金字塔构造与几何演示 by rowanw
几何画板及绘图内容加载中,请稍等……
①本范例通过 GeoGebra 动态演示金字塔的几何构造与相关属性;②涉及核心数学概念包括面积计算、指数函数、分布特征、统计特性及线性规划;③作图要点提炼自构造摘要,运用了 Circle(圆)、Intersect(交点)、Point(点)、Segment(线段)、Midpoint(中点)等命令与对象;④适合高中及以上数学学习者,用于理解立体几何构造与优化问题。
GeoGebra 命令及参数
Circle(A, B) → cCircle(B, C) → dCircle(C, A) → eCircle(C, B) → fCircle(C, D) → gIntersect(c, e, 1) → ECircle(C, E) → hCircle(C, F) → kPoint(c) → GCircle(C, G) → pPoint(d) → HCircle(C, H) → qPoint(q) → ICircle(C, I) → rCircle(C, G) → sCircle(C, I) → tCircle(C, J) → c_1Point(c_1) → KCircle(C, K) → d_1Circle(C, L) → e_1Segment(M, N) → aSegment(O, N) → bSegment(M, O) → iMidpoint(i) → PMidpoint(b) → QMidpoint(a) → RSegment(P, Q) → jSegment(R, Q) → lSegment(R, P) → mMidpoint(j) → SMidpoint(P, O) → TMidpoint(Q, O) → UMidpoint(Q, N) → VMidpoint(R, N) → WMidpoint(R, Q) → ZMidpoint(R, P) → A_1Midpoint(P, M) → B_1Midpoint(R, M) → C_1Segment(B_1, A_1) → nSegment(C_1, A_1) → a_1Segment(B_1, C_1) → b_1Segment(A_1, S) → f_1Segment(Z, A_1) → g_1Segment(S, Z) → h_1Segment(Z, V) → i_1Segment(Z, W) → j_1Segment(W, V) → k_1Segment(S, U) → l_1Segment(S, T) → m_1Segment(U, T) → n_1Midpoint(C_1, B_1) → D_1Midpoint(M, B_1) → E_1Midpoint(M, C_1) → F_1Midpoint(C_1, A_1) → G_1Midpoint(C_1, R) → H_1Midpoint(A_1, R) → I_1Midpoint(A_1, P) → J_1Midpoint(P, B_1) → K_1Midpoint(A_1, B_1) → L_1Midpoint(T, P) → M_1Midpoint(S, P) → N_1Midpoint(T, S) → O_1Midpoint(S, A_1) → P_1Midpoint(S, Z) → Q_1Midpoint(A_1, Z) → R_1Midpoint(Z, R) → S_1Midpoint(Z, W) → T_1Midpoint(W, R) → U_1Midpoint(T, U) → V_1Midpoint(O, U) → W_1Midpoint(O, T) → Z_1Midpoint(U, S) → A_2Midpoint(U, Q) → B_2Midpoint(S, Q) → C_2Midpoint(Q, Z) → D_2Midpoint(Q, V) → E_2Midpoint(Z, V) → F_2Midpoint(V, W) → G_2Midpoint(V, N) → H_2Midpoint(W, N) → I_2Segment(E_1, F_1) → p_1Segment(D_1, F_1) → q_1Segment(E_1, D_1) → r_1Segment(L_1, D_1) → s_1Segment(G_1, D_1) → t_1Segment(L_1, G_1) → a_2Segment(A_1, G_1) → b_2Segment(I_1, G_1) → c_2Segment(G_1, H_1) → d_2Segment(I_1, H_1) → e_2Segment(J_1, L_1) → f_2Segment(K_1, L_1) → g_2Segment(J_1, K_1) → h_2Segment(N_1, J_1) → i_2Segment(P_1, J_1) → j_2Segment(R_1, I_1) → k_2Segment(S_1, I_1) → l_2Segment(R_1, S_1) → m_2Segment(S_1, U_1) → n_2Segment(U_1, E_2) → p_2Segment(W, V) → q_2Segment(H_2, I_2) → r_2Segment(G_2, S_1) → s_2Segment(H_2, G_2) → t_2Segment(W, G_2) → a_3Segment(G_2, I_2) → b_3Segment(Z_1, G_2) → c_3Segment(M_1, B_2) → d_3Segment(R_1, B_2) → e_3Segment(N_1, W_1) → f_3Segment(M_1, R_1) → g_3Segment(P_1, E_2) → h_3Segment(Z_1, W_1) → i_3Midpoint(M, F_1) → J_2Midpoint(F_1, C_1) → K_2Midpoint(C_1, H_1) → L_2Midpoint(H_1, R) → M_2Midpoint(R, U_1) → N_2Midpoint(U_1, W) → O_2Midpoint(W, I_2) → P_2Midpoint(I_2, N) → Q_2Midpoint(M, E_1) → R_2Midpoint(E_1, B_1) → S_2Midpoint(B_1, K_1) → T_2Midpoint(K_1, P) → U_2Midpoint(P, M_1) → V_2Midpoint(M_1, T) → W_2Midpoint(T, Z_1) → Z_2Midpoint(Z_1, O) → A_3Midpoint(O, W_1) → B_3Midpoint(W_1, U) → C_3Midpoint(U, B_2) → D_3Midpoint(B_2, Q) → E_3Midpoint(Q, E_2) → F_3Midpoint(E_2, V) → G_3Midpoint(V, H_2) → H_3Midpoint(H_2, N) → I_3Segment(R_2, I_3) → j_3Segment(J_2, B_3) → k_3Segment(K_2, C_3) → l_3Segment(L_2, D_3) → m_3Segment(M_2, E_3) → n_3Segment(N_2, F_3) → p_3Segment(O_2, G_3) → q_3Segment(P_2, H_3) → r_3Segment(Q_2, I_3) → s_3Segment(S_2, H_3) → t_3Segment(T_2, G_3) → a_4Segment(U_2, F_3) → b_4Segment(V_2, E_3) → c_4Segment(W_2, D_3) → d_4Segment(Z_2, C_3) → e_4Segment(A_3, B_3) → f_4Segment(S_2, K_2) → g_4Segment(T_2, L_2) → h_4Segment(U_2, M_2) → i_4Segment(V_2, N_2) → j_4Segment(W_2, O_2) → k_4Segment(Z_2, P_2) → l_4Segment(A_3, Q_2) → m_4Segment(R_2, J_2) → n_4