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Mapping Diagrams for Solving Linear Equations

Mapping Diagrams for Solving Linear Equations
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2017-03-19 12:07
VectorFunctionCoordinate GeometryGraphing
This example demonstrates the solving process of a linear equation using mapping diagrams. It involves core math concepts like linear equations, mapping relationships, and coordinate geometry. GeoGebra commands and objects such as Point, Textfield, Sequence, Vector, and TableText are utilized in its construction. Suitable for high school mathematics teaching and beginners to visualize linear equation solving.

GeoGebra Commands & Parameters

  1. Point(yAxis) → A_x
  2. Textfield(m) → inputBox1
  3. Textfield(s) → inputBoxf
  4. Sequence(Vector[(0, i), (2, m(i))], i, -2, 2) → Linmvlist
  5. Sequence(Vector[(2, m(i)), (4, s(m(i)))], i, -2, 2) → Linsvlist
  6. Textfield(m) → inputBox5
  7. Textfield(s) → inputBox6
  8. Sequence(Vector[(0, i), (4, s(m(i)))], i, -2, 2) → Linfvlist
  9. Point(b_1) → A
  10. Vector(A, D) → g
  11. Vector(D, E) → k
  12. TableText({{A1, B1}, {A2, B2}, {A3, B3}, {A4, B4}, {A5, B5}, {A6, B6}}, "|_") → text22
  13. TableText({{D1, E1}, {D2, E2}, {D3, E3}, {D4, E4}, {D5, E5}, {D6, E6}}, "|_") → text23
  14. TableText({{G1, H1, I1}, {G2, H2, I2}, {G3, H3, I3}, {G4, H4, I4}, {G5, H5, I5}, {G6, H6, I6}}, "|_") → text24
  15. Vector(E, A) → u_1