Enabling students to develop abstract thinking and acquire basic knowledge in the field of elementary, general, abstract and linear algebra and basic mathematical analysis.

Ability to use the acquired knowledge in further education in engineering subjects so as to postulate and solve mathematical models in the field of engineering sciences.

Lectures (Theoretical lectures). Relations, functions, polynomials, complex numbers, free vectors, analytical geometry in space (vector!), determinants, systems of linear equations, matrices, characteristic roots and vectors. Metric space. Sequences (convergence of sequences, real and complex sequences, complete metric space). Limits, continuity, uniform continuity and differentiability of functions. Functions of several variables (partial derivatives, differentiability, extreme values). Practice (Exercises): In practice classes adequate examples and tests from the theoretical lectures are done in order to exercise lectured theory where exercises contribute to understanding of the theory.

Lectures; Numerical calculation practice. Consultations.