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PřF:M1035 Mathematics for biochemists - Course Information

## M1035 Mathematics for biochemists

**Faculty of Science**

Autumn 2022

**Extent and Intensity**- 2/2/0. 6 credit(s). Type of Completion: zk (examination).

Taught in person. **Teacher(s)**- doc. RNDr. Martin Čadek, CSc. (lecturer)

Mgr. Petr Liczman (seminar tutor) **Guaranteed by**- doc. RNDr. Martin Čadek, CSc.

Department of Mathematics and Statistics - Departments - Faculty of Science

Supplier department: Department of Mathematics and Statistics - Departments - Faculty of Science **Timetable**- Tue 12:00–13:50 A,01026
- Timetable of Seminar Groups:

*M. Čadek*

M1035/02: Wed 18:00–19:50 M2,01021,*P. Liczman*

M1035/03: Thu 8:00–9:50 M5,01013,*P. Liczman* **Prerequisites**- Basic hight shool mathematics
**Course Enrolment Limitations**- The course is also offered to the students of the fields other than those the course is directly associated with.
**fields of study / plans the course is directly associated with**- Applied biochemistry (programme PřF, B-BIC)
- Biochemistry (programme PřF, B-BCH)
- Biochemistry (programme PřF, B-BIC)
- Bioinformatics (programme PřF, B-BIC)

**Course objectives**- The objective of this course is to give a general survey of mathematical methods and techniques applicable in chemistry that forms basis for the subsequent study. In particular, methods and techniques of mathematical analysis and linear algebra are dealt. An intuitive understanding of concepts and application of techniques to particular problems are emphasized rather than precise mathematical theory.
**Learning outcomes**- Passing the course, a student will be able: - to understand simple mathematical models of dynamic processes, and to active use the simpliest of them (derivative and integrals of single argument).
**Syllabus**- 1. Elementary notion of sets, number sets. 2. Functions and their basic properties 3. Properties of elementary functions 4. Complex numbers 5. Continuous functions, limits 6. Introduction to differential calculus 7. Introduction to integral calculus 8. Selected applications of definite integrals 9. Differential equations and selected elementary methods of solution 10. Selected simple mathematical models in chemistry 11. Vectors, matrices, determinants, operations with them 12. Systems of linear equations

**Literature****Teaching methods**- Lecture including demonstrative solution of typical problems. Seminar including active solving of problems. Homeworks.
**Assessment methods**- For the credit you have: 1) to get at least one half of points from homeworks 2) to write two tests: A. in the middle of the semester (20% of all possible points, B. during the examination period (80% of all possible points).
**Language of instruction**- Czech
**Further comments (probably available only in Czech)**- Study Materials

The course is taught annually. **Teacher's information**- Homeworks will be available for in IS.

- Enrolment Statistics (recent)

- Permalink: https://is.muni.cz/course/sci/autumn2022/M1035