1. Matrices and operations with them. Applications in economics.
2. Determinants, inverse matrices, matrix equations. Applications in economics.
3. Systems of linear equations. Applications in economics.
4. Sequences of real numbers, monotonicity, boundedness. Applications in economics.
5. Limits of real sequences, infinite geometric series. Applications in economics.
6. Real functions of one variable, graph transformations. Applications in economics.
7. Monotonicity, domain, range, one-to-one and inverse functions. Applications in economics.
8. Continuity and limit of a function. Applications in economics.
9. Derivative of a function, geometric interpretation of the derivative. Applications in economics.
10. Local extrema of a function, convexity and concavity, inflection points. Applications in economics.
2. Determinants, inverse matrices, matrix equations. Applications in economics.
3. Systems of linear equations. Applications in economics.
4. Sequences of real numbers, monotonicity, boundedness. Applications in economics.
5. Limits of real sequences, infinite geometric series. Applications in economics.
6. Real functions of one variable, graph transformations. Applications in economics.
7. Monotonicity, domain, range, one-to-one and inverse functions. Applications in economics.
8. Continuity and limit of a function. Applications in economics.
9. Derivative of a function, geometric interpretation of the derivative. Applications in economics.
10. Local extrema of a function, convexity and concavity, inflection points. Applications in economics.