Dr. Fisher's Exponents Game Level 2
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This example demonstrates the integration of exponent operations and geometric transformations through dynamic geometry, illustrating exponential laws with interactive visuals. Core math concepts include exponentiation, 2D vectors, similarity transformations, and polygon construction. It uses commands like Intersect, Polygon, and Point to build and analyze geometric relationships linked to exponential functions. Suitable for high school mathematics education to enhance spatial reasoning and computational skills by connecting exponential functions with geometric transformations.
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