3 credits
22.5 h + 22.5 h
Q1
Teacher(s)
Buysse Martin;
Language
French
Main themes
This course is designed to provide students with the mathematical methods used in other scientific subjects. It involves both understanding the necessary basic concepts for modelling in science and gaining a certain degree of skill in the application of calculus techniques.
This course will also develop skills in the field of generalisation, logical thinking, rigour and lead to a good understanding of the real world, particularly through the perception of geometric objects in space.
To do this, the following will be covered:
A/ Pure geometry
This course will also develop skills in the field of generalisation, logical thinking, rigour and lead to a good understanding of the real world, particularly through the perception of geometric objects in space.
To do this, the following will be covered:
A/ Pure geometry
- Thales's and Pythagorus's theorems
- Trigonometry
- Applications : polygons, polyhedrons, etc.
- Vectors in space (definition, operations, properties)
- Analytical and parametric equations
- Parallelism, perpendicularity, secancy, distances in space
Aims
At the end of this learning unit, the student is able to : | |
1 | Specific learning outcomes By the end of the course, students will be able to
Contribution to the learning outcome reference framework: Express an architectural procedure
Use the technical dimension
Make use of other subjects
|
The contribution of this Teaching Unit to the development and command of the skills and learning outcomes of the programme(s) can be accessed at the end of this sheet, in the section entitled “Programmes/courses offering this Teaching Unit”.
Faculty or entity
LOCI
Programmes / formations proposant cette unité d'enseignement (UE)
Title of the programme
Sigle
Credits
Prerequisites
Aims
Bachelor in Architecture (Tournai)