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| MATH0009-1 | General mathematics
- Part A (S1 - Common courses)
- Part B (S2)
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| Duration : | Part A (S1 - Common courses) : 30h Th, 30h Pr
Part B (S2) : 15h Th, 15h Pr
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| Number of credits : |
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| Lecturer : | Part A (S1 - Common courses) : Françoise Bastin
Part B (S2) : Françoise Bastin
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Language(s) of instruction :
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| French language |
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Course contents :
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| See the two parts A,B
 | | Part A (S1 - Common courses) |
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| The course is devoted to a study of basic concepts of real analysis, vectors, analytic geometry. As a summary, one can say that the course is a course of ''calculus'', presenting basic maths material and proofs. |
| | Part B (S2) |
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| This course follows "Mathématiques générales, partim A" and will also concerns classical tools of calculus. |
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Learning outcomes of the course :
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| | Part A (S1 - Common courses) |
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| The course is a course of ''calculus'', presenting basic maths material and proofs. The aim is to provide not only techniques, but also a rigourous sense of logic and deduction in the learning. |
| | Part B (S2) |
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| This course is a second part of basic calculus for scientists and follows part A of the first semester. |
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Prerequisites and co-requisites/ Recommended optional programme components :
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| | Part A (S1 - Common courses) |
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| Basic knowledge of students at the end of the secondary school. |
| | Part B (S2) |
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| Basic calculus, first part. |
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Planned learning activities and teaching methods :
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| | Part A (S1 - Common courses) |
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| Precise schedule concerning exercises and theoritical courses will be available the first day («welcome»). Different types of activities are to be organized (details in the program and during welcome); see also the french part of this document. |
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Mode of delivery (face-to-face ; distance-learning) :
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| | Part A (S1 - Common courses) |
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| Practical information (schedule, general organization of the quadrimesters,...) will be given during the ''welcome'', ie on the first day of the academic year. This information is also avaible on the web pages of the University and of the Faculty of Sciences of the University. |
| | Part B (S2) |
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| The precise schedule will be available when needed. The course will be tought during the second semester. |
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Recommended or required readings :
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| | Part A (S1 - Common courses) |
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| Notes: information at the beginning of the academic year (syllabus).
Many references are given in the syllabus.
Important reference: Calculus (with analytic geometry), R. Ellis et D. Gulick, Saunders College Publishing. |
| | Part B (S2) |
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| Specific notes: available January 2012.
Already availabable (Intercopy): version of 2010-2011. |
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Assessment methods and criteria :
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| | Part A (S1 - Common courses) |
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| The final note is computed using
- notes obtained during the year (results of QCM and interrogation)
- notes for the written exam in January |
| | Part B (S2) |
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| An interrogation will be organized during the second semester. The note is important for the final note.
The exam will consist in an wrtitten and an oral part. |
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Organizational remarks :
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| | Part A (S1 - Common courses) |
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| See also web pages dedicated to the course |
| | Part B (S2) |
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| See also the pages at the address http://www.afo.ulg.ac.be/fb/ens.html |
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Contacts :
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| | Part A (S1 - Common courses) |
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| Department of Mathematics (B37, Parking 32)
Grande Traverse 12, 4000 Liège 1 (Sart Tilman)
Françoise Bastin, Professeur ordinaire
Tel : 04/366.94.74; e-mail: F.Bastin@ulg.ac.be
Jacqueline Crasborn,
Assistant pédagogique,
04/366.95.95, jcrasborn@ulg.ac.be
Anne Lacroix
Assistant 123Sciences
04 366 93 82, A.Lacroix@ulg.ac.be
Secretary : 04/366.94.10 |
| | Part B (S2) |
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| Françoise BASTIN
Institut de Mathématique, B37
Téléphone: 04 366 94 74
Email: F.Bastin@ulg.ac.be
Jacqueline CRASBORN, assistant pédagogique et
Anne LACROIX, assistant 123Sciences
Institut de Mathématique, B37
Téléphone: 04 366 95 95/93 82
Email: jcrasborn@ulg.ac.be et
A.Lacroix@ulg.ac.be |
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| Items online : |
Part A (S1 - Common courses)
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| Maths Générales (A) |
| Notes relatives au cours de Mathématiques générales enseigné au "tronc commun" de la Faculté des Sciences et en 1er bachelier en sciences informatiques |
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Part B (S2)
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| Theory and exercises |
| Pdf files |
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