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Two Dice Random Results

Two Dice Random Results
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2019-07-05 04:05
FunctionProbability & StatisticsSlider Animation
This example demonstrates the random results of two dice. The core mathematical concepts involved are probability and statistics. Using GeoGebra commands such as RandomElement and Intersect, the random throws of two dice can be constructed. Suitable for students at middle school level and above to learn probability and statistics.

GeoGebra Commands & Parameters

  1. RandomElement(zar1) → z1
  2. RandomElement(zar1) → z2
  3. Intersect(s2 = (0 * s3), s2 = 0) → A
  4. Line(B, C) → f
  5. Point(f) → D
  6. Circle(D, s2) → c
  7. Point(f) → E
  8. Circle(E, s3) → d
  9. Point(f) → F
  10. Circle(F, s4) → e
  11. Point(f) → G
  12. Circle(G, s5) → g
  13. Point(f) → H
  14. Circle(H, s6) → h
  15. Point(f) → I
  16. Circle(I, s7) → k
  17. Point(f) → J
  18. Circle(J, s8) → p
  19. Point(f) → K
  20. Circle(K, s9) → q
  21. Point(f) → L
  22. Circle(L, s10) → r
  23. Point(f) → M
  24. Circle(M, s11) → t
  25. Point(f) → N
  26. Circle(N, s12) → c_1
  27. Point(c) → O
  28. Segment(D, O) → i
  29. Point(d) → P
  30. Segment(E, P) → j
  31. Point(e) → Q
  32. Segment(F, Q) → l
  33. Point(g) → R
  34. Segment(G, R) → m
  35. Point(h) → S
  36. Segment(H, S) → a
  37. Point(k) → T
  38. Segment(I, T) → b
  39. Point(p) → U
  40. Segment(J, U) → f_1
  41. Point(q) → V
  42. Segment(K, V) → g_1
  43. Point(r) → W
  44. Segment(L, W) → h_1
  45. Point(t) → Z
  46. Segment(M, Z) → i_1
  47. Point(c_1) → A_1
  48. Segment(N, A_1) → j_1
  49. Segment(O, P) → k_1
  50. Segment(P, Q) → l_1
  51. Segment(Q, R) → m_1
  52. Segment(R, S) → n_1
  53. Segment(S, T) → p_1
  54. Segment(T, U) → q_1
  55. Segment(U, V) → r_1
  56. Segment(V, W) → s_1
  57. Segment(W, Z) → t_1
  58. Segment(Z, A_1) → a_1
  59. Segment(D, N) → b_1

AI Drawing Prompt Reference

Draw a diagram simulating random outcomes of two dice. Start with a horizontal line, place several equally spaced points on it, and draw circles of varying sizes centered at these points, representing possible dice results. Then, from each center, pick a random point on the corresponding circle and connect them with a segment, creating a radial pattern. The overall layout shows symmetric circles and segments, illustrating randomness and probability.
The prompt above was compiled from the original drawing commands and is for reference only.