# Biomathematics 1 - Practice

## Data

Official data in SubjectManager for the following academic year: 2022-2023

### Course director

• #### Dr. László GRAMA

associate professor,
Department of Biophysics

### Number of hours/semester

lectures: 0 hours

practices: 28 hours

seminars: 0 hours

total of: 28 hours

### Subject data

• Code of subject: OPA-B1G-T
• 2 kredit
• Pharmacy
• Basic modul
• autumn
Prerequisites:

-

Exam course:

no

min. 1 – max. 15

## Topic

Introduction to fundamentals and methods of differential and integral calculus. Applications in the fields of mathematics, physics, chemistry and biology.

## Practices

• 1. Introduction
• 2. Introduction
• 3. The difference quotient
• 4. The difference quotient
• 5. Calculating derivatives. Higher-order derivatives
• 6. Calculating derivatives. Higher-order derivatives
• 7. Applications of derivatives
• 8. Applications of derivatives
• 9. Analysis of functions using derivatives
• 10. Analysis of functions using derivatives
• 11. Partial derivatives
• 12. Partial derivatives
• 13. Applications of partial derivatives
• 14. Applications of partial derivatives
• 15. The definite integral. Integration methods
• 16. The definite integral. Integration methods
• 17. 1st Midterm Test
• 18. 1st Midterm Test
• 19. Applications of integrals
• 20. Applications of integrals
• 21. Differential equations and their applications
• 22. Differential equations and their applications
• 23. Differential equations for reaction kinetics
• 24. Differential equations for reaction kinetics
• 25. 2nd Midterm Test
• 26. 2nd Midterm Test
• 27. Summary, consultation
• 28. Summary, consultation

## Seminars

### Literature developed by the Department

Will be published on Teams, Moodle or PotePedia.

### Notes

József Belágyi, László Mátyus, Miklós Nyitrai: Mathematics, textbook
Péter Hajdu, László Grama: Selected Problems in Mathematics, problems booklet

## Conditions for acceptance of the semester

Maximum of 25 % absence allowed

## Mid-term exams

Midterm tests written during the 8th and 14th weeks from materials of differential calculus and integral calculus, respectively.

None.

## Exam topics/questions

Will be published on Teams, Moodle or PotePedia.

## Instructor / tutor of practices and seminars

• Kilián Balázsné Raics Katalin