Kies de Nederlandse taal
Course module: 202001325
Linear Structures I
Course info
Course module202001325
Credits (ECTS)6
Course typeStudy Unit
Language of instructionEnglish
Contact personprof.dr. N.V. Litvak
Contactperson for the course
prof.dr. N.V. Litvak
prof.dr. N.V. Litvak
prof.dr. N.V. Litvak
dr. J.B. Timmer
ir. L. Weedage
Academic year2022
Starting block
RemarksOnly for repeat students who need to re-take the exam.
Application procedureYou apply via OSIRIS Student
Registration using OSIRISYes
Upon completion of this course the student is able to:
  • explain definitions and theorems of Linear Algebra and use them for solving exercises,
  • explain and prove properties of vector spaces,
  • recognize linear transformations, obtain the representation of linear transformations in the form of matrix-vector multiplication
  • explain and prove properties of linear transformations,
  • solve systems of linear equations in general form, and explain properties of the solution
  • understand and give examples of applications of linear spaces.

This course code is only for repeat students who need to re-take the exam from last year.
All others: please refer to the new AM module 1 Structures and Models 202200140 .

Linear Structures I focuses on developing the theory and understanding the structure behind solving systems of linear equations. Such systems of linear equations form the basis for solving difference equations and differential equations, and have an enormous range of real-world applications, from
mechanical systems to web search engines. The concepts that are discussed are vector spaces and related concepts such as linear subspaces; basis vectors; dimension; linear transformations; matrix-vector representation of linear transformations; null space; range; inverse transformation; solution set of a linear system; rank of a matrix; and determinant. The subject Linear Structures I lends itself well for first year students to experience the abstraction of mathematics. It is expected that the student learns to establish a correct mathematical proof for the properties of vector spaces and linear transformations.
Participating study
Bachelor Applied Mathematics
Required materials
Linear Algebra, S.H. Friedberg, A.J. Insel and L.E. Spence. ISBN: 0-13-120266-9
Recommended materials
Instructional modes

Self study with assistance

Self study without assistance


Digital exam in Grasple

Kies de Nederlandse taal