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Representing a Prism

Representing a Prism
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2017-11-16 14:49
PolygonVectorSolid GeometryGeometric Construction
This example demonstrates how to construct a 3D prism model using GeoGebra, involving core math concepts like polygons, vectors, and solid geometry. Key GeoGebra commands used include Polygon, Segment, and Vector, making it suitable for high school students and teachers learning solid geometry.

GeoGebra Commands & Parameters

  1. Polygon(A, B, C) → driehoek1, c, a, b
  2. Polygon(D, E, F) → driehoek2, f, d, e
  3. Segment(D, A) → g
  4. Segment(F, C) → h
  5. Segment(E, B) → i
  6. Polygon(G, H, 3) → veelhoek1, j, k, l, I
  7. Polygon(J, K, 3) → veelhoek2, m, n, p, L
  8. Vector(A, J) → u
  9. Vector(B, K) → v
  10. Vector(C, L) → w
  11. Vector(D, G) → q
  12. Vector(E, H) → r
  13. Vector(F, I) → t
  14. Polygon(AA, BB, CC) → driehoek3, cc, aa, bb
  15. Polygon(DD, EE, FF) → driehoek4, ff, dd, ee
  16. Segment(CC, FF) → f_1
  17. Segment(DD, AA) → g_1
  18. Segment(EE, BB) → h_1

AI Drawing Prompt Reference

Draw a 3D prism model with two parallel triangular bases and three rectangular lateral faces, demonstrating the geometric construction of the prism, start by drawing the triangular bases, then connect corresponding vertices to form the rectangular sides, and finally use vectors to represent the edges and directions of the prism.
The prompt above was compiled from the original drawing commands and is for reference only.