Exercises of maths in licence (L1,L2 and L3) and maths sup and spé spéle.

These exercises are intended for students of the Licence de Sciences et Techniques
and students of preparatory classes for the grandes écoles (maths sup and speciale).

These exercises are also addressed to students of preparatory classes for engineering schools (math-sup) who will find the opportunity to do exercises and problems sometimes difficult.
The content of these exercises, presented in the form of lessons, covers all the programs of Analysis, Algebra, Probability and Statistics of the three years of the Licence de Sciences et Technologie (L.S.T).

The mathematical degree in Science and Technology is a general education that allows students to acquire fundamental knowledge in mathematics and its various fields of application: teaching, research, engineering.

It lasts three years and leads to a diploma that does not generally allow for immediate professional integration.
Each year of the Licence is divided into two semesters. There are therefore a total of six semesters.

List of math exercises:

1. diagonalization
2. Math exercises on linear algebra
3. linear applications
4. linear applications
5. arithmetic
6. integral calculation
7. comparison of suites
8. complex numbers
9. the conics
10. parametric curves
11. polar curves
12. enumeration
13. the determinant
14. limited development
15. differential and linear equations
16. differential equations
17. vector spaces
18. normalized vector spaces
19. the vector space
20. the study of functions
21. finite dimensional vector spaces
22. finite dimensional vector spaces
23. circular and hyperbolic functions and inverse
24. continuous functions
25. the derivable functions
26. multivariate functions
27. the usual functions
28. rational fractions
29. geometry in the plane
30. injection, overjection and bijection
31. integration
32. the limits of functions
33. exos-logic
34. logic, sets and reasoning
35. matrices
36. complex numbers
37. scalar product and euclidean spaces
38. polynomials
39. polynomials
40. primitives and integrals
41. the properties of R
42. rational and real numbers
43. reduction of endomorphisms
44. equivalence and order relationships
45. the whole series
46. the series of fourrier
47. numerical series
48. the suites
49. the suites
50. sequences and series of functions
51. linear systems and equations
52. trigonometry

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