Logarithms Game
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This is a logarithms variant of the exponents game created by Forest Fisher. It helps students understand the basic concepts of logarithms through interactive exploration. Using GeoGebra commands like Intersect, Polygon, and Point, students can investigate the graphs and properties of logarithmic functions. Suitable for middle school and above students to learn about logarithmic functions.
GeoGebra Commands & Parameters
Intersect(xAxis, yAxis) → APolygon(A, B, C, D) → polyA6, a, b, c, dPoint(yAxis) → FPolygon(D, C, E, F) → polyA5, d_1, c_1, e, fPoint(yAxis) → HPolygon(F, E, G, H) → polyA4, f_1, e_1, g, hPoint(yAxis) → JPolygon(J, I, K, L) → polyA2, j_1, i_1, k, lPolygon(L, K, M, N) → polyA1, l_1, k_1, m, nPolygon(B, O, P, C) → polyB6, b_1, o, p, c_2Polygon(C, P, Q, E) → polyB5, c_3, p_1, q, e_2Polygon(E, Q, R, G) → polyB4, e_3, q_1, r, g_2Polygon(G, R, S, I) → polyB3, g_3, r_1, s, i_2Polygon(I, S, T, K) → polyB2, i_3, s_1, t, k_2Polygon(K, T, U, M) → polyB1, k_3, t_1, u, m_1Point(xAxis) → VPolygon(O, V, W, P) → polyC6, o_1, v, w, p_2Polygon(P, W, Z, Q) → polyC5, p_3, w_1, z_1, q_2Polygon(Q, Z, A_1, R) → polyC4, q_3, z_2, a_1, r_2Polygon(R, A_1, B_1, S) → polyC3, r_3, a_2, b_2, s_2Polygon(S, B_1, C_1, T) → polyC2, s_3, b_3, c_4, t_2Polygon(T, C_1, D_1, U) → polyC1, t_3, c_5, d_2, u_1Point(xAxis) → E_1Polygon(V, E_1, F_1, W) → polyD6, v_1, e_4, f_2, w_2Polygon(W, F_1, G_1, Z) → polyD5, w_3, f_3, g_4, z_3Polygon(Z, G_1, H_1, A_1) → polyD4, z_4, g_5, h_2, a_3Polygon(A_1, H_1, I_1, B_1) → polyD3, a_4, h_3, i_4, b_4Polygon(B_1, I_1, J_1, C_1) → polyD2, b_5, i_5, j_2, c_6Polygon(C_1, J_1, K_1, D_1) → polyD1, c_7, j_3, k_4, d_3Point(xAxis) → L_1Polygon(E_1, L_1, M_1, F_1) → polyE6, e_5, l_2, m_2, f_4Polygon(F_1, M_1, N_1, G_1) → polyE5, f_5, m_3, n_1, g_6Polygon(G_1, N_1, O_1, H_1) → polyE4, g_7, n_2, o_2, h_4Polygon(H_1, O_1, P_1, I_1) → polyE3, h_5, o_3, p_4, i_6Polygon(I_1, P_1, Q_1, J_1) → polyE2, i_7, p_5, q_4, j_4Polygon(J_1, Q_1, R_1, K_1) → polyE1, j_5, q_5, r_4, k_5Point(xAxis) → S_1Polygon(L_1, S_1, T_1, M_1) → polyF6, l_3, s_4, t_4, m_4Polygon(M_1, T_1, U_1, N_1) → polyF5, m_5, t_5, u_2, n_3Polygon(N_1, U_1, V_1, O_1) → polyF4, n_4, u_3, v_2, o_4Polygon(O_1, V_1, W_1, P_1) → polyF3, o_5, v_3, w_4, p_6Polygon(P_1, W_1, Z_1, Q_1) → polyF2, p_7, w_5, z_5, q_6Polygon(Q_1, Z_1, A_2, R_1) → polyF1, q_7, z_6, a_5, r_5