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"/><ROW Clausur="18991230" Lesson="20060214T16:43:02000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:14:37000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="46" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20060214T16:45:15000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:19:58000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="43" Int3="0" Int4="0" Int5="0" 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lHhj0Qi1LIchxNZ+9LZl0hjbGLY5RymaFZckk6mVKM5L5XVVZLWdsZb/BWSf9SGreyM53pVbR3nz0nZIo2KPWL7RjnpajkUpRzkVSzbWdSmnU+M04R1pWWkjIjH3HjouZ7p3GL41WcekLeyM53pVbRzLZdYrPoukF0lDjOPIJuU08pqS2XoOpSolEWjhLKRkY1R5yTFTRtlMV4lLKLSZ3NzvqiqfShVqe/6SKy/0TlG9e6M53pVbR1nJrrOVH2a0kskGorYyMyKvCZFv9ZDHsV82yvvKb+pcHSVFn3RjzHHSdcbYcZW6ZElaiUpKiLckWArUxm2HwGWKLlpQuQZHSUzx5Lit59ZcKj4CL2nWe+Zjgf/0v2YE9jWNYfZUK9kZzvSq2gno6LoxuncYfGqzVaQHUIFeyM53pVbRXsjOd6VW0BR/FXrFdYUcrEdFqvdO4xXGqy+0LeyM53pVbQFJxRaxHaIKOWRHRcy3TuMRxqs4tIW9kZzvSq2gPta0toUtR1JSVZnkIYlhqFJsXhKWVS3WW3VFkUtCVH+ZhbJLWJYxSkhKnbZuG6pPfVYTtDq4co6KOgNxY97kpypq1QVTquBCSyjTlh838f9Tu0AUnFFrEdohXsjOd6VW0FIjouZbp3GI41WcWkZq6hAr2RnO9KraK9kZzvSq2gMWk/ODvu6iEDpJlJT3CrXwcYrIWkQDei+SM6tPUFHLGdWUVnwdw9wnDWnJ7Qt2XyZ3nTtASvK29WvrSFHKp5d9t+DO4tXCnKnSFuy+TO86doBQUXyRnVp6hXZfJnedO0FFeXejPgzuLTwpye0B1DBsrScliBRiSM+6ExDKy/xkRrc50IUXvGzdl8md507RhPPuSrNYyCYWaIERSlJrT47pmST3+AmlfENOHtdfp5+Ur0QgV2XyZ3nTtFdl8md507RmqjYo9YvtGFHLHeXcz8Gdxi+FOcekLdl8md507QHBZDR6qTo4ozSiQ/b3RhZ+g6kjUhXuURDooqkE0pRcachJouyCNSD30K3lJPSR1l7h9PPLujHgzuMPhTmq0jKot1dH07SFGmw4Tb537HKtOAlHU4RYeBe6/8AINJvjZ9N0b4xbFfNsr7ym/qXA5Uk47NYTGJt9h0jMyTXbpIiPdHXURFbFa1cNddeCoZ9h8t12i5ZqgSGv+SmYFm3XhfWfAo96ur2kfBUZ5q9GCexrGsPsqFdl8md507QTzy7ox4M7jD4U5qtIDqECuy+TO86dorsvkzvOnaAo/ir1iusKOVh5dqvwZ3GK4U5faFuy+TO86doCk4otYjtEFHLIeXcy8GdxiOFOcWkLdl8md507QGXZXuqDuHDJkx2Pct5CT/IzGozjX9YXZSManXVuzqFjXu53yeSzKtO8htxeXKSRqMvLuj/AIM7jC4U5qdI0y2xk882R1ApOKLWI7RCuy+TO86doKQ8u5l4M7jEcKc4tIzV1CBXZfJnedO0V2XyZ3nTtAYtJ+cHfd1EIHSTijnud5WW9wpyFpEA3ovkjOrT1BQUXyRnVp6goAleVt6tfWkKCV5W3q19aQoCBRfJGdWnqCgovkjOrT1AFGBQnhFIUhSB4b4nrbQf1Gk3Or4krP3jZlyUQ4b8p3xGG1OK9hFWfUMyx+MuJQNEtO442icd+2pJqV8xmNJthajZEIQzUUbFHrF9owoKNij1i+0YUAT2NY1h9lQyrIfA1waZTgvJ8kvH/hcqQv3Edqv/AEGq9jWNYfZUP5Liszob8SQm2ZfbU24nKlRVGXMY6wumWtHycCGcwphxGDkkVRPG2VuRVVeNv8JjNsV82yvvKb+pcCWOTVyaIZZlOEqbGto75GeFS2ztTVVkOolf7EDsV82yvvKb+pcEynptg2gT2NY1h9lQUE9jWNYfZUIFEIQAo/ir1iusKCj+KvWK6woApOKLWI7RBQUnFFrEdogoDGl9+swoxrgYiSHj0GZtoT+Rr5hqM41/WF2UjLi9+sxpFzfKPDYZLQo1OKV+VoNRnGv6wuykaZ9p7ftIUFJxRaxHaIKCk4otYjtEM1KIQgGBSfnB33dRCFSfnB33dRCAf//T/XI0dBxWTtnPETxqsntC3sjOd6VW0UXyRnVp6goDlVHRfbe6dxauNVlTpC3sjOd6VW0SvK29WvrSFAFeyM53pVbQUWOi9Gd07i08arJ7R1AovkjOrT1AMeyphJ0A9GSpy2mLbikV0UdZOLSg+HIoz9w0nIzZOsERuVWx8arIekcNNd/pihInAclchZfVQ2qr5lIGo7jmftH1GNMtsZPv5/CK9kZzvSq2ivZGc70qtoUQzVyx46Lme6dxi+NVnHpC3sjOd6VW0UbFHrF9owoDlejoujG6dxh8arNVpC3ujOd6VW0T2NY1h9lQUB5FujHotnKLstpRS2zlG4hNzNa0JNtREWE95bZ7/Aox12HwG2aLlpJ2Qv8A5KZhW+tR4H1ll0V+0zPhHTZN4NGjUsnAdGyEvLP/ABHuHPcSVGr/AFIVivmyV95Tf1Lg0z3ky828iNW9kZzvSq2gno6LoxuncYfGqzVaR1AnsaxrD7KhmqvZGc70qtor2RnO9KraFEA5WI6LVe6dxiuNVl9oW9kZzvSq2ij+KvWK6woDlkR0XMt07jEcarOLSFvZGc70qtopOKLWI7RBQGDQTCHptNSrZypyeaEndFbyG0Iq385KucajMdF0f3TuMLjVZqdI4LE93Y6xJ5Wt2VXoccUsvyUQ1Gca/rC7KRpxOuzzZIr2RnO9KraCkR0XMt07jEcarOLSOoFJxRaxHaIZqr2RnO9KraK9kZzvSq2hRAPOUkykp7hVr4OMVkLSIJSfnB33dRCAasZ1ZRWfB3D3CeFOT2hbsvk7vOnaKL5Izq09QUByqeXfbfg7mLVwpyp0hbsvk7vOnaJXlberX1pCgCuy+Tu86doKK8u9GfB3MWnhTk9o6gUXyRnVp6gGMbq37NCO4OHedHngrTgN1z2/4RqOvLuzPg7njHwpyHpHBQ/fqcpyVkkNx0nlJDSVdpxQ1Hccz9o+oxpxOcntEiuy+Tu86dorsvk7vOnaFEM1csd5dzPwdzGL4U5x6Qt2Xyd3nTtFGxR6xfaMKA5Xnl3RjwdzGHwpzVaQt2XydznTtE9jWNYfZUFAYUqnqNnTmqHaWxMRMbWly5vJPAaVYCLhrJKq8nvGb/6dPvIsYVFeafcfizZLTy1kkjNd1UZ8O/hKvSPWKabWtC1ISamzrSZlhSdVWD3GPH2HGcKm6TYMzuVJS5khFfrG5K0L+U2uYxpjvjZ90euuy+Tu86doJ55d0Y8Hcxh8Kc1WkdQJ7Gsaw+yoZqrsvk7vOnaK7L5O7zp2hRAOVh5dqvwdzGK4U5faFuy+Tu86doo/ir1iusKA5ZDy7mXg7mMRwpzi0jlp6kHINAUhKSw6SmYzi0nud8knVw5R3ycUWsR2iGXZT32jGYZb8uYwzVlTdEqV8qVDvhzXOaldVGtKgUXEhJjOEUdhDRVGn0UkWXQFZeXdH/B3MYXCnNTpHUCZxr+sLspHNut1Fdl8nd507QUh5dzLwdzGI4U5xaR1ApOKLWI7RCCuy+Tu86dorsvk7vOnaFEA85STijnud5WW9kyFpEEpPzg77uohANqL5Izq09QUcsZlRxWTu7hbhObk9gW4q5Q78uwBK8rb1a+tIUcqmVX234Q5i1ZuVOgLcVcod+XYAUFF8kZ1aeoVxVyh35dg4nVnCoRctUhypiMbh+LwJryaBZNboAsV75RC5XDKlyHq9BuqtflJI1Hccz9o+oxnWPQHIljlGx1PukpuK2lW9v2pV8GUdjrKrsz4Q54x5uQ9A64l1zqR1CBXFXKHfl2CuKuUO/LsHCqNij1i+0YUcsdlVzPwhzGLzc49AW4q5Q78uwBPY1jWH2VBRyvMqujHhDmMPNzVaAtxVyhz5dgBKyrqrwjxjfg1BnS6d+jKalvLP/Ech1DnMhRq9qSG13Llqpxic6bSnEotHH0JJJWtS6kpSZGpJ1qLDbYcPsHFYtRqVUHOjOyX3m3aQmoWTiiOsrutJ8HDVWekzHWN9OWo/9T9l3wb2NY1h9lQybGjecodMZ+S6ciCtUV08GE0HUSt70k2qv8AYaLzKrox4Q5jDzc1WgdZT02wdQgVxVyh35dgrirlDvy7ByKP4q9YrrCjlYZVar8Icxis3L7AtxVyh35dgCk4otYjtEMqk/CLJaFi75NG9LUX2UXMvze/IaEhlVzLwhzGIzc4tAy4rSpNl0927uWsSK0wk8GBSjUtZb2S5jTDvfb9JW8CZxr+sLspFcVcod+XYCZZVdH/AAhzGFm5qdAzV1ApOKLWI7RCuKuUO/LsBSGVXMvCHMYjNzi0AOoQK4q5Q78uwVxVyh35dgDFpPzg77uohA6SbUU9zvqz3smQtAgG9F8kZ1aeoKOWNIQUVkrVzxE8UrJ7At8ozXeiVsASvK29WvrSFHKqQi+29y7i1cUrKnQFvlGa70StgBRg2RnXYXIZLfksIjF/5DJv/sNm+UZrvRK2DBph9DsOhotTnfp0fBc1YbTvuTDix3w+uJXoiIiIiLARA3ccz9o+oxXyjNd6JWwE7IRdmdy74x8UrIegcK6hAr5Rmu9ErYK+UZrvRK2AKNij1i+0YUcseQi5nuXcYvilZx6At8ozXeiVsAT2NY1h9lQUcr0hF0Y3LuMPilZqtAW+EZrvRK2AFGLYr5tlfeU39S4PtuyCO/SSY8YkvsGq0OQ2o1JNdqaqiqSZHgLOr0YBx2Hz23qLlqJqQj/kpmBbC0nhfWeTTV7SMuAB0o/4+y5xG8zSrF0LJdmqiP3qQaejMar2NY1h9lQyLJVn3NTOYbdVIo51MpsiaVWok1ktO9woNafeO85rD5RXmjWttarZKiaVUZGg6j3hplvJl9kdogV8ozXeiVsFfKM13olbBmqj+KvWK6wo5WJCLVe5dxiuKVl9gW+UZrvRK2AKTii1iO0QyrGe/R50/ls55ZHlSk7kk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Clausur="18991230" Lesson="20060220T18:41:25000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:27:06000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="51" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070203T19:08:26000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:23:04000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="45" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070204T10:15:29000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:11:29000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="40" Int3="0" Int4="0" Int5="0" 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"/><ROW Clausur="18991230" Lesson="20070204T10:38:15000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:10:54000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="40" Int3="0" Int4="0" Int5="0" 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RIhPtn7yVNqT9xrGpFyRnZp4DHpxT7U+hZRtNl5OdeGflD6ltrRV1fKNI04qpFkZwTWLT3h5vdHTLljfvNFoYsz99KJ/kJn98cW6RckohLWlXkVlUSDaUSlKUZ1EnzkmXSZkVYyZJ0i3drQrZtsvpKj5RLeU6aFKO+YrO9JNXWSeiv0nm6eaulEBX0jRNeIfKJfSNE14h8oCRckZ2aeAzbrVGm5CmKus4TqS9ZmgyLiLsVUiyM4JrFp7w83ujMurU+dzkls22yJ022sYfacSnN6xvh753S8msSSRIaSXUTSi+9IcVVKkWtvBNYtXeHnT7IW+kaJrxD5RhSgouSM7NPAS+kaJrxD5QUVUiyM4JrFp7w83ugLQJWVt7NfFIl9I0TXiHyglKkWtvBNYtXeHnT7IC0ICvpGia8Q+US+kaJrxD5QEi5Izs08AoqxVSLIzgmsWnvDze6FvpGia8Q+UB//0/YVZW3s18UhRVUqRa28E1i1d4edPshb6RomvEPlAKOWHSX0jRNeIfKOYrd+QjfP/QDp4uSM7NPAKCi5Izs08AoAlZW3s18UhQSsrb2a+KQoCAouSM7NPAKCi5Izs08ACglZW3s18UhQSsrb2a+KQGXK8+7KjE/Igyln9N+yRcTGyMYvPu1V/wCqji/E4fINkbz5SeSCi5Izs08AoKLkjOzTwCjCiVlbezXxSFBKytvZr4pCgMa6vzKBXI1V5mRXmJDqVH9xGNSLkjOzTwFanItuoGkIZdb8VxsvpNJkJQkg5VA0fJM6zeitrMy9aSMbuyd06rwxZn76UT/ITP7441ZEhqK0bry71BGRdRmZmfUREXSZ+oZD7iHrr6HdaUS0Lo+WpKi6jI1x6jGFbggggAouSM7NPAZd0/nUbGa0lIRC+on0Gf3ENSLkjOzTwGXdB5z1DtaSkUfhQtf5Rvh74laisrb2a+KQoJWVt7NfFIUYVAUXJGdmngFBRckZ2aeABQSsrb2a+KQoJWVt7NfFIBRBBABRckZ2aeAUFFyRnZp4BQBKytvZr4pCglZW3s18UhQEHLDqRywDfjRo5xWTNhszNCewWYLZY+rtbhCRckZ2aeAUBVVFj2tvANYtXYLOkLZY+rtbhCKytvZr4pCgCssfV2twgUWLHsjOAaxaewWYWgUXJGdmngAllj6u1uECVFj2tvANYtXYLOkWgSsrb2a+KQGPEjMLuvpRXkG71uHFQXmF0HfPGfEhsWWPq7W4Qy6K8+6CnXPkvMtfY0lX5xsjfE5+k9kirFix7IzgGsWnsFmC2WPq7W4QkXJGdmngFGFVVRY9rbwDWLV2CzpC2WPq7W4Qisrb2a+KQoAbLH1drcIYtx7Mdy5eIg2G62L9gyNJGZeTWpH5R0AwblcEikovV5GaaiL1ONoc4rMbnjhZ2+/5RfpCiY81hKEtsoUhZLTftXyT6yqUmsqyqM+isYzlEQ2rsKDJxhp95mjZKfLLbI1KNKmCI6/+yt4846gYsz99KJ/kJn98cYVq2WPq7W4Qllj6u1uEFEAVYsWPZGcA1i09gswzKXjMKpygmiYb6JLrhleF0kTDhcVENiLkjOzTwGXN8+66iW/kRZTv2G0n8xjfD5+l9kq+qLHtbeAaxauwWdIWyx9Xa3CEVlbezXxSFGFFZY+rtbhAosWPZGcA1i09gswtAouSM7NPABLLH1drcIEqLHtbeAaxauwWdItAlZW3s18UgJZY+rtbhCWWPq7W4QUQBVixY9kZwDWLT2CzBbLH1drcISLkjOzTwCgKqose1t4BrFq7BZ0hbLH1drcIRWVt7NfFIUAVlj6u1uEOY8i1o0bpDrBywDfjKkWVmppuq8T3h5vdC30jRNeIfKJFyRnZp4BQFVSpFrbwTWLV3h50+yFvpGia8Q+URWVt7NfFIUB//9T2G+kaJrxD5QUVUiyM4JrFp7w83ui0Ci5Izs08AEvpGia8Q+UEpUi1t4JrFq7w86fZFoErK29mvikBj0Ep9U2m3SbbM10iddbh9llpOb2RsX0jRNeIfKMu5rzos535dIyfwuqR+UbI3xNyRViqkWRnBNYtPeHm90LfSNE14h8okXJGdmngFGFVVKkWtvBNYtXeHnT7IW+kaJrxD5RFZW3s18UhQBX0jRNeIfKMKiVPs3RTWibbw8OM+RX59fnoP0ZkpHRDBxN01EueiRR7zR/Sk21J+6/G8Os8v5SrlLSJjFHrW2uPHVfJLyrjtSUkairrM0mRdFfWR9IyDkzn7rKBdTGbU25RkhRrdevV9JsGdaSRVXXe9R+k+qrp6kYsz99KJ/kJn98cYVq30jRNeIfKJfSNE14h8oUQBViqkWRnBNYtPeHm90ZilPru0Rg262aOV0eUPov3E+r/ANY2IuSM7NPAZcXz7sqSX6G4MZBfSa3jP/A3h1vki+pUi1t4JrFq7w86fZC30jRNeIfKIrK29mvikKMKK+kaJrxD5QUVUiyM4JrFp7w83ui0Ci5Izs08AEvpGia8Q+UEpUi1t4JrFq7w86fZFoErK29mvikBL6RomvEPlEvpGia8Q+UKIAqxVSLIzgmsWnvDze6FvpGia8Q+USLkjOzTwCgKqlSLW3gmsWrvDzp9kLfSNE14h8oisrb2a+KQoAr6RomvEPlHMVu/IRvn/odYOWAdJFyRnZp4BRVjRo5xWTNhszNCewWYLZY+rtbhAIrK29mvikKKqose1t4BrFq7BZ0hbLH1drcIAoKLkjOzTwEssfV2twgUWLHsjOAaxaewWYBaBKytvZr4pEssfV2twgSose1t4BrFq7BZ0gKFynTQSV6WTJc3n1q/yNkYVyUZhdydGOGy2Zux0uVmgum+87/I2LLH1drcIb4m+90nJIuSM7NPAKKsWLHsjOAaxaewWYLZY+rtbhDCorK29mvikKKqose1t4BrFq7BZ0hbLH1drcIAowaUwSrn5WilpQr6FtLR/cpI2bLH1drcIYN0MZhu5M5JMNkcXyMmskl1NrSs/uSY6cPfIldA64hlpbrqyQ2hJqUpR1ERF1mYxn3EPXX0O62olIXR8tSVF6SNceoxenUUxNjGwlRxqzI79lKa+g66ukjIyr9AxDoaHHusoFDrLT7zFGSEeXW0m+UaTYSR/iVvGOaupEBWWPq7W4Qllj6u1uEAkXJGdmngMuifPp+nXfkvss/YylX5xfixY9kZwDWLT2CzDMufjMOOUs8bDZ+UpFwirQXZSlH5BvHbl96o2FZW3s18UhRVVFj2tvANYtXYLOkLZY+rtbhDClBRckZ2aeAllj6u1uECixY9kZwDWLT2CzALQJWVt7NfFIllj6u1uECVFj2tvANYtXYLOkBaEBWWPq7W4Qllj6u1uEAkXJGdmngFFWLFj2RnANYtPYLMFssfV2twgEVlbezXxSFFVUWPa28A1i1dgs6Qtlj6u1uEAUcsOkssfV2twhzHkWtGjdIB08XJGdmngFFWMqRZWamm6rxPeHm90LfSNE14h8oCKytvZr4pCiqpUi1t4JrFq7w86fZC30jRNeIfKAUFFyRnZp4CX0jRNeIfKCiqkWRnBNYtPeHm90BaFSa55G+d6fMYcV0eq9DX0jRNeIfKMm6J59mhp7qm2iJECQoz8ofoSXqGsZrZBYuZb8jctRLfR5kJlPR6kENMUoKJLNHxmvJN+Y0lPS4ZH0EXsixfSNE14h8oZXXK0SLkjOzTwCirFVIsjOCaxae8PN7oW+kaJrxD5Rkf/9X2FWVt7NfFIUVVKkWtvBNYtXeHnT7IW+kaJrxD5QCjPmRLfc4/CMq7REU1vIq/yLd9I0TXiHygoqpFkZwTWLT3h5vdFl0uoOhJdvoKj5h9ciM24f1pIxTmfvpRP8hM/vjinQ0h2Jcuto3moxQ33o5OKVXUSXVJSXSVRVlV0nn6gSZdISbqbn3jisGTtFyFrUbppMjM2DV5t6fpvfT6TzdOs5plYR1YgK+kaJrxD5RL6RomvEPlGBIuSM7NPAZdyvnUMp3TTJTv1KfWZfdULrDj6ITajbaJKWyMz8oeb3Rn3KWhNydFn5JutyKhw63DI61FfH6M5jc2XvPlOrXVlbezXxSFFVSpFrbwTWLV3h50+yFvpGia8Q+UYUoKLkjOzTwEvpGia8Q+UFFVIsjOCaxae8PN7oC0CVlbezXxSJfSNE14h8oJSpFrbwTWLV3h50+yAtCAr6RomvEPlEvpGia8Q+UBIuSM7NPAKKsVUiyM4JrFp7w83uhb6RomvEPlARWVt7NfFIUVVKkWtvBNYtXeHnT7IW+kaJrxD5QCjlh0l9I0TXiHyjmK3fkI3z/0A6eLkjOzTwCgouSM7NPAKAJWVt7NfFIUErK29mvikKAgKLkjOzTwCgouSM7NPAAowrsD/wD5ukkl1rgPoL13xEX+RujBuu6aIcRpLxvedbT/AJG+HvndK3SKoqh+iCDCii5Izs08AoKLkjOzTwCgCVlbezXxSFBKytvZr4pCgICi5Izs08AoKLkjOzTwAZdC4Gl6cin1FLS+gvZW0j8yVj8mfvpRP8hM/vjg3pLNG3YOOPLvETKPTV0V1qacMugi6TPDF9g+n3W3rr6HdaWS210fLUlSTrIyNceoyG+Jzl8okbggggwrJpaRZLkZkmuo2YC1l9TZmLtHR7JRsWN1eRZQj7CIhlXRedce4zrCGo/0+UWlH5hvDd2Tv/pOolZW3s18UhQSsrb2a+KQowqAouSM7NPAKCi5Izs08ACglZW3s18UhQSsrb2a+KQCiCCACi5Izs08AoKLkjOzTwCgCVlbezXxSFBKytvZr4pCgIOWHUjlgG/GjRzismbDZmaE9gswWyx9Xa3CEi5Izs08AoCqqLHtbeAaxauwWdIWyx9Xa3CEVlbezXxSFAFZY+rtbhAosWPZGcA1i09gswtAouSM7NPABLLH1drcIYV1Mdgo8RBMtlfzIyfil1Wlmv7iMh0QwbpOmVQ7fy5yPuMlflG+HviVs2WPq7W4Qllj6u1uEFEGFVYsWPZGcA1i09gswWyx9Xa3CEi5Izs08AoCqqLHtbeAaxauwWdIWyx9Xa3CEVlbezXxSFAFZY+rtbhAosWPZGcA1i09gswtAouSM7NPABgXRRHUUpQzsB1uG4685FU75K+qSts1VVEZdZtkVdfpHw9RMJu7GhDciRlOtUdJTfpaIviqYIqq6zLoUqrpPrMXrqsHQxSy64clmQZ5kpcSavw3w/Jn76UT/ITP7446ZeOMvp9/ujVssfV2twhLLH1drcIKIOav/9b0SmIzC4VDxyZbrfmx+yXTeYT/APMbtlj6u1uEMaVhaYudY+QTsmr3Wrz/APUbw6ZbcYiqqLHtbeAaxauwWdIWyx9Xa3CEVlbezXxSFHNRWWPq7W4QKLFj2RnANYtPYLMLQKLkjOzTwASyx9Xa3CBKix7W3gGsWrsFnSLQJWVt7NfFICWWPq7W4Qllj6u1uEFEAVYsWPZGcA1i09gswWyx9Xa3CEi5Izs08AoCqqLHtbeAaxauwWdIWyx9Xa3CEVlbezXxSFAFZY+rtbhDmPItaNG6Q6wcsA34ypFlZqabqvE94eb3Qt9I0TXiHyiRckZ2aeAUBVUqRa28E1i1d4edPshb6RomvEPlEVlbezXxSFAFfSNE14h8oKKqRZGcE1i094eb3RaBRckZ2aeACX0jRNeIfKMKnVPqpy55s2261TFn0LP0MuHm9RDohhUuk13U3PlUdSFyFnVsjL8w3w+fpfZK2L6RomvEPlEvpGia8Q+UKIMKqxVSLIzgmsWnvDze6FvpGia8Q+USLkjOzTwCgKqlSLW3gmsWrvDzp9kLfSNE14h8oisrb2a+KQoAr6RomvEPlBRVSLIzgmsWnvDze6LQKLkjOzTwAZ10Lb8m5uk2TQ0knIjiTM1GroNJ19FReiv0jEg0jNpGnbmZiI7Km5FEPuKWp40qIzNg1ebe9ZHel1+k83T2I4yhcDdTFgH1wipFsizJU7HcQW6tI6Txwv370Tq66+kaJrxD5RL6RomvEPlCiDmrnYqn3rqWcG2ZxKLLo8ofR5VZer/0jdvpGia8Q+UY1z+GpWlpPWSDYjEfqQ0S+LpjeG8+cnlEiqpUi1t4JrFq7w86fZC30jRNeIfKIrK29mvikKMKK+kaJrxD5QUVUiyM4JrFp7w83ui0Ci5Izs08AEvpGia8Q+UEpUi1t4JrFq7w86fZFoErK29mvikBL6RomvEPlEvpGia8Q+UKIAqxVSLIzgmsWnvDze6FvpGia8Q+USLkjOzTwCgKqlSLW3gmsWrvDzp9kLfSNE14h8oisrb2a+KQoAr6RomvEPlHMVu/IRvn/odWOXAdJFyRnZp4BRhM3I3OOsNuOUHBUtaSUpRsJMzMy6T6h9/sdcz/AAGj/wCnT/oBprcQU9ps1pJamlqJNfSZEaKzq+svtIOOLnUJcw3S7CI9zsB3ydbb6zaIktkpaE9XUZ11dNR1eojMy2v2OuZ/gNH/ANOn/QDaAQXEOwI7ja0rQtpKkqSdZGRkVRkYyHrlblI6UqdoSj0EpRJKuOnpM+ouoZ9z9y1z71HJbkXOwGnGSSg21MEo0lekZVqMzvjqPrr6fpAdcMad511lEI+THkuVfR5MvzD8/Y65n+A0f/Tp/wBDl6Xo+5iFdZRzDVD0aptba2XUKQlBEpTzKSOoy84yIzqL1mN8Pn6X2SvQhBi/sdcz/AaP/p0/6BvXK3Kx0pU7QlHIJSiSVcdPSZ9RdQwrXguIdgR3G1pWhbSTSpJ1kZVdZGHHKULcrc6uO5Gdueo5KoiiaIybv75N6kyO+UVZ9dVZ9dVfpqGj+x1zP8Bo/wDp0/6Aaa3EFPZbNaSWppZkmvpMiNFZ1fWX2hxyMy5q5opzC4tBUY6tCzZU35OpR1mm+qSRVHURV1n1VH1VmY1P2OuZ/gNH/wBOn/QDaAQXEOwI7ja0rQppJpUk6yMqusjGQ9crcrHSlTtCUeglKJJVx09Jn1F1CrQ9ydzjkNTSrnIDVncUySTQTh1J6CM1GVZnV18T6wHUDkbO5H/8soWScBJot12v/wBhLaQr8KUC3PuWuejMJNm5+jTcccS2m/jpvSMzqrOohzVJUVQbd0Nyr6aCgtxZrT1pbJlNXneSSj0dNS1pL6x0w8bZ+0r0gQYv7HXM/wABo/8Ap0/6FGm7m7m6NoOdNTQMA1sMLWgrOnpURHUXV6TqIYk1ukVbuOSaqBtSvjS5Dz1ZelJrMkfhJI3Rylz1yFz6rnKON+g4KnrM35QzaJRmq9Ks6zKs+n0jR/Y65n+A0f8A06f9DWd1ythGmtxBT2WzWklqaWaUmfSZEaazq+svtDjlX7krn003GSVz9GrSaVJMkt+clJlWajTVVVWkiKvp6Tq9JDQ/Y65n+A0f/Tp/0MDaAQXEOwI7ja0rQppJpUk6yMqvQYyXrkLnEMrU3QNG35JO9v2Ukmv1nV0EKlC3J3NO0W1Xc9BQbZqaMlMko/MUaazM+ms6q+mvr6zAdQAW4gp7LZrSS1NLNKTPpMiNNfR9ZfaMz9jrmf4DR/8ATp/0MiXQdyLV0sGAVB0abyyUlRGlJXpGk1F5naPB9fo+sB//1/ZhBi/sdcz/AAGj/wCnT/oDNuTuejwX3mbnaPcdbbUpCPIJK+URdBfaA2YLiHYEdxtaVoU0k0qSdZGVXoMOOYoe5G5tVFtJVQMElt1tqJTBGZGkzIyMzM6z6Ous6xd/Y65n+A0f/Tp/0A01uIKey2a0ktTazSkz6TIjTXUX1l9occc9c5c5+0TMcrmoPk0EbZum0RFfKSaqqi6D6EF0mWfpLqVr/sdcz/AaP/p0/wCgFd9uI7do078Iw0yWW0kcJS/PWRkqpyqv4xV1JOroI15yqARf/ja5FylvhJdDMqdIiJLfU2mr03hdBn9NYCww9VZ8MgHVxckZ2aeAUVYypFlZqabqvE94eb3Qt9I0TXiHygDeYYelsG6w04pslLQpaCM0GRp6SM+oWRVUqRa28E1i1d4edPshb6RomvEPlAKK0BhhiIgmGGmUrIlmlpBJIzMuk6iCX0jRNeIfKCiqkWRnBNYtPeHm90BaGC4SXruktLQlaUUbf1GVdR+WIyP7U1l9A2b6RomvEPlGEyp9V30s/Jt1ootkqvKHV0uu+r1EN4cr2R0QgK+kaJrxD5RL6RomvEPlGFHAYYYiIJhhplKyJaktIJJGZl0nUQsirFVIsjOCaxae8PN7oW+kaJrxD5QAyYcSTNYXIiMPLbSo0LcbJSkHWnqM+r9CFsVVKkWtvBNYtXeHnT7IW+kaJrxD5QCgYxJs6FkhKTcIlqvSqrMy6TH7fSNE14h8oKKqRZGcE1i094eb3QDPsMyWVMyGkOtq+MhxJKSf0kY5m6SjbfTEKAxetLVRkwmDIqiQtK45oP6lER/UNmk5sqNR8tTLaUyGo6nULUk1NlVnPo6fUMyY7NO7ihyRGZU2cCVWs3jI/jM19F6fpJPp9J5umy2XWDYomemlKKjTkpNHlmyUpB9aFdpJ+sjrL6hRuh/5TtG0UXTa5SXHCzNtH5RX1GaUJ/7Cra13M0hIKUhDdGzHDfbdvlGhhw/jpUZJ6CUfnEZ9FZqLMGoq10jSb1NuRibbNsmIaHVKSom661LMjTWV8dXQdXQlOcdvx/G/nOXT75I2IpJKIySUJQm8KpKSqIuj0EGFWKqRZGcE1i094eb3Qt9I0TXiHyjgoVw4h0m3JOIwci8PDG2V+VVRF53X2j+0WxVUqRa28E1i1d4edPshb6RomvEPlAfa0IdbU24hK0KIyUlRVkZZjIFCbbbhMpaaQ0i8IyQ2kkpKvp6CIfV9I0TXiHygoqpFkZwTWLT3h5vdAWgKySqS0SkJVekpaTMqzSfQVZZuhRl9Y/b6RomvEPlBKVItbeCaxau8POn2QFofK0IdbU24lK0KIyUlRVkZZjIfF9I0TXiHyiX0jRNeIfKA+YTbbcJlLTSGkXhGSG0klJV9PQRBxViqkWRnBNYtPeHm90LfSNE14h8oA1sMKpBp5TDRuk2qp00FfkVZdBH1kXSYsiqpUi1t4JrFq7w86fZC30jRNeIfKAUcsOkvpGia8Q+UcxW78hG+f+gHTxckZ2aeAUFFyRnZp4BQBKytvZr4pCglZW3s18UhQEBRckZ2aeAUFFyRnZp4AFGDC867ek1ZojCPsNR/mG8MGjPOurphWZSEfY22f5vuG8eWXb5iN4QQQYUUXJGdmngFBRckZ2aeAUASsrb2a+KQoJWVt7NfFIUBAUXJGdmngFBRckZ2aeABRizP30on+Qmf3xxqyJLMVryr7hITXVWfpPMRekZD7iHrr6HdaWlba6PlqSpJ1kZGuPUZANwQQQAUXJGdmngFBRckZ2aeAUASsrb2a+KQoJWVt7NfFIUBAUXJGdmngFBRckZ2aeABQSsrb2a+KQoJWVt7NfFIBRBBABRckZ2aeAUFFyRnZp4BQBKytvZr4pCglZW3s18UhQEHLDqRywD/0PXI0aOcVkzYbMzQnsFmC2WPq7W4QkXJGdmngFAVVRY9rbwDWLV2CzpC2WPq7W4Qisrb2a+KQoArLH1drcIFFix7IzgGsWnsFmFoFFyRnZp4AJZY+rtbhDCoaMwqnqaUbDdVsMiK9LoqYjlxr+0dEMGgemkKTc+XOe6c9RNJ/KN47cvvVGzZY+rtbhCWWPq7W4QUQYVVixY9kZwDWLT2CzBbLH1drcISLkjOzTwCgKqose1t4BrFq7BZ0hbLH1drcIRWVt7NfFIUAVlj6u1uECixY9kZwDWLT2CzC0Ci5Izs08AFWZAfcbUUCXY1qSScXfIIq+k6iMvOq6K6xjvUTCbuxoQ1xY6nWqOkpv0tVfFUwRVV1n1KV6T6zHTjFmfvpRP8hM/vjgNWyx9Xa3CEssfV2twgogCrFix7IzgGsWnsFmC2WPq7W4QkXJGdmngFAVVRY9rbwDWLV2CzpC2WPq7W4Qisrb2a+KQoArLH1drcIFFix7IzgGsWnsFmFoFFy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Clausur="18991230" Lesson="20070204T11:06:18000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:08:35000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="42" Int3="0" Int4="0" Int5="0" 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y8ZjnXNml0o65JlcBPACQCXG4cPglS/5RsTksv9VL9yi2xZWxShnp3mPG1McwjEIr3gtwrg4u8K8AA38+Yb6g7RCi/yjYnJZf6qX7kufYzsepYjNURmGNt175KyRoG9ulyCxSuDoSWkEYx+cfqKcuTsrYvYrZqmgdZ0sRpyHg5ZKcIPc4jg4DuXjevJBVL+UbE5LL/VS/cg/NldRLFZLYKdxbU1kopYSN1rpAW4X+0Eu/2qtT08VJTRU0LQyKFgYxo3mgXALhbXsWyv5jjipaMTx2ZAZ6iN1dI0mSTwYmjdOEQH3DNfe3Pw9KNiNiEeayj/AO1L9y0y2xk9UWkmlcHROIIO2PGb9RUibYvseponTTxOijb5T31cjQPeS5YrN2L2Fj6ylZZ87GxSl4e6secZhkuvFzswvJu3+FZq/9L7MouyHzqw/wDUm/4pEit2NWHR0U9Tkcr8UwvwcqlF9w3PKUeusCypTZBNE+J5tTEysFXK8ZmSbhJHADfcEHcoUX+UbE5LL/VS/cj+UbE5LL/VS/cgqUzg5slxBukcDd71MsPabStukO4ysErB+WSNjj+7DU+yti1hyZYP4dPCWVTg5r6uQkkgG/M67f50huxex4tlz6c08mLqaBsjBlEnlRvIcb8LgkZ8lphwsR1VU4NibeQL5GAX/qCcuUtnYtY8UULm2c+VrZWuuNdK1xcCLmtGfCJ4M25uhUf5RsTksv8AVS/cs1WkmBwMtQAQbpADdveC1S/5RsTksv8AVS/cptmbF7FdW18MlnSxSCRsrvHJSCHC4cG8znF94vNxADrEmqcGxNLiAMYwZ/1BS/5RsTksv9VL9yk7I7C2N2fZ7XVFLI5xlY5keWSNwixwffeXHMMH/gZyEHYKHsmpnVsVLTR1tPSyukJaZZSx0vgm+MXZyHX3HfAzgX3Eev5RsTksv9VL9ym2z/6abG7bFO2qiqWsgeX4DKl9z811xwic3uuQbLQF1a8XAXBuYbgzBCxTWNQ2fJklLG9kMQDWNxz3XC4b5N6EHUUvmkOrb1Jqy00rxSwjJ5D4Dc97eD3puOfyaX5t70Cqmmp6mqgx0LJCwOc0kZwQW/23DdwgcC1LK6Z+Vx+LS6N2+3hbzpuOfyaX5t70EvYrtdjupDu0dTPT3cDWyOwf24K30FNBT0zXQQsixjQ5waObc9w3hvKXZcr6fZDbVLk8m2Piq2tvbmD2YB3+GIn4qpSzPySHxaXRt328HvWnac2vnv8Aykalmq4IagxRTwxytLtx7b7rs4u+ICZjn8ml+be9KlmfjofFpfKO+3gPOs1akJWOfyaX5t70Y5/Jpfm3vQKoqangEkkMLI3SPcHFo3bnG7/nNznhWlZqeZ+LPi0ukfvt4x51O2S1lQyx300EUsdRWubSwuBbe1zzcXDPvNwnfBdYzvWQZbIo6e1ac2pUxl5tCsfNE4Pc0tjDSyMggjdY0H/eV0gzC5YmgU0dJTw0kjIoiGMaC3MAwgDdWnHP5NL8296ZXvZahqTA1hdJMGND3uIcRv4JIC/cc/k0vzb3pVPM/FnxaXSP328Y865D5Y2TRPilYHxvaWua4Xgg7oKiWzTxUslhQwMDGNtMEAcJjlJPvJN6pVNbiYjhNdA4tJbJKwujbcLyXFuYAc5F65+166uf/AHvonTOdaY8OO6MFuBIAcFzrxeM9x4OHMg6xCVjn8ml+be9GOfyaX5t70H5TtYMa5rGtL5CXXb53L/kAplqbTsjsSp3MY6alJ/VHjOuELfBM/Bf4tLpHb7eH3qXslleyjo6rJ5Bk1fTvvJbmDpAx2/xXladnzaJVKvo6epMMs0Zc+J4DCHubdhEA7hC2LLUTPxY8Wl0jN9vGHOm45/Jpfm3vWamrLR01PTyT4iFkd7wDgjdzA/LOc25nTcc/k0vzb3pUMz8ZP4tLpBvt4redBqWatghnp8CeGOZjnNaWvbeLiQCmY5/Jpfm3vSqiZ+LHi0ukZvt4w50GpCVjn8ml+be9GOfyaX5t70EW0/xCX4dQQl2lI418m0vG5vt4BzoQXqXzSHVt6k1KpfNIdW3qTUCnedx6t/W1NSnedx6t/W1NQRarxbZhQTejWUstO7nc0tez+2MVWl80h1bepStk+00dJaA3aCsimJ4GE4t56D3FVaXzSHVt6lplvjKhqVLpof1HqKalS6aH9R6is1NQhCBVNojrH9oqVJ/7hsuij3YrLgMruDHSXtb8QwP6YVOKRkVNJJI4NYx0jnOO4AHHOp2xlj32a+0pWkS2nK6qcDuhrrhGD7owwe8FaY7S5db/pFObSwaw9lyalTaWDWHsuTVmoSqbRHWP7RTUqm0R1j+0UHqSOOaN0crGvY4XOa4XgjnCiW1BDTS2HFBEyKMWm25kbQ0Da5N4K8oduyMlnsN8b2vb/EwL2m8XiOUH+6C4hCECqfyX6x3Wp2yqJ0uxW0xHpGUz5I/1NGE3+4Co0/kv1jutepYmzQvifna9pafcV1je7lKFPlbPSRTMN7JHRub7i4FaFD2Oyul2IWUXm+RkMMb/wBTS1rv7gq4mU7uVgEqHSz6wdlqalQ6WfWDstXIalVOiGsZ2gmpVTohrGdoIGoQhBAtP8Ql+HUEItP8Ql+HUEIP/9P65TU7DSwnCk8hvrXcHvTcmZxpfqu70UvmkOrb1JqDK6nZlcfhS6N3rXcLedNyZnGl+q7vQ7zuPVv62pqDDaVlQ2jZlVRPdIG1ELoyTI43XgjhWXY47LdjlnzzOkxxga2YY12aQC543eMCrCgbGfFZ7Qsw5hHK2qiH5JhhH/8AQSrSb4WeXX9ItZMzjS/Vd3pUtOzHQ+FL5R9a7gPOtSVLpof1HqKzUZMzjS/Vd3oyZnGl+q7vTUIOctyFtRRQWRG6TDtOpdC/bXZoQ4ulO7xAW+9wV0UsbQADIAMwAld3qNY4NoW5XWk4HFUjn0VNfvnDwpXD3uDW/wDxlX1pntJijLNTsxkHhS6Q+tdxXc6bkzONL9V3eibSwaw9lyas1KyZnGl+q7vSqenZiz4Uukf613GPOtSVTaI6x/aKBFXQyzwuZT109MXNIvaQ6+8XX+FeRdzELm6+wmUkVgU08jnmO1nOaYXviaA4SvAwQd7MuwUXZD51Yf8AqTf8UiCrkzONL9V3ejJmcaX6ru9NQgywU7MF/hS6R3rXcPvTcmZxpfqu70U/kv1jutNQc5YMDGWZUU5Ml9PaUzLsY4XAzlzd/iuCvZMzjS/Vd3qNZ+1WtblPvGugmaOZ0cY7THK8tO05tfP8pCsmZxpfqu70qGnZjJ/Cl0g9a7it51qSodLPrB2WrNRkzONL9V3elVFOzFjwpdIz1ruMOdakqp0Q1jO0EBkzONL9V3ejJmcaX6ru9NQg5y0oWivkF7971juAc6Ey0/xCX4dQQgq00rxSwjJ5D4Dc97eD3puOfyaX5t70UvmkOrb1JqDK6Z+Vx+LS6N2+3hbzpuOfyaX5t70O87j1b+tqagVjn8ml+be9QKmV9DalkWliJBHNHkU2dufCuMZ3d5wwRrF0inVlnttSwHUTnmMywgMkG7G4AFrhzhwB+C7wsl3GzHP5NL8296VLM/HQ+LS+Ud9vAedKsW0HWnZcU8rRHUNvjqIx6uVpue35g3cIuO+tUumh/Ueormyy6UGOfyaX5t71Ptu1J6CzXup6Z5qpiIaZri250rszb8+4N08wKqqHRn+NW6+0N2js8uhpeCSXckkHu8gf7+FdYSa63hEaLFp/4bZMNFHDM8Q4TcNxbe84Rvcc+6TeT71vxz+TS/Nveim0R1j+0U1c223WqyzTPxkHi0ukO+3iu503HP5NL8296JtLBrD2XJqgVjn8ml+be9Kp5n4s+LS6R++3jHnWpKptEdY/tFBktG1DQUb5TTymTBOLbg3hx5yLwB77lCtW0quX+AufQSyyC1cCTF4DQ0tbI3cL/jmJGY511jmte0tcA5pFxBF4IUO3IYoJbCihjZHG20mhrGNAA2qTcAQWMc/k0vzb3oxz+TS/NvemoQZYJn4L/FpdI7fbw+9Nxz+TS/Nvein8l+sd1pqDnHSvi2XVYxEgFRSUzgL27rJXgnd4Ht+SvY5/Jpfm3vUa1Nq2WWXJvTU80R5yJIXD+wcry0z8L9P0kKxz+TS/NvelQzPxk/i0ukG+3it51qSodLPrB2WrNRjn8ml+be9KqJn4seLS6Rm+3jDnWpKqdENYztBAY5/Jpfm3vRjn8ml+be9NQg5y0pHGvk2l43N9vAOdCZaf4hL8OoIQWqXzSHVt6k1ZaanYaWE4UnkN9a7g96bkzONL9V3egHedx6t/W1NWV1OzK4/Cl0bvWu4W86bkzONL9V3egalUvmkOrb1IyZnGl+q7vSqWnZkkPhS6NvrXcHvQTK/CsK032uxrnUFSAK9rRfinAXNmA4LgGu5g07xVUyRzOppYntkjeS5rmm8OBac4K9ZNHxpfqu71Hk2J2M2ZgjgnhZI9xfFDVzRxuNxJvY1wafktNccp8SPVoV8tq1Elj2RK4OBwKysjOambvtad+Q7gHo33neBrUtLBRUsVLTRiOGFgYxjdxoGYBKpbMpKKmZTUsRghjFzI43ua1o5gCnZMzjS/Vd3qZZTTScFFNojrH9opqy09OzFnwpdI/wBa7jHnTcmZxpfqu71wCbSwaw9lyass1OzGQeFLpD613FdzpuTM40v1Xd6BqVTaI6x/aKMmZxpfqu70qnp2Ys+FLpH+tdxjzoP/1PspIaC5xAAzkneUO3JY55bClhkbJG60mlrmG8EYqTcK3WjZ0lVRTU8FQ6PGxPY5rzhB17SBfffdu7ygWnY+KbYMdVJNjBapdtVVIAMJsr85BbhHnI4eE3h1yErJmcaX6ru9GTM40v1Xd6Ap/JfrHdaassFOzBf4Uukd613D703JmcaX6ru9BI2QsItGwZm5sG0MFx/K6KT/AJDVcUDZTFFBZtPUl0gxNfSm8yOOYzMad/gcVayZnGl+q7vWmW+MvXW6G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Clausur="18991230" Lesson="20070204T11:51:17000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:24:17000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="46" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070204T12:05:33000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:10:11000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="42" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070204T12:20:47000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070203T19:23:39000" Datetimeupd="20070211T13:25:19000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Differentialrechnung" Desc3="Kurvendiskussion" Desc5="Mathematik" Int1="30" Int2="46" Int3="0" Int4="0" Int5="0" 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"/></ROWDATA></DATAPACKET>
