Like Terms Simplification
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This example demonstrates the process of combining like terms. Key mathematical concepts include polynomial simplification. Using GeoGebra commands such as Intersect, Point, and Polygon, the geometric representation of polynomials is visually demonstrated. Suitable for middle and high school mathematics education.
GeoGebra Commands & Parameters
Intersect(xAxis, yAxis) → APoint(xAxis) → BPolygon(A, B, 4) → poly1, f, g, h, i, C, DPolygon(C, B, 4) → poly2, j, k, l, m, E, FPolygon(F, E, 4) → poly3, n, p, q, r, G, HPolygon(H, G, 4) → poly4, s, t, a, b, I, JPolygon(J, I, 4) → poly5, c, d, e, f_1, K, LPolygon(L, K, 4) → poly6, g_1, h_1, i_1, j_1, M, NPolygon(B, A, 4) → poly7, k_1, l_1, m_1, n_1, O, PPolygon(E, B, 4) → poly8, p_1, q_1, r_1, s_1, Q, RPolygon(G, E, 4) → poly9, t_1, a_1, b_1, c_1, S, TPolygon(I, G, 4) → poly10, d_1, e_1, f_2, g_2, U, VPolygon(K, I, 4) → poly11, h_2, i_2, j_2, k_2, W, ZPolygon(M, K, 4) → poly12, l_2, m_2, n_2, p_2, A_1, B_1Polygon(P, O, 4) → poly13, q_2, r_2, s_2, t_2, C_1, D_1Polygon(R, P, 4) → poly14, a_2, b_2, c_2, d_2, E_1, F_1Polygon(T, R, 4) → poly15, e_2, f_3, g_3, h_3, G_1, H_1Polygon(V, T, 4) → poly16, i_3, j_3, k_3, l_3, I_1, J_1Polygon(Z, V, 4) → poly17, m_3, n_3, p_3, q_3, K_1, L_1Polygon(B_1, Z, 4) → poly18, r_3, s_3, t_3, a_3, M_1, N_1Polygon(D_1, C_1, 4) → poly19, b_3, c_3, d_3, e_3, O_1, P_1Polygon(F_1, D_1, 4) → poly20, f_4, g_4, h_4, i_4, Q_1, R_1Polygon(H_1, F_1, 4) → poly21, j_4, k_4, l_4, m_4, S_1, T_1Polygon(J_1, H_1, 4) → poly22, n_4, p_4, q_4, r_4, U_1, V_1Polygon(L_1, J_1, 4) → poly23, s_4, t_4, a_4, b_4, W_1, Z_1Polygon(N_1, L_1, 4) → poly24, c_4, d_4, e_4, f_5, A_2, B_2Midpoint(D, B) → C_2Midpoint(C, E) → D_2Midpoint(F, G) → E_2Midpoint(H, I) → F_2Midpoint(J, K) → G_2Midpoint(L, M) → H_2Midpoint(N, M) → I_2Line(B_5, A_5) → g_5Point(g_5) → J_2Point(g_5) → M_2Line(B_2, Z_1) → i_5OrthogonalLine(J_2, g_5) → j_5OrthogonalLine(M_2, g_5) → k_5Line(K_2, O_2) → h_5Intersect(j_5, h_5) → P_2Intersect(k_5, h_5) → Q_2Polygon(P_2, Q_2, M_2, J_2) → poly25, p_5, q_5, m_5, j_6Polygon(J_2, L_2, N_2, M_2) → poly26, j_7, l_5, n_5, m_6Midpoint(A, P) → L_3Midpoint(A, L_3) → M_3Midpoint(O, D_1) → N_3Midpoint(O, N_3) → O_3Midpoint(C_1, P_1) → P_3Midpoint(C_1, P_3) → Q_3Midpoint(B, R) → R_3Midpoint(B, R_3) → S_3Midpoint(P, F_1) → T_3Midpoint(P, T_3) → U_3Midpoint(D_1, R_1) → V_3Midpoint(D_1, V_3) → W_3Midpoint(E, T) → Z_3Midpoint(E, Z_3) → A_4Midpoint(G, V) → B_4Midpoint(G, B_4) → C_4Midpoint(R, H_1) → D_4Midpoint(R, D_4) → E_4Midpoint(F_1, T_1) → F_4Midpoint(F_1, F_4) → G_4Midpoint(H_1, V_1) → H_4Midpoint(H_1, H_4) → I_4Midpoint(T, J_1) → J_4Midpoint(T, J_4) → K_4Midpoint(I, Z) → L_4Midpoint(I, L_4) → M_4Midpoint(V, L_1) → N_4Midpoint(V, N_4) → O_4Midpoint(J_1, Z_1) → P_4Midpoint(J_1, P_4) → Q_4Midpoint(K, B_1) → R_4Midpoint(K, R_4) → S_4Midpoint(Z, N_1) → T_4Midpoint(Z, T_4) → U_4Midpoint(L_1, B_2) → V_4Midpoint(L_1, V_4) → W_4