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Strukturbaum
Keine Einordnung ins Vorlesungsverzeichnis vorhanden. Veranstaltung ist aus dem Semester WiSe 2020/21 , Aktuelles Semester: WiSe 2023/24
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Mathematics I1    Sprache: Englisch    Belegpflicht
(Keine Nummer) Übung     WiSe 2020/21     2 SWS     jedes 2. Semester    
   Institut: Institut für Technologien der Metalle (itm)    
 
      15 B.Sc., ISE/CE-Profile Software Engineering (Bachelor of Science)   ( 1. Semester )
  15 B.Sc., ISE/Electrical and Electronic Engineering (Bachelor of Science)   ( 1. Semester )
  15 B.Sc.ISE, Steel Technology and Metal Forming, STMF (Bachelor of Science)   ( 1. Semester )
  15 B.Sc.ISE, Structural Engineering   ( 1. Semester )
  ISE/ME B.Sc., ISE/Mechanical Engineering (Bachelor of Science)   ( 1. Semester ) - Studienphase : 1. FS    
  ISE/EEE B.Sc., ISE/Electrical and Electronic Engineering (Bachelor of Science)   ( 1. Semester ) - Studienphase : 1. FS    
  ISE/CSCE B.Sc., ISE/Computer Science and Communications Engineering (Bachelor of Science)   ( 1. Semester ) - Studienphase : 1. FS    
  102166   ( 1. Semester ) - Studienphase : 1. FS    
  ISE/CE B.Sc., ISE/Computer Engineering (Bachelor of Science)   ( 1. Semester ) - Studienphase : 1. FS    
  ISE/MMF B.Sc., ISE/Metallurgy and Metal Forming (Bachelor of Science)   ( 1. Semester ) - Studienphase : 1. FS    
  ISE/ACE B.Sc., ISE/Automation and Control Engineering (Bachelor of Science)   ( 1. Semester ) - Studienphase : 1. FS    
  15 B.Sc.ISE, Metallury and Metal Forming MMF (Bachelor of Science)   ( 1. Semester )
  15 B.Sc.ISE, Mechanical Engineering (Bachelor of Science)   ( 1. Semester )
   Zugeordnete Lehrpersonen:   Gottschling ,   NN verantwort
 
   Gruppe:
G1   
Zur Zeit keine Belegung möglich
   Termin: Mittwoch   14:00  -  16:00    wöch.
Beginn : 04.11.2020   
  
 
   Gruppe:
G2   
Zur Zeit keine Belegung möglich
   Termin: Freitag   10:00  -  12:00    wöch.
Beginn : 06.11.2020   
  
 
 
   Kommentar:

Beschreibung:
Propositional calculus, Predicate calculus, Real numbers, Mathematical Induction, Complex numbers, Sequences of real numbers, Series of real numbers, Complex exponential function, Logarithm and general exponential functions, Limits and continuity of functions, Trigonometric functions, Hyperbolic functions, Techniques of differentiation, Tangent lines and rates of change, Rules for finding derivatives, Higher order derivatives, Antiderivatives, Rules for finding antiderivatives, Definite integrals, Properties of definite Integrals, Techniques of indefinite integration, The first derivative test, The second derivative test, Convexity and Concavity, Applications of extrema, L‘Hôpital‘s Rule, Solids of revolution, Centroids of plane regions, Uniform convergence, Power series, Taylor series, Vector space, Matrices, Determinats and their properties, System of linear equations, Eigenvalues, Eigenvectors

 

Lernziele:
The students are able to apply required mathematical methods of calculus of one real variable and of linear algebra.