• PT
  • Ajuda Contextual
  • Imprimir
  • LinkedIn
  • Facebook
Você está em: Início > Programmes > Curricular Units > LGE2111
Options
ATENÇÃO: Este site utiliza cookies. Ao navegar no site estará a consentir a sua utilização.

Quantitative Methods for Management Il

Code: LGE2111    Acronym: MAGII

Subject: 2019/2020 - 2S

Teaching Area: Mathematics

Programmes

Acronym Study plan Curriculum Years ECTS Contact hours Total Hours
LGE Aviso n.º 9752/2017, de 23 de agosto 4 ECTS 42 107

Hours Effectively Taught

LGE1A

Theoretical-Practical: 30,00
Other: 12,00

LGE1N

Theoretical-Practical: 30,00
Other: 12,00

LGE1B

Theoretical-Practical: 30,00
Other: 12,00

Teaching - Hours

Theoretical-Practical: 2,00
Other: 0,80

Software

http:\\elearning.isag.pt

Teaching Language

Portuguese

Aims, Skills and Learning Outcomes

DESCRIPTIVE SUMMARY OF CURRICULAR UNIT
This course is intended for students to acquire the basic skills for logical-mathematical development. The importance of capacity building, methods of organization, problem solving and results analysis are key to the discipline that allows the applicability in real situations related to economics and management. In addition to the methodological issues, students will seek to develop autonomy, critical thinking, research and investigation of basic knowledge concerning mathematical models that allow decision making and optimization of results. In general, the topics covered allow the calculation and analysis tools essential for solving problems applied in everyday situations and specifically related to economics and management.

LEARNING GOALS AND OUTCOMES
The objectives of this course are to lead students to:
1. apply mathematical concepts of algebra and calculus to solve systems of linear equations with more than one real variable;
2. study mathematical models involving the study of real functions of real variables;
3. identify and be able to solve problems with the application of mathematical concepts;
4. Identify real-life situations applying concepts.


SKILLS TO DEVELOP
Create and develop skills that enable the student to:
- make decisions and solve problems in a diverse and constantly changing reality;
- identify problems and resolution methods;
- obtain numerical aptitude that allows the analysis, interpretation and extrapolation of data, with the development of logical-mathematical reasoning.

Programme

Chapter I - LINEAR ALGEBRA
1. Matrices
1.1 General Concepts
1.1 Matrix Operations: Properties
1.2 Inverse Matrix: definition, properties and calculation
2. Determinants
2.1 Definition, properties and calculation
2.2 Solving Linear Equation Systems
2.2.1 Gauss Method
2.2.2 Cramer's Rule

Chapter II - INTRODUCTION TO INTEGRAL CALCULATION
1. Concept of primitive and indefinite integral
1.1 Immediate Primitives
1.2 Defined Integral
2. Application: Area Calculation

Demonstration of the syllabus coherence with the curricular unit's learning objectives

Chapter 1 will allow students to apply mathematical concepts of algebra and calculus to solve systems of linear equations with more than one real variable.

Chapter 2 will focus on the study and application of mathematical models that involve the study of real functions of the real variable, namely, the calculation of areas.

Therefore:
- Objective 1 will be achieved in Chapter I;
- Objective 2 will be achieved in Chapter II;
- Objectives 3 and 4 are achieved in both chapters.

Main literature

Gonçalves, Ricardo;Álgebra Linear - Teoria e Prática, Edições Sílabo, Lda., 2015. ISBN: 9789726188179

Supplementary Bibliography

Barreira, Luís; Valls, Cláudia;Exercícios de Álgebra Linear, IST Press, 2011
Lima, E. L.;Análise no Espaço Rn, IMPA Rio de Janeiro, 11ª ed, 2014

Learning Methods

Problem-solving and practical activities of application of the contents will be approached in theoretical-practical classes (using, whenever necessary, to technologies and audio-visual methods).
Introduction of the theoretical concepts using examples of direct application in the economic area directed to show the relevance of syllabus.
Application exercises of the contents in the resolution of daily problems, so that the student can select the most appropriate method and be able to develop the interest in the contents of the curricular unit and show its usefulness.
Monitoring and orientation of students in the study and search for solutions to solve the problems proposed.


Assessment Components

Avaliação distribuída com exame final

Assessment Components

Description Type Time (hours) Conclusion Date
Attendance (estimated)  Lessons  30
 Teste/Exame  3
 Participação Presencial  4
 Participação Presencial  70
  Total: 107

Continuous Assessment

1st test: Content to evaluate: Chapter I; Weight: 40% *
2nd test: Content to be evaluated: Chapter II; Weight: 40% *
1st job: Weight: 10%
2nd job: Weight: 10%

* The individual written tests will be without consultation and without recourse to any calculation aid and in the elaboration of two (individual) works:

According to the regulations of the Degree:

a) The effective attendance of students in class will be recorded and, if the number of absences per student exceeds 30% of the total number of contact sessions for each course unit, will be automatically transferred to the final evaluation of the normal season;

b) In the written tests and in the defined evaluation elements it is necessary to obtain a minimum grade of 7.5 points;

c) If the student misses or achieves a grade lower than 7.5 points in the tests or evaluation elements referred to in the previous number, he / she will be automatically transferred to the final evaluation of the normal season;

d) If the student misses or achieves a grade lower than 7.5 points in the second written test (held on the same date as the final written test of the normal season), he / she may require registration for evaluation at the time of appeal;

e) The written academic work provided for in the assessment must be submitted to the Turnitin database, available on the ISAG E-Learning platform, with a similarity rate of up to 30% acceptable.

Final Exam

Final Exam: Content to evaluate: chapters I and II; Weight: 100%

Proofs and special works


Demonstration of the coherence between the teaching methodologies and the learning outcomes

Cognitive skills are developed through exposure and discussion in problem solving, but also in individual problem solving. The skills of sharing and teamwork are developed in supervised group work. Communication skills are acquired throughout the UC.