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H2M L12 Q4

H2M L12 Q4
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2020-02-15 20:10
PolygonFunctionDerivativeIntegralComplex Number

GeoGebra Commands & Parameters

  1. Random(2, 3) → c
  2. If(d ≟ 1, l6, l7) → l1
  3. Element(l1, Random[1, Length[l1]]) → b
  4. Sequence(If[IsInteger[f1(i)], (i, f1(i))], i, 1, 20) → l2
  5. RemoveUndefined(l2) → l3
  6. Element(l3, c) → A1
  7. Element(l3, c + 1) → A2
  8. SurdText(z1) → textz1
  9. Simplify(f1) → g1
  10. SurdText(b, {π}) → text2
  11. Simplify(f2) → g2
  12. Sequence(If[IsInteger[f2(i)], (i, f2(i))], i, 1, 20) → l4
  13. RemoveUndefined(l4) → l5
  14. Element(l5, c) → B1
  15. If(d ≟ 1, "imaginary", "real") → text4
  16. Element(l5, c + 1) → B2
  17. If(d ≟ 1, e3, e6) → e7
  18. If(d ≟ 1, d2, d4) → d6
  19. If(d ≟ 1, d1, d3) → d5
  20. If(d ≟ 1, e1, e4) → e8
  21. If(d ≟ 1, e2, e5) → e9
  22. If(d ≟ 1, z2, z4) → z_1
  23. If(d ≟ 1, z3, z5) → z_2
  24. Sequence(y(Element[l3, i]), i, 1, 5) → l8
  25. Sequence(y(Element[l5, i]), i, 1, 5) → l9
  26. If(d ≟ 1, l8, l9) → l10

AI Drawing Prompt Reference

Draw a complex number diagram including the modulus and argument of complex number z1, and two points A1 and B1, which are on the graphs of functions f1 and f2 respectively. First, generate a random parameter c, then create line segment l1 based on conditions, and randomly select points from l1 as A1 and A2. Next, generate points B1 and B2 from functions f1 and f2, and finally display the modulus and argument of z1.
The prompt above was compiled from the original drawing commands and is for reference only.