud4JEl+cpHfS3htY/a7hsRzpBO/3KnD0Y5qcj6KB92DKozFBBGcxgVTgXfRWhM38BP9lwPcY4bV1VD1GRdYvwFma8V3BsYjtGbIkJVUydsubbrdPfelvXCvP7nsOJqmwKNOtscRmgZvUy/koqi1wjBGnlgovmEqyTExOuvqKNWtlIM3vd5oUPKZ/eBgJnyFmjsZGm1JRa1qqbOO21lX4KqqiPniwZdcVHWWBumZXl9K5mXCu3vn8Id+DyI78G7yuk/TKCwhG4WyiZPVrTTkTBYQW5Yt468N4W0gLPslcgnmccwpXktfInYwYDStPf34mZIfT74GZa34iadVEqK5swFlbVWRtG6rs5IkpO/TCsAOJks0Ctdj8jvNr3OkK/cp1pwRtbbGiCibBlCsYdbikhKy9fCf41F3Gkji+WwBLh+enRMjFT6N+pjPleJAf5qk3MHLy5JO1R3Zf2nclWxEHGVUOm9X9KH8jvEgTW14Mf0DIH0MCl9n6ZqaH1gzgGZ53yCgVaBm1UWpYfhG51jhcNCuquCRCbDaOsy+I1IpYdeGC9TGlVem3aFjOzi8qKnSTTIaYGRahvlayKcY+SqBaub7kONjqiOZIXn3MgVldXLPP4etRJPFdt8jHLM30WSzQaiEkfMZ/B11DoyHxSXBL+zbTHZJsfFvYarg9ePvtEa5J88LNCROwzEPE4IvIVdBCKZ2MV8bZ9svMOBOiuem5EIESbOSlD0HEKrIdC4hplxcRgya+L/QLYa8vQ/ySLgHyJFLYuFJv1UYhCChNUOaFVzzE1b4YlwOlezGHzrkq3nb1V4ztfJYcEalvPrz3i3jpV6w4n7RvJh2JWE+VU/3UWdf1UxeBsVnTTNy+2zUMnaLdsKLTEs7RhShJVHUQJMY2SAu+hmxHy2EbmrqS8NtRm17YgjDzTImquggpu0Uw4biDTxErQR1isRjnVeV21xuek3u2IDt+5KhLFc5A/FoIJTY+YZve8AavZ3CJ8yPxaT6cWSR8xxTOVKct+ZoshlTN2BvoHDan1E7/TtSQGc5VQmNwv8xL9LyNOyF6l2K6hbpMMUBFTMT32wuHsUMB/CSe52mSJSbYCn2ETGAie0kbR/LIaaIlqeKo+TIp88JM7sFmLccxNTKXBsYKY2Ff4WCZI6yknAARuctjZjfBpJOhrjHbduUGEFqSiMtnjKgH4ByYqXDGdfjZeS+SDFKbFbsvI2KyFGhGEr4VWaEQzjN06XqIvIO+icnCVIGPzw5y/gLg/hh1b+T+/RxfzD332L7jGwm3Md+fqbEKdy5i/0t114Ikgk8SL/OSW0cRvwmrA8mkEqblI8mSyRWrKUWNhckuu7AWi5oQ0ltC5VRsPI7mUEjySICQYZL4/uzkIglXmAj1+HJgMB7pi+wpDtg5wsuC8Qz4Sls7l8U9V4/m79STvfHVsVYvksaj0JzPJfrk+nx6L9ZgxOoF+QSe7x62cuA4wey7fLIXS9AACoNpOzQaI5chwzwScif6kOjj66y4aNzSY2i8vvHVNrQjGMksWCS0F54IsOIS2XvuvNdn1yOepdJzottGiUjliQDw3axgv67g+W9jzJyTz0l8V/Xc/ujxYdT29uTjDpj5miUW77ap4PWgJU6ngOaQA1IQU/l8MytDtpQup6OzvGE+jgyFoaYswbz1gG+Jv122c9e8HTpwgnnpIyBbPstqlTLji1RekGAFKX8EG7+ZmVDDEyPMFZ9zs8EqyiqstjTE6jIrNjTGzCzmZwRC9fbisTHs0kqHzJPkTpdjr5blF+MPQE0FWXffudPCaA+5kstqlpQ9hRg5dMnVen23yr9fn9yDFoV0B6ot8XtsJnAlqjve38CbOKf+KWYPQeIjWU4z/ztTjScZcyjTAlMcYmkushP9/dx9LerkLPZrscWQPiLyAnIXQszhlmSXen4Ms6oUmCdJeBgYGSacFGdxEGZuYmZ2tPhgyHNWFk5bUXmpvdRFmCtMOAsGPD0750yGdc0tIO0SmkTaWpmuWkoUQLB0uJrDYHoMUoADHivwSNE7pUur5XwIfB7rjaiwNze22nqd09lUDIYGtNjLnmU3V+hzLnqROxXi/Z89PsjwYO4i+lfmmZm4qcSmppZhqBo1NEwy60bHE1ZfW0Zm6hwhZFZwFINEGQ8yL0JFRL1IrkAUzUnalYTXMtpsObMhc2Wt0tnRsR7HOCtjoXUlkPbCgvKWMo/ovRvk3Mvps7kmzsWWUBqe3/7gG601+SMaTNto6C28Jnn3mQgIqESbbs4TxvO1Ew9+2aJ4d4v9YziB1sEAsMNZvSePSSasU+JUQz8OoZGpUWtuaGYK8CChvkXi+Jpqi3rPWnMtDS02j2TXunHrW9Y5xBUCLSyTU01YZV1THohtdriXPOqycjdFUUDsaF/vBqYEFb8t0mbjaBIFxQp9ySnpAT6f2HgZswO1qCYZ7m6AtQ6cvNPu31qonwG+cyubTjWeZNbc8eCddkH8q9AHvorgm4me1KBlYZQDM1g9kv1x3u1qm0kcsPGlLitGrVzKUAfmGsAEW8nUUk910XhYtms+DvxoV+v9LaLeJpH8YaaTyllUSchUc3nmpmMumUfrHhYqjwI4zcZIsGpACyC89fTLMrvy3Dgsowmsa2tz2kMp/pOacJ2Dex1TWmUCqJ9JKEoEoFwNArNAF4YLrQkrBVuRnVujgOPzVk7R9+ojpH+I0ddg1ozTzwySmTQEjxedjWTUxpqiKNH+HrLwIPpFNN/jw3G7rK0A/PaRtAOsZ8gI1bwH6mm+fv8ITKG6iNWI8NjDYN+4/hF7ovsGiF++q5jrS1llGQSdJLWc6ALjNjEdxedCqjnzJc4sSRizEowihKyV7apxWFOk6p8fiMrTXJU6aoPBa4ktL1hheoBVXgQ3vIqZTlT9C+mHbEvswMwSqk8TTmKWzfKRUw8Q8wPloADckvi5oRmk2GplVkkJSXk5MKA8hIrUnojNgbRy8MmrLChpeW+p87Lbl1DfR2YKrL0uhaaAvcOkkObGZhJUSslPH3aOKLUZBOHdlFzuKyG/sY1wYzVZb5rQQse9ogHW/pqBdkuG5a5nq+U2+CBe5Uquxk+55fmRzLDNBdbBZJswqQ6hUSkXn+yvNKm4/tsArSImYpzzFgm3QGcgItTr9w2QU7EBL3I3iEh2JI7ABEmcCqs5UwFYyKyaZ1aevPMKg0pVH0KbKodp5qFpJVEfYyzWKRW4pSZlvSP5pOYyFbWelZBIKtH9WgdQTr6pOeapY+rlSQugLYVMRexNRBkaMg1WSk8cpedAcQZ8NS9jbeGZa6C/9srPsL9mlLSLh8SRRimEO41NDoDQptie9mTV1AltvZK7DD0SQs7YGBbRyGwSHGWWqeBKMk6qGkktrqLK7naWF8dkmsQXQOoIYeo5e++uf7Y9nTcSWZnHRIo4HxZRUisA9itL0A39KisrtRkWOUkWZbjvFPGPjY4RmaoDJ5RuDi2RgyDTTPQhByvmB3H88yLxBQhWtAleJTK3hL8W5FICTAkDTgqjkC/9HFuIXwY3x/HUHB1qBlEFwEGSb7BhAk3E5aX2x5DqeJJpU+mOKiWEVoQ8Wh8uBpEv4mmW8y+lAUpoNRPkM/qUOPfQNIiKd//QSTIG0BKWmCNeQcZeAY6mnTizRqZGnPfW9Zr1yq5I7LZmpRHnyqlxPTXGa86JWF73AqASyMjR4C7UfRxxwUp6AYSI3TsQkSjl8pCBfYIEqZXUBCYT4TzgmSaXIp7GeRpoccdJEDqeXoLxssyUUJ5jEWolnuHG+npnq8eQHhOzLOrhlwOV9elguCJuKeUnx5HcOJFmUGWLIkhuYFxbRQYadkApE3MqYBaLLO7pQMZPc6LZbrDrTsHybMBbA1/Y8dlqnLdzQkFcQyz3FnQ6RzM42kcEKNd/wJwtuR1vu6bLjq4XcQTGkXbt5Sz/Nha3zvEVu4Jo0QvDTFZjbkRGc+TIrYZ24Ydxi+RnrK1m2n5+1ycg0nz7uV1/bAdGbrbnei6lGk7qAtKAQ8Til/HjEMOfmkxbY2OJLcwy30UPz3agtq7Wup592mYI44kmJmaYClx/pSN6r+OalnteiqwSlRwoRLJMSkjdI9J16mHGt4PLmq6JrVp8h22IXGIVoXGOYhB3KxpAGCaLZ5hW/JmYleXV8PI68pxAimdetnWnsxsrSitAWuUIoEMwQAUsxy1NQMdirEJOqZ+sce9sWKX+tpBQUV/X6IBSW1kH4BXe8sDhNGV1P1tk82rCzjIc88XDnXbo+Ena9VaP0Yoy/2+KlxilsJxKCs0mmH4IeDKFWM5R4K1kHq0u0Bq53DZG3mzV4VGYgGawwRTRqHSv9JF0mhWQQmUOXkJqR/i0d8mm7ZbEq4+71BF6aUR5DYSzYKgyATzfBzfQSCDASjZETBZZzaiYJCsxjJamNsdMFC2Qh9+l/tIz3xkrjudgqffo7R9kHkW3s2HXnte116d4RDzP+CoMqTKNd93b17uu6cXafU4LljmMV8w+yolp4vj9rK23oznPygtZ/gSHXgP0noGZ+Fj9aG4R1b8sbVU4R5krhHnQiop/oz3Rs9mGZjfasyd22Rz3B5gFqcfpIyaavRfEbCstCpCJuoxEx+MfJbeUfuZKFC2gsrXe8ll5av2GDptdUaQsWyChNTps7uy52UJzFHU1B4plEmfeBe+GwDKEkvx4ldOPcLmRWk3YKhGrL7jdqsL91hUdsUIfzolAPbQrTYF85QSTFmjKwZoBWcJx8XIvCzk2ttlMdM6uu+Jae+TZR4GMTAHUeTzSSkJBayfbrxDJw/xo7hPyTc3OWAcNCaF1Xuv258EYhPAaa+WP50oczjw2NGCT+NCmWYGnCLuMeT/26DPTrILLpBNUrKraWjcNNXfP67X18FKkKKggtQM3AV+89+njvNwGtKrHgdkVvNMUZlK9VQfuYCm1CeuJHqC2mDHqvY8wq5+ZZCl0Uo6FvGpLqvwCkl12fAjJFyEbpZuUaZlnIfwoIsoZ4KvsPkl+mV46V8gHWlZwPOm7BrXsz0Lw+uZBJQuvuow3jaEGJVuUIDPO/PFpsH6OMGoiilnA5aeJyrQ0N7KKDEy/sgpHVmnuFranq/5rLvz0ux4IV++XiJmAMc6gQVbS/9XLgo8OKMIXhzDASyelrWYvueuV+UHWPWLyV33I6krymaabtC50/+6DLLVVyjp4mJMt65hVGfEcqNULaRynOJgDbfZI3zttXcURS4arraFp2cpKMMMg+AgTb/TMeQJeeXkpy5sJo9km8Q+UYIrh36HMzc1bcSxgzeVVSP1ZS8IUxifnbH1dszrNf790DZHTuS25l9dWfyI4zborTPei9jeBOoolg6ByLqFSZ3z4HZFWad9NvFyjbSqut67F/UJl7P1Z/sj8w7knOOeKlnWKIEnkiVdI78iJo45g5ezrHxxAxVpx6qa4ae/wko1NjDlHnpBWyDk7P8s3Aaoc0k7NT4Go8iUIKIT/QOZc0fTHbmzWPPobSS3DxfUuDAAaxvR43GLkCNQi3V69rOn0q1f6qa6ISOkOBCzSRwqkJ4AlWWYymUTEJEh5GoFU8hepJ1jXWEfkOtZTPJD19EeRZpq+qdxKz5nmOkPDy8BE7GERNV+qpIhUJoCYam8/H1ypqsLpVwAjXWKa87BtXN9OPRRzNALZlAtRfDswVa2sOzqN3QnxS/vSBJ5ckW9ljplpY6irJZhzLFkNpNEPIbax/h5bDhXbNWhnpxVny5x25pwfSLGX1E8RvpvQe/OEHF7nHqbjtaO79rry8Zf4sMTVm4rs5NQiqxd5wqSGKBMOGOtDe7z+hvVunb6m+iKHu/l8U6G6mVWiozVWXuuzzpkGFiZNwxRDtmFLKVqncE9TbDO2blO+9fTM2ba6QuBKaAVToaMJLY4Sx7G36GdhWurOwjgT0EISLTAn+HgRZU+v7bq775z9CBD60xKZKVx1FalnGVL8kXiViUpiY1ZyvZTU0gdBSOxP1s73YfvLI7oxsh2knqGz4nBY8/xJUmiqZ07CCeFDINrAyABe0UG8o4VIj3GQ2G/trSwEmh+x9oaA1VbDNeubbAzJIqkUY2EC+QqUhy1pVQQjUFuChP6WSHfMFeU7p6CwCN1YKWXl1vY2CxJODLJi77o6UlWRUnKa/L8oZDHQaxG+4Buy8tRezugTGITKuJCBWWrJLV/6APXI2nPMtpdrx4lgbLVipHEahBAyAVzZSe79BWNR+izSojAgwp62vuEB5x9RUtTJgT7bvGELjLOaiTgha6xlu36Dneg96cAgL3wSp6CIWolVFUhrMQwnIanhJL+ryWOpe3J0iunEJDqXlVioOmKRanwCBX4+8MF06kSU5w1ma2c350Hgn/4AHYFlwFDEIqAIRgKTA7j70ZGgr+JtHRy9E45RzDBN/CSe93JWeNo/GMPGJzqChgiPdRN8FvDWN9UX24mT8zYwFLPmJrQaQtkLi8Qz5ASFQUZXyNUoBse5rk+SaWm2IDnRExMx8gpgkGgV8wspTCM/qdHeJKJqGLIY6HG+YFXM+JWEi1kFu9WNR7Z7mfPj3BMcgEsul7k1+QiA0EKKKatJfB9OxKSd4JUcjzqgpQPXs5UUIMkncBlbqYI+W1e0xboXXsCbWk6SEskTIJIDN+1r2S0RcRxOJ8k9PDaCQ48pwITjLti8DS/2GOo73JoEp9riRYvUl9uje+XVRLqBhIePHwbPypxnWnn8MgGEmOq6W9ucrcoUKmc+dnG6qNgaMRmiTAe+cOMG+kTeIaGXPPwQk5gATcz2O2uBYZyvor6KXdWm9qORsJIt0ZOK5JPuHRaDlwCfcrQqNCEHU9UFrtj3bstvc2GtHZo/wR76DPF5lwzFezk4wASUgrsCfMtZjaizu5OVXeocE9jYvpFMPZKf8L1EFzNWQiy6raYYDzRxflT8MvIi9h7YxzRq4smLc4SgYOAgshi6mPZaU0ofN9FXXTJ4/OUXCMo5i6lVyYc9evnUVx2r1YzMzFnHGiBmtAjAmiKc+JnLaiO5HfopCUvD+luYSFuk6vTB9ITmqa6IR+SKmKcSl0pwcC7jjyokaaee7LzhObL0CG4UzDJXIh9th3Td4sIgDlGuDS9YTWSKNPJSYvZoGWi1bY0s7AHcZudX8C3ps3LeU+OI87bGPFZfLnIa16FODIdsXF90URuuALdhpsRLY3gPO5pac10Trp+nhTiysBP5SoacJMbsgVDRx6BNE+Jzkh9VVJJItXAZIZn2g5148ZFcQsZwsNZqC2rwsOqI5A/+ecMg9DE7xowxpYa+fOSgc+YF3ewpVETU+vG5MoAZwatJhBiTYO8RXKcQtmLUyjEfn55w3+E7dOKI2/ccVXSc//Ju54pDWFjUAmEVOf+0dpkWYdB8AIW6JCm9SETuDmyvfNyzr1fh4SOBizGKiKnzL5yewq7eDRvVFA3gyqw9LyUaZRUilvT3pZGg6TmuNaD2t7t6Ef8kjMJjrC5yAo739Z90sBkZI/WXWpLeeoYcnb0jaApBEp/4ClEty149dYAlVkEnrdEnVV/Svmugx/pG+u1Q11F8CbQtvAAy3hd8PADJfNDqPiuEBlVBiUHL5ANoLXmt0KMPVmDEnFdoOmw6y4hpznsGApP/NjbtYXBK8Xz+6UU8LPS6pjNnFk0paChOQswQfoh8Ej6oXFGAz4D0Zq1j0BBhSXL2I5yrwIYvwCm6u+QPEY9FrH2Qj19D4WtFWKQ5+WGMRMXQ0LRwdCWr6wg384nhC1YXbsHsIu1cRYJIk9fKWW1KYcX8rHnmsi29TvJdn/MSzvNa16+kvj5aGUQ6zOFw4pOWvJinWIv4fen7qSWEAozMxfez/HMGRPax+qs80uVh7FKSO2KJAmqDr3AzD/BKDMM5BZJRwSFViEiApJUkdkVFhb31+uvs2qvej6ofQRIBLfUDxJTaKcScJwlIH310g8Y1FaG+UlNzpbKi1JaJJoQZ/NHFKStjxuChnk4bJJlIlnOCxJdKJgy9WiGv+2w48WrVX/t5vTO1PeWcHAckfozQnc4kUe+Fx45NipkyNdkr5D6QBp1hbQSfXzO7WBKNcFJ+oJaPp8j+ZlwcAQBhtkp/DhMJ8RbRhKkAO8F3DiZYQQz56t077M1veIf7Sksea8DpXo2HmKukzhThP5dCzT1qNjdu+kBJrhSSRKWJMHIAKiQ7R9KPmH/P9IhtqG+FiU+zfJUs7NerOAA4nNL7xHG4zXThkOYdxo7j3Ud6e+XMYT392DsC36A8re+nom0AX5fa0rqERfLQg4sZolv1gXvt8vwPwCBG7YLCP7KLir7EOpA4F1khd3J6yc0/CaHizxIFaMSuzyNLcp4JQEOscRBHS4oUKpHK65tUfc1fmZ4m+xVfi3xWMmlzc/IZQzn3Tu+w91I/2+/aFuXSyEcF7Q3exAsW8QGHdhR6LboJ2cC9kv6bIXaFmARr3Eu+2zmvFxBzgPR99VbLXO8T0VHqyE7UJBCPWMXx5KhTESFrxVchpiTxB2+7mxBJtUO2piZm2QX+2VkTsus1yUKSRojs7FnXAoPjOu5JGneKH83/92ELw5Vw60etmy++6FmFzOIbCCxYOL9kFaC5e16XrYOXw08QifUK/OtZrbiN6AgLladJyw3AjOA5CXIlNBdM2ZKaEZkxfS7M88rL+xJnFaTqfCahJJ6FWMmaE3wl2R2sIXYHLw+hFMITjETGO7bstJ0b3gQjjtjlOzbbY3s/DiLCgCB8mVMaBzeZh7a8Xqo77ubTJL6crfVV5SwpNWdTJ/tY4psxB9QFTGaZjPZbLL/Udm3oOA2kijic3wLmeRzQ8vm0Vhy1PMUchKIKEsxJxJFfIvdOuX6IvfP/jOLhmWtL7ZH6J/+HMgAFH7eIRxaeI5l32EKyiKVSP8kEHWbWpd8O3vPFH9b0WyCnpaHJyz+Rf0ArK1WxSMfM7LJbQvvSbTXAnunoCj1li6MNcFd91WI10zMzThhmLyPxc4nouTvO2dYDg3gdH6DCJvZi9gl/EcjoOdO8D2PABUkmSYGY/vT3HLFb5kXnUEtyXyDzCE67DgDGPQ7gIBS5zGIK+pdHbrOeoYykfBAuO14QtXde7KOoQHnh2JdcVKqpczQxTFL53euvHTH2nUMnCwfZuetqSy3IQpsrEE5Jmvxq1L8V1osLwFg2NGqQPMI4Z6B7LQ2tUSQEh3kmQsl5J0myEqBPtCH4ipn6Uf9TEHUg9S2OIe50P7A4Sm2MzUw3S2ZrdaRtvDcEBTCdZEd9VAlDuGqlBKeSOy+dCOlcRmKOcjPEKEpBLH0gRYwmRDxfhK8i5Hb5FO6IH40fddaG86SdVfEpNNn4y8FCvqYUtDKSXvQ1pWUW+6igu8rxX1tkcr16ETb87EVDKg1FuBDkNas2ybxTuw6yr3gAYBDouONU0b5gp3u0RcDr11VQ20GZEuC94JLBqVfEepT7u//IPacG9T8BrMpYObiYsJ2eGiE5SsZyLZl/+hR5ZWUhKxNzDq2iphK1XnFQysnOLpvuPoE/atDmh5m7wheKOp97HjPK07TUDfJ/1nbV3fcz/zjiW9OswgrOgcOzlN4qxOH7oU4l1VTFmtTjNur/LyDfndQgZdetHEMcn7njK/YmkNlDIqlIKrLlBSwBWyujFLKIhlIWpZYqd1wI5w2Qqw5heqqauIIcgGiSjom4lV9UVWOjZ2jDvksG8m4FiYnBMhmlGUm2lGi2l4/20H7GLt+ygboEfbJmQ7b6KzY/DkVfUfk/ckIddT0WKumdFUQs1hoAABc7SURBVGGnCC78k3RVEMqPalmZet5mg9fYsv+dXCFllHAfehjwvQeJfxv3YoMGS3gfAcFLXXbRkzUDWYFnWRNvnLSjzbXMUWitDuh2LVdegENLfRA83ZhxWb1V2yqJNT4UJfZU1dTwkRZmEDKdd9/hLreyUntrszXymbMECC6G8+MKDJ0h19NUclvv6LX/5uDp3SGverbXVlQjkzRjxfX030W/PeJ1NR2MVFMvKV3IvWn2sdpH4DhYOMOW7iGyKT7mo4RZXot1ejgCP8mj6Oq9y0qwzU+MdFhdxxK2Ofmu4G56ZJr596xUDKNQUdcKmOWn2XqCchAmrU9+5d69aT1aNVl78uzjMXP4WkQmq0wwFcZWqv65L94YnAKA9hy86Ig6qu+6Kz+8LrEH1NTCBEzrTH6dOvk25b8O1f8xTICrQNDrQc7vIrE2kFnWACIPcreQXMDEM4DkL8hLs1ijHxsHAq0IsFChJ23cuLlXQ+bxPGVKSWPQzD7HPzmnklPpVp17nNNCh6uFl8l9eigCkV95sea158qPR0iv1nkjfQeLHJTdsLv3hHFxUlmOVYRPQ5hZIVbVLYO5oluR28+y4WRHEqVHg7mLSMDX8WG8GfgiwbX4JjCCXYhinRlUkIdEJ5V+eSFD7j0hQxZyXGAZ6FOeeQ/VRXiCpWbz5UH4OivfQK5/goVjBbSv5J61JWd76twVOzatvUR7px26AxB3bbOrFZ547gQz3ebsXbdd4s6Njs/b0a5R/DwbV+ucbUdmjV8mTdb34If4MkhaPUSKz+rT3FOFf8oEDRBHn2V1Yj9rEBa5NRvFak8vHtE55UntcBEdCDjxvaLwUSuvxP8y9etYkTiu+zBl5eAmm0+mJFgH0bNcB4xR0ZYkH+kMs4y5ihJ5lKUXZuqz/FxiUmEYrmhDRd80EA6nsfODzEdJ4ZMpbF3nrmV/5Nyj/hlFcdac5/Vw51FCCUxryxZJ7G7iuCpZ2sleObVhQiE+Zlb84J8QoIB/mpkniSCXnf4ptj8UfCt7QgePK44Gb4TgCdEF3gBy4kjh/iX/XZbHAhP5/ko4HJJGj1GP2ZHXdV5LanOoOeLxNMkiTF103J/BkUrotS3O6D1J0x6VpadGvHfUlTV4xH2jyTEbgMl4thxVf4ZyasGJbCOrj/J25LlWTvXaMu2Wd1p75vR9va9gmsc/FcEbcnPM1VMnJUNYnyBwBVtJX/wZfDRzKrgbqU9olGW1k74OrjHV0383jsvHuX8YeEiR1B/ApXtimIKvC57heZfzdIZJJpLigp0jZI1dFhHUL5kGBWHP75JyBE5DXNA1NSoc0Pr8/fzTGJ+bomhA0n7w6BGWWJuzK9/6CXIKxu0Nt/yVffO7++2G2/589TE//PO/sD1/+2k78fgTNnzsmO355Kcs2n3cxr/4T7bU3WVxQrvjn/97i2vpIXUdgeGHuPmIA/tqhqxRZiN+6zudtnf/qD3+3LB984EevPCscIzKrTreu7KFADWLU+CRD91henjO6lp+D2G1x0qq77WLaz5keQudXp4VNdJ8FVr4KNNX3nhJco1DgIFNjBKbpsjBWMAMvQRb0aM+oCJGINiqzGDPpyF4Y0m0DAlUS/jBltGccqo+VTI4HXPddPfY1++/1+664x12vKfLvn7vN+wLX/yidY/24tEcdtynfGerbW5fb3e/6732Jx/6bbv1U79uTRW1zl7+nZt+3v7bv/wP+62bP2CfevTframmwX7l9l+03/jC7yMtqux37v41oMFwCxAgl1TlEDPH5lgeWmvBg2IwCKGpJAKOu9SXkVweAdb6/4/taCB1NvlOR5BuQgmq4cryIi/NHSz1nM9XXET0UuGfP7QX217rygf4mMa0Gww9U34Ab+YeX4ynXj7mwdIKoT6Ks9UBcpzYPJ/VsCOsHVDLNNYG1LEyJraw3KKrpx8Njr76soTk1LbGx6zAs5UzoiazEPn2y3fYBz/4C/ZzwPCiyy9CSym0v/+7z9p7bnu7vfn9d/Id+eO2bfNme/hfvmW//OW/IGXWb++/6jZ74NCTNkVc/Hdu+qD95tf+Eru7yD76c79r//S9L9gwUYaPvPe3YGoyo+TREJohPXCkxnCQFrL6rpKoVmUwCB1OPUH472VeZoaZfoftokY+px27HI2s0SGbPPJSIyNoSeNTs0hy7HihC3/jrM/3cvdB4IuU4lhzHQQVB1Nm8gmWEZBOhOPdJEnp9UqM4iiwPcJyYLWsvNRI8la5VmiCgbn2wQ8V9RWfNG+wbFXkcvy4okzOj//e7a7Kn37y+/aBX/uifftLv2QX8AHNt21/lw32DlrTuiabYL3/2uvebAsn+4keMeX2uWetcccFlhg8aSsDTbay71kr/bXfs4W//VOr/sif8kowQYl8OXfpXoZMPpYHtdtvXm//9rWjdsWudda6I+Jmns7z9HkmRJXycY0aFuIM6VNXqPBipQm4Z39pGEZaYYPTf4Gk/jge/lk7NPxnFiXZBBSgKB9fSrh8JbjASRcvwMzhy+WORYZx5tEYKjvXcObpQxtyoMZhDvqc+RwJQaN8Fr6nb9IGBuQM57l4/IXvdXxV6rKdBTgFnQMcVf8MiX+067hdfuMbHSf5o0981DKkpX7/iR/Ze373l8gyqrd//ey/2PtufJv5Liq3j33ow8yMW7JSnGej83yZBiKbjS3AiSAIHjYGcnz/2YftrZdfb9995iE7OTzAvHk+30SHpIorBHUyeAdAK7VZ/2agqs9terqdxn4u8B5SY7/GSlKHSG4Yt2c6Uf+T3W76rLSSOHOV+0eGmKRQywyxSdu6mVV9uK+WRJMnn3/WvTiNcoZccfKW51lxR2vxH+w+RJptrZugI/VfduYKIY+XOl92du6UFpDsqLDG5hqU5Gm+GzcDQ9KnOzVbXNqLkFmtwmRwmhXhrHyt5dP/+Hd26+13uBlsH/rtX7b77vuubd2wyS644VLbsnGTzcSmbeiZo7b+XVfyhZaTJHxM2MaaFiSsphZPOjirzyNTQ/zp68FJe+7oXrvpsrfY/U8/YO+4mqgI8HViBoqc82/KRlKWSTaaQaOqziKykPEqWAMSOvmAjQPHo0M7IGgWPwn0uLDnMiHQabL24gkcp0q3JSqjiIjW2z/R20tSTzfn5KDC282XW6J+vneIL2RsctQq6vh+u+xTMXfOyUl6uIvPosEQtLBH94sltvFi5lnwb5Z/wh2mUaEnQlbsq4i5+hVKxalKtv4qiH+cM/Xfv/W8/fcPXm1fuuc5qyjHK0dpw32wrE9caSk3xj9FzkDdddfaM5/5O6u9+GLXt/xr32KJl1+yyFtutZnPfMJKbr6T+mJWnq6odlyP8iBjzg31Ltht79hmG/BNDMSnwBv11isZQp2+PJ59AhWbZcb7WTp7nmzRSt5Li18WBTttKLHLumY2WST6FN+d2AZf4X7+JAzlCxExa579MpqEEom0ktEyzrnMHJmZaDfFyv2XyYVzNAyzX2ZlnjlSpwdHZu3BxzpthqW2FgjvaW1+LAPzk+BTxZLoVRXy5WjprTPKRz/8EbvvqYdtAnWzrh1AUXZu2Wb7B45Y5/yQfeYP/pyBpoPt2Nxs8/GSJ+jsrRdeY3/87b+3Cxs30OFCiP0G+/YT37UbL32zfeSfP+5UwHX1LRCLgktIe7ioppWKx6Go8REIQg88a63iLWUkHT3CKrjVrM3fDRfExiyrhtstOmRSzDiGLaaEGiHX9/Y8bB3rOxzSu2+HS9pI/wFoWiJac/APHz/ilu7Ss+Zj8y7mz0Nd0o4mgigMotlPxx/rs+mN0ywKuZ7ZZlrDROYInJd3pbpDTi3EKbnqERknz1pU+1T5k9/5Q/vE5z9Dl/y2b7jLdu+8hMytiC0W0/99e+yGm29xle+67W127wuP8M6sPQCybqpdx5qBw45w6okmCPatteQ4oO4VgWR79j9uf/jeD8OYWCRT8gHiRyGHoTazFZSxEwOEN2Eaeg/9Cb5+5kL0DjAtmlCcDxW8rWUzmWNjpI0uoE4WulwHTWJKsALxQ0/+gKm6LN8twmT8xDBpgcYEG7zM5dVkOhI7hvFnQNwl5lHEWBO+QLP2YlFST5VgorFI2cD+MWCvteSbaJMMQ52nDdg5MNbEHrFXYt5q/zWWx57ptH/4lyftsft/2+574GWYuWdK+Cb7LUI6sEoUv9D8/v3Wf/gwxMniLEcO8T3GXr77x0Qmxj/2w/stLdX+mR9akrUH81ioMlTOysHgXaZVuAX2snBG+TrWaKReb3zC4YJn7jhsICeCd8XXsUJuwyxAXgBW7gtRspmQ0EtGfkK83foWyASdPgFIsnjKe7sUa56hBTaWIPQ8tFK3dj4Q1gdeEkxvDmDbL5LFI9+TPPpS+SX9XS4/cGyoYr1Jlk6rroY2mW+xjPahfIFSogIqLE2HxD8dL70LzBku4oOAy0wjVNFKM3ksDVTJLLQYq7FEIOwM35dXOT42QGLLjL148ijSirRRiLP3e59jbXCWaqZjv/n3HyHpgNlCIPdffuWvUf/rWA6rjtlEdbaxZSMvptVE9BwxAM+2iS0sknwwaf19Xcxb3ojXvtaOTVWRYgt3Y7C01Jbmect5JEeG5oJHSf7QCq/FpNZ6BSC7/wyGuKhQiMcMDA1aJwk4mzdtdOvC+Qg56Ou8TrrAOeXfksNEnP7I0ZM2yjfWa2oqbOMFG5AgfFmGa7hUaE1IfxbgZZ++ujkb3oJ8Gohi8v2VvKKSZM52NfAdH+x2xyk6q7j5AkthPXz0eXuxj3XtIR5NLX7nZz8MrwnwfbYJ+4PPf5xswhQTXRbsX3/4FWutaSaDq4pVh2qsrb7VygqQPlnYitjlyIqTJDMLgY6MjKBmnoDULoWBbMfx2QuMWdwBKS+i18Ik+pZBAgLVyrqaU1/EoieO0dGWfCDOqHAaho5JImHmY9fJHiIhmH84AwGjYwI+SS3eW2MSwJeg/RMnhm3k5KT7Jv32XVvdEmgK/4UwHzwIe8xW96wFNcz5FYA/dmLE3v6Bf7B//vQH7Cvf3Gt/8OFb7W//5HP233+Vz4KDH3XrWhxcXcQB06W4Bg1wggw3lmCTI2yFlWqcWcK4FLJ+QEqhL+r58GtgELtrqzKdxzu7n05peD1fkLqkjnpFfpAF5nD4QvoorJgZkKKK0yBcvgQmAMtjyXCQtqA8fH9KzwGmMArZ9lrROMEWNHd1VpxXHwbJSr2FTLd1dj2CKsy9Wnu/vr7U1rexXh9gbt9QR2owhh75B2kYyxz31DCDzxWkxppc/TXQZTJKJXPcyzeTFMKElfte3GMfuOVu27Vui/3Ztz9n//sDv89MC303DHUcZJC0LeBP+8VIByYGOQk6hxRJg9gKJWghjEXs8QOoU3XFlTYQKbOBw0exsbkGYkl2SoIsoI5LyoWwExdYr60IjpuXTdhIEssn89HBV2CWZ9XLEtNixRCSkBJAiO+e4sBr3ouBERFsbFnvGIbqAePscNGiYwC4t9gVSkf54moSNW0JrWLw5Birn5Y5LhtdAPD07/Ldl8BVT/9YowfZs/2u6QeTNjSt+N13vNPufwEpv+Mq0jHr7NZd19qfffOz9ukP/j4wf9T2fPQL9oVn78fnQKINJlUUpjtArvc61g+YmWehUvop+3GCZcUb8LN0DffaxOioVZL0UkPeQW/RIeLtYlZY+yChGIm0pSRmWJCwpsJDgVAtxM0aCLQ1G6uxsioPIEJcrRjjVsflQdK2CslSdFgodMfEcDa7q87NwFJ/ipisQ7PyIRgEWyE6eOuuCtBOW3QQx0fC58dnmYa7uFhkszN80LSwGEEQBolXWGClxK32c/GlO3MDtApU8ERNnlaKkWZ/+6d3ka7K+oLYxlL3a5navffr99qfPLVntW7dtq08lyWpqmssn2/5hUlymWdKcIIZgiE0q9jYmDMH/OBkGA3Gx9qDfkzZtPwbpxW9Ly+U/RVeefsOq2woNsN6D4U2xnfrZBrUVBXCYJQjQT0os4GlyuaGR2HanINQo0hlmUywCttSg+BFm/CuwQIZHC0qozFZx6e0UmTrLaNFCbYV5OenaU9+oAs21pJCXWQX8/fgC92WwiFZzdeKEixj19JQCzw904fb1s7H14t45cqLd7vUy31/9XW76c8/ZPVlVXbPb/y1G7TvvvCoXfbH77WXPv2ge+/G8hqQAjUiD45ZztppAMrjauQTI5VnkRTqMKhDjJKFAgm/lZPtFsEmLGA1l0IGegkEDMNdVQoxHUqQrAlWyUnAbUuQPJIA7ksmIJ+QUQkimzZvIyOJJYnkrCNsQTzGHhz4juuTJHYuOUgnNCQewnmhECfhl1BFSZrQeamloRmgDz7Lfk7CaaXShfJ4rggE1JV6W8Ia5xlm5xQWag41Wo+8lLyZN+Tq/Y8rp+Crz1LJN/JH7/kVe+tf/rL9/Q++aj/82JesATj/xm0ftEv+8N124/Yr3bGWuRIhKGYrs0r6gTQdZS9WMxlGNrfUYWk8+kCIlhbXNSXGLKM5+Qu9c8skwbie8r6F0orYxpcWXGaiHLwpiEUMT7CgIh8nKbeNm7bBjFEKecYk05gPzu6HeWtmIxUYO8dcpb5S3D43wosdPNJIGn0B1xE+/cWPxVV6QPNuRJBsch7KdlW9lQmy0TaUO1xJkquv95Ikdn0+BTr3rLP9NKI9/fxdu0+7dM2t15jpb0257td+fc2RtzsEgz/AtwIlvSvoj/cG/NIHb5+t213Lb3RCRT309vXrwRg8QnNsbsWz7p3MbiVovNqVMNg0WaAsPOFdy7alA76Knb3Na7sM2sk9bXtDsRsPXzOrTTHWF21tcnee+dPIx2ViOCI19yGRybeGypwmTB9RK3wvDnamL2rc8BpAe2bTP+EYb6IytJRIosHXAxQC0rGHJLw4QBBCa912dt15j2l4rymGIUJU8c5rD6kNYbtQUQ4anJXE/+jJzzg13a2bh+wRtPQs2e0q4pwqzo5XP/infSWdyCkljTWMIq8/WQdO7QTBNcGkqaqGmWJVPEe+fdme0lHEK1ANUdea3GQj17w9dPSFhpu27hrR0UPH9v7tWzbt+k3vyrn7TbNMtZxkAMZJZdGfICV46U/wcvBlDBzj1fsKyNmt+p6rk+uVByvGQ4xTbQl7PdC57ecm7rGpZRydqON6hofCgqHgzHNgCBobLzOPJyDy9UjBXffowx9BpFq+sjiBuxiWNAmFVyXRtrd0AFMFJ71/uq4ix2qHtbl9/XztpUf/6N0XXftnuRPjMwv38jRYDgUEkyakgj9DHfIO3L52s8cOJYWj5pvAQ35yQkuDOZzw7qCNTBrIOdVb9+glNeS5+11mCu/nDAQn1XWFTDzvmYKbRLjrCxvhHvO7tTIPcGZCCJ9r6RqVmusdu3p6jDJOvKLxBISePaGBEPFwCPPw+bfWOxPk0jZFk/TGVOOXMfetwOT7p/iuZJCpedx2kijgxW2FpJfnY97zoc2p2ePBhfjy9/vnx9wrqa96MQbVPVxPZFhzT3ZXT/tRP9SyimtByCAixkmDaqn9XPGq8ircQvNZgOg+IWkOmGpP57Lg9V5EZ9wF+QIEDL2gq8G9uiK6lj3U6G9iohcfcNAEetUECXHqKWcCoOuZwEFSmj19zklvpsEJ4uoIsPCcmJCIXM5VYj3YXIwXGol73mK+VgvAWuOtlGShocZW1QzR5fQSroFx1yV8DqFEbAED0StKruidISUZ6ZWFlLsgossVnc8daevqiWLcWe8uwUiEljNN9MFQwcLV4Sad9+5ULZGMR5Yi/iyyOULntP6vPs+DAg3kznu7XHc44/WAayLqykQlZhcRDDmh9HQoXujvuqrnoBX5xPBd+2IIapQKIL0mq4hZyHoXgxWzUNamwn8+UnTlKF2clLorD7YkvUYbtgqzkGbQzarA7v1BFWl9a0tNefHb1x7/5/5PhsD/BQkHZnOkuV3wAAAAAElFTkSuQmCC[/img][br][br]Teile das Geld gleichmäßig auf.[br]Gib an, welche Scheine und Münzen jedes Kind bei deiner Aufteilung bekommt.
Rana leert ihr Sparschwein aus. [br]Sie zählt die Münzen und Scheine und macht eine Tabelle: 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[/img][br]Rana will ihr Geld wechseln lassen. [br]Wie könnte das gewechselte Geld aussehen?
Wie viele Stellen hat das Ergebnis? [br]2 720 : 16 =
Das Ergebnis einer Division hat 2 Stellen. [br]Das bedeutet, dass das Ergebnis im Bereich von
Welche Möglichkeiten kennst du, um das Ergebnis einer Division abzuschätzen? [br]Beschreibe.
Toni rechnet: 551 : 11 = 501[br]Begründe, warum Tonis Ergebnis falsch ist.
☆ Erkläre, wieso das Ergebnis 2 und nicht 3 Stellen hat.[br][img width=132,height=61]https://lh7-us.googleusercontent.com/Gk50oUy1ouneu7f9dbpoTkqAHvPvQWo5ZACUnNcYwKFUvpYXAdoZsYD7i6x2SLMsyS4HgZDKFyUHP5i1yRcHwusDto4WXaeojek_deuOt6SLsaDUEFrz0--_UuJLqI8d4CyNos2XDB7AOxtm2bRrI_A[/img]
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Information: Geld aufteilen