Geometric Construction of the RENAULT Logo
Loading the math board and drawing, please wait…
This example demonstrates how to construct the RENAULT logo using GeoGebra. Key mathematical concepts include vectors, polygons, and geometric transformations. Commands such as Vector, OrthogonalVector, Midpoint, LineBisector are used to create parallelograms and rhombuses in the logo. Suitable for high school geometry courses.
GeoGebra Commands & Parameters
Vector(A, B) → uOrthogonalVector(u) → vMidpoint(C, A) → JLineBisector(A, C) → dMirror(K, d) → K'_1OrthogonalLine(M, d) → iIntersect(d, i) → OLineBisector(A, B) → mLine(A, B) → sOrthogonalLine(A, s) → bOrthogonalLine(I, b) → hMirror(h, d) → h'Intersect(m, h') → NMirror(F, m) → F'Polygon(F', O, K, F) → q1, f', o_1, k, f_1Intersect(m, k) → PVector(K'_1, P) → aIntersect(m, d) → EOrthogonalLine(C, v, xOyPlane) → fIntersect(f, m) → UMirror(i, m) → i'Intersect(h, m) → SMirror(Q, m) → Q'OrthogonalLine(B, u, xOyPlane) → gIntersect(g, f) → DMirror(M, m) → M'Midpoint(E, M') → LIntersect(g, h') → A_1Polygon(A, B, D, C) → q11, a_3, b_2, d_2, c_3Mirror(K, E) → K'Mirror(F', E) → F''Mirror(K, m) → K'_2Polygon(F, M', K', P) → q2, f_2, m', k', pMirror(F', E) → F''_1Mirror(O, E) → O'Mirror(K, E) → K'_3Mirror(F, E) → F'_2Polygon(F''_1, O', K'_3, F'_2) → q1', f''_1, o', k'_3, f'_2Mirror(F, E) → F'_3Mirror(M', E) → M''Mirror(K', E) → K''Mirror(P, E) → P'Polygon(F'_3, M'', K'', P') → q2', f'_3, m'', k'', p'Segment(P', K'_2) → jSegment(P, K'_1) → lLaTeX(q11, true, true) → text1Mirror(R, m) → R'Mirror(T, m) → T'Mirror(T, d) → T'_1Mirror(T', d) → T''Polygon(P, W, Z, K'_2) → c1, p_1, w, z_1, k'_2Polygon(T', T, R', T'_1, F'_1, R) → polígono1, t', t, r', t'_1, f'_1, rVector(O', F) → cPolygon(P, H, F) → t1, f_3, p_2, h_1Polygon(P', F'_3, F'') → t2, f'', n, qPolygon(M', V, P', K'_2) → q3, e, v_1, g_1, i_1