Dyme - 2.5 Dimensional Geometric Construction
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This example demonstrates complex geometric construction and property exploration based on geometric drawing; Core math concepts include area calculation, roots, quadratic equations, rhombus properties, intersection solving, and equation applications; Construction highlights are derived from GeoGebra commands: point, orthogonal line, intersect, line, segment, polygon, etc.; Suitable for high school and above learners to understand the correlation between geometric construction and algebraic equations.
GeoGebra Commands & Parameters
Point(xAxis) → AOrthogonalLine(B, yAxis) → fOrthogonalLine(A, xAxis) → gIntersect(f, yAxis) → CIntersect(xAxis, yAxis) → DLine(C, D) → hSegment(A, D) → iSegment(B, C) → jSegment(B, A) → kSegment(C, D) → lIntersect(j, k) → EIntersect(i, k) → FIntersect(i, l) → GIntersect(j, l) → HPolygon(E, F, G, H) → q1, e, f_1, g_1, h_1Intersect(i, k) → IOrthogonalLine(I, j) → mIntersect(m, j) → JPoint(j) → KOrthogonalLine(K, i) → nIntersect(n, i) → LSegment(K, L) → pOrthogonalLine(N, xAxis) → qOrthogonalLine(N, yAxis) → rPoint(r) → MOrthogonalLine(M, xAxis) → sIntersect(s, xAxis) → OOrthogonalLine(O, q) → tIntersect(q, t) → PSegment(N, M) → aSegment(M, O) → bSegment(O, P) → cSegment(P, N) → dPolygon(N, P, O, M) → q2, n_1, p_1, o, m_1Intersect(c, d) → QPoint(d) → ROrthogonalLine(Q, xAxis) → i_1OrthogonalLine(R, b) → j_1Intersect(b, c) → SOrthogonalLine(S, j_1) → k_1Point(d) → VOrthogonalLine(V, xAxis) → r_1Point(d) → WOrthogonalLine(W, b) → s_1Intersect(b, o) → ZIntersect(s_1, b) → A_1OrthogonalLine(A_1, xAxis) → t_1Intersect(t_1, b) → B_1Intersect(t_1, b) → C_1Intersect(t_1, b) → D_1Intersect(t_1, b) → E_1Intersect(t_1, b) → F_1Intersect(t_1, b) → G_1Intersect(t_1, b) → H_1Point(q2) → I_1OrthogonalLine(I_1, d) → a_1Polygon(W, V, I_1, A_1) → q3, w, v, b_1, c_1Point(c_1) → J_1OrthogonalLine(J_1, a_1) → d_1Intersect(a_1, d_1) → K_1Segment(J_1, K_1) → e_1Intersect(a, d) → L_1OrthogonalLine(L_1, xAxis) → f_2Intersect(f_2, d) → M_1Point(d) → N_1OrthogonalLine(N_1, b) → g_2Intersect(b, o) → O_1Intersect(b, o) → P_1Point(b) → Q_1OrthogonalLine(Q_1, xAxis) → h_2Point(h_2) → R_1OrthogonalLine(R_1, yAxis) → i_2Polygon(L_1, N_1, Q_1, R_1) → q4, j_2, k_2, l_2, m_2Point(a) → S_1OrthogonalLine(S_1, xAxis) → n_2Intersect(g_2, n_2) → T_1Segment(S_1, T_1) → p_2Point(d) → U_1Intersect(c, d) → V_1Point(c) → W_1Point(b) → Z_1Polygon(U_1, V_1, W_1, Z_1) → q5, u_1, v_1, w_1, z_1Point(z_1) → TOrthogonalLine(T, xAxis) → l_1Intersect(l_1, c) → USegment(T, U) → q_1Intersect(a, d) → A_2Intersect(c, d) → B_2Intersect(b, c) → C_2Intersect(a, b) → D_2Polygon(A_2, B_2, C_2, D_2) → q6, a_2, b_2, c_2, d_2