相关性与回归分析
几何画板及绘图内容加载中,请稍等……
本范例通过散点图探索相关性、回归线及残差。演示了如何使用GeoGebra命令如Polygon、KeepIf、FitLineY等进行数据拟合与分析。适合高中及以上学生学习统计学与数据分析。
GeoGebra 命令及参数
Polygon(A_2, B_2, C_2, D_2) → poly1, a_2, b_2, c_2, d_2KeepIf(IsInRegion[AA, poly1], AA, {A, A_1, B, B_1, C, C_1, D, D_1, E, E_1, E_2, F, F_1, F_2, G, G_1, H, H_1, I, I_1, J, J_1, K, K_1, L, L_1, M, M_1, N, N_1, O, O_1, P, P_1, Q, Q_1, R, R_1, S, S_1, T, T_1, U, U_1, V, V_1, W, W_1, Z, Z_1}) → list1FitLineY(list1) → fLine((MeanX[list1], 0), (MeanX[list1], 1)) → aPMCC(list1) → eSegment(W_1, (x(W_1), f(x(W_1)))) → gSegment(F_2, (x(F_2), f(x(F_2)))) → hSegment(V_1, (x(V_1), f(x(V_1)))) → iSegment(E_2, (x(E_2), f(x(E_2)))) → jSegment(Z_1, (x(Z_1), f(x(Z_1)))) → kSegment(U_1, (x(U_1), f(x(U_1)))) → lSegment(T_1, (x(T_1), f(x(T_1)))) → mSegment(S_1, (x(S_1), f(x(S_1)))) → nSegment(R_1, (x(R_1), f(x(R_1)))) → pSegment(Q_1, (x(Q_1), f(x(Q_1)))) → qSegment(P_1, (x(P_1), f(x(P_1)))) → rSegment(O_1, (x(O_1), f(x(O_1)))) → sSegment(N_1, (x(N_1), f(x(N_1)))) → tSegment(M_1, (x(M_1), f(x(M_1)))) → a_1Segment(L_1, (x(L_1), f(x(L_1)))) → b_1Segment(K_1, (x(K_1), f(x(K_1)))) → c_1Segment(J_1, (x(J_1), f(x(J_1)))) → d_1Segment(I_1, (x(I_1), f(x(I_1)))) → e_1Segment(H_1, (x(H_1), f(x(H_1)))) → f_1Segment(G_1, (x(G_1), f(x(G_1)))) → g_1Segment(F_1, (x(F_1), f(x(F_1)))) → h_1Segment(E_1, (x(E_1), f(x(E_1)))) → i_1Segment(D_1, (x(D_1), f(x(D_1)))) → j_1Segment(C_1, (x(C_1), f(x(C_1)))) → k_1Segment(B_1, (x(B_1), f(x(B_1)))) → l_1Segment(A_1, (x(A_1), f(x(A_1)))) → m_1Segment(Z, (x(Z), f(x(Z)))) → n_1Segment(W, (x(W), f(x(W)))) → p_1Segment(V, (x(V), f(x(V)))) → q_1Segment(U, (x(U), f(x(U)))) → r_1Segment(T, (x(T), f(x(T)))) → s_1Segment(S, (x(S), f(x(S)))) → t_1Segment(R, (x(R), f(x(R)))) → e_2Segment(Q, (x(Q), f(x(Q)))) → f_2Segment(P, (x(P), f(x(P)))) → g_2Segment(O, (x(O), f(x(O)))) → h_2Segment(N, (x(N), f(x(N)))) → i_2Segment(M, (x(M), f(x(M)))) → j_2Segment(L, (x(L), f(x(L)))) → k_2Segment(K, (x(K), f(x(K)))) → l_2Segment(J, (x(J), f(x(J)))) → m_2Segment(I, (x(I), f(x(I)))) → n_2Segment(H, (x(H), f(x(H)))) → p_2Segment(G, (x(G), f(x(G)))) → q_2Segment(F, (x(F), f(x(F)))) → r_2Segment(E, (x(E), f(x(E)))) → s_2Segment(D, (x(D), f(x(D)))) → t_2Segment(C, (x(C), f(x(C)))) → a_3Segment(B, (x(B), f(x(B)))) → b_3Segment(A, (x(A), f(x(A)))) → c_3Point(d_2) → I_2Point(b_2) → J_2Segment(I_2, J_2) → d_3FitLineY({I_2, J_2}) → e_3