The aim of this course is for students to apply the techniques of matrix algebra, including the fundamental concepts of vector space and linear transformations, in the study and future application of linear models for different fields.

The aim of this course is for students to (1) Learn the concepts involved in matrix algebra and apply them to the soluiton of linear equation systems. (2) Learn the importance of linear programming in the decision-making process. (3) Select the best technique to identify, state in mathematical terms, and solve problems where the variables are linearly related, trying to optimize a target function subject to restrictions.

The aim of this course is for students to understand the basic elements of graphs, limits, derivation, and integration of algebraic, exponential and logarithmic functions for the purpose of applying these concepts to the solutions of problems in the business environment.

The aim of this course is for students to understand the abstract language of logical calculations. They will learn about the manipulation and operations of this language in order to perform the syntactic, semantic, and symbolic analysis of any verbal and numerical discourse.

The aim of this course is for students to understand the basic elements of graphs, limits, derivation, and integration of algebraic, exponential and logarithmic functions for the purpose of applying these concepts to the solutions of problems in the business environment.

At the conclusion of this course, students will be able to identify scientific concepts applied to the developmnet and application of technology in industry in order to intreact with the technology that surrounds them in their professional environment.

At the conclusion of this course, students will be able to recognize opportunities to develop cutting-edge technology in the industry of their local community or the venue of their internships. This is in order to contribute to the bringing up to date and development of their professional environment.

At the conclusion of this course, students will be able to integrate the application of new technologies developed from the implementation of cutting-edge theories to the industrial environment of their own communities or the venue of their internships. This is in order to contribute to the bringing up to date and development of their professional environment.

The aim of this course is for students to understand basic concepts pertaining to the theory of problem solving: classical algebra, sets, relations and functions, Boolean algebra and Boolean expressions, number systems and numeric bases, fundamental theory of arithmetic, congruence, equations and systems of equations. Students should be able to apply these concepts to the solution of problems and in other computer science courses.