Decimal Multiplication Geometric Demonstration
Loading the math board and drawing, please wait…
This example demonstrates decimal multiplication through geometric figures. Key mathematical concepts include decimal multiplication and coordinate geometry. It uses commands such as Product, Sequence, Mod, Polygon, Segment, and Textfield in GeoGebra. Suitable for high-grade elementary or junior high school students to learn decimal multiplication and geometric construction.
GeoGebra Commands & Parameters
Product({a, 10}) → bSequence(Dilate[D, k, C], k, 0, 1, 0.1) → l1Sequence(Dilate[B, k, A], k, 0, 1, 0.1) → l2Sequence(Dilate[C, k, A], k, 0, 1, 0.1) → l3Sequence(Dilate[D, k, B], k, 0, 1, 0.1) → l4Sequence(Segment[Element[l1, k], Element[l2, k]], k, 1, 11) → l5Sequence(Segment[Element[l3, k], Element[l4, k]], k, 1, 11) → l6Sequence(Dilate[D_1, k, C_1], k, 0, 1, 0.1) → l1_1Sequence(Dilate[B_1, k, A_1], k, 0, 1, 0.1) → l2_1Sequence(Dilate[C_1, k, A_1], k, 0, 1, 0.1) → l3_1Sequence(Dilate[D_1, k, B_1], k, 0, 1, 0.1) → l4_1Sequence(Segment[Element[l1_1, k], Element[l2_1, k]], k, 1, 11) → l5_1Sequence(Segment[Element[l3_1, k], Element[l4_1, k]], k, 1, 11) → l6_1Sequence(Dilate[D_2, k, C_2], k, 0, 1, 0.1) → l1_2Sequence(Dilate[B_2, k, A_2], k, 0, 1, 0.1) → l2_2Sequence(Dilate[C_2, k, A_2], k, 0, 1, 0.1) → l3_2Sequence(Dilate[D_2, k, B_2], k, 0, 1, 0.1) → l4_2Sequence(Segment[Element[l1_2, k], Element[l2_2, k]], k, 1, 11) → l5_2Sequence(Segment[Element[l3_2, k], Element[l4_2, k]], k, 1, 11) → l6_2Sequence(Dilate[D_3, k, C_3], k, 0, 1, 0.1) → l1_3Sequence(Dilate[B_3, k, A_3], k, 0, 1, 0.1) → l2_3Sequence(Dilate[C_3, k, A_3], k, 0, 1, 0.1) → l3_3Sequence(Dilate[D_3, k, B_3], k, 0, 1, 0.1) → l4_3Sequence(Segment[Element[l1_3, k], Element[l2_3, k]], k, 1, 11) → l5_3Sequence(Segment[Element[l3_3, k], Element[l4_3, k]], k, 1, 11) → l6_3Product({b, 10}) → cMod(c, 10) → dPolygon(A, B, D, C) → q1, a_1, b_1, d_1, c_1Polygon(A_1, B_1, D_1, C_1) → q2, f, g, h, iPolygon(A_2, B_2, D_2, C_2) → q3, a_2, b_2, d_2, c_2Polygon(A_3, B_3, D_3, C_3) → q4, a_3, b_3, d_3, c_3Polygon(A, F, E, C) → q5, a_4, f_1, e_1, c_4Polygon(C_1, G, H, A_1) → q6, j, g_1, h_1, kPolygon(I, J, A_2, C_2) → q7, i_1, j_1, l, mSequence(Dilate[P, k, N], k, 0, 1, 0.1) → l7Sequence(Dilate[O, k, M], k, 0, 1, 0.1) → l8Sequence(Segment[Element[l7, k], Element[l8, k]], k, 1, 11) → l9Segment(N, P) → nSegment(M, O) → pPolygon(N, M, Q, R) → q8, n_1, m_1, q, rSequence(Dilate[V, k, T], k, 0, 1, 0.1) → l10Sequence(Dilate[U, k, S], k, 0, 1, 0.1) → l11Sequence(Segment[Element[l10, k], Element[l11, k]], k, 1, 11) → l12Segment(T, V) → sSegment(S, U) → tPolygon(T, Z, W, S) → q9, t_1, z_1, w, s_1Sequence(Dilate[H_1, k, F_1], k, 0, 1, 0.1) → l13Sequence(Dilate[G_1, k, E_1], k, 0, 1, 0.1) → l14Sequence(Segment[Element[l13, k], Element[l14, k]], k, 1, 11) → l15Segment(F_1, H_1) → k_1Segment(E_1, G_1) → l_1Polygon(F_1, J_1, I_1, E_1) → q10, p_1, q_1, r_1, f_2Sequence(Dilate[N_1, k, L_1], k, 0, 1, 0.1) → l16Sequence(Dilate[M_1, k, K_1], k, 0, 1, 0.1) → l17Sequence(Segment[Element[l16, k], Element[l17, k]], k, 1, 11) → l18Segment(L_1, N_1) → g_2Segment(M_1, K_1) → h_2Polygon(P_1, O_1, K_1, L_1) → q11, i_2, o_1, j_2, k_2Polygon(C_3, Q_1, R_1, A_3) → q12, l_2, m_2, n_2, p_2Textfield(a) → InputBox1Polygon(M, N, P, O) → q13, m_3, n_3, p_3, oPolygon(T, V, U, S) → q14, t_2, v, u, s_2Polygon(E_1, F_1, H_1, G_1) → q15, q_2, r_2, e_2, f_3Polygon(K_1, L_1, N_1, M_1) → q16, g_3, h_3, i_3, j_3