Image Trace Demonstration
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This example demonstrates the generation of image traces under rotation and mirror transformations. It involves core mathematical concepts like rotation, equilateral triangles, parallelepipeds, tree diagrams, and division. Construction highlights include GeoGebra commands such as Join, Mirror, Circle, Corner, Segment, and objects like Centro, p1, lista1, etc. Suitable for high school and above mat
GeoGebra Commands & Parameters
Join(Sequence[Rotate[p1, (k * pi / 4)], k, 0, 7]) → lista1Mirror(p2, xAxis) → p2'Join(Join[Sequence[Rotate[{p2, p2'}, (k * pi / 2)], k, 0, 3]]) → lista2Circle((0, 0), 4) → cCorner(1, 1) → Export_1Corner(1, 3) → Export_2Mirror(p3, xAxis) → p3'Join(Join[{Sequence[Rotate[{p3, p3'}, (k * pi / 2)], k, 0, 1], Sequence[Rotate[{p5}, (k * pi / 2)], k, 0, 3]}]) → lista3Join(Join[Sequence[Rotate[{p4}, (k * pi / 2)], k, 0, 1]]) → lista4Mirror(negro01, y = x) → negro01'Mirror(negro02, y = x) → negro02aMirror(negro02a, yAxis) → negro02bMirror(negro02, xAxis) → negro02cJoin({Sequence[Rotate[{negro01, negro01'}, (k * pi / 2)], k, 0, 3], negro02, negro02a, negro02b, negro02c}) → negroSegment(A, B) → fSegment(C, D) → gCircle(E, 3) → eCircle((-2.123121397340915, 0.7660693450522662), 4) → d