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Clausur="18991230" Lesson="20051208T19:33:32000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T20:24:48000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 12 - Analysis II" Desc2="Integralrechnung" Desc3="Steckbriefaufgabe" Int1="15" Int2="24" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20051208T19:54:13000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T21:01:27000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 12 - Analysis II" Desc2="Integralrechnung" Desc3="RotationskÃ¶rper" Int1="10" Int2="8" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070723T19:12:19000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T21:01:10000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 12 - Analysis II" Desc2="Integralrechnung" Desc3="FlÃ¤che eingeschlossen" Int1="10" Int2="8" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070723T21:37:00000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T21:02:08000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Integralrechnung" Int1="10" Int2="8" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070723T23:03:37000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T21:01:42000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Integralrechnung" Desc3="FlÃ¤che eingeschlossen" Int1="15" Int2="18" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070724T18:49:07000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T21:02:38000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 12 - Analysis II" Desc2="Integralrechnung" Desc3="Exponentialfunktion" Int1="5" Int2="5" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070724T19:16:47000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T21:02:32000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 12 - Analysis II" Desc2="Integralrechnung" Desc3="Trigonometrische Funktionen" Int1="5" Int2="5" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070725T17:40:38000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T17:40:38000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 12 - Analysis II" Desc2="Integralrechnung" Desc3="Obersumme" Int1="10" Int2="15" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070725T18:12:57000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T21:03:06000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="BG 12 - Analysis II" Desc2="Integralrechnung" Desc3="Exponentialfunktion" Int1="5" Int2="5" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070725T19:28:45000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070725T21:03:16000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Integralrechnung" Desc3="FlÃ¤che eingeschlossen" Int1="15" Int2="18" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070726T09:35:21000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070726T13:08:13000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Integralrechnung" Desc3="Anwendung" Int1="0" Int2="21" Int3="0" Int4="0" Int5="0" 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Clausur="18991230" Lesson="20070726T09:51:26000" Indent="L" Position="0" Autornew="KlasseDozent" Autorupd="KlasseDozent" Datetimenew="20070408T18:06:25000" Datetimeupd="20070726T09:51:26000" Datefirstused="18991230" Datelastused="18991230" Clausurfirst="18991230" Clausurlast="18991230" Desc1="FOS 12 - Mathe" Desc2="Integralrechnung" Desc3="Steckbrief + Integration" Int1="15" Int2="12" Int3="0" Int4="0" Int5="0" 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