| Duration: 
 1 Semester
 | Turnus of offer: 
 each winter semester
 | Credit points: 
 5
 | 
  |  Course of studies, specific field and terms:Minor in Teaching Mathematics, Master of Education 2023 (compulsory), mathematics, 1st semesterBachelor Computer Science 2019 (optional subject), Extended optional subjects, Arbitrary semesterBachelor IT-Security 2016 (optional subject), mathematics, Arbitrary semesterMinor in Teaching Mathematics, Master of Education 2017 (compulsory), mathematics, 1st semesterBachelor Computer Science 2016 (optional subject), advanced curriculum, Arbitrary semesterBachelor CLS 2016 (compulsory), mathematics, 3rd semester
 | 
  |   |  Classes and lectures:  Stochastics 2 (exercise, 2 SWS)Stochastics 2 (lecture, 2 SWS) |  Workload:  60 Hours in-classroom work70 Hours private studies and exercises20 Hours exam preparation |  | 
  |   |  Contents of teaching:  |   |  Lebesgue integral und Riemann integraltransformations of measures and integralsproduct measures and Fubini's theoremmoments and dependency measuresnormally distributed random vectors and distributions closely related to the normal distribution |  | 
  |  Qualification-goals/Competencies:  Studends get insights into basic stochastic structuresThey master techniques of integration being relevant to stochasticsThey master the treatment of (particularly normally distributed) random vectors and their distributionsThey are able to formalize complex stochastic problems | 
  |  Grading through:  | 
  |  Requires:  | 
  |  Responsible for this module:  Teachers:  | 
  | Literature: J. Elstrodt: Maß- und Integrationstheorie - SpringerM. Fisz: Wahrscheinlichkeitsrechnung und mathematische Statistik - Deutscher Verlag der Wissenschaften | 
  |  Language: | 
  |  Notes:Admission requirements for taking the module:- None (the competencies of the modules listed under
 | 
  | Letzte Änderung:1.2.2022 | 
 
 
	
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