Dr. Fisher's Exponents Game Level 1
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This example demonstrates the graphing of exponential functions and their relationship with coordinate points. Core math concepts include exponent functions, function graphs, coordinates, statistics distributions, and rhombuses. Construction highlights involve GeoGebra commands like Intersect, Polygon, and Point. Suitable for middle school and above students to learn exponential function properties and geometric representations.
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
AI Drawing Prompt Reference
Draw a coordinate system with the x-axis and y-axis intersecting at the origin. Place points F, H, J, and S1 on the y-axis and connect them with the x-axis to form a series of rhombuses. Then place points E1, L1, and S1 on the x-axis and connect them with the y-axis to form another series of rhombuses. Finally, use polygons to connect points on the x-axis and y-axis, forming a series of rectangles and rhombuses to illustrate the graph of exponential functions and their relationship with coordinate points.
The prompt above was compiled from the original drawing commands and is for reference only.