CORNER-SHOP标志
几何画板及绘图内容加载中,请稍等……
该范例演示了如何使用GeoGebra绘制CORNER-SHOP标志。涉及的核心数学概念包括向量、反射、多边形和圆。通过使用LineBisector, Vector, OrthogonalVector, Midpoint等命令,可以构造标志的各个部分。适合初中及以上学生学习几何作图。
GeoGebra 命令及参数
LineBisector(A, B) → mVector(A, B) → uOrthogonalVector(u) → vMidpoint(A_1, A) → JOrthogonalLine(B, u, xOyPlane) → gLine(A, B) → sOrthogonalLine(A, s) → bOrthogonalLine(A_1, b) → rIntersect(g, r) → COrthogonalLine(J, m) → iPolygon(A_1, C, B, A) → q1, a_1, c, b_1, a_2Intersect(g, i) → F_3Intersect(m, i) → DOrthogonalLine(F, b) → fMirror(f, i) → f'OrthogonalLine(G, f') → hMirror(h, m) → h'Intersect(h, f') → EMirror(M, m) → M'OrthogonalLine(M', i) → jMirror(N, m) → N'Mirror(L, m) → L'Mirror(K, m) → K'OrthogonalLine(L', i) → kOrthogonalLine(O, i) → lLine(P, Q) → nOrthogonalLine(Q, n) → pOrthogonalLine(R, h) → qIntersect(p, q) → SOrthogonalLine(P, n) → tOrthogonalLine(S, p) → aOrthogonalLine(T, b) → dOrthogonalLine(N, q) → eOrthogonalLine(M, i) → f_1OrthogonalLine(L, i) → g_1OrthogonalLine(K, i) → h_1Intersect(t, a) → UMirror(H, m) → H'Mirror(I, m) → I'Polygon(H, H', I', I) → q2, h_2, i_1, i', i_2Intersect(e, d) → VIntersect(f_1, f) → WIntersect(f_1, d) → ZIntersect(g_1, f) → B_1Intersect(h_1, f) → C_1Mirror(C_1, m) → D_1CircleArc(Z, V, W) → c_1Polygon(N, M, W, V) → q3, n_1, m_1, w, v_1Polygon(L, K, C_1, B_1) → q4, l_1, k_1, j_1, p_1Mirror(N, m) → N'_1Mirror(M, m) → M'_1Mirror(W, m) → W'Mirror(V, m) → V'Polygon(N'_1, M'_1, W', V') → q3', n'_1, m'_1, w', v'Mirror(L, m) → L'_1Mirror(K, m) → K'_1Mirror(C_1, m) → E_1Mirror(B_1, m) → F_1Polygon(L'_1, K'_1, E_1, F_1) → q4', l'_1, k'_1, e_1, q_1Mirror(c_1, m) → d_1Polygon(P, Q, S, U) → q5, p_2, q_2, s_1, u_1Semicircle(S, U) → r_1Intersect(n, j) → G_1OrthogonalLine(G_1, n) → t_1LineBisector(P, Q) → f_2Mirror(t_1, f_2) → g_2Intersect(t_1, a) → H_1Intersect(g_2, a) → I_1Polygon(H_1, S, Q, G_1) → q6, j_2, s_2, q_3, k_2Mirror(H_1, f_2) → J_1Mirror(S, f_2) → S'Mirror(Q, f_2) → Q'Mirror(G_1, f_2) → K_1Polygon(J_1, S', Q', K_1) → q6', l_2, s', q', m_2Semicircle(H_1, I_1) → c_2Polygon(M, L, B_1, W) → q7, m_3, l_3, n_2, w_1Mirror(M, m) → M'_2Mirror(L, m) → L'_2Mirror(B_1, m) → L_1Mirror(W, m) → W'_1Polygon(M'_2, L'_2, L_1, W'_1) → q7', m'_2, l'_2, r_2, w'_1Polygon(K, K', D_1, C_1) → q8, k_3, k', t_2, b_2