Geometric Representation of Decimal Numbers
Loading the math board and drawing, please wait…
This example uses geometric shapes to illustrate the concept of decimal numbers, focusing on the principles of carrying and borrowing. It demonstrates how these concepts can be visually understood through geometric figures. The construction involves commands such as Polygon, Line, and Intersect, making it suitable for upper elementary and middle school students to learn about numbers.
GeoGebra Commands & Parameters
Polygon(A, B, C, D) → poly1, a_1, b_1, c_1, d_1Polygon(D, E, F, C) → poly2, d_2, e, f, c_2Polygon(E, G, I, F) → poly3, e_1, g, i, f_1Polygon(G, J, K, I) → poly4, g_1, j, k, i_1Polygon(J, L, M, K) → poly5, j_1, l, m, k_1Polygon(L, N, O, M) → poly6, l_1, n, o, m_1Polygon(N, P, Q, O) → poly7, n_1, p, q, o_1Polygon(P, R, S, Q) → poly8, p_1, r, s, q_1Polygon(R, V, W, S) → poly9, r_1, v, w, s_1Line(A, B) → hLine(C, D) → tLine(F, E) → h_1Line(I, G) → t_1Line(K, J) → f_2Line(M, L) → g_2Line(O, N) → h_2Line(Q, P) → i_2Line(S, R) → j_2Line(W, V) → k_2Intersect(h, l_2) → ZIntersect(t, l_2) → A_1Intersect(t, m_2) → B_1Intersect(h, m_2) → C_1Polygon(Z, A_1, B_1, C_1) → poly10, z_1, a_2, b_2, c_3Intersect(h_1, l_2) → D_1Intersect(h_1, m_2) → E_1Polygon(A_1, D_1, E_1, B_1) → poly11, a_3, d_3, e_2, b_3Intersect(t_1, l_2) → F_1Intersect(t_1, m_2) → G_1Polygon(D_1, F_1, G_1, E_1) → poly12, d_4, f_3, g_3, e_3Intersect(f_2, l_2) → H_1Intersect(f_2, m_2) → I_1Polygon(F_1, H_1, I_1, G_1) → poly13, f_4, h_3, i_3, g_4Intersect(g_2, l_2) → J_1Intersect(g_2, m_2) → K_1Polygon(H_1, J_1, K_1, I_1) → poly14, h_4, j_3, k_3, i_4Intersect(h_2, l_2) → L_1Intersect(h_2, m_2) → M_1Polygon(J_1, L_1, M_1, K_1) → poly15, j_4, l_3, m_3, k_4Intersect(i_2, l_2) → N_1Intersect(i_2, m_2) → O_1Polygon(L_1, N_1, O_1, M_1) → poly16, l_4, n_2, o_2, m_4Intersect(j_2, l_2) → P_1Intersect(j_2, m_2) → Q_1Polygon(N_1, P_1, Q_1, O_1) → poly17, n_3, p_2, q_2, o_3Intersect(k_2, l_2) → R_1Intersect(k_2, m_2) → S_1Polygon(P_1, R_1, S_1, Q_1) → poly18, p_3, r_2, s_2, q_3