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Analytic geometry

Matrices

Arithmetic, determinant, inverse, systems of equations, mappings and transition processes

Final two years of upper secondary school and exam preparation. Matrices are not part of every syllabus.

The booklet starts with matrix arithmetic, then determinant and inverse matrix. It continues with systems of equations in matrix form, solvability and determinant, transformation matrices and transition processes. The chapters Application, Abitur, Transfer and Abitur+ raise the level step by step. Every problem comes with two hints, an approach, the full solution and the typical mistake.


§01Preview

Actual pages from the product, unaltered.

  • Cover: Matrices
  • Problem page from the chapter Matrix arithmetic
  • Solution page with hints, approach, full solution and typical mistake

§02Contents

  1. 01Matrix arithmetic1–5/6
  2. 02Determinant1–5/6
  3. 03Inverse matrix1–5/6
  4. 04Systems in matrix form1–5/6
  5. 05Solvability and determinant1–5/6
  6. 06Transformation matrices1–5/6
  7. 07Transition processes1–5/6
  8. 08Application3/6
  9. 09Abitur4/6
  10. 10Transfer5/6
  11. 11Abitur+6/6

§03Distribution of problems

How many problems sit at each level. If you are catching up on foundations, read the figures at 1 and 2; if you are working towards the final exam, those at 4 to 6.

1
Foundations
11
2
Standard
51
3
Application
10
4
Exam level
10
5
Transfer
24
6
Beyond exam level
10

Problems116

§04Competencies trained

Identifying the method
Deciding which procedure the problem calls for.
Applying a method
Carrying out a known procedure correctly.
Modelling
Translating a situation into a mathematical model.
Problem solving
Finding your own route with no procedure given.
Calculation
Rearranging and computing accurately and without slips.

§05Topics

  • Systems of linear equations
  • Matrices

§06Curriculum reference

No curriculum reference has been recorded for this product yet.

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