Enabling students to think in an abstract way and acquiring basic knowledge in advanced mathematics.

Acquired knowledge is used for solving mathematical models in professional courses.

Determinants, matrices and systems of linear equations. Analytic geometry in spaces (operations with vectors, equations of plane and line), Geometric transformations in 3D space. Real functions and real variables (limits, continuity, derivatives and their application),Definite and indefinite integrals (methods of integration, integration of rational and irrational functions and expressions trigonometric, logarithmic and exponential functions, Newton-Leibniz formula, the application of definite integral). Differential equations of first order (basic types, the initial problem) Differential equations of higher order (lowering order – the basic types, equations with constant coefficients).

Lectures, auditory practice, Consultations with the course professor and assistant. The examination consists of 2 parts - pre-exam tests and a written test. Exam is divided into 3 units which can be evaluated during the semester. Course grade is based on the result of the pre-exam tests and success at the written test.