GeoGebra礼服

GeoGebra礼服
几何画板及绘图内容加载中,请稍等……
2022-12-17 08:51
这个GeoGebra范例演示了如何使用几何作图工具绘制复杂的礼服图案。核心数学概念包括函数和三角函数。通过使用Point, CircumcircleArc, IntegralBetween等命令,可以构造出精美的几何图形。适合高中数学教学和学习。

GeoGebra 命令及参数

  1. Point(a) → D
  2. Point(c) → E
  3. Point(t_1) → H
  4. Point(a) → I
  5. Point(b) → J
  6. Point(d) → K
  7. Point(q_1) → L
  8. CircumcircleArc(D, E, G) → e
  9. Point(r_1) → M
  10. CircumcircleArc(H, J, M) → k
  11. IntegralBetween(p(x), q(x), -4.2, 0.8) → a_{1}
  12. IntegralBetween(q_1(x), q(x), -5.7, -4.2) → b_{1}
  13. IntegralBetween(q_1(x), q(x), -5.7, -4.2) → c_{1}
  14. IntegralBetween(f_1(x), h_1(x), -2.14, 0.82) → d_{1}
  15. IntegralBetween(s(x), t(x), -1.35, 0.74) → j
  16. IntegralBetween(f(x), g(x), -0.83, 0.64) → h
  17. IntegralBetween(c(x), d(x), -0.75, 0.54) → l
  18. IntegralBetween(a(x), b(x), -0.9, 0.54) → m
  19. IntegralBetween(b(x), c(x), -0.81, 0.54) → n
  20. IntegralBetween(d(x), f(x), -0.75, 0.54) → o
  21. IntegralBetween(g(x), s(x), -0.98, 0.64) → r
  22. IntegralBetween(q_1(x), s(x), -1.35, -0.98) → u
  23. IntegralBetween(q_1(x), g(x), -0.98, -0.83) → v
  24. IntegralBetween(t(x), f_1(x), -1.45, 0.74) → w
  25. IntegralBetween(q_1(x), f_1(x), -2.14, -1.45) → e_1
  26. IntegralBetween(q_1(x), h_1(x), -3.12, -2.14) → i
  27. IntegralBetween(h_1(x), p(x), -3.12, 0.87) → g_1
  28. IntegralBetween(q_1(x), p(x), -4.27, -3.12) → i_1
  29. IntegralBetween(q(x), p_1(x), -1.75, 0) → j_1
  30. IntegralBetween(g_2(x), p_1(x), 0, 0.38) → k_1
  31. IntegralBetween(q(x), g_2(x), -0.02, 0.9) → l_1
  32. IntegralBetween(r_2(x), g_2(x), 0.95, 2.45) → m_1
  33. IntegralBetween(r_1(x), r_2(x), 0.95, 3.03) → n_1
  34. IntegralBetween(s_1(x), r_2(x), 3.03, 6) → o_1
  35. IntegralBetween(t_1(x), a(x), -0.04, 0.56) → u_1
  36. IntegralBetween(t_1(x), f_2(x), 0.56, 0.87) → v_1

AI 绘图提示语参考

请绘制一个复杂的几何图形,包含多个点、圆弧和积分区域。图形由点D、E、H、I、J、K、L等构成,通过圆弧e和k连接这些点。积分区域a1、b1、c1、d1、j、h、l、m、n、o、r、u、v、w、e1、i、g1、i1、j1、k1、l1、m1、n1、o1、u1、v1形成不同的区域。这些区域之间通过函数关系相连,整体呈现一个复杂的几何图案,适合用于数学教育。
以上提示语为根据原始绘图命令整理而来,仅供参考。