300376 UE Laboratory course: Mathematics (2013S)
Continuous assessment of course work
Labels
Summary
Registration/Deregistration
Groups
Group 1
HS 4/UZA II, Althanstrasse 14, 1090 Wien.
jeweils Di.10.00 - 12.00 Uhr
Beginn: 5.3.2013
am 12.+19.3.!!
ACHTUNG am 5.3. im HS 8 /10.30 - 12.30 Uhr, am 12.+19.3. 8.00 - 10.00 Uhr SR 3/UZA I/Ebene 2/Spange 2 sowie am 14.5. - HS 5/UZA II
Weitere Informationen: http://homepage.univie.ac.at/rada.weishaeupl/Homepage/Teaching.html
jeweils Di.10.00 - 12.00 Uhr
Beginn: 5.3.2013
am 12.+19.3.!!
ACHTUNG am 5.3. im HS 8 /10.30 - 12.30 Uhr, am 12.+19.3. 8.00 - 10.00 Uhr SR 3/UZA I/Ebene 2/Spange 2 sowie am 14.5. - HS 5/UZA II
Weitere Informationen: http://homepage.univie.ac.at/rada.weishaeupl/Homepage/Teaching.html
max. 25 participants
Language: German
Lecturers
Classes (iCal) - next class is marked with N
Tuesday
05.03.
10:30 - 12:30
UZA2 Hörsaal 8 (Raum 2Z206) 2.OG
Tuesday
09.04.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
16.04.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
23.04.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
30.04.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
07.05.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
14.05.
10:00 - 12:00
UZA2 Hörsaal 5 (Raum 2Z202) 2.OG
Tuesday
28.05.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
04.06.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
11.06.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
18.06.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Tuesday
25.06.
10:00 - 12:00
UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
Aims, contents and method of the course
Minimum requirements and assessment criteria
Prerequisites: none
Procedure: weekly classes
Grading: compulsory attendance, class participation,
Mid-term and final exam
Goals: Acquiring of basic practical mathematical skills
Procedure: weekly classes
Grading: compulsory attendance, class participation,
Mid-term and final exam
Goals: Acquiring of basic practical mathematical skills
Group 2
Dienstag, wöchentlich von 05.03.2013 bis 25.06.2013, 16:00-17:30 im UZA2 Hörsaal 4 (Raum 2Z221) 2.OG
max. 25 participants
Language: German
LMS: Moodle
Lecturers
Classes
Currently no class schedule is known.
Aims, contents and method of the course
- Basic mathematical notions (sets, numbers, functions),
- Linear functions (matrices, vectors, linear equations, determinants),
- Nonlinear functions in one variable (continuity, limits, differentiation, curve sketching,
Taylor series, integration: partial integration, substitution, definite and indefinite integrals,
improper integrals, fundamental theorem of calculus),
- Nonlinear functions in several variables (partial differentiation, extrema in 2 dimensions),
- Differential equations (seperable, linear first order differential equations, linear second order
differential equations with constant coefficients),
- Linear least squares
- Linear functions (matrices, vectors, linear equations, determinants),
- Nonlinear functions in one variable (continuity, limits, differentiation, curve sketching,
Taylor series, integration: partial integration, substitution, definite and indefinite integrals,
improper integrals, fundamental theorem of calculus),
- Nonlinear functions in several variables (partial differentiation, extrema in 2 dimensions),
- Differential equations (seperable, linear first order differential equations, linear second order
differential equations with constant coefficients),
- Linear least squares
Minimum requirements and assessment criteria
Acquiring of basic practical mathematical skills
Information
Assessment and permitted materials
Compulsory attendance, class participation, mid-term and final exam
Examination topics
Weekly exercises
Reading list
Association in the course directory
B-BMG 7, B-BMB 7, BMB 3, BMG 8
Last modified: Fr 31.08.2018 08:56
Linear functions (matrices, vectors, linear equations, determinants);
Nonlinear functions in one variable (continuity, limits, differentiation, curve sketching, Taylor series,
integration:partial integration, substitution, definite and indefinite integrals, improper integrals, fundamental theorem of calculus);
Nonlinear functions in several variables (partial differentiation, extrema in 2 dimensions);
Differential equations (seperable, linear first order differential equations, linear second order differential equations with constant coefficients);
Linear least squares