Which Segment is Longer?
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GeoGebra Commands & Parameters
Segment(A, B) → fRotate(A, pi / 4, B) → A'Mirror(A', f) → A''Ray(B, A') → gRay(B, A'') → hCircle(B, (0.3 * f)) → cIntersect(c, h, 1) → CIntersect(c, g, 1) → DSegment(B, D) → iSegment(B, C) → jMidpoint(f) → EMirror(c, E) → c'OrthogonalLine(E, f) → kMirror(C, k) → C'Mirror(D, k) → D'Segment(A, C') → lSegment(A, D') → mLine(F, f) → nCircle(F, Distance[A, B]) → dIntersect(d, n, 2) → GSegment(F, G) → pRotate(F, (-3 * pi / 4), G) → F'Mirror(F', p) → F''LineBisector(p) → qMirror(F', q) → F''_{1}Mirror(F'', q) → F'''Ray(G, F') → rRay(G, F'') → sRay(F, F''_{1}) → tRay(F, F''') → aCircle(G, Distance[B, C]) → eCircle(F, Distance[B, C]) → c_1Intersect(c_1, t, 1) → HIntersect(c_1, a, 1) → IIntersect(e, r) → J,Intersect(e, s, 1) → KSegment(G, J) → bSegment(G, K) → f_1Segment(F, H) → g_1Segment(F, I) → h_1Dilate(F, If[0 < o ≤ 1, 1 - o, 0], A) → F'_{1}Vector(F, F'_{1}) → uTranslate(F, u) → F'_{2}Translate(G, u) → G'Segment(F'_{2}, G') → p'
AI Drawing Prompt Reference
Draw a triangle ABC with AB as the base. Use rotation, mirroring, and midpoint construction to create a series of segments and circles, resulting in segments i, j, l, m, p, p', q, q', r, s, t, a, b, f1, g1, h1, k, l, m, n, o, p', q, q', r, s, t, a, b, f1, g1, h1, k, l, m, n, o, p'.
The prompt above was compiled from the original drawing commands and is for reference only.