- Complex numbers. Fields: definition and properties. Examples.
- Systems of Linear equations. Gauss elimination process.
- Matrices and operations on them. Invertible matrices.
- Determinant: definition and properties. Adjoint matrix. Cramer rule.
- Vector spaces and subspaces. Linear spanning and linear dependence. Basis and dimension. Coordinates with respect to a given basis.
- Linear transformations. Kernel and Image. Isomorphism of vector spaces. Matrix of a linear transformation with respect to given bases.
- The space of linear transformations between two vector spaces. Dual space
- University course catalogue:
- 201.1.1211
- Level:
- First Year
- Credits:
- 5.0
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