Existiert das Dreieck - Übung 1

A1: Kann es das Dreieck ABC mit diesen Angaben geben?
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[/img]
A2: Kann es das Dreieck ABC mit diesen Angaben geben?
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bI7j2FCZAcGiQcqKjKdWI2ExKtZ7K2pRkSAn0l1mu9J34OjuUdxweALVD9HTl4BKqqOVyMRoQGIiwpGeXUJZr07S80ZufHcG/HeX95DWGC4avqSykNO8M5ihEm/XiEI9Q+vDxPpn5EQYZgQtQ2DxAOtWxeNtKwS5JfmqxNpVFCMmnk+ppXViJAqxsfbGz/s/QEBvgEY3n24+kbFrNyC+lCQ+2zFRASjoroUf37zz3h3/bu4c8KdmD99PgJ9g1BaXqXWlRntYcH+6necxTcsHdVD/oXKgL1qLkqgKUTNNxEME6K2YZB4mLw8YOPGKKuRWnEhCWoWe2urEekf8fM1oayqDDvTdqJLRBf0iO6B6upareoxN1HJOnJLE2n+evG7F7Hs12W4dcytao6IBI/MKwwJ9ENsZLC6oaP0n0gTmDMcyNmDBT8+hVyvX9Br7HJ07eqFPjH9YfIK1P5m8zoME6LWY5B4mM8+A3IKK62qEZnL0ZZqRCoRGfpbUV2O9IJ0dIvshoigCFTV1KCkzPx50vQVpAXFwewDeO2H11R4ZBVn4Z4P78EdH9xh9Xj000dV05c5eHzV7zvKb8c2YOFPzyK3NBu+Pn4YM3wQXnl8BHp0N29HgoRhQtQ2DBIPItWI9I1kaydToxqRL65q7Ugtg1Qb8qiqqVK3QJHJhD7eJjXiqrzC3NEu98XyM/moWeXypVPlVeVYvGEx5n8z/4SHjPqS6qap25+01Q8HvsFbG19S9/vy00Jk/ICLMfvcueje3Qe33AKtMjGv11iYZGY6t6mNyB0wSDyIVCOpWcUoqSrRq5Fo1eQ0ZlzrqxEhtykpKatETEgsdj22S93+xNfLXw37rdI72svKq9Ts9omDL0Ddq3XNPuQzYkLi1GREy476tqrWAm7Vrk+wbPPbWuD5qErksqHTcd3ps/Q1zCHSXJgsXpzEyoSoBQwSDyHVyPF7amknbstqxKSv1ErSQS4jrTJzS9TJX+6blZZTpEZgGWSCocwFyS0oVcOBZXZ6Uw/5jEzt8xwxemtLys+Y//0/tSBZrlVbvjB5++LqEX/BFSdfra9xXHNhIhUJm7mImscg8RCffirVSBEKygq0agSIDJRqxBej21iNGIww2X8sFwdT85BfdOLnSZgczSjAvmM5anZ6Uw/5DHtDJLMoDYs3vYY3NryIY/mHVRUSERCJmWffiYkDL9XXOlFLlQnDhKhpXsnJyfZd+lGnV1xswvPP98Pu9BSUVJao4bndQ3vj/FHpGHFGmr6W6/staz02Zf2EsupS+Hj5wFt7DI85A2fGj0JUQKy+VvOys/2xfHkX9VPIvcDkIeLiKjBjxhH1k4iOU0EyatQo/aVzrFmzBtyGbZyxjbffBt54twi70napEPFHIAZ2648nn8uDqY3NWi3ZtGkTRowYob9yDmMbuzO24es9n2Nf1i7VF+KjPQbFn4wLB03BsK6n62vbLiUFWLDA/DMvLw+xsZH1/52SkoC5c80/HYX7ru24Ddu15zbYtOXm8vNP/C72CL9o1TfirBBpL0eLD+D9Tf/Fwp+ewf7s32Hy8VUz9K8ecTPuH/+vNoWIYDMXUeswSNzcihVySxSgsKwQtXXm7wTJrUpB1KCf1HNXU1ldgXWH1mDBD0/hkwPvYcORH1SASF/IhAGX4O8Tn8IFzfSF2MoIk5gYczMWw4SoaQwSN2ZUIyIqOBpe2j+3l5c3/Acsx9u/vICHVt6Jr37/FJnF6eaVOrH0whR8vnMZnvzm71jy6+vYl71b9YP4+fjjjB7n4Z6xj6phvTHB8fpv2E/CZMqUVFYmRC1gkLgxoxoRPSL7oH/sSUiMiEXSSdvUFXxRRQE+3/ER/rX6Xry18WU1ZLYzkRnzO9O34J2fF2kB8gC+2r0C+WU5WgXip75X/qyE0Xh40rOYc959GJI4XP8tx5KKhM1cRM1jkLgpy2qkthaoqQGC/EJw25964aaht+Pa02diYPxQ+Jn8VdPQ5pSNasisVCny89u9X+Bgzl7zB7ST6tpq7M3ahdValfTK2nn4x8o71M9fj61X3/0uf6uE4TWn3YTHL3oB47pdgl7R/fTfdh6jmYthQtQ4BombsqxGJESEnx8wcaIWKKYQ1Z/w4MR/467RD+G83uMQ4BuoTtTFFUXYlvYrVmxbgvlrHsffP5+DV9c9rwXLShzNP2T+IAeSTvLVWqXx8o9P495PZ2HBD0/ii53LsDtzuwoW+Zukejqz53mYc/79eEirQC4YeBnCAiL0T2gfDBOipvnccMMND/fs2VN/6RyHDx8Gt2EbR2xDqpEXXgAqK83ViHHCmzoVGDgQOHbsGLp3766WJYR1wYjuI3FGj3MRGhCOIN8gdU+qqtoq1Z8izzNL0vG7dmJfd/A7JO9bjT1ZO7Et9VfsytimKoiDuXtVyKQVHkNWSQbySnNwMG0fSnyKsC97F3akb8FvxzZiw5Ef8eOBb1S1I7cu+XT7Emw8/AP2Zu9W3/cud9gyeZvULPTEsG44pevpGNV3opqNLuHRJdz8Nxss/3c4i+U2wsLM//127zaHtPy3Fd7a5VhBAbB9OzBkCBAebl5uK+67tuM2bNee22BF4oaaq0aaIifuy4dehTtGP4jnr3gTj104H3856zaMH3AR+secpDq1pTqQKkGqiO3pv+GXo2vxw4GvVVPUiu1LsfS3N/H2xpdVc5SMqHrn55fx8db3tPdXYN2hZK3S2aRCJ7s4U/V/SKUhnymf3TOqDyYOvASzzrkbT17yEv596SLcfPZdqnJqj+YrW7EyIToRg8TNyJWx3FNLGH0jYsoUwLcVd2ZPiuylqoEbzrgFD0+eh/9etQwPTHxK3a/qwpOuwKg+E3BqtzPRP+4kdNUqhTD/cC0UAuofvlpVoZ5rIRGg/YwOjkXPyD4YkjBcNVON638hLhs6Dbed/zf8Z+o7+OdFL+K60/8PZ/carUKtM2OYEFljkLiZTz6RW6KYnxsh4u8PTJhgft5W0twkHd2TBl2OGVqYSLXw1zEP4+FJ8/DMZa9h0bSleG36R3huyut49MLnce2AW/DUJS9jwR/ewxsz/qfC4l8XL8D9E57AnPPuVwE1ddi1qlktLKCVbUGdAMOE6DgGiRuRaqThSC1x+eWtq0baSpqq5IuyekT2RreQnkgI64oQ/1D9XffDMCEyY5C4EWdVI9Q0hgkRg8RtdHQ14skYJuTpGCRugtVIx2KYkCdjkLgBViOdA8OEPBWDxA2wGuk8GCbkiRgkLq6paqS180bIcRgm5GkYJC6uqWpk/Hjzc+oYDBPyJAwSF1ZY6JhZ7OQcDBPyFAwSF7Z8OVBSYn5uhEhAADBunPk5dTxbwiQzUyshiVwYg8RFNVWNyEgtuUEjdR4thcnixUmsTMilMUhc1McfsxpxJc2FiVQkbOYiV8YgcUFSjTQ1b4TVSOfVUmXCMCFX5ZWcnFynPycXsWpVAr7/PkY9r6720sLESwuQWtx++16YTPzn7Oyys/2xfHkX9VP4+NSph4iLq8CMGUfUTyJXoYJk1KhR+kvnWLNmDbgN27S0DalGZs40N2tJNSLfgiimTwcmTzY/b8m6deswcuRI/ZVzcBvNS0kBFiww/8zLy0NsbKR2EWB+LykJmDvX/NNReAzajtuwnbENNm25GPaNuAc2c5E7YZC4EPn63KZmsbNvxPUYYRITY27GYpiQq2KQuJBlyxqvRsaONT8n1yNhMmVKKisTcmkMEhfBasR9SUXSGZq5fvrpJ3h5eTX6mDVrFsrKyvQ1m/bee+81+vvyeOyxx/S1yN0wSFxEY9VIYCCrEXdhNHN1ZJgcOnRIf9Z2Bw4c0J+RJ2GQuACpRjiL3f11ZJhItfHDDz+o5zNnzkRpaSnq6urqHwsXLtQuXLQrl2YUFhaqqkY8+uijVr8vjwcffFC9R+7HbYKkoqJCld9SQttahruKjz6CdmCbn1tWI2PGmJ+T++ioMJHgMCqSrtrGWwqNxhQUFCA9PV097927t/pJnsFtguT777/HokWL9Ffuo6m+EalG5Hbx5H46Ikyys7PtDgEJki1btqjnPXv2VD/bIicnB5MmTbLqX2l4cWj05wwfPhy///676n+xXN+ojBr2+0gfDjmeWwSJ7HirV6/WX7kXViOeqb3DRILECIFrrrmm/sQrJ3Q5vmyRlpamPwPOPffc+s9oTQuBnPhjYmK0iyf96kknF4lTpkxRzWeW5G8eOHAg/vGPf+hLzGT706dPVz8tyf82honjuUWQvPTSS/j555/1V+6D1Yhna88w+fbbb/Vn1uSELid24wq/KRIU27Zt019ZkxCQuwNI5dAcCSxjZNcFF1ygwk36VqS/Rcjf8ol8k1sDw4YNw+7du9W67777rr4UWLJkiXoty+V9WU9IX5A7NX13Bi4fJLKDy9XI6aefXr+jtFZjQxYtDxyj1B49erRat2G5bOz8DUtye/tqWI1Qe4SJ7KMpcq8WjeUJ3PLk+8477zS7L0sfi1GRWHbW//jjj2qZVA5Lly5Vz5uyatWq+kpEOuajo6PV8z/+8Y/q75DPuu6669QyS1OnTsWAAQPU89NOO63+b5a/44orrlDPJQwTEhLUc+kLkr+PHMelg0R2bNnBxeXaZbqxo9hKfl9O9lLuNiQlcWMlsKzbsFyWIJMDcNy4cVYluVyJ3XnnnW0KE/n63MaqEZk3wmrEszg7TKRjXUZlyYlfTubGCVxOznKSFuvXr9e20fRG5Heefvpp9RmWI7xOPfVUdUIXcgHWXDOZMXRYgkBO/Ab5OzZv3oxzzjlHX2KtqT4dy0EDQUFBdvXbUPNcOkg+/vhjdbKW0nfo0KH6UtsZvy8aK4HlwGisHG9sXemjOeuss9SVjjyMg6elA7ApH37YeDWiFUXkgdqjMmmMcZKWikIqldaSE7mc0IV05rflM6jzc9kgkRO8nOjlRC6lb2vJlZFRzViWwMZVmCyTO78aJbNBKg9pvhJJSUkqPIT8HVJ9yIFjefC05QBkNUKN6agwIWqJywaJtLfKSfqee+454WRvCzm5G8MdG46bl/bZpiZgSXksZXJD0qxmWY7bM46+sWpENslqhJwRJnJRJsNoLfv7DE01NzUkzVbShyifYdkkbNn/0vAYaaip6sfoe+Roq87LJYPE6GC3rCTcRVmZT6Oz2C+7jNUImTk6TCwrazmujIEmxnEmLDu0jTkbxhwOIUNwZcCLsGwStmw+vvbaa+v7XxojYSEVv5BtGP0pRie89E/OmzevTX2O5FwuGSTGUEXZQaU6kJ360ksvre/oNpY3vLpyBcnJsdqBYn5uWY1wpBZZcmSYSOUtzbJGf58xB8QYVCIn99mzZ6vnTZGAuP7669VzqSgkWOQzjIEstlz0yWcYt1GRY1mqF8vPkL/vyiuvbLSlgDqWS3e220N2UmOUl5Tellc5UkLL1VFzI0ycQfpGNm6MUs9ZjVBLHBkmUm1In6AxSMQgA1ksR3I1Z8iQIapJyqgqDDI4xZZ7dQkZmdXYZxh9lt27d9eXUGfikkEiVy0yasrysWLFivqdT3Y6GTnV3E3i5MCQUltIBSMluDA64Y0rIqPMbw8yzL6iwvxPwr4RsoWjKxNjGLDxaOwYkmUyp6OxPg85riR4LD/j6quv1t+1TWOf0TCIJHAa+3wJRBkqLMst/3bL/222BiPZzmMrEiGltnEFJuWzlNFyYBhNZHI11tTYdUeTW8Trmz2hGpEvryJqii1hkpnpuJJWqne52JJjgydkEh4dJMZViuVtFQxyxdVcReNoS5bIAWp+zmqEWqulMFm8OMnmyqQlzzzzjLadru16fFDn5jZBEhYWVl8O29oea5DS2CiTjYdlJWKU2snJyVaf3Vy5bPmZLVU11tWIF6sRapPmwkQqktaO5mqKBAhDhCx5dEXSWVhWI9KsJViNUFu0VJk4KkyILHlpV9l1+nPqAOXlPnjqqQGqk12qkepqL7V83LhMnHFGrnpO1FrZ2f5YvryL+il8fOrUQ8TFVWDGjCPqJ5EjqCAZNWqU/tI51qxZA26jca+/Dhh3xq6qkhNAHrp1i8S8ec5r1pJhlHJbb2fiNmznrG3IhPIFC8w/8/LyEBsbCZPJ/F5SEjB3rvmno/A4t527bYNNWx2oqZFal17KvhGyH5u5qL0wSDpQYyO1AgJq2DdCDmOESUyMuRmLYULOwCDpIFKNrGrknlpnn53DaoQcSsJkypRUVibkNAySDiLVSHm5+bkRIsHBwCmn5JtfEDmQVCRs5iJnYZB0ALlFfGPVyCWXAH5++vhfIgczmrkYJuRoDJIO8P77jVcj7BshZ2OYkDMwSNqZVCONjdSSaqQVk/GJ2oxhQo7GIGlnrEaoM2CYkCMxSNoRqxHqTBgm5CgMknbUWDUSEsJqhDoOw4QcgUHSTpqqRi6+mNUIdSyGCdmLQdJOPviA1Qh1XgwTsgeDpB3IbVAamzfCaoQ6E4YJtRWDpB2wb4RcBcOE2oJB4mRSjaxcaX7OaoRcAcOEWotB4mRSjVTo3x/EaoRcBcOEWoNB4kRNVSMXXcRqhDo/hgnZikHiRE1VI2PGmJ8TdXYME7IFg8RJWI2Qu2CYUEsYJE7SWDUSGsq+EXJNtoRJZqa/eQF5HAaJEzRVjVx4IRAUZH5O5GpaCpPFi5NYmXgoBokTyCx2ViPkjpoLE6lI2MzlmRgkDiYTD7/4wvyc1Qi5o5YqE4aJ5/FKTk6u05+TA6xcmYAffohRz6urvbQw8dICpAYzZ+5HQICWLERuIjvbH8uXd1E/hY9PnXqIuLgKzJhxRP0k96eCZNSoUfpL51izZg08YRtSjVxzDVBZaa5G5KeYNs1ckdhi3bp1GDlypP7KObgN23EbzUtJARYsMP/My8tDbGwkTCbze0lJwNy55p+O4innEkdoz22wacuBZKSWER7sGyFPwGYuEgwSB5Fq5PPPzc/ZN0KexAiTmBhzMxbDxPMwSByE1Qh5MgmTKVNSWZl4KAaJAzRVjUyezGqEPIdUJGzm8kwMEgeQeSMNq5GwMN5TizyP0czFMPEsDBI7ycTDzz4zP7esRiZNYjVCnolh4nkYJHZqrG9EqhH2jZAnY5h4FgaJHZqrRoKDzc+JPBXDxHMwSOzAaoSoeQwTz8AgaSNWI0S2YZi4PwZJG7EaIbIdw8S9MUjaQKqRTz81P2c1QmQbhon7YpC0gVQjVVXm56xGiGzHMHFPDJJWYjVCZB+GifthkLSSzGJvWI2Eh7MaIWoNhol7YZC0QlWVN1asMD+3rEYmTmQ1QtRaDBP3wSBphW++iWu0GuE9tYjahmHiHhgkNpKhvmvXRqvnrEaIHIdh4voYJDaSkVplFdXYm7kXezL2oqSyiH0jRA7SVJiUV5Vj34FKhkknxyCxgVQj0jeSU56D3OI85JXmYW/WLgT1/QZV3jn6WkRkj4Zhkpafji1Ht2Lz0c3YvCtXhUlmpr/5TepUGCQ2kGokv6QE+eX5qK2rQ11dLbwDinA0eCEeXz0XX/+u3yuFiOxihIlveDpSCo6gtrZOHXP7MvepMFm8OImVSSfEIGmBUY1kFWVpASIhUofe0f0x9MxjqDUVIL0oFe/8sghPfv0AtqT8ov8WEbVVRcAeVA1+DP7hmdCOOKsw2Xe0gs1cnRCDpAUyb6SgpFQFibY/I8Q/DPExgXj4pgtww5m3IDYkHpU1ldiRvhnzkh/F6+v/g6LyAv23iag18sty8dq6F1ATdAjdzv8AQ/rFoHtEz/owSS1OrW/mYph0Hl7Jycna6ZEaU13thUceOQkphRnIK8tDjbYzdwvphfNHZeC0M9PUOrV1tfg1ax02Zf6E6roq+Hj5ICGoG8Z1uxhJoX3UOkRkmyV7/4t9BbtQU1eNsxJGo4/PRKxc0QdH06uRWZYGby8veHt7oUtIF/Tt7o8ZM44gLq5C/23qKCpIRo0apb90jjVr1sAVt/H229pjcSl2pO5AdU0tTLW+OG3gINz3jwIEB1vnb0ZRGlbvXoFNx9bB5G2CvykAV516I8b1v1Bfwzbr1q3DyJEj9VfOwW3Yjtuwnb3beGPDi/hu7ypUaRX+Ob3H4srh16vl6Wk+ePPVEPx+oBAHsvbC399PBUqfuD44ZVA05s4FkpLUqg7hquerhtpzG2zaaoJMPPzkEyCzKFOV1dI3EhUQh/PHlJ8QIiI+NBHXnj4TFwy8TAudKpRXleLtnxeqBxE173/bliB535eoqq3CsK6n14eISEiswQ03FWNA7zDEBSbWN3Ptz9yP33blsJmrE2CQNEFGahWWGn0jdapvJCIUOPvc5svoyYOm4OrTbobJx087KCrxzZ7PVUc8ETXuxwPf4OOt72mVSBX6RA/QLshm6e8cZ4RJ9wQTuln0magw2ckw6WgMkkYY1YgKEb0aSQzrhpNPzUBwSMtdSqcnnYOHJj2LLmHdVUf8zvQtmLPsWv1dIjLIsfHWxpdRo1UicVpVP+O0v6im4cZImEy+dD8GapWJVZhkMUw6GoOkEUY1opq19GokJsoXQ07O0tdoWZBvMO4Z+yhG9hyt2nzzy/Jw4/tXoFo7YIgIyCnJwls/v4zy6jIEaMfLVaf+GdFBsfq7jYuKLlOViTlMeliFya87sxkmHYRB0kBT1Yj0jQQE6jcAaoVpp9yAm8/+K6q1MKmsqcBty65DWVWp/i6R5/p0x4dIK0xRF1cSIj2j+urvNM9o5hrYO9wqTA5kHWCYdBAGSQONVSOxWjXSUt9Ic05KOBk3nyNhUoWiikL87bNbtJ+ca0Ke69djG9QILQmR8f0vxpDEU/R3bMMw6VwYJBaaqkbOG11uU99Ic06KPxk3nHmrCpPskkw8vvo+5JZm6+8SeY7q2mp8plUjNdrPhNCuGKcFSVtYhUk4w6QjMUgsyCz2otIy62okWqtGznPMhKfhXU/HH4Zfr8IkteAonl/zODKL0/V3iTyDhMi+7N0qSMb3vwiBvoH6O61XHyZ9GCYdiUGik1tWf/yx9bwRVY2Msr8asXRu77GYNGiK6jM5lLMPL6z5lwoVIk9wIGcPPt0u1UgNRnQfqR72sgyTruFJVmGyaWcWw6QdMEh00jdSXF5mNW9EqpGRDqpGLE0adDnO6T1OTb46mn8QH25+W3+HyL1JiMigEz8ff4wb0LYmrcYYYTKoT4RVmBzMOsgwaQcMEo1RjWQVZmlXSrVW1UiIA6sRS1cOvw5DE09Vk7Ck43HlruX6O0TuSTrXZV+XPpLxAy5CF+0Yc6Rmw2QHw8SZGCQaoxox+kZCnViNWLp0yB8RERilRq4s37pYlf1E7kjmjBgd7L2j+6mRWs7QZJhkM0ycyeODpL4aKTpejSRoV0rnOrEaMcSGJOASLUxqa2vU3JKPtTAhckcyZ0RGK0qQtHWUlq0YJu3P44PkxGok3KEjtVpyarczMbb/haoq2Zq6CWvTv9XfIXIP8oVv0qwlISJ9g4MThunvOA/DpH15dJBYVSM1RjXStV2qEUuXDP4j+sWepNqOf0hdjd8zd+jvELm+9Ye/1/5/HQJ9g9Vw3/ZiHSbdGSZO5NFBIvNGSsrL66uRsIBwxEk1Yscs9rbw8vJSYRJgCqjvLyFyB2mFx7Dh8A+qGhne7QxEBkXr77SP42ESiS4ME6fx2CCpqQGWLTPPGzGqkfjQrjhHqpHQ9qtGDEmRvVSY1NTVYFfGVny953P9HSLXtf7Q9ypEZN7IKV3P0Je2LyNMTmokTH7ZkckwcQCPDRLpG5FqxJg3EhYQgbiY9q9GLJ3dazR6hw1QTVzyPSblVWX6O0SuR/bj9aoaqUG/uMHoEzNAf6f9NRUmh7IPMUwcwCODxLIaqdZemKuRLjjn/I6pRiwNiR6h7eQ1SMk/wqqEXNoGrRpJL0xRVXZHVSOWGCbO45FB0rAaCe8E1YihR2gf1ZYsV3MSJHmlOfo7RK5FOtlrtRCR4+sUbZ/uDJoNk+3mMMnM9NfXJlt5XJBINfLRR9bVSJxUI+d1fDViOKfXWO3vqkVOSSarEnJJe7J2Ymvqr6pZa7hWjQT6BunvdDyrMAmzCJMcc5gsXpzEyqSVPC5IpBoprbCoRgIjzdXIeZXq/eBAP3SLC0ff7tEY1DMWg3rFop/2PCE6FIEB1lcqsRHB6NvNvN5JveLQPykGPRIjEBVmfTfTqPAgDOgRg2H9EjC8fyIG945Ht/hw+Jp89DWs9YsdhNOSzlEHofSVyMgXIlcizVra6VldEHWWasRSfZj0jURigzD5/Ugpm7layaOCxKhGJETqq5GQRL0aqUVcVAiSEsLw06GvcP4zZyF4TgCi7gjHn96+BiW1GRh33mkIDfJHUIAveneNAnyL8cCKexB/dwz8Z5sw7LGTsGzze4iJ8kePhAj4+fqosEmMDsHqXV+g1/29YJppwqULLkJlXYEWWGFqncac09tclZRUluDr31mVkOvIL8tVney1tbUYGH+yzd982N6MMBmswqRbfZhklGTg5+0ZDJNW8EpOTu4c7Tnt4Kuv4vHl1+E4VHAIVVqQBJtC0SsuCtOv3Ymzz+iJwf174ZWfFuHOJXdi8pDJuP7s67E7fTee+fIZJIQn4Ms7vkRQXbiqFKpMpbj0xUvVEMJZo2bhrN5n4bOtn+HNtW/i1jG34l9TnkBqag4iI8JwsGAPrvnvNXjrz29hSJchmP/NfGw7tg2vXPMq9u5PwW/b9+p/obVvj32GnXmbYfLyxc2D70Z0QJz+DlHntTHje3yj7bsyJ2pst4txUtRw/R3b+fqaMGRAb/TsnoAAfz9k5xZgs3acZOXmq/e7JsSif+/uCAz0h5daYq2svBJ7DhzBsbQstd5J2rEdER4Cby8vlFdU4vCxdGzesRclpeXIzQnEyhV9cCitAjnlmWodb28vxAfHY0BSEGbMOIK4uI7vP+3MVJCMGjVKf+kca9asQUdvQ6qRqVOBw9lHkZqfpoVBrZpNPmVKLa74Qw26xYZjc8ovmDxfC5CR1+PpK5+Gr4+v+t3/bf4fpr8yHXPGzsETVzyplt3/8X1Y8N0CLJm5BBefbL53kFQ4D3zyAJ776jl8cdsXOLfv+WqHXLHlf1i9YzVevuZltV5Kfgr+/OaftWB5G/5eYUjJLNQqpFr13qZNmzBixAj1/HDeATz33SPa3+GHP55yAy4e/Ae13F7r1q3DyJH2fw9Ec7gN27nbNh5fPRd7Mneqr2K4f/y/4Gdqfed1XGSweixY8yIe/+xxfH3X1+gdPRCrk9fjtFOGITEmFP9e/QQe/ORB/TesycXdvCtfQGl5FcKC/fHF9s9w+we341jeMUw4aQL+e/3r2oVkJFKyClFZVYP0NB+8+WoIduzLxZGcg/DXwksCpUd0D5w+JB5z5wJJSfqHO0BnOCc6grENj2naklns0jdizGKXu+5K34jc4Tc4wA8mkzfeWfcO4kLjcNfEu1SIVFbXaIFTh9EDRuOMXmdgZ9pOlFaWqMfR3KM4p+85OK/feaoklp1Ry2WM6j8K5VXl2JayDT7e3toSL3SP7I7vfv8OGw5uQElFCd5a+xaigqK0vyFc7awys70xPSJ7o3fMADV8ctPRdfpSos5Ljo1Dufu1Y6wWA+IGtylE5MQv/YpbU7eoEDFIM3BwYAAC/U2Ady32ZuxFTEgMZo6aidvH3W71OLffufD3MyE8JABbjv2Ge5fdqy76Cl4oUMfsX5feBZNvXX1/5vFmrihV+RvNXIdzDrOZywYeESRa8YEPP7TuG5E778qNGSMjoHbMgvJ8/HzoZ9VE1SWii9qJoBr9pEM+HGvuWYPP5nymXWWFao8QvH/z+1h952p1W5WCknJkF5SqNmG54hHyGUK2NaLHCDw19SlMWzQNkbdHYu3+tZg3bR78tYNMwqpKezRlSOJw7W+pwYGcvdiZvkVfStQ5SRUt37EjQdKWvhEJi2gtRCpqSvHA8geQXZytv2Nm8vGBr7ZOaWWp6hgfM3AM5k+fj+enP2/1uPrMq9X6cqF2NO8oxgwYgzN7nYlg/2DVZJ1bmouiikIVNiYf82nQCJOeif5WfSYSJhu3pzNMmuERQSIjtcoqKpBVbB6pFRkYXT9vREZOySO3JAfphekY3n04fj38KyY+NwEhcwIRNidUNUOl5qeqoCjUQqOotFIFhGRNaXklArSdMSrCDx/9+iHuW3Yfzu17rqpi5NYrZZXV2l/ghcuGX4ZDTx5C5cJKFUiJ4Yko194rLGm+7XVwwikq0CRMNh1dry8l6pwOa9WIdmRox4YESR99qe0kREIC/fD2urfw25Hf8IcR1s25/v6+6njNKspU/ZO9Y3qrC7KGJATKyqvU39KaFgEJk8mX7leVidzA1QiTIzlHGCbNcPsgMaoRadKqqq5WARATEq+qkdCwWtWH4aNdkZRWlGon/TIs+XkJxs8bj57RPbF05lLVL/Lxrx9j7LNjVce77HTSrrr3aA4y84rVFdSzXz+FwP8LUP0o0qb6wcwPEK2V3KUVVcjMLdGCp0KFjkGeFpdVIjW7CEUtBEl8aCJOShiOGu3A3HRsPW+bQp2aVCRSjUjFLyfi1ogMDVSPrSlb8OTKJ3H/hferJipL/n5+qoJIy09TLQyDEgfp75jDQy7OcgtKse+YHJ8l2sVc61sEoqLLVGUypG80w8RGbh8kqhqptKhGgo5XI0JdkahnZr8c/gX/nPJPvHrdq7j8lMvx5NQn8e5f3lV9IvO+0nY+f29EhASoTjwhIXR6z9Ox4tYVuHfSvdiXuQ9nP3E2th7dokJGgutIer4WPgVqx07TwuNASi72aUHUUogYpHmrrrYGeaXZWpiwr4Q6r/3Zv6tqpHdMf32JbQK1SiM6IghVteV45NNH0C+uH64beZ3qY7QUKP2Z2jEn1YgE1pHcI+rCz2+WH0LnhOC6N2YgrzINPRIj1fFXol2wtaVFwGjmYpjYxq2DRKqRpUu1aqTQohoJPl6NKLKfWpS2w7oNw/TTp1uVu+MHjcekIZNUeZxekIqQID99J61ChbYzXjD4Alwy7BIVOp/d9hkKywtx19K7UFlbhojQALUDZueXIlWrZDJyi20OEMPgxFPgZ5LP0aoSNm9RJ1VQmYeMojS1n/aK6qcvbZm0CsRoIRIc4Iu31r2FH/f9qI6lyKBIfY3jAgL81cXfpsObtGqiEs+ufhan9ThNtR7cdN5NanTk+f8+HzvTtiI6LAglFVVtbhFoNky2MUwsuXWQSDVSXnW8GokKijnhnlrmvo7je5nMFwnyC1IVh1QOBcXl8PcNUKO5CssKkV+ar/pEuseHIzzEXwVDcWmlGr4rHyPViQwv3HpsKw5pV01ypSXr20PuVTRECxMjSGTCF1Fnk1Gaqvok5EBoTf9IlHbCl9FVezL24KmVT+Hm829WHeONkYqkvLpcTdRNikrCd3d/p0JHWg+kk11aD+QYvfvDu1FRW4pA7dg7llnQ5hYBqzAJtQgTrRJimBzntkFiVCPSjirViOzf0cFx1tWIRu0Y2iMuLA5RwVFqmcRKRVW1ChOpOCyDRphMPmqGu3QMyq1TcgpKsfNgJvKKyuDnoy0PPv7lPXK1JQ979Y0ZqIJESIcmUWeTWnJEO1ZqERYYaXP/iFT30eGBqK6txEMrHlIXcndNuMuqRcBg8vaGj7cP/LVj7L/X/xeHnzqMU5LkAquu/kJOWg6kg37LsS04mH1AXchJU5g9LQL1YdKPYdIUtw0SmTci1Ygxb6Rh34ihqrpW7YQSIsO6D1Md6jnF2aqKkJ3QGGooO42ETXxYPPZqV04jHhuBP73xJ/hoxYZcTflp4eKjBYaMo5d1wwLDEBEUoVKpQQ61SbeIHuqD5ECVcfpEnU1KyWG1f/aJtr1/RC7IZAjuBz9/gC+2fYFHLn1EzQ1pjPRHxsZEaKGj6h51XEkfyNH0AnUhl1NYCh8vHzXyMqc4BxmFGSpEjOG99rAOky4MkwbcMkhkB1uypJFqRAsRy2pEyIiN8ooqNXv8yhFXqjHjMjPdpAVEry6RiAgJRPLv32mPZNVhJ0EiJXXPmJ7qlijbjm1FeGiAusljWHAAvt71Nb7d/S0uGnoRukZ2bXGeiK3kGxRDA8LVzssgoc4otfiI2j9b8wVWcpKXEZMf/vIhisqL1J0lvG7yqn/IbHSZSzL80eGIvTMWO1K3q4s2CaySymI1FFgqfjmxV2sXhSpctIs5qVxM3ibV/Sl9Ko5wPExiTgiTDdvSPDpM3DJIjL4RoxqJCtb7Rs5rvKQtLqtCVVWNameV+2S9+N2LuHLhlfj4t2XqVijXvHYN+sf3x+zRs9WOKrN1/37R37Wffhj7zFjcv+w+LVRW4P/em6V+7+RuJ2PupLnwqvNWHX3mWe/26xbRU8vEWjZtUacj+2R1XbW2f9ahdysqEplr5efrhwcuekCNfGz4kA700IBQNenwnRvfUcPr92XtRc/7eqrhvDLKS2bCS0e93Ey1oqZCzT+R9frG9TUHjLRzO4hlmMiX4RlhIqM6PTlM3C5I5ERvWY3I8MGooNhGqxGDTDLMLSzT/mP4qHtsLbp2kXbls0OFwsI1C9VM2C/v/BKJ4V3ULHYZMji8+yn46b6fVPjIOlNemoJPt3yqDgi5L1DXiG5qvfyicn0r9kvSgkT6SXJKs5FVnK4vJep4sk9K6e/t5a2+MMpWWfmlKC6pxsjeI9XIx4aPIV2HqPkecush6f8I9gtREwxlUIu0EshIyrCQAPRRLQL+WL3jS9VEZrQIVGgXcY66kDMYYTKUYVLP7YJEqpGKqkqLvhFzNSL31GqOdMLJqI66Wm/ceO6N2PvPvah7tQ75L+Srq6HYkDgcPpquRn1k5BRrVUyFdtXTE2/+6U21jqyb8nQKHrrkIbWzS8d7Wk6RQ5q1DL1kbL4kpXbAHszZZ15I1AkUlRdou2ad2vdbQ44PmWe1ZW86Nu9Jq3/IcSYnaEsyACYlLVsFi7QISB+ktBZIi8CKzf/DrHed2yJgiWFiza2CRM6xUo0Ys9jN1UiMqkbCmqhGLEmY7DmSrXZiGWcuO6550lK5Gj74489b1U5ZVlGFw2n5KlBkZJccDLJcOv5kBNfBtDx1cDh6B+4dbR6bLwfswdzGbz1P1BHkvlXSrBXUyiBprdSMbDV/S0Zr/fzAz6q1oKkWAQkRR7YINMQwOc6tgsSoRqRZS/5B1byR6JarEUsygksCRcaZ7zqYhd2HsnAgJU8NH6zSgsUg66VrFYcEz44DmWrUiNw25WhGQauHF9pKhhZ3jeihDlhWJNSZFFUUqJ+trUiaIhdycsF227jbkPVcFoZqVYbM1zp0VKqVQhUSiRFdVGtBwxYBuamqzP9K0y70HNki0JjmwmT91lSPCROXCpJbbrlFPRpjVCMSIpXVVVot4o2C1CeQmTnHpmrEVcjt76UiKa0q0ZcQdTzVtKUqkmB9iX2kupeZ53mFZSpAsvXJhGXlFSgpr8LB1Dx10Sb9kFL5yzB+CQ35PbkX3qG0PDUHrD1Yh0lifZjs2nEbln58g81h0tz5rbNzmSCR/8AvvfSSejT2H/vbb+Os+kaqsl9AeuprWP/Tf/HEI/fra7m+QN8gdcCWVZbqS4g6njRtCUdVJEJC4XB6vroBo4SKtAIY5GQtN2eUWerSGrDjQIZqGZBWAWk9aG/HwyQWcVqYFKX+G6W5y5CV9pZNYdLS+a2zc8mmrYb/saUa+eabuPpqpCT9GeRnvqu/616MKz5WJNSZFOoViSODxNUYYXKyFiaBvscrs5bCxAgRV+YyQbJgwQLMnj1bf2UdJjKLvbq2WlUjhdqVQFnuR2q5+OOM63H/Q0/or1xfkLaDStNWWRUrEuo8VEWiXdA5u7O9szPCZOKEhYiMu1Zf2nSYNAwROcfJuc7VuFRF0lSYSCd7Xnkeco7+E+V5y/R33S9EhHxDo1z51dTWoKLaeSNSiFpD+kgkSYId1EfiypoPk+tVmGRm+rtNiAiv5OTkOlf7EvqG/wAxsbNQWFqEypL39CXAaWfciKnTntFfOcbBgwfRq1cv/ZVztLSNw3n7sWb/VzB5mXDdGbPa1JSwd+9e9Otn+22+24LbsJ2rb0O+Wve1dfNRWFyAySdPQY/I3vo7jtcZjkFb5ed7Y823/ti27f9QUviGvhQIi7wRgX51yMh4XV/inBBx9Hm3McY2XDJIRMMwsRQW8Rf0H+z4SqSouBihIc4t3W3ZxsHcfWoG8aD4ofA3BepLbZeXl4fIyBO/68GRuA3bufo2KmsqsDN9CyoqK9A//vg3FjpDZzkGbVVZ4Y30lCDk5d6OqopX9KXWnFWJuF2QHDhwAD169MAjjzyCxx57DA8++CAeeugh+Pj46Gu0zXnn3YIff7QOEx+/PyG852x4+Th+6F9VVRV8fX31V85h6zYkSPrHntSmNmmeHG3HbbRMBn7sydyhgqSzHB/2cPQ2aqv8UZbTBZXFD2jP/6svNRs5cjbWrnVOc1a7B4m+zCkCAgJUSV1eXo6rr74aBQUF8PPzw/vvv4+oqCjs2bMHpaVt6zieM+dVrWw83pwlfINmILT78X4Ud9Yropf6bgaijlRZU4kD+Qf0V9QYCZOilBdRU/GWvsRs6NCr8Z//3KS/cl3tUpFUVFTg888/x3333Ye7774bDz/8MF588UVcccUV+hqt11zTVpfuf0G/gc/qrxynIL8A4RHh+ivnsHUbfj5+CPAN0F+1Tk5ODqKjj3/5ljNwG7Zzh22UVZUhOye70xwf9nDGNvbu/itSj76mv7LGpi0blZWVqRA5evQonn32WcydOxchISEqTIKDWz/Ko2GInHvubK10L8SOHcfnjkyYMBt/+pNj/3F27dqFQYOc2wbMbdiO27Adt2E7R2/jjTduwVdfHT9fnXHGbBQXF2LnzuPnK1fvbIcEibNt3769TvuHqXvsscfqamtr6+bNm1eXmJhYt2HDBn0N22n/waUprv4hr4X872jqPUdpj/9W3IbtuA3bcRu2c+Q2POV81S7zSNavX4/8/HxMnDhRfRfz+eefr5avXr1aTa6zVUvjruW5LDPIuvI7RETtzZHnq/fee0+dOxt7jB49Gi+//DJKSjrubhdOD5KioiJV/px11ln149j79++P8ePHq+Xp6bZ9QVNL/ygGhgkRdTRnna9uvfVWPPnkk/WPRx99FCaTSX2GdBl0VJg4PUikvfHrr7/Gueeei4iICLUsNDQU55xzjlq+bt06taw1mvpHMTT8xyEi6iiOPF9Nnz4d9957b/1DplKsWrVKTat45513VOtPR3BqkEiz1Y8//qieS5BIGWaQ19KhJc1b0hnfEuM/dkv/KIbWrk9E5Cjteb6SimTMmDGq9cfWFh5Hc2qQyP+olStXIi0tDWeeeaZVu96QIUNUtfL999+rCYu2kP/ArfmP3Nr1yfl+//13DB8+vH4/kOeyjMjdtOf5ypiLJ609HcGpQbJz505s2LAB11xzjVW7nvGQ9j4Jky+//LJVne7kmqTDcODAgdiyZYu+BOr5tGnTGCZEbVBbW6uOnfnz52PKlCkYOXKk/k77clqQ1NTU4JtvvkFCQgLuueceq3Y943HXXXepSkWqlo4qyah9yM7+9NNPq+fvvvuuVbOnhMnSpUvVcyJqmtFFYDzkNlNycWbMy4uNjdXXbF9OC5IjR47g22+/VZ3qffr00ZdaS0pKUkOCpWqR6oXclwSFBMYFF1yASZMmqWVyAMhrGXkinYZE1LyGo7b++c9/4vLLL8cXX3yBmTNnqrs8dwSnBclvv/2mAkISNDCw8TvUSpoaMy9XrFihbqVC7kcGU6SkpKjnPXv2RFBQkHout+yQESetDRFjTL2MnzeuzH766Sf9XfPtQCSsZLmsK+8Z68lDRrg0XE8es2bNsmngB1FHaThq629/+xs+/vhjfPLJJ9i2bZu6c4ixD9t7U9zWcEqQyFjmTz/9FMOGDVNBUllZqb9zolNPPVXNKfnqq6+wb98+fSm5E+kIPHTokHretWtXPPPMM/UnbzmRywndFnKAyMle+twakv1MQqMhWVfes/SPf/xDVULjxo1T/XOGRYsW4c4772SYkEuR40j6RuRYWrt2LQ4fPqyWGxds7cEpQSL3z3rjjTewefNmDBgwQN3xtylya2tJVGnaGjx4sL6U3El2dnZ9H5icxOVhkBO5nNBt6WyX/URO9kL6WZKTk7F79251wSKkD6axzzH6ZCzXlWHnMklWQk4e0iwgZBy+NMsSuRJp9ZGLNKlKjAszZ99u35LTmrYsdVS7HXVObelsl4NDJlwJOekbd46WC5WpU6eqZTK5VV5bsuyTkT45CQ8hgSLVhxyAxkEo5G+R4CNyJUbz8YgRIxAfH6+WyYiu9tIuQSIjuIiE5YldmjWNSkD6MZpr4rKsauSkb9nvJn0sCxcubLQvzrJPxpKMJoyJidFfAb17O+/rYYmcbePGjaq/cejQoUhMTFTL2rPPuV2ChMhgeWK3rAQkJFgJEDXvgw8+wFNPPWX1mDFjBi655BJ1Cyqpso2v5mjPvj4GCTmdXPlLBUBE9pG5IvLdTpYP6fuTGzbKyNeTTz5ZX7N9MUjI6WSYr8wnEpad2Ua7rmjY1NSQZRjJ71hebclordaM/iJyNfI15dKv2Njj119/xd///nfVB9hRGCTULsaOHat+WnasS6AYdyuVoGnuq2DlvWuvvVY9l5FbMoJLGJ3wMvpLwsZyPgkRtQ8GCbULCQqZwS5k+K+MfTfuuyUd8HLX05bISC2jc17mh8iERAkPYy6IfL5R+RBR+2GQULuR0VXGkF+DBMPy5cubrUYM0jkvo7Nk+HBD8rm8zQpRx2CQULuSisGyfbepYbvNMdqLZUKi8TmWlYhx65WGn28EkSyX9y3Dy7INmlUNUeswSIiIyC5e2lUdvwiEiIjaToLE2bgN23EbtuM2bMdt2I7bsJ2xDTZtERGRXRgkRERkFwYJERHZhUFCRER2YZAQEZFdGCRERGQXBgkREdmFQUJERHZhkBARkV0YJEREZBcGCRER2YVBQkREdmGQEBGRXRgkRERkFwYJERHZhUFCRER2YZAQEZFdGCRERGQXBgkREdmFQUJERHZhkBARkV0YJEREZBcGCRER2QH4fwRBNgHscV10AAAAAElFTkSuQmCC[/img]
A3: Kann es das Dreieck ABC mit diesen Angaben geben?
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[/img]
A4: Kann es das Dreieck ABC mit diesen Angaben geben?
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HZigHiYwkLzidVHcJyadd6a6kP4+5pVZ/ie9D1IzknGeYPPU/0Y2bn5KK88Xn2Eh/gjNjIIZVXFmP32bDXn44ZzbsA7f3kHoQFhqolLKg05sTuLESL9egUjxC+sLkSk/0XCgyFC1HoMEA+zfn0U0jKLkVeSp06gkYHRaqb4uFZWH0KqFm8vL3y/93v4+/hjePfh6hsMM3Py68JA7oMVHR6E8qoS/PmNP+PtDW/jjkl3YMGMBQjwCURJWaV6r8xADw3yU7/jLD6h6aga8i9U+O9Vc0kCzMFqvohgiBC1HgPEg+TmAps2RdYbeRUbHK9mnbe2+pD+D18fM0orS7EzbSe6hHdBj6geqKqq0aocS1OUvEduPSLNXC98+wJW/LICt4y7Rc3xkMCR+YDBAb6IiQhSN1qU/hFp6nKGA9l7sPCHJ5Fj+hm9xq9E164m9InuD7MpQPubLe9hiBC1DgPEg3zyCZBdUFGv+pC5GPZUH1J5yBDe8qoypOeno1tEN4QHhqOyuhrFpZbPkyauQC0gDmYdwKvfv6pCI7MoE3e/fzduf+/2eo9HPn5ENXFZAsdH/b6j/Hp0Ixb9+AxySrLg4+2LccMH4eXHRqBHd8t2JEAYIkStxwDxEFJ9SN9HlnYSNaoP+cKo1o68Mkh1IY/K6kp1qxKZBOjtZVYjqMrKLR3oct8qX7O3mgUuX/ZUVlmGpRuXYsHXC054yCguqWaauk2Jvb4/8DXe3PSiuh+XrxYeEwdciDnnzEP37t64+WZolYjlfY2FSEaGc5vUiDo7BoiHkOojNbMIxZXFevURpZqWxk1offUh5HYixaUViA6Owa5Hd6nblPiY/NTw3Uq9A720rFLNRp88+DzUvlLb7EM+Izo4Vk0itO6At1eVFmyf7/oIK7Ys0YLOW1UelwydgetOn62/wxIezYXI0qWJrESImsEA8QBSfRy/55V2wrauPsz6m1pJOr5l5FRGTrE66ct9rdKyC9WIKoNMDJS5HDn5JWpYr8wmb+ohn5GhfZ4jRmNtTfkJC777pxYgK7XqygdmLx9cPeIvuOzkq/V3HNdciEgFwuYsoqYxQDzAxx9L9VGI/NJ8rfoAIgKk+vDBWDurD4MRIvuP5uBgai7yCk/8PAmR5GP52Hc0W80mb+ohn9HW8MgoTMPSza/i9Y0v4GjeYVV1hPtHYNZZd2DywIv1d52opUqEIULUOFNSUlLbLveoQysqMuO55/phd3oKiiuK1TDb7iG9ce6YdIw4I01/V+f3a+YGbM78EaVVJfA2ecNLewyPPgMj48Yg0j9Gf1fzsrL8sHJlF/Us5F5d8hCxseWYOfOIeiYiC1OttGc40dq1azFmzBj9J+fgNpq2ZAnw+tuF2JW2S4WHHwIwsFt/PPFsLsx2Nl+1ZPPmzRgxYoT+k3MY29h9bDu+2vMp9mXuUn0d3tpjUNzJOH/QNAzrerr+btulpAALF1qec3NzERMTUfffKTERmDfP8uwo3Hdtx23YzlXbYBOWG8vLO/G7zsN9o1Tfh7PCw1WSiw7g3c3/xaIfn8b+rN9h9vZRM+qvHnET7pv4L7vCQ7A5i8h2DBA3tmqV3LoEKCgtQE2t5Ts5cipTEDnoR7Xc2VRUlWP9obVY+P2T+OjAO9h45HsVHNLXMWnARfj75CdxXjN9HbYyQiQ62tJcxRAhahwDxE0Z1YeIDIqCSfunNpm84DdgJZb8/DweXH0Hvvz9Y2QUpVve1IGlF6Tg050r8MTXf8eyX17Dvqzdqp/D19sPZ/QYjbvHP6KG50YHxem/0XYSItOmpbISIWoGA8RNGdWH6BHRB/1jTkJCeAwST9qurtgLy/Px6Y4P8K819+DNTS+poa8dicxw35m+FW/9tFgLjvvx5e5VyCvN1ioOX/W97WfGj8VDU57B3NH3YkjCcP23HEsqEDZnETWNAeKGrKuPmhqguhoI9A3GrX/qhRuH3oZrT5+FgXFD4Wv2U01AW1I2qaGvUpXI8zd7P8PB7L2WD3CRqpoq7M3chTVaVfTyuvn4x+rb1fMvRzeo71aXv1VC8JrTbsRjFzyPCd0uQq+ofvpvO4/RnMUQIToRA8QNWVcfEh7C1xeYPFkLEnOw6i94YPK/cefYBzG69wT4+wSoE3RReSG2p/2CVduXYcHax/D3T+filfXPaYGyGsl5hywf5EDS+b1Gqyxe+uEp3PPxbCz8/gl8tnMFdmf8pgJF/iaplkb2HI25596HB7WK47yBlyDUP1z/BNdgiBA1jsN4bdRZtiHVh5zsJECk+qjQv9fpyiuBCy6Q27mvx6hRoywrdWkFR7Hx8Pc4lL0Ph3L2I7c0R3W612oP+Z/aRbSHv08gEiN6wd8coELH8uxvtWx53vP7HnTv3R3FFYUqlNRDWy5WzwXqZ1lWTCZ4mbxgkl4aedYecSEJ6Bs9QFUYfaMHNlppNPb/h6M13Ib1EF8hI9naOsSX+67tuA3buWobrEDcTHPVR1MSQrvh0qFX4faxD+C5y97Ao+cvwF/OvBUTB1yA/tEnqc5qqQakKpCq4bf0X/Fz8jp8f+Ar1eS06rflWP7rG1iy6SXV7CQjpN766SV8uO0d7fVVWH8oSatsNuNgzl5kFWWo/g2pLOQz5bN7RvbB5IEXYfbZd+GJi17Evy9ejJvOulNVSq5oprIVKxGi+hggbiQ/33LPK2H0fYhp0wCfVtwhXaqMMX0n449n3IyHps7Hf69agfsnP6nuJ3X+SZdhTJ9JOLXbSPSPPQldw7oj1C9MCwP/uoePl49lWQsHf+05KigGPSP6YEj8cNUcNaH/+bhk6HTceu7f8J/L38I/L3gB153+fzir11gVZh0ZQ4ToOAaIG/noI7l1iWXZCA8/P2DSJMuyveRmhNKBPWXQpZiphYhUB38d9xAemjIfT1/yKhZPX45XZ3yAZ6e9hkfOfw7XDrgZT170Ehb+4R28PvN/KiT+deFC3DfpccwdfZ8KpsuHXYsR3Uch1D9M30rnwRAhsmCAuAmpPhqOvBKXXtq66sNe0iQlX1DVI6I3ugX3RHxoVwT7heivuh+GCBEDxG04q/qgpjFEyNMxQNxAe1cfnowhQp6MAeIGWH20L4YIeSoGSCfH6qNjYIiQJ2KAdHKsPjoOhgh5GgZIJ9ZU9dHaeR/kOAwR8iQMkE6sqepj4kTLMrUPhgh5CgZIJ1VQ4JhZ5+QcDBHyBAyQTmrlSqC42LJshIe/PzBhgmWZ2p8tIZKRoZWMRJ0UA6QTaqr6kJFXcuNE6jhaCpGlSxNZiVCnxQDphD78kNVHZ9JciEgFwuYs6qwYIJ2MVB9Nzftg9dFxtVSJMESoMzIlJSU59QulyLE+/zwe330XrZarqkxaiJi04KjBbbfthdnMf8qOLivLDytXdlHPwtu7Vj1EbGw5Zs48op6JOgN+I6GNOsI2pPqYNcvSfCXVh/FtgzNmAFOnWpZb0h7f5OcMnXkb1t9smJubi5iYiDZ/s2FzeAzajtuwnWyDTVidCPs+3AObs8hdMEA6Cfma2qZmnbPvo/MxQiQ62tJcxRChzogB0kmsWNF49TF+vGWZOh8JkWnTUlmJUKfFAOkEWH24L6lAOkpz1u+//47hw4fDZDKphyzLOluVlpZi9uzZdb8vj3feeUd/ldwRA6QTaKz6CAhg9eEujOas9gwROdEPHDgQW7du1ddALU+fPt2mECkoKNAuaKZh8eLF+hqLa665Bo8++qj+E7kbBkgHJ9UHZ527v/YMEQmIp556Si2//fbbkIGZP/zwg/pZQmT58uVquTkbN27UquQvMGzYMOzevVt9hnyWWKFdAbWmkqHOo90DxLrslWf52RbWvzd27Fi3LZc/+AAoKbEsW1cf48ZZlsl9tFeISEBIUJx33nmYMmWKWifViPz8yCOP4IEHHlDrmiLH4vbt29XymWeeiUR9DPJpp52mAkU+++eff1bryL20e4B8+OGHJ5S9LcnOzvaIcrmpvg+pPuS27eR+XB0icvJPkQkpmp49eyIwMFAtR0VFaZXv5y2Ghzii/UE7duxQy121PzxArnA00dHRiI+PV8vff/+9TReHcmxLiBl9KI1dWP74449qvdFHI8e89fvldev3GQ/2xzheuwaI7CxvvfWW/pPtZMe2LpeTkpLcslxm9eGZXBkiJdoOdujQIbUsJ/+nn3667oQrJ3I5RluSlZWF/fv3q+XevXurZyFhJKEkZBuyrebICV9CR45ta3KhKBeM0s9iTSobqZT+8Y9/6GsszjnnHMyYMUM9W5MLTIaIY7VrgLz44osn7CwtkSsRuZoR7lwus/rwbK4KETn5p6enq2U5EVufjOXYnDBhgksuyCSojNYDaTqTv0v6UaQJTcjf8pF8g1oDjfW5iGXLltX158jr8j5hayVEtmm3AJGrDdlZJ0+eXPePawsplzds2KCWXVku33DDDS4tl1l9kKtCxJq9nehtZbQqCGk2kyY0ceWVV6rzg/w91113nVpn7fLLL8eAAQPUsnERKWbNmoXLLrtMLVufG2yphMh27RIgcoI2mq7mzJlT949rC7kykZ1aOLNcbli6S4nuqnJZvqa2sepD5n2w+vAsrgwR6070U089VZ2EhRwrtjRltcWBAwfUswSAHJcGCYctW7bg7LPP1tfUZ30OsGZ9cWl9biDHapcAMTrOpTxteOJ1BVvKZWlea0h2bleUy++/33j1MXasZZk8i6tCxLoTXU6+chIW0sQlxwhRQy4PEGkGkjHncpKV8rQ92FIuNzb6xBXlMqsPaoyzQsR6f7WXfEafPn3UslFJCOsOeutwIvfh8gCR9lRpgrr77rvrTsau1pHL5caqDznuWH2QM0JELp6M/V36FqWPUUjlbAzvlYCxPk4aktciIyPVsvyOUXVbd9CPHj267hhpjHFsybnButox+ik5eqpjcmmASFuq9CFYX7HTcaWl3o3OOr/kElYfZOGMEBmv3xPHusPcerCKBIxRpRuDSKzvkyWvyWAYYR1CMhpSPlMu1KRib46EhDQnC9mG0editBZIn+L8+fPtahIm53FpgHzzzTfqWfo/5EpddkS5ejGak4z1Rv9EY+T9RtORu5XLSUkx2gFiWbauPjjyiqw5OkQkIIz+P7nAk+PSuC+WnNRloEtLRo4cqd4rvyO/K58hJ31h3fTbFAkho9lYzgdynFt/hhzzV1xxRbNVDLleu3Sit4XsWEabrTuVy9L3sWmTpRmA1Qe1xNEhIidvY+iuQVoKVq5cWVd9NCc0NFRVC0YQGWRwSWP9iY2RIJPj0ahEDPJ3yLdDdu/eXV9DHYVLA0R2JBmpZP2w3mFkR5FKwtjhmiqXr732WrXszHK54XwQZ5OWg/Jyyz8H+z7IFs6oRKyPzUWLFp1wIWYETVP9Ig2P8auvvlp/xTZyfMtxaP0ZDf8O67/T+vONPkxZbx1a8rvyGbJePtuWQCTbdLoKRBgBYJTLcjNFR5fLd9xxh8vKZblVu96Kd0L1IV8aRdQUW0IkI8NxJaxcVMkcLut+EfJcnTJAjKsUZ5bLrhwhtmyZHJiWZVYf1FothcjSpYmtqkSaI/fKklGHth5n5N7aPUCsS9aGparspLaUy3IzxYblrC2st208miqXZRvOKJfrVx8mVh9kl+ZCRCoQe0ZnNUb2dYYHGTp0BeIJ5bJ19SHNV4LVB9mjpUrEUSFCZDBpV9a1+nKHs2TJEvXc2E3U3EFZmTeefHKA6jyX6qOqyqTWT5iQgTPOyFHLRK2VleWHlSu7qGfh7V2rHiI2thwzZx5Rz0RtZaqVthYnWrt2LcaMGaP/5ByddRuvvQYYd6iurJQDPxfdukVg/nznNV9J/86oUaP0n5yD27Cds7Yhk8gXLrQ85+bmIiYmAmaz5TX5BoR58yzPjsLj3HbutI1O2YnuDpoaeXXxxez7oLZjcxa5AgOknTQ28srfv5p9H+QwRohER1uaqxgi5GgMkHYg1cfnjdzz6qyzsll9kENJiEyblspKhJyCAdIOpPooK7MsG+ERFAScckqe5QciB5IKhM1Z5AwMEBeTW7U3Vn1cdBHg66uP4yVyMKM5iyFCjsQAcbF33228+mDfBzkbQ4QcjQHiQlJ9NDbySqoPF912izwcQ4QciQHiQqw+qCNgiJCjMEBchNUHdSQMEXIEBoiLNFZ9BAez+qD2wxChtmKAuEBT1ceFF7L6oPbFEKG2YIC4wHvvsfqgjoshQvZigDiZ3K6ksXkfrD6oI2GIkD0YIE7Gvg/qLBgi1FoMECeS6mP1assyqw/qDBgi1BoMECeS6qNc/94eVh/UWTBEyFYMECdpqvq44AJWH9TxMUTIFgwQJ2mq+hg3zrJM1NExRKglDBAnYPVB7oIhQs1hgDhBY9VHSAj7PqhzsiVEMjL8LCvIozBAHKyp6uP884HAQMsyUWfTUogsXZrISsQDMUAcTGads/ogd9RciEgFwuYsz8MAcSCZMPjZZ5ZlVh/kjlqqRBginsWUlJRUqy9TG61eHY/vv49Wy1VVJi1ETFpwVGPWrP3w99cShchNZGX5YeXKLupZeHvXqoeIjS3HzJlH1DO5N1OtRl92irVr12LMmDH6T87REbYh1cc11wAVFZbqQ57F9OmWCsQW69evx6hRo/SfnIPbsB230byUFGDhQstzbm4uYmIiYDZbXktMBObNszw7iqecSxzBVdtgE5aDyMgrIzTY90GegM1ZxABxAKk+Pv3Ussy+D/IkRohER1uaqxginoUB4gCsPsiTSYhMm5bKSsQDMUDaqKnqY+pUVh/kOaQCYXOW52GAtJHM+2hYfYSG8p5X5HmM5iyGiOdggLSBTBj85BPLsnX1MWUKqw/yTAwRz8IAaYPG+j6k+mDfB3kyhojnYIDYqbnqIyjIskzkqRginoEBYidWH0TNY4i4PwaIHVh9ENmGIeLeGCB2YPVBZDuGiPtigLSSVB8ff2xZZvVBZBuGiHtigLSSVB+VlZZlVh9EtmOIuB8GSCuw+iBqG4aIe2GAtILMOm9YfYSFsfogag2GiPtggNiostILq1ZZlq2rj8mTWX0QtRZDxD0wQGz09dexjVYfvOcVkX0YIp0fA8QGMmR33bootczqg8hxGCKdGwPEBjLyqrS8Cnsz9mLPsb0orihk3weRgzQVImWVZdh3oIIh0oExQFog1Yf0fWSXZSOnKBe5JbnYm7kLgX2/RqVXtv4uImqLhiGSlpeOrcnbsCV5C7bsylEhkpHhZ3mROgwGSAuk+sgrLkZeWR5qamtRW1sDL/9CJActwmNr5uGr3/V7mhBRmxgh4hOWjpT8I6ipqVXH3L6MfSpEli5NZCXSwTBAmmFUH5mFmVpwSHjUondUfwwdeRQ15nykF6birZ8X44mv7sfWlJ/13yIie5X770Hl4EfhF5YB7YirFyL7ksvZnNXBMECaIfM+8otLVIBo+zGC/UIRFx2Ah248D38ceTNiguNQUV2BHelbMD/pEby24T8oLMvXf5uIWiOvNAevrn8e1YGH0O3c9zCkXzS6h/esC5HUotS65iyGSMdgSkpK0k6N1FBVlQkPP3wSUgqOIbc0F9XaTtwtuBfOHXMMp41MU++pqa3BL5nrsTnjR1TVVsLb5I34wG6Y0O1CJIb0Ue8hItss2/tf7MvfheraKpwZPxZ9vCdj9ao+SE6vQkZpGrxMJnh5mdAluAv6dvfDzJlHEBtbrv82tQdTrbTLONHatWsxZswY/SfncMY2lizRHktLsCN1B6qqa2Cu8cFpAwfh3n/kIyio/n+yY4VpWLN7FTYfXQ+zlxl+Zn9cdeoNmND/fP0dtlm/fj1GjRql/+Qc3IbtuA3btXUbr298Ad/u/RyVWkV/du/xuGL49Wp9epo33nglGL8fKMCBzL3w8/NVQdIntg9OGRSFefOAxET1VoforOerhly1DTZhNUImDH70EZBRmKHKZ8nYSP9YnDuu7ITwEHEhCbj29Fk4b+AlWthUoqyyBEt+WqQeRNS8/21fhqR9X6CyphLDup5eFx4iPqEaf7yxCAN6hyI2IKGuOWt/xn78uiubzVntjAHSCBl5VVBi9H3Uqr6P8BDgrHOaL5enDpqGq0+7CWZvX+1gqMDXez5VHexE1LgfDnyND7e9o1UelegTNUC7EJutv3KcESLd483oZtUnokJkJ0OkPTFAGjCqDxUeevWRENoNJ596DEHBLbf2nZ54Nh6c8gy6hHZXHew707di7opr9VeJyCDHxpubXkK1VnnEalX8zNP+opqAGyMhMvXi/RioVSL1QiSTIdKeGCANGNWHar7Sq4/oSB8MOTlTf0fLAn2CcPf4RzCq51jVpptXmosb3r0MVdqBQkRAdnEm3vzpJZRVlcJfO16uOvXPiAqM0V9tXGRUqapELCHSo16I/LIziyHSDhggVpqqPqTvwz9Av0FPK0w/5Y+46ay/okoLkYrqcty64jqUVpborxJ5ro93vI+0ghR1USXh0TOyr/5K84zmrIG9w+qFyIHMAwyRdsAAsdJY9RGjVR8t9X0056T4k3HT2RIilSgsL8DfPrlZe+ZcEfJcvxzdqEZcSXhM7H8hhiScor9iG4ZIx8EA0TVVfYweW2ZT30dzToo7GX8ceYsKkaziDDy25l7klGTprxJ5jqqaKnyiVR/V2nN8SFdM0ALEHvVCJIwh0l4YIDqZdV5YUlq/+ojSqo/RjpmoNLzr6fjD8OtViKTmJ+O5tY8hoyhdf5XIM0h47MvarQJkYv8LEOAToL/SenUh0och0l4YIBq5dfSHH9af96GqjzFtrz6sndN7PKYMmqb6RA5l78Pza/+lwoTIExzI3oOPf5Pqoxojuo9Sj7ayDpGuYYn1QmTzzkyGiJMxQDTS91FUVlpv3odUH6McVH1YmzLoUpzde4KaNJWcdxDvb1miv0Lk3iQ8ZDCJr7cfJgywr+mqMUaIDOoTXi9EDmYeZIg4mccHiFF9ZBZkaldGNfWqj2AHVh/Wrhh+HYYmnKomT0mH4updK/VXiNyTdJrLvi59IBMHXIAu2jHmSM2GyA6GiLN4fIAY1YfR9xHixOrD2sVDrkR4QKQaibJy21JV3hO5I5nzYXSc947qp0ZeOUOTIZLFEHEWjw6Quuqj8Hj1Ea9dGZ3jxOrDEBMcj4u0EKmpqVZzQz7UQoTIHcmcDxl9KAFi76grWzFEXMujA+TE6iPMoSOvWnJqt5EY3/98VYVsS92Mdenf6K8QuQf5ojVpvpLwkL6/wfHD9FechyHiOh4bIPWqj2qj+ujqkurD2kWDr0S/mJNU2/D3qWvwe8YO/RWizm/D4e+0/1uLAJ8gNWzXVeqHSHeGiJN4bIDIvI/isrK66iPUPwyxUn20Yda5PUwmkwoRf7N/XX8IkTtIKziKjYe/V9XH8G5nICIwSn/FNY6HSAS6MEScwiMDpLoaWLHCMu/DqD7iQrribKk+QlxXfRgSI3qpEKmurcauY9vw1Z5P9VeIOq8Nh75T4SHzPk7peoa+1rWMEDmpkRD5eUcGQ6SNPDJApO9Dqg9j3keofzhio11ffVg7q9dY9A4doJqy5HtEyipL9VeIOh/Zjzeo6qMa/WIHo0/0AP0V12sqRA5lHWKItJHHBYh19VGl/WCpPrrg7HPbp/qwNiRqhLZzVyMl7wirEOrUNmrVR3pBiqqq26v6sMYQcQ6PC5CG1UdYB6g+DD1C+qi2Yrl6kwDJLcnWXyHqXKTzvEYLDzm+TtH26Y6g2RD5zRIiGRl++rvJFh4VIFJ9fPBB/eojVqqP0e1ffRjO7jVe+7tqkF2cwSqEOqU9mTuxLfUX1Xw1XKs+AnwC9VfaX70QCbUKkWxLiCxdmshKpBU8KkCk+igpt6o+AiIs1cfoCvV6UIAvusWGoW/3KAzqGYNBvWLQT1uOjwpBgH/9K5OY8CD07WZ530m9YtE/MRo9EsIRGVr/7qKRYYEY0CMaw/rFY3j/BAzuHYducWHwMXvr76ivX8wgnJZ4tjr4pC9ERrIQdSbSfKWdltWFUEepPqzVhUjfCCQ0CJHfj5SwOasVPCZAjOpDwqOu+ghO0KuPGsRGBiMxPhQ/HvoS5z59JoLm+iPy9jD8ack1KK45hgmjT0NIoB8C/X3Qu2sk4FOE+1fdjbi7ouE3x4xhj56EFVveQXSkH3rEh8PXx1uFTEJUMNbs+gy97usF8ywzLl54ASpq87WgClXvaczZvS1VSHFFMb76nVUIdR55pTmq87ympgYD4062+ZsGXc0IkcEqRLrVhcix4mP46bdjDBEbmZKSkjpG242TffllHL74KgyH8g+hUguQIHMIesVGYsa1O3HWGT0xuH8vvPzjYtyx7A5MHTIV1591PXan78bTXzyN+LB4fHH7FwisDVOVQaW5BBe/cLEaCjh7zGyc2ftMfLLtE7yx7g3cMu4W/Gva40hNzUZEeCgO5u/BNf+9Bm/++U0M6TIEC75egO1Ht+Pla17B3v0p+PW3vfpfWN83Rz/BztwtMJt8cNPguxDlH6u/QtRxbTr2Hb7W9l2Z0zS+24U4KXK4/ortfHzMGDKgN3p2j4e/ny+ycvKxRTtOMnPy1Otd42PQv3d3BAT4waTW1FdaVoE9B47gaFqmet9J2rEdHhYML5MJZeUVOHw0HVt27EVxSRlysgOwelUfHEorR3ZZhnqPl5cJcUFxGJAYiJkzjyA2tv37Rzsqk3Yl7tQAWbt2LcaMGaP/5BwtbUOqj8svBw5nJSM1L00LgRo1+3vatBpc9odqdIsJw5aUnzF1gRYco67HU1c8BR9vH/W7/9vyP8x4eQbmjp+Lxy97Qq2778N7sfDbhVg2axkuPNlybx/5z3j/R/fj2S+fxWe3foZz+p6rdsRVW/+HNTvW4KVrXlLvS8lLwZ/f+LMWKEvgZwpFSkaBVhHVqNc2b96MESNGqOXDuQfw7LcPa3+HL6485Y+4cPAf1Pq2Wr9+PUaNavv3MDSH27Cdu23jsTXzsCdjp/pKhPsm/gu+5tZ3SsdGBKnHwrUv4LFPHsNXd36F3lEDsSZpA047ZRgSokPw7zWP44GPHtB/oz65qJt/xfMoKatEaJAfPvvtE9z23m04mnsUk06ahP9e/5p2ARmBlMwCVFRWIz3NG2+8Eowd+3JwJPsg/LTQkiDpEdUDpw+Jw7x5QGKi/uEO0BHOiY4g2/CIJiyZdS59H8asc7kLrvR9yB13g/x9YTZ74a31byE2JBZ3Tr5ThUdFVbUWNLUYO2Aszuh1Bnam7URJRbF6JOck4+y+Z2N0v9Gq9JWdUMtijOk/BmWVZdiesh3eXl7aGhO6R3THt79/i40HN6K4vBhvrnsTkYGR2t8QpnZSmYnemB4RvdE7eoAaBrk5eb2+lqjjkmPjUM5+7RirwYDYwXaFh5zwpd9wW+pWFR4Gae4NCvBHgJ8Z8KrB3mN7ER0cjVljZuG2CbfVe5zT7xz4+ZoRFuyPrUd/xT0r7lEXe/nP56tj9q/L74TZp7auv/J4c1akqvSN5qzD2YfZnNUCtw8QrdjA++/X7/uQO+HKDRMjwqF2yPyyPPx06CfVFNUlvIvaeaDqMuloD8Pau9fik7mfaFdVIdojGO/e9C7W3LFG3f4kv7gMWfklqs1XrnCEfIaQbY3oMQJPXv4kpi+ejojbIrBu/zrMnz4fftrBJSFVqT2aMiRhuPa3VONA9l7sTN+qryXqmKRqlu+4kQCxp+9DQiJKC4/y6hLcv/J+ZBVl6a9YmL294aO9p6SiRHV4jxs4DgtmLMBzM56r97h65NXq/XKBlpybjHEDxmFkr5EI8gtSTdM5JTkoLC9QIWP2tpwCjRDpmeBXr09EQmTTb+kMkSa4fYDIyKvS8nJkFllGXkUERNXN+5CRUPLIKc5GekE6hncfjl8O/4LJz05C8NwAhM4NUc1NqXmpKiAKtLAoLKlQwSAZU1JWAX9tJ4wM98UHv7yPe1fci3P6nqOqFrlFSmlFlfYXmHDJ8Etw6IlDqFhUoYIoISwBZdprBcXNt60Ojj9FBZmEyObkDfpaoo7psFZ9aEeGdmxIgPTR19pOwiM4wBdL1r+JX4/8ij+MqN9s6+fno47XzMIM1f/YO7q3uhBrSE7+pWWV6m9pTQuAhMjUi/erSkRurGqEyJHsIwyRJrh1gBjVhzRdVVZVqRN/dHCcqj5CQmtUH4W3dgVSUl6inexLseynZZg4fyJ6RvXE8lnLVb/Hh798iPHPjFcd6rKzSbvp3uRsZOQWqSumZ756EgH/56/6SaTN9L1Z7yFKK61LyiuRkVOsBU65ChuDLBaVViA1qxCFLQRIXEgCToofjmrtgNx8dANvb0IdmlQgUn1IhS8n4NaICAlQj20pW/HE6idw3/n3qaYoa36+vqpiSMtLUy0KgxIG6a9YQkMuynLyS7DvqByfxdpFXOtbACKjSlUlMqRvFEPEBm4dIKr6qLCqPgKPVx9CXYGoJYufD/+Mf077J1657hVcesqleOLyJ/D2X95WfR7zv9R2Oj8vhAf7q845IeFzes/TseqWVbhnyj3Yl7EPZz1+FrYlb1XhIoF1JD1PC518tUOnaaFxICUH+7QAaik8DNKMVVtTjdySLC1E2BdCHdf+rN9V9dE7ur++xjYBWmURFR6IypoyPPzxw+gX2w/XjbpO9SFaC5D+Su2Yk+pDgupIzhF1wec72xchc4Nx3eszkVuRhh4JEer4K9Yu1OxpATCasxgiLXPbAJHqY/lyrfoosKo+go5XH4rsn1Yl7LBuwzDj9Bn1ytqJgyZiypApqgxOz09FcKCvvnNWolzbCc8bfB4uGnaRCptPbv0EBWUFuHP5naioKUV4iL/a8bLySpCqVS7HcopsDg7D4IRT4GuWz9GqEDZjUQeVX5GLY4Vpaj/tFdlPX9syaQWI1sIjyN8Hb65/Ez/s+0EdSxGBEfo7jvP391MXfZsPb9aqhwo8s+YZnNbjNNVacOPoG9Vox3P/fS52pm1DVGggissr7W4BaDZEtjNEDG4bIFJ9lFUerz4iA6NPuOeVpS/j+N4l8z0CfQNVhSGVQn5RGfx8/NXorILSAuSV5Kk+j+5xYQgL9lOBUFRSoYbhysdINSLDBLcd3YZD2lWSXFnJ+9tC7iU0RAsRI0BkohZRR3OsJFX1OciB0Jr+j0jtRC+jpfYc24MnVz+Jm869SXV4N0YqkLKqMjXBNjEyEd/e9a0KG2ktkM5zaS2QY/Su9+9CeU0JArRj72hGvt0tAPVCJMQqRLTKhyFi4ZYBYlQf0k4q1Yfs11FBsfWrD43aIbRHbGgsIoMi1TqJk/LKKhUiUmFYB4wwm73VjHTp8JNbnGTnl2DnwQzkFpbC11tbH3T8S3Pk6koebdU3eqAKECEdlUQdTWrxEe1YqUFoQITN/R9SzUeFBaCqpgIPrnpQXcDdOenOei0ABrOXF7y9vOGnHWP/vf6/OPzkYZySKBdWtXUXcNJSIB3vW49uxcGsA+oCTpq82tICUBci/RgijXHLAJF5H1J9GPM+GvZ9GCqratTOJ+ExrPsw1VGeXZSlqgbZ+Ywhg7KzSMjEhcZhr3alNOLREfjT63+Ct1ZcyNWTrxYq3lpQyDh4eW9oQCjCA8NVGjXIH7t0C++hPkgOUBlnT9TRpBQfVvtnnyjb+z/kQkyG0r7303v4bPtnePjih9XcjsZIf2NMdLgWNqrOUceV9HEkp+erC7jsghJ4m7zVSMrsomwcKzimwsMYptsW9UOkC0PEitsFiOxYy5Y1Un1o4WFdfQgZgVFWXqlme18x4go15ltmkpu1YOjVJQLhwQFI+v1b7ZGkOuIkQKR07hndU926ZPvRbQgL8Vc3XwwN8sdXu77CN7u/wQVDL0DXiK4tzvOwlXxjYYh/mNppGSDUEaUWHVH7Z2u+OEpO7jIC8v2f30dhWaG6E4TpRlPdQ2aPy1yQ4Y8MR8wdMdiR+pu6WJOgKq4oUkN6pcKXE3qVdjGoQkW7iJNKxexlVt2b0mfiCMdDJPqEENm4Pc1jQ8TtAsTo+zCqj8ggve9jdOOla1FpJSorq1U7qtzH6oVvX8AVi67Ah7+uULcsuebVa9A/rj/mjJ2jdlCZXfv3C/6uPfti/NPjcd+Ke7UwWYX/e2e2+r2Tu52MeVPmwVTrpTrwLLPU265beE8tC2vYhEUdjuyTVbVV2v5Zi96tqEBkrpSvjy/uv+B+NZKx4UM6xkP8Q9RkwbdueEsNk9+XuRc97+2phuXKqC2ZuS4d8HKT0/LqcjV/RN7XN7avJVikPdtBrENEvoTOCBEZpempIeJWASIneOvqQ4YBRgbGNFp9GGRyYE5BqfYfwlvdA2vxtYu1K50dKgwWrV2kZq5+cccXSAjromady9C/4d1PwY/3/qhCR94z7cVp+Hjrx+pAkPv2dA3vpt6XV1imb6XtErUAkX6Q7JIsZBal62uJ2p/sk1Lqe5m81Bc12SozrwRFxVUY1XuUGsnY8DGk6xA1X0NuEST9G0G+wWpioAxWkVYBGRkZGuyPPqoFwA9rdnyhmsKMFoBy7eLNURdwBiNEhjJEFLcKEKk+yisrrPo+LNWH3POqOdK5JqM0amu8cMM5N2DvP/ei9pVa5D2fp65+YoJjcTg5XY3iOJZdpFUt5dpVTk+88ac31HvkvSlPpeDBix5UO7l0qKdlFzqk+crQS8bWS0JqB+rB7H2WlUQdQGFZvrZr1qp9vzXk+JB5Ulv3pmPLnrS6hxxncmK2JgNbUtKyVKBIC4D0MUrrgLQArNryP8x+27ktANYYIse5TYDIuVWqD2PWuaX6iFbVR2gT1Yc1CZE9R7LUzivjxGWHtUw2KlPDAH/4aZvaGUvLK3E4LU8FiYzUkoNA1kuHnozIOpiWqw4KR++4vaMsY+vlQD2Y0/gt4Inag9xXSpqvAlsZIK2VeixLzb+S0Vc/3f+Tah1oqgVAwsORLQANMUQs3CZAjOpDmq/kH1LN+4hqufqwJiOyJEhknPiug5nYfSgTB1Jy1TDASi1QDPK+dK3CkMDZcSBDjQKR25skH8tv9TBBW8kQ4a7hPdSBygqEOpLC8nz13NoKpClyAScXardOuBWZz2ZiqFZVyHyrQ8lSnRSocEgI76JaBxq2AMjNTmX+Vpp2gefIFoDGNBciG7alekSIdJoAufnmm9WjMUb1IeFRUVWp1R5eyE99HBkZc22qPjoLuQ29VCAllcX6GqL2p5qwVAUSpK9pG6nmZaZ4bkGpCo4sfRJgaVk5irWq/2BqrrpYk35GqfRlOL6Ehfye3KvuUFqumsPlCvVDJKEuRHbtuBXLP/yjzSHS3PmtI+sUASL/YV988UX1aOw/8jffxNbr+6jMeh7pqa9iw4//xeMP36e/q/ML8AlUB2ppRYm+hqj9SROWcFQFIiQMDqfnqRsjSphI1W+Qk7TcNFFmlUv1v+PAMdUSIK0A0lrgasdDJAaxWogUpv4bJTkrkJn2pk0h0tL5rSPrdE1YDf8jS/Xx9dexddVHcfrTyMt4W3/VvRhXeKxAqCMp0CsQRwZIZ2OEyMlaiAT4HK/EWgoRIzw6q04RIAsXLsScOXP0n+qHiMw6r6qpUtVHgZb8pTkfqPXiypnX474HH9d/6vwCtR1TmrBKK1mBUMehKhDtQs7ZnegdnREikyctQkTstfrapkOkYXjIOU7OdZ1Jp6lAmgoR6TzPLctFdvI/UZa7Qn/V/cJDyDciypVedU01yqucN8KEqDWkD0QSJMhBfSCdWfMhcr0KkYwMP7cID2HSrmjrD7h2MEd/uXvD//DRMbNRUFKIiuJ39DXAaWfcgMunP63/5BgHDx5Er1699J+co6VtHM7dj7X7v4TZZMZ1Z8y2q8lg79696NfP9ttt24PbsF1n34Z8he2r6xegoCgfU0+epr7L31k6wjFoq7w8L6z9xg/bt/8figte19cCoRE3IMC3FseOvaavcU54OPq82xjZRqcLENEwRKyFhv8F/Qc7vvIoLCpCSLBzS3RbtnEwZ5+a8Tsobij8zAH6Wtvl5uYiIuLE71pwJG7Ddp19GxXV5er7+ssrytE/7vg3BDpDRzkGbVVR7oX0lEDk5tyGyvKX9bX1OavycJsAOXDgAHr06IGHH34Yjz76KB544AE8+OCD8Pb21t9hn9Gjb8YPP9QPEW/fPyGs5xyYvB0/hK+yshI+Pj76T85h6zYkQPrHnGRXmzNPirbjNlomAzr2ZOxQAdJRjo+2cPQ2air9UJrdBRVF92vL/9XXWowaNQfr1jmn2cplAZKUlOS0APH391elc1lZGa6++mrk5+fD19cX7777LiIjI7Fnzx6UlNjXITx37itaeXi82Ur4BM5ESPfj/STurFd4L/XdCETtqaK6AgfyDug/UWMkRApTXkB1+Zv6GouhQ6/Gf/5zo/5T5+T0CqS8vByffvop7r33Xtx111146KGH8MILL+Cyyy7T39F6zTVhden+F/Qb+Iz+k+Pk5+UjLDxM/8k5bN2Gr7cv/H389Z9aJzs7G1FRx7/0yhm4Ddu5wzZKK0uRlZ3VYY6PtnDGNvbu/itSk1/Vf6qPTVgtKC0tVeGRnJyMZ555BvPmzUNwcLAKkaCg1o/aaBge55wzRyvRC7Bjx/G5H5MmzcGf/uTYf5Rdu3Zh0CDntvFyG7bjNmzHbdjO0dt4/fWb8eWXx89XZ5wxB0VFBdi58/j5qjN3osu8Aqf67bffarV/kNpHH320tqampnb+/Pm1CQkJtRs3btTfYTvtP7SEXd1DfhbSDNfUa44i23A2bsN23IbtuA3bOXIbnnC+cvo8kA0bNiAvLw+TJ09W33V87rnnqvVr1qxRk+Js1dK4aVmWdQZ5r/wOEZGrOfJ89c4776hzZ2OPsWPH4qWXXkJxcfvcncKpAVJYWKjKnDPPPLNuHHr//v0xceJEtT493bYvRmrpH8PAECGi9uas89Utt9yCJ554ou7xyCOPwGw2q8+QroH2CBGnBoi0J3711Vc455xzEB4ertaFhITg7LPPVuvXr1+v1rVGU/8Yhob/KERE7cWR56sZM2bgnnvuqXvIlIjPP/9cTY946623VGuPqzktQKR56ocfflDLEiBSbhnkZ+mokmYs6WRvifEfuaV/DENr309E5CiuPF9JBTJu3DjV2mNri44jOS1A5P+Z1atXIy0tDSNHjqzXbjdkyBBVnXz33XdqoqEt5D9sa/7jtvb95Hy///47hg8fXrcfyLKss5VcbMyePVv9rrT9yrO0DxN1NK48Xxlz6aR1x9WcFiA7d+7Exo0bcc0119RrtzMe0p4nIfLFF1+0qjOdOic50Q8cOBBbt27V10AtT58+3aYQkbkM06ZNw+LFi/U1FrJ/SQlP5GlqamrUsbNgwQJ1bIwaNUp/xXWcEiDV1dX4+uuvER8fj7vvvrteu53xuPPOO1VlIlVKe5Re5Dqykz/11FNq+e23367XvCkhsnz5crXcHGnrlYuNYcOGYffu3UhKSlKfJVasWNGqSoaoMzK6AoyH3A5KLsqMeXUxMTH6O13HKQFy5MgRfPPNN6qzvE+fPvra+hITE9XQXqlSpFoh9yUBIUFx3nnnYcqUKWqd7Pjys4wkkc7A5kjT1ffff6+WZUSf7DvitNNOU4Ein/3zzz+rdUTuquEorH/+85+49NJL8dlnn2HWrFnqrsuu5pQA+fXXX1UwSGIGBDR+x1hJT2Om5KpVq9QtT8j9yMk/JSVFLffs2ROBgYFqWW6tIVVFS+Eh5ILEGGHStWvXun0qOjpaVblCAsaWARnSFCYhZn0lJ/0q1r/7448/qvU33HCDqmykicz6/fK69fuMB/tjyJkajsL629/+hg8//BAfffQRtm/fru70YezHbb1Zra0cHiAyFvnjjz9WV4YSIBUVFforJzr11FPVnJAvv/wS+/bt09eSO5EOvkOHDqllOfk//fTTdSdcOZHLCb0lWVlZdX0nvXsf/74JCSMJJSHbaOnGnHLCl9CRpjBr0q8ibcgN/5b9+/erSukf//iHvsZC9ms5mOXZmvTHMETIleQ4kr4POZbWrVuHw4cPq/XGhZqzOTxA5P5Wr7/+OrZs2YIBAwaoO/A2RW4xLQkqTViDBw/W15I7kZO/0cclJ2Lrk7GcyCdMmOCS/gsJB6OzXZrO5O+SvhhpQhPyt1hP/jIYfS7yXqPPRSxbtqyuP0del/cJWyshIkeRilwuzqQKMS6CnH3be4NTmrCstUe7HHVc9nait5XRCS+k2cy4O+2VV16pTv7y9zTWnHb55ZerCyFh9LkIaXM27iht3ZRmSyVE5EhGM/GIESMQFxen1skILVdweoDIiCwiYd2JLs2XchIW0rRkS1NWWxjzjSQA5IRvkHCQalkGfDTGusnMmnVfjHVTGpGrbdq0SV0gDR06FAkJCWqdq/qUnR4gRAbrTnSj7BbSxCVNSkTUtPfeew9PPvlkvcfMmTNx0UUXqVtF3XHHHXVfkeGqZlQGCDmVdfOOveQzjKYj6zsXWHfQW4cTkTuSuR7y3UrWD+l/kxspykjWk08+WX+n6zBAyKmkr8FoHpKhuDIkVxjttkICxrpZqSHrEJLfMa6urDvoR48e3eSQcWE0RUmfi3W1I01n0qzG0VPUUcnXgUu/YWOPX375BX//+9/r5ka5GgOEnG78+PHq2brD3HpuhwSM0altzLmwvk+WvHbttdeqZesQksmD8plSnUgHd3MkJKQPRsg2jD4Xo3NdhuA2nA9CRM1jgJDTSUAYw2VlGK8EhHFfLDmpy11IW2IEgPyO/K7cTFFO+sJ6pFRTJISMUVYSGFLVyN9hfIaEkLQhN1fFEFF9DBByCTl5G0N3DTIKa+XKlXXVR3PkPVItGEFkkGHBtsxmFxJk0nxlVCIG+Tvku2laCiEiqo8BQi4jJ3Dr9ttFixadcMVvBE1T/SLyuvyu3ExRnqV9uDWMIGru7zD+TtmG9ecbQ37lNevQkt+Vz5D18tm2BCKRO2CAUIcifRDy7WrW/SJE1DGZtKssfhkHdRhLlixRz9ddd516JqIOTCu7nUoCytm4DdtxG7bjNmzHbdjOnbbBJiwiIrILA4SIiOzCACEiIrswQIiIyC4MECIisgsDhIiI7MIAISIiuzBAiIjILgwQIiKyCwOEiIjswgAhIiK7MECIiMguDBAiIrILA4SIiOzCACEiIrswQIiIyC4MECIisgsDhIiI7MIAISIiuzBAiIjILgwQIiKyCwOEiIjswgAhIiK7mJKSkmr1ZSIiIhsB/w+4hdGbztHTtwAAAABJRU5ErkJggg==[/img]
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Information: Existiert das Dreieck - Übung 1