7.5 ECTS credits
The course treats: Systems of linear equations, vector spaces, the concepts of linear dependent/independent of sets of vectors, basis and dimension of a vector space, matrices of real numbers, determinants, rang of a matrix, scalar product, the producing of orthogonal sets from a given finite set of linearly independent vectors in a vector space of finite dimension, change of bases, eigenvectors and eigenvalues, diagonalization of matrices, orthogonal matrices, quadratic forms, curves of degree 2 in the Euclidean plane and surfaces of degree 2 in the Euclidean space with dimension 3.
Progressive specialisation: G1F (has less than 60 credits in first‐cycle course/s as entry requirements)
Education level: Undergraduate level
Admission requirements: Attended courses Foundation course in Mathematics, 7.5 ECTS credits, Fundamental concepts and proofs in Mathematics, 6 ECTS credits and Calculus and Geometry, 7.5 ECTS credits, or equivalent.
Selection is usually based on your grade point average from upper secondary school or the number of credit points from previous university studies, or both.
This course is included in the following programme
- Mathematics Programme (studied during year 1)
- Mathematics, Business Administration and Economics (studied during year 1)