Titular Professors
It is recommended to have basic knowledge of trigonometry, polynomials, exponentials and logarithms.
Students who take this subject acquire the knowledge and develop the skills indicated below:
1. Achieve basic concepts of analysis of real functions of a real variable and their applications.
2. Achieve skills in calculating limits, studying functions, calculating integrals and solving convergence problems in general.
3. Understand and relate basic results and proofs.
4. Ability to analyze and synthesize a given problem.
5. Ability to solve problems using the relevant mathematical tools in the world of engineering.
6. Know how to use analytical and numerical tools to analyze real functions of a variable, in order to apply them in scientific and technical issues.
1. The numbers.
2. Functions.
3. Derivability.
4. Apllications of the derivative..
5. Calculation of primitives.
6. The Riemann integral and its applications.
The methodology used in this subject separates classes into two types: theoretical classes, and sessions dedicated to the exercise of the knowledge acquired in theoretical classes.
In order to assess whether the student has achieved the objectives pursued in the subject to an adequate degree, different tests are used to obtain data from the student:
Exams: During the course, 2 main exams are held: a control point in November and the final exam in January.
Controls or exercises carried out in class.
Participation in class.
Personal or group practices.
The final grade for the subject is calculated as follows: 70% exam grade, and 30% continuous assessment grade. The control point exam is subject-free. The continuous assessment grade is obtained by taking a weighted average of the class tests, the practicals and the submission of exercises. If the subject is not passed, there is an extraordinary call in July with a single exam of the entire syllabus.
Cálculo Diferencial e Integral. Piskunov, N. Editorial Mir , 1983
Cálculo I. Teoría y problemas. Alfonsa García et al. Editorial GLACSA, 1994
Problemas resueltos de cálculo en una variable. Tomeo, V. ; Uña, I. ; San Martín, J. Madrid : Thomson, 2007.