| MATH0059-2 | |||||
| Mathematics for business engineers | |||||
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Duration :
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| 35h Th, 20h Pr | |||||
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Number of credits :
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Lecturer :
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| Pascal Dupont | |||||
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Language(s) of instruction :
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| French language | |||||
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Organisation and examination :
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| Teaching in the first semester, review in January | |||||
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Units courses prerequisite and corequisite :
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| Prerequisite or corequisite units are presented within each program | |||||
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Course contents :
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| 1. Functions with several variables: numerical spaces, limits, continuity, partial derivatives, differential, implicit derivation; homogeneous functions; convex functions; optimization without and with constraints. 2. Integration: complements about simple integrals ; double integrals. 3. Functional equations: differential equations, difference equations. 4. Introduction to mathematical models, with applications to management. | |||||
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Learning outcomes of the course :
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| According to the ILO's of the bachelor in business engineering program, the student will globally learn to use mathematical tools to solve management problems.
Particularly, the main objectives are: - Learning of rigor in mathematics; - Applying mathematics in management; - Solving concrete problems; - Using and applying mathematical models. The target competences are: - Analyzing scientifically situations, - Solving problems, - Modelizing, - Arguing, - Communicating. |
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Prerequisite knowledge and skills :
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| Linear algebra up to the classification of quadratic forms.
One-variable Calculus. |
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Planned learning activities and teaching methods :
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| Each notion of the contents is illustrated by exercises. | |||||
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Mode of delivery (face-to-face ; distance-learning) :
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| - Ex-cathedra lectures. - Exercises. - Possibility to attend "questions-and-answers" sessions. | |||||
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Recommended or required readings :
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| Lecture notes and slides available on LoL@.
Further reading: Modèles mathématiques en gestion, par J. Bair - Y. Crama - V. Henry - D. Justens; Editions Cassini et Pole, Paris, 2011. Supplementary exercises: Pascal Dupont, Exercices corrigés de mathématiques, De Boeck Université, Bruxelles, 2008. |
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Assessment methods and criteria :
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| Oral and/or written examination with theory and exercises.
If the marks N_T for the theory and the marks N_P for the exercises are both greater than or equal to 05/20, the final marks are N = 0,4 x N_T + 0,6 x N_P ; otherwise, N = min{N_T, N_P}. |
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Work placement(s) :
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Organizational remarks :
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Contacts :
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| Instructor :
Pascal Dupont,
HEC-École de Gestion de l'ULg,
Rue Louvrex 14,
4000 Liège
(Building N1, room 327).
Phone:+3242327303;
Email: pascal.dupont@ulg.ac.be
Assistant : Anne-Sophie Hoffait, HEC-École de Gestion de l'ULg, Rue Louvrex 14, 4000 Liège (Building N1, room 306). Phone:+3242327375; Email: ashoffait@ulg.ac.be |
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