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Module code: FT01 |
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6V+2U (8 hours per week) |
8 |
Semester: 1 |
Mandatory course: yes |
Language of instruction:
German |
Assessment:
Written exam 120 min.
[updated 30.09.2020]
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FT01 (P242-0062, P242-0063) Automotive Engineering, Bachelor, ASPO 01.10.2011
, semester 1, mandatory course
FT01 (P242-0062, P242-0063) Automotive Engineering, Bachelor, ASPO 01.10.2015
, semester 1, mandatory course
FT01 (P242-0062, P242-0063) Automotive Engineering, Bachelor, ASPO 01.04.2016
, semester 1, mandatory course
FT01 (P242-0062, P242-0063) Automotive Engineering, Bachelor, ASPO 01.10.2019
, semester 1, mandatory course
MAB.1.1.MAT1 (P241-0182, P241-0183) Mechanical and Process Engineering, Bachelor, ASPO 01.10.2013
, semester 1, mandatory course
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120 class hours (= 90 clock hours) over a 15-week period. The total student study time is 240 hours (equivalent to 8 ECTS credits). There are therefore 150 hours available for class preparation and follow-up work and exam preparation.
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Recommended prerequisites (modules):
None.
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Recommended as prerequisite for:
FT05 Engineering Mathematics II FT15 Engineering Mathematics III
[updated 10.03.2020]
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Module coordinator:
Prof. Dr. Marco Günther |
Lecturer: Dipl.-Math. Christian Leger
[updated 10.03.2020]
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Learning outcomes:
After successfully completing this course, students will: - be familiar with the basics of vector calculus and calculating with complex numbers. - be able to handle sequences and series, as well as elementary functions. - understand the meaning of the term "limit". - have mastered the differentiation and integration of functions with a variable. - know what an ordinary differential equation is and be familiar with basic solution methods. - be able to solve linear systems of equations.
[updated 30.09.2020]
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Module content:
- Vector calculation in the plane and space - Introduction to and calculation with complex numbers - Elementary functions (e.g., fully rational, fractional rational, trigonometric functions, exponential functions) - Differential and integral calculus with applications - Sequences and series - Fourier, Taylor series - Ordinary differential equations - Linear systems of equations - Matrices
[updated 30.09.2020]
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Teaching methods/Media:
Lecture, exercises
[updated 30.09.2020]
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Recommended or required reading:
- Papula, Mathematik für Ingenieure und Naturwissenschaftler, Band 1+2 - Bartsch, Taschenbuch mathematischer Formeln Additional literature will be announced in the lecture.
[updated 30.09.2020]
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