整数求和1
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本范例演示整数求和的概念。涉及的核心数学概念包括整数的性质和统计特征。通过使用GeoGebra命令如Point, Polygon, Vector, Sequence等,可以构建出整数求和的图形。适合初中及以上学生学习。
GeoGebra 命令及参数
Point(yAxis) → BPolygon(B, A, 4) → poly_1, f, g, h, i, C, DVector((0, 0), (1, 0)) → uPolygon(C, A, 4) → poly_2, j, k, l, m, E, FPolygon(F, E, 4) → poly_3, s, t, a, b, I, JPolygon(J, I, 4) → poly_4, k_1, l_1, m_1, n_1, O, PPolygon(P, O, 4) → poly_5, h_2, i_2, j_2, k_2, W, ZPolygon(Z, W, 4) → poly_6, i_3, j_3, k_3, l_3, I_1, J_1Polygon(J_1, I_1, 4) → poly_7, n_4, p_4, q_4, r_4, U_1, V_1Polygon(V_1, U_1, 4) → poly_8, d_5, e_5, f_6, g_6, K_2, L_2Polygon(L_2, K_2, 4) → poly_9, g_9, h_9, i_9, j_9, Q_3, R_3Polygon(G, H, 4) → poly1, n, p, q, r, K, LSequence(Translate[poly_2, Vector[(k * u)]], k, 1, 1) → list2Sequence(Translate[poly_3, Vector[(k * u)]], k, 1, 2) → list1Sequence(Translate[poly_4, Vector[(k * u)]], k, 1, 3) → list3Sequence(Translate[poly_5, Vector[(k * u)]], k, 1, 4) → list4Sequence(Translate[poly_6, Vector[(k * u)]], k, 1, 5) → list5Sequence(Translate[poly_7, Vector[(k * u)]], k, 1, 6) → list6Sequence(Translate[poly_8, Vector[(k * u)]], k, 1, 7) → list7Sequence(Translate[poly_9, Vector[(k * u)]], k, 1, 8) → list8Sequence(Translate[poly1, Vector[(k * u)]], k, 1, 9) → list9Segment(B, (層數, (-層數) + 1)) → linePolygon((移動, 1), (移動 + 1, 1), (移動 + 1, 0)) → Triangle, c, d, eVector((0, 0), (1, -1)) → vPolygon((0, 1), (1, 1), (1, 0)) → Triangle_1, f_1, g_1, h_1Sequence(Translate[Triangle, Vector[(k * v)]], k, 1, 層數 - 1) → list10Sequence(Translate[Triangle_1, Vector[(k * v)]], k, 1, 層數 - 1) → list11Polygon(M, N, 4) → poly2, i_1, j_1, p_1, q_1, Q, R