MM536: Calculus for mathematics (10 ECTS)

STADS: 13011501

Level
Bachelor course

Teaching period
The course is offered in the autumn semester.

Teacher responsible
Email: pica@cp3.dias.sdu.dk

Timetable
Group Type Day Time Classroom Weeks Comment
Common I Monday 10-12 U55 51 Claudio Pica
Common I Tuesday 14-16 U140 36-41,43-50
Common I Wednesday 10-12 U1 51 Claudio Pica
Common I Thursday 08-10 U140 36-41,43-50
H16 TE Tuesday 16-18 U132 37 SFV H16 MM536
H16 TE Tuesday 16-18 U14 41 SFV H16 MM536
H16 TE Tuesday 08-10 U155 48 SFV H16 MM536
H16 TE Wednesday 10-12 *Odense Lokalitet aftales 3 38-39 SF H16 MM536
H16 TE Wednesday 12-14 *Odense Lokalitet aftales 10 45,49 SF H16 MM536
H16 TE Thursday 10-12 U31 36-41,43
H16 TE Thursday 10-12 U14 44-50
H16 TE Thursday 10-13 U14 51
H16 TE Friday 08-10 U28A 40 SFV H16 MM536
H16 TE Friday 08-10 U14 46 SFV H16 MM536
H17 TE Monday 12-14 U12 37
H17 TE Monday 12-14 U92 38
H17 TE Monday 12-14 U142 39,41,48
H17 TE Monday 12-14 U155 40,47,49-50
H17 TE Monday 12-14 U44 43,45-46
H17 TE Monday 12-14 U61 44
H17 TE Monday 12-14 U143 51
H17 TE Tuesday 08-10 *Odense Lokalitet aftales 4 38-39 SF H17 MM536
H17 TE Tuesday 10-12 *Odense Lokalitet aftales 4 45,49 SF H17 MM536
H17 TE Wednesday 10-12 U93 48 SFV H17 MM536
H17 TE Thursday 14-16 U11 36
H17 TE Thursday 12-14 U171 37 SFV H17 MM536
H17 TE Thursday 12-14 U180 40-41 SFV H17 MM536
H17 TE Friday 10-12 U44 46 SFV H17 MM536
H18 TE Tuesday 12-14 U143 51
H18 TE Wednesday 14-16 U152 38
H18 TE Wednesday 14-16 U23A 41
H18 TE Wednesday 14-16 U20 44
H18 TE Wednesday 12-14 *Odense Lokalitet aftales 4 45,49 SF H18 MM536
H18 TE Wednesday 10-12 U8 45
H18 TE Wednesday 08-10 U31 46
H18 TE Wednesday 10-12 U31 48
H18 TE Wednesday 10-12 U155 49
H18 TE Wednesday 10-12 U141 50
H18 TE Thursday 12-14 U142 36
H18 TE Thursday 12-14 U72 37 SFV H18 MM536
H18 TE Thursday 14-16 U24 37,47
H18 TE Thursday 12-14 U68 40-41 SFV H18 MM536
H18 TE Thursday 14-16 U26 43
H18 TE Thursday 10-12 U58 46 SFV H18 MM536
H18 TE Thursday 12-14 U162 48 SFV H18 MM536
H18 TE Friday 14-16 *Odense Lokalitet aftales 4 38-39 SF H18 MM536
H18 TE Friday 12-14 U155 39
H18 TE Friday 12-14 U24 40
H19 TE Tuesday 08-10 U10 41 SFV H19 MM536
H19 TE Tuesday 12-14 U143 51
H19 TE Wednesday 12-14 U59 37 SFV H19 MM536
H19 TE Wednesday 14-16 U152 38
H19 TE Wednesday 14-16 U23A 41
H19 TE Wednesday 14-16 U20 44
H19 TE Wednesday 10-12 U8 45
H19 TE Wednesday 08-10 U31 46
H19 TE Wednesday 12-14 U31 48 SFV H19 MM536
H19 TE Wednesday 10-12 U31 48
H19 TE Wednesday 10-12 U155 49
H19 TE Wednesday 10-12 U141 50
H19 TE Thursday 12-14 U142 36
H19 TE Thursday 14-16 U24 37,47
H19 TE Thursday 12-14 U11 40 SFV H19 MM536
H19 TE Thursday 14-16 U26 43
H19 TE Thursday 12-14 U10 46 SFV H19 MM536
H19 TE Friday 08-10 *Odense Lokalitet aftales 2 38-39 SF H19 MM536
H19 TE Friday 12-14 U155 39
H19 TE Friday 12-14 U24 40
O1 TE Tuesday 08-10 U152 36 SFV O1 MM536
O1 TE Tuesday 08-10 U64 40-41 SFV O1 MM536
O1 TE Tuesday 08-10 U31 43 SFV
O1 TE Wednesday 12-14 U155 37-41,43-51
O1 TE Thursday 12-14 U155 36
O1 TE Thursday 12-14 U157 37-39,44-45 SFV O1 MM536
O1 TE Thursday 12-14 U131 40 SFV O1 MM536
O1 TE Thursday 12-14 U27A 41,43 SFV O1 MM536
O1 TE Thursday 12-14 U14 46-47 SFV O1 MM536
O1 TE Thursday 12-14 U172 48-51 SFV O1 MM536
O1 TE Friday 10-12 U44 38 SFV O1 MM536
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Comment:
Ubegrænset deltagerantal.

Prerequisites:
The course cannot be chosen by students, who have passed FF502.

Academic preconditions:
Knowledge and skills corresponding to A-level in mathematics from the Danish ‘gymnasium’.

Course introduction
The course will train the students to deal with scientific models by identifying and applying the relevant mathematical methods within analysis, including mathematical symbolic language and logical arguments.

The course gives an academic basis for studying the topics of mathematical and numerical analysis (MM533, MM548, MM549), the theory of ordinary and partial differential equations (MM547, MM546, MM546), statistics (ST521, ST522) that are part of the degrees of mathematics and applied mathematics.

In relation to the competence profile of the degree it is the explicit focus of the course to:

  • Give skills to use the appropriate mathematical reasoning and technical terms; analyze and evaluate the theoretical and practical problems for the application of a suitable mathematical model; communicate using a  proper mathematical language in writing and orally
  • Give knowledge and understanding of basic concepts, theory and methods of mathematics; to conduct analyses using mathematical methods and critically evaluate scientific theories and models.


Expected learning outcome
The learning objectives of the course are that the student demonstrates the ability to:
  • Apply methods and results from calculus to analyze and explain the behavior of the models presented during the course
  • Formulate and, using a mathematical symbolic language, carry out arguments relating to mathematical problems within the syllabus of the course
  • Solve mathematical problems within the syllabus of the course.
Subject overview
The following main topics are contained in the course:
  • The concept of a function.
  • Real and complex numbers.
  • Differentiation and integration of functions of one and several variables.
  • Basic concepts of differential equations.
  • Basic concepts of vector calculus.
Literature
    Meddeles ved kursets start.


Website
This course uses e-learn (blackboard).

Prerequisites for participating in the exam
None

Assessment and marking:
  1. Mandatory assignment, evaluated by internal censorship by the 7-mark scale (5 ECTS). (13011502).
  2. Mandatory assignment, evaluated by internal censorship by the 7-mark scale (5 ECTS). (13011512).
Expected working hours
The teaching method is based on three phase model.
Intro phase: 56 hours
Skills training phase: 30 hours, hereof:
 - Tutorials: 30 hours

Educational activities Study phase: 30 hours
Educational form
Activities during the study phase:
  • preparation of exercises in study groups
  • critical discussion of the concepts presented during the lectures.


Language
This course is taught in Danish or English, depending on the lecturer. However, if international students participate, the teaching language will always be English.

Course enrollment
See deadline of enrolment.

Tuition fees for single courses
See fees for single courses.