Titular Professors
Differential and integral calculus of functions of a single variable. Vector spaces and basic properties.
Students acquire the knowledge and develop the skills indicated below:
1. Know how to analyze and represent real multivariable functions.
2. Know the concepts related to optimization, with and without restrictions, of multivariable functions.
3. Understand and know how to apply the fundamental concepts of integration in various variables and their applications.
1. Functions of real variables: definition, domain, limit, continuity.
2. Partial derivatives.
3. Differentiability.
4. Directional derivative.
5. Tangent plane and normal line.
6. Multivariable optimization.
7. Double integrals.
8. Triple integrals.
The usual dynamics of each class will consist of a combination of theoretical explanations always followed by the performance of exercises that exemplify what has just been explained.
Additionally, the subject's electronic portfolio provides resources so that the student can carry out self-learning and self-assessment activities.
Finally, and with the aim of achieving an applied vision of the mathematical concepts of the subject, practical exercises will be carried out outside of class hours.
See electronic folder of the subject.
See electronic folder of the subject.
See electronic folder of the subject.
See electronic folder of the subject.