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Kite Folding by chris cambré

Kite Folding by chris cambré
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2018-02-26 17:38
PolygonTransformationGeometric Construction
In collections Folding paper, doing geometry figures
This example demonstrates the folding process of a kite. It involves the properties of a kite and geometric transformations. Using commands like Polygon, Point, Segment, CircleArc, and Rotate, a kite can be constructed and folded. Suitable for middle school and above students to learn about kite properties and geometric transformations.

GeoGebra Commands & Parameters

  1. Polygon(A, C, D, B) → vierhoek1, a, c, d, b
  2. Point(yAxis) → P
  3. Segment(B, E) → f
  4. CircleArc(B, DD, D) → e
  5. Polygon(B, A, C, E) → vierhoek2, b_1, a_1, c_1, e_1
  6. Polygon(B, E, D) → driehoek1, d_1, b_2, e_2
  7. Rotate(B, ((s - 1) * (-180°)), e_1) → B'
  8. Rotate(E, ((s - 1) * (-180°)), e_1) → E'
  9. Rotate(D, ((s - 1) * (-180°)), e_1) → D'
  10. Polygon(B', E', D') → driehoek1', d', b', e'
  11. Polygon(B, DD, E) → driehoek2, e_3, b_3, dd
  12. Segment(E, C) → g
  13. Segment(B, E) → h
  14. Segment(F, E) → i
  15. CircleArc(E, FF, C) → k
  16. Polygon(DD, A, F, E) → vierhoek3, dd_1, a_2, f_1, e_4
  17. Polygon(F, C, E) → driehoek3, e_5, f_2, c_2
  18. Rotate(F, (((-(s - 3)) * 180))°, f_1) → F'
  19. Rotate(C, (((-(s - 3)) * 180))°, f_1) → C'
  20. Rotate(E, (((-(s - 3)) * 180))°, f_1) → E'_1
  21. Polygon(F', C', E'_1) → driehoek3', e'_1, f', c'
  22. Polygon(B, DD, E) → driehoek4, e_6, b_4, dd_2

AI Drawing Prompt Reference

Draw a kite folding process. Start with a quadrilateral as the kite body, and place a point on the vertical axis as a folding reference. Draw a segment from one vertex to this reference point, and create a circular arc centered at that vertex. Then construct two triangles and a quadrilateral to represent folded parts. Use rotation to flip some shapes around an edge, creating symmetric folds. Add another segment connecting two vertices, and draw another arc. Finally, rotate another set of triangles and a quadrilateral around another edge to complete the folding. The figure includes multiple polygons, segments, and arcs, showing the kite's symmetry and transformations.
The prompt above was compiled from the original drawing commands and is for reference only.