1. Basic operations with matrices, calculation of 2nd- and 3rd order determinants.
2. Matrix invesrsion, specific matrix equations. Applications in economics.
3. Systems of linear equations. Gaussian elimination, Cramer's rule,network analysis and further applications.
4. Basic rules and formulas for indefinite integrals, method of substitution. Applications in economics.
5. Integration by parts, integration of selected rational functions. Applications in economics.
6. Definite integral. Areas of regions bounded by continuous curves. Applications in economics.
7. Definite integrals of discontinuous functions, improper integrals. Applications in economics.
8. Real functions of more real variables. Graph, domain, level curves, homgeneous functions. Applications in economics.
9. Partial derivatives, total differential. Tangent plane. Applications in economics.
10. Local extrema of functions of two variables. Constrained extrema (substitution, Lagrange's multiplier). Applications in economics.
2. Matrix invesrsion, specific matrix equations. Applications in economics.
3. Systems of linear equations. Gaussian elimination, Cramer's rule,network analysis and further applications.
4. Basic rules and formulas for indefinite integrals, method of substitution. Applications in economics.
5. Integration by parts, integration of selected rational functions. Applications in economics.
6. Definite integral. Areas of regions bounded by continuous curves. Applications in economics.
7. Definite integrals of discontinuous functions, improper integrals. Applications in economics.
8. Real functions of more real variables. Graph, domain, level curves, homgeneous functions. Applications in economics.
9. Partial derivatives, total differential. Tangent plane. Applications in economics.
10. Local extrema of functions of two variables. Constrained extrema (substitution, Lagrange's multiplier). Applications in economics.