cronograma de la asignatura descripción del contenido de la sesión

DENOMINACIÓN ASIGNATURA: Matemáticas para la Economía
GRADO: Finanzas y Contabilidad
CRONOGRAMA DE LA ASIGNATURA
SE
SEDESCRIPCIÓN DEL CONTENIDO DE LA SESIÓN
MANA
SIÓN
1
1
GRUPO
(Marcar X)
GRANPEDE
QUEÑO
X
3
X
4
X
5
Range of a matrix.
Systems of linear equations: classification and matrix form
3
X
6
Exercises on calculus of the range of matrices and linear systems
4
X
7
Rouché-Frobenius Theorem.
Discussion and resolution of linear systems: Method of Gauss and Cramer’s rule
4
X
8
Exercises on discussion and resolution of linear systems
5
HORAS
PRESEN
CIALES
HORAS
TRABJO
Semana
Máximo
7H
4
Readings and resolution of problems and/or realization of
assigned works.
X
Exercises on resolution of determinants and calculus of inverse matrices
3
DESCRIPCIÓN
1,5
Properties of the determinant. Inverse matrix.
2
TRABAJO DEL ALUMNO DURANTE LA SEMANA
2
Exercises on operations with matrices and calculus of determinants
2
Indicar
espacio
necesario
distinto aula
(aula inform,
audiovisual
etc..)
CUATRIMESTRE: 1
1,5
Matrices: operations with matrices and determinants
1
CURSO: 1
X
9
Real functions of one variable: definitions and operations with functions
Properties of the elementary functions
X
Readings and resolution of problems and/or realization of
assigned works.
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
4
5
5
5
5
10
Exercises on domain, range and graphs of functions. FIRST MIDTERM.
6
11
Limit of a function: definition and properties; operations with limits.
Practical rules for calculus of limits; asymptotes
6
X
X
12
Exercises on resolution of limits
7
13
Continuity of functions: definition and properties; operations with continuous
functions; continuity of piecewise defined functions
7
X
X
14
Exercises on the continuity of functions
8
15
Theorems of Bolzano and Weierstrass
8
X
X
16
X
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
5
5
5
Exercises on applications of the theorems of Bolzano and Weierstrass
9
17
Derivative of a function: definition and properties; continuity and derivability;
chain’s rule
9
X
18
Exercises on derivatives of elementary functions. Differentiation rules. SECOND
MIDTERM.
10
19
Calculus of maximum and minimum of functions. Monotone functions.
10
X
X
20
Exercises on calculus of maximum and minimum of functions.
11
21
Further applications of the derivative: convexity/concavity of functions;
L’Hôpital Rule.
11
X
X
22
Exercises on convexity/concavity and L’Hôpital Rule.
12
X
23
Primitive and integral: definition and properties.
X
5
5
5
5
12
24
Calculus of primitives of elementary functions and of rational functions.
13
25
X
Integration methods of change of variable and by parts.
X
13
26
Exercises on change of variable and integration by parts.
X
14
27
Definite integral and area. Fundamental Theorem of Integral Calculus. Barrow’s
Rule.
14
28
Exercises on the definite integral. THIRD MIDTERM.
SUBTOTAL
15
1618
TOTAL
X
X
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
Readings and resolution of problems and/or realization of
assigned works.
Readings and resolution of problems and/or realization of
assigned works.
1,5
Readings and resolution of problems and/or realization of
assigned works.
1,5
1,5
1,5
5
42
+ 68 = 110
20
3
17
Recuperaciones, tutorías, entrega de trabajos, etc
Preparación de evaluación y evaluación
5
150