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Designing a Tent GeoGebra Example

Designing a Tent GeoGebra Example
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2020-07-14 22:00
PolygonGeometric Construction
This example demonstrates how to design a geometric model of a tent using GeoGebra, involving concepts like rhombus, incircle, geometric distribution, etc. Key GeoGebra commands and objects used include Polygon, Point, Append, Sequence for constructing the model, suitable for middle school students and teachers.

GeoGebra Commands & Parameters

  1. Polygon(First[crnrs, corners]) → t1
  2. Point(Segment[A, B]) → H
  3. Append(First[crnrs, corners], A) → l1
  4. Sequence(Polygon[Element[l1, i], Element[l1, i + 1], Element[l1, i + 1] + (0, 0, w), Element[l1, i] + (0, 0, w)], i, 1, corners) → l2
  5. Sequence(Polygon[G + (0, 0, m), Element[l1, i + 1] + (0, 0, w), Element[l1, i] + (0, 0, w)], i, 1, corners) → l3
  6. Point(Segment[D, If[corners ≟ 6, E, C]]) → I
  7. Polygon(B + (0, 0, w), C + (0, 0, w), I + (0, 0, m)) → t2, f, g, h
  8. Polygon(B + (0, 0, w), I + (0, 0, m), H + (0, 0, m)) → t3, i, j, k
  9. Polygon(C + (0, 0, w), D + (0, 0, w), I + (0, 0, m)) → t4, l, n, p
  10. Polygon(If[corners ≟ 6, E, A] + (0, 0, w), D + (0, 0, w), I + (0, 0, m)) → t5, q, r, s
  11. Polygon(A + (0, 0, w), I + (0, 0, m), H + (0, 0, m)) → t6, t, c, d
  12. Polygon(A + (0, 0, w), B + (0, 0, w), H + (0, 0, m)) → t7, e, f_1, g_1
  13. Polygon(A + (0, 0, w), B + (0, 0, w), H + (0, 0, m)) → t8, h_1, i_1, j_1
  14. Polygon(D + (0, 0, w), E + (0, 0, w), I + (0, 0, m)) → t9, k_1, l_1, m_1
  15. Polygon(B + (0, 0, w), C + (0, 0, w), H + (0, 0, m)) → t10, n_1, p_1, q_1
  16. Polygon(D + (0, 0, w), C + (0, 0, w), I + (0, 0, m)) → t11, r_1, s_1, t_1
  17. Polygon(H + (0, 0, m), C + (0, 0, w), I + (0, 0, m)) → t12, a_1, b_1, c_1
  18. Polygon(H + (0, 0, m), F + (0, 0, w), I + (0, 0, m)) → t13, d_1, e_1, f_2
  19. Polygon(A + (0, 0, w), F + (0, 0, w), H + (0, 0, m)) → t14, g_2, h_2, i_2
  20. Polygon(E + (0, 0, w), F + (0, 0, w), I + (0, 0, m)) → t15, j_2, k_2, l_2

AI Drawing Prompt Reference

Draw a geometric model of a tent featuring a rhombus and incircle, demonstrating geometric distribution. Start by creating a polygon for the tent's base, then construct the sides and roof using a series of operations to add height and width, forming a 3D effect. Use basic geometric objects like points, segments, and polygons, adding dimensions in sequence to complete the tent structure.
The prompt above was compiled from the original drawing commands and is for reference only.