H-Kite-Filtered Report
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This example demonstrates the construction process and filtered report of H-Kite. It involves parametric curves and exponential functions. Using GeoGebra commands such as Circle, Segment, OrthogonalLine, etc., a kite can be constructed and its properties analyzed. Suitable for high school mathematics education and learning.
GeoGebra Commands & Parameters
Circle(B, C) → fCircle(D, C) → gSegment(B, D) → f_1OrthogonalLine(C, f_1) → i_1Line(B, C) → aPolygon(B, C, D, A) → poly1, b, c, c_1, a_1Line(B, c) → dLine(D, b) → eCircle(C, D) → hCircle(C, B) → kCircle(B, Distance[C, D]) → qIntersect(d, e) → GCircle(D, G) → pIntersect(q, e) → E, FIntersect(p, d) → H, IIntersect(g, d) → J, KIntersect(g, e) → L, MOrthogonalLine(D, d) → iIntersect(i, d) → NOrthogonalLine(B, e) → jIntersect(j, e) → ORay(B, F) → lRay(D, F) → mCircle(N, 0.3) → g_1Circle(O, 0.3) → h_1Circle(I, 0.3) → tCircle(E, 0.3) → sCircle(G, 0.3) → rDistance(A, i_1) → DaltdistDistance(A, H) → MakdistIf(Makdist < 0.25, true) → IsRhumDistance(A, I) → ADeqBCdistDistance(A, E) → ABeqCDdistMin(Distance[A, O], Distance[A, N]) → BAD90distDistance(A, l) → CDparABdistDistance(A, m) → CBparADdistCircle(C, B) → e_1Distance(A, f_1) → tridistIf(Daltdist < 0.25 ∧ tridist > 0.1 ∧ Distance[A, C] > 0.1, true) → IsDaltIf((CBparADdist < 0.2 ∨ CDparABdist < 0.2) ∧ Makdist > 0.2, true) → Istrap