Geometric Construction Example by jaramies
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This example demonstrates how to perform geometric constructions using GeoGebra. Key mathematical concepts include segments, circles, angles, and rotations. By using commands such as Segment, Circle, Intersect, Distance, and Rotate, complex geometric shapes can be constructed. Suitable for middle school and above students or teachers.
GeoGebra Commands & Parameters
Segment(A_1, B_1) → fCircle(A_1, B_1) → cCircle(B_1, A_1) → dIntersect(c, d, 1) → C_1Segment(A_1, C_1) → gSegment(B_1, C_1) → hDistance(A_1, C_1) → distanceACDistance(B_1, C_1) → distanceBCDistance(B_1, A_1) → distanceBARotate(D_1, 60°, E_1) → D'Angle(D_1, E_1, D') → αSegment(E_1, D_1) → iSegment(E_1, D') → jCircle(E_1, 5) → eIntersect(e, i) → F,Intersect(e, j) → G_1,Intersect(e, j, 1) → H_1Intersect(e, j, 1) → I_1Intersect(e, j, 1) → JIntersect(e, j, 1) → KIntersect(e, j, 1) → LCircle(F, 5) → kCircle(G_1, 5) → pIntersect(k, p) → M, N, ,Segment(N, E_1) → lRotate(B_2, 60°, A_2) → C_2Angle(B_2, A_2, C_2) → βSegment(C_2, A_2) → mSegment(A_2, B_2) → nCircle(A_2, 3) → qCircle(A_2, 0.1494651033081253) → rIntersect(q, m, 1) → D_2Ray(G, H) → sCircle(G, 3) → tDistance(G, s) → distanceGsIntersect(t, s, 1) → IDistance(P, I) → distancePIIntersect(q, n, 1) → E_2Distance(D_2, E_2) → distanceDECircle(I, 3) → c_1Intersect(c_1, t) → O, Q, ,Segment(A, B) → aCircle(A, B) → d_1Circle(B, A) → e_1Intersect(e_1, d_1) → D, C, ,Segment(C, D) → bIntersect(b, a) → EIntersect(e_1, d_1, 2) → UIntersect(e_1, d_1, 2) → VIntersect(e_1, d_1, 2) → WIntersect(e_1, d_1, 2) → ZIntersect(e_1, d_1, 2) → F_1Segment(P, R) → f_1Segment(S, T) → g_1Circle(J_1, K_1) → h_1Intersect(h_1, g_1) → L_1, M_1Segment(J_1, M_1) → i_1Segment(J_1, L_1) → j_1Circle(L_1, J_1) → k_1Circle(M_1, J_1) → p_1Intersect(k_1, p_1) → N_1, O_1, ,Segment(J_1, O_1) → l_1Intersect(h_1, l_1) → T_1,Intersect(p_1, j_1, 2) → R_1Intersect(p_1, j_1, 2) → P_1Line(J_1, g_1) → m_1