Power of Super Symmetry by Timur Kapitsa
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This example demonstrates the application and transformation effects of super symmetry in geometric figures. Core mathematical concepts include geometric distribution, geometric mean, symmetry, geometric transformations, percentage calculations, differential equations, etc. Construction highlights involve GeoGebra commands/objects like Circle, Line, Intersect, Polygon, Point, Angle, Segment, and LineBisector. Suitable for high school and above learners to understand complex geometric transformations and symmetry principles.
GeoGebra Commands & Parameters
Circle(A, a) → cLine(B, A) → fLine(C, A) → gIntersect(c, f, 1) → DIntersect(c, f, 2) → EIntersect(c, g, 2) → FIntersect(c, g, 1) → GPolygon(E, F, 4) → poly1, h, i, j, k, H, ICircle(A, b) → dPoint(d) → JCircle(J, e) → pPoint(p) → K_1Angle(G, D, F) → αAngle(D, F, E) → βAngle(F, E, G) → γAngle(E, G, D) → δLine(K_1, J) → mIntersect(p, m, 2) → LSegment(K_1, L) → lLineBisector(K_1, L) → nSegment(K_1, D) → rSegment(K_1, G) → sSegment(K_1, E) → tSegment(K_1, F) → f_1Segment(L, D) → g_1Segment(L, G) → h_1Segment(L, E) → i_1Segment(L, F) → j_1