Dilation Transformation Demo by Adam Blomberg
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This example demonstrates polygonal dilation in a coordinate system, involving core math concepts like transformation, similarity, scatter plot, probability distribution, orthocenter, histogram, and division. It uses GeoGebra commands like Polygon, Dilate, and Segment. Suitable for high school mathematics teaching, illustrating the integration of geometric transformations and data analysis.
GeoGebra Commands & Parameters
Polygon(A, B, C, D) → poly1, a, b, c, dPolygon(E, F, G) → poly2, g, e, fPolygon(H, I, J, K) → poly3, h, i, j, kPolygon(L, M, N, O, P, Q) → poly4, l, m, n, o, p, qDilate(A, 2, R) → A'Dilate(B, 2, R) → B'Dilate(C, 2, R) → C'Dilate(D, 2, R) → D'Polygon(A', B', C', D') → poly1_1, a', b', c', d'Dilate(E, 3, E) → E'Dilate(F, 3, E) → F'Dilate(G, 3, E) → G'Polygon(Dilate[E, 3, U], Dilate[F, 3, U], Dilate[G, 3, U]) → poly2_1, t, a_1, b_1Dilate(H, 1.5, S) → H'Dilate(I, 1.5, S) → I'Dilate(J, 1.5, S) → J'Dilate(K, 1.5, S) → K'Polygon(H', I', J', K') → poly3_1, h', i', j', k'Dilate(L, 0.5, T) → L'Dilate(M, 0.5, T) → M'Dilate(N, 0.5, T) → N'Dilate(O, 0.5, T) → O'Dilate(P, 0.5, T) → P'Dilate(Q, 0.5, T) → Q'Polygon(L', M', N', O', P', Q') → poly4_1, l', m', n', o', p', q'Segment(A', R) → c_1Segment(D', R) → d_1Segment(H', S) → e_1Segment(J', S) → f_1Segment(I', S) → g_1Segment(K', S) → h_1Segment(L, T) → i_1Segment(Q, T) → j_1Segment(P, T) → k_1Segment(N', T) → l_1