MB142 Applied Math Analysis

Faculty of Informatics
Autumn 2026
Extent and Intensity
2/2/0. 3 credit(s) (plus extra credits for completion). Type of Completion: zk (examination).
In-person direct teaching
Teacher(s)
Mgr. Jakub Juránek, Ph.D. (lecturer)
Bc. Karin Jánošová (seminar tutor)
Bc. Mykyta Karunyk (seminar tutor)
Bc. Aneta Minibergerová (seminar tutor)
Mgr. Antonín Sekerka (seminar tutor)
Guaranteed by
prof. RNDr. Michal Veselý, Ph.D.
Department of Mathematics and Statistics – Departments – Faculty of Science
Supplier department: Department of Mathematics and Statistics – Departments – Faculty of Science
Timetable
Wed 16. 9. to Wed 16. 12. Wed 8:00–9:50 A,01026
  • Timetable of Seminar Groups:
MB142/01: Thu 17. 9. to Thu 17. 12. Thu 16:00–17:50 B204, M. Karunyk
MB142/02: Thu 17. 9. to Thu 17. 12. Thu 18:00–19:50 B204, M. Karunyk
MB142/03: Thu 17. 9. to Thu 17. 12. Thu 12:00–13:50 B204, A. Sekerka
MB142/04: Thu 17. 9. to Thu 17. 12. Thu 14:00–15:50 B204, A. Sekerka
MB142/05: Tue 15. 9. to Tue 15. 12. Tue 16:00–17:50 B204, A. Sekerka
MB142/06: Tue 15. 9. to Tue 15. 12. Tue 18:00–19:50 B204, A. Sekerka
MB142/07: Thu 17. 9. to Thu 17. 12. Thu 8:00–9:50 B204, A. Minibergerová
MB142/08: Tue 15. 9. to Tue 15. 12. Tue 10:00–11:50 B204, A. Minibergerová
MB142/09: Tue 15. 9. to Tue 15. 12. Tue 8:00–9:50 B204, K. Jánošová
Prerequisites
!MB152 Differential and Integral Calculus && !NOW(MB152 Differential and Integral Calculus)
High school mathematics. Remark: MB142 is a lightweight version of MB152, so it can be replaced by completing the full course.
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
there are 37 fields of study the course is directly associated with, display
Abstract
This is a basic course of mathematical analysis. The content is differential and integral calculus and infinite series. Students will understand fundamental methods and will be able to apply these methods to concrete problems.
Learning outcomes
At the end of the course students will be able to:
work with the derivative and (indefinite and definite) integral;
analyse the behaviour of functions;
understand the use of infinite number series and power series;
understand selected applications of the calculus;
apply the methods of the calculus to concrete problems.
Key topics
  • Continuous functions and limits
  • Derivatives of functions with applications
  • Indefinite integrals
  • Riemann integral and its applications
  • Series
Study resources and literature
  • RILEY, K.F.; M.P. HOBSON and S.J. BENCE. Mathematical Methods for Physics and Engineering. second edition. Cambridge: Cambridge University Press, 2004, 1232 pp. ISBN 0 521 89067 5. info
  • Matematická analýza pro fyziky. Edited by Pavel Čihák. Vyd. 1. Praha: Matfyzpress, 2001, v, 320 s. ISBN 80-85863-65-0. info
  • DOŠLÁ, Zuzana and Vítězslav NOVÁK. Nekonečné řady. Vyd. 1. Brno: Masarykova univerzita, 1998, 113 s. ISBN 8021019492. info
Approaches, practices, and methods used in teaching
There are lectures and tutorials
Method of verifying learning outcomes and course completion requirements
Two hours of lectures per week and two hours of compulsory exercises/seminar group. The seminars are evaluated in total by max 5 points. Students, who collect during the semester (i.e., in exercises) less than 2 points, are graded as X and they do not proceed to the final examination. The final exam is written for max 40 points. For successfull examination (the grade at least E), the student needs in total 20 points or more.
Language of instruction
Czech
Further Comments
Study Materials
The course is taught annually.
Listed among pre-requisites of other courses
The course is also listed under the following terms Autumn 2020, Autumn 2021, Autumn 2022, Autumn 2023, Autumn 2024, Autumn 2025.
  • Enrolment Statistics (recent)
  • Permalink: https://is.muni.cz/course/fi/autumn2026/MB142