Graphs of Quadratic Functions (I)

Graphs of Quadratic Functions (I)
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2016-11-16 11:20
This example demonstrates the graphs of quadratic functions, focusing on the properties and characteristics of quadratic functions. It uses vector commands to dynamically adjust the position and shape of the function graph. Suitable for secondary school mathematics education.

GeoGebra Commands & Parameters

  1. Vector(A_1, B_1) → bb1
  2. Vector(A_2, B_2) → bb2
  3. Vector(A_3, B_3) → bb3
  4. Vector(A_4, B_4) → bb4
  5. Vector(A_5, B_5) → bb5
  6. Vector(A_6, B_6) → bb6
  7. Vector(A_7, B_7) → bb7
  8. Vector(A_8, B_8) → bb8
  9. Vector(A_9, B_9) → bb9
  10. Vector(A_1, C_1) → cc1
  11. Vector(A_2, C_2) → cc2
  12. Vector(A_3, C_3) → cc3
  13. Vector(A_4, C_4) → cc4
  14. Vector(A_5, C_5) → cc5
  15. Vector(A_6, C_6) → cc6
  16. Vector(A_7, C_7) → cc7
  17. Vector(A_8, C_8) → cc8
  18. Vector(A_9, C_9) → cc9
  19. Vector(A_1, D_1) → dd1
  20. Vector(A_2, D_2) → dd2
  21. Vector(A_3, D_3) → dd3
  22. Vector(A_4, D_4) → dd4
  23. Vector(A_5, D_5) → dd5
  24. Vector(A_6, D_6) → dd6
  25. Vector(A_7, D_7) → dd7
  26. Vector(A_8, D_8) → dd8
  27. Vector(A_9, D_9) → dd9

AI Drawing Prompt Reference

Draw a dynamically adjustable graph of a quadratic function using vector tools to control key points, showcasing the function's graph and its characteristics, suitable for secondary school mathematics education.
The prompt above was compiled from the original drawing commands and is for reference only.