点之间的连接 by chris cambré (2)
几何画板及绘图内容加载中,请稍等……
①本范例演示了通过点和线段构建多边形的过程;②涉及的核心数学概念包括多边形、线段、点的坐标和几何作图;③作图要点——从下方『构造摘要』提炼用到了Polygon(多边形)、Segment(线段)、Point(点)、Textfield(文本框)、TableText(表格文本)等GeoGebra命令/对象;④适合初中及以上学生学习和理解多边形的构成与性质,也可用于几何作图的入门教学。
GeoGebra 命令及参数
Polygon(E, F, 3) → veelhoek1, f, g, h, GPolygon(H, I, 3) → veelhoek2, i, j, k, JPolygon(K, L, 3) → veelhoek3, l, m, n, MPolygon(N, O, 3) → veelhoek4, p, q, r, PSegment(G, J) → sSegment(P, L) → dSegment(P, J) → eSegment(J, O) → ffSegment(P, O) → ggSegment(O, I) → hhSegment(I, F) → iiSegment(H, N) → jjSegment(N, I) → kkSegment(P, N) → llSegment(N, O) → mmSegment(H, E) → nnSegment(P, H) → ppSegment(O, K) → qqSegment(N, M) → ttSegment(G, E) → aaSegment(E, F) → bbSegment(F, G) → ccSegment(R, Q) → d_1Segment(Q, S) → e_1Segment(Q, V) → f_2Segment(Q, T) → g_2Segment(T, U) → h_2Segment(U, V) → i_2Segment(R, A_1) → j_2Segment(T, B_1) → k_2Segment(R, Z) → l_2Segment(U, B_1) → m_2Segment(U, C_1) → n_2Segment(V, C_1) → p_2Segment(V, W) → q_2Segment(A_1, Z) → r_2Segment(Z, W) → s_2Segment(A_1, D_1) → t_2Segment(B_1, D_1) → a_2Segment(A_1, B_1) → b_2Segment(B_1, C_1) → c_2Segment(C_1, W) → d_2Segment(D_1, W) → e_2Segment(C_1, D_1) → f_3Segment(Z, D_1) → g_3Segment(S, V) → h_3Segment(Q, U) → i_3Segment(S, Z) → j_3Segment(R, S) → k_3Segment(T, A_1) → l_3Segment(R, T) → m_3Segment(S, W) → n_3Segment(G, L) → tSegment(L, H) → pppSegment(G, K) → rrSegment(K, I) → qqqSegment(E, M) → aSegment(M, I) → rrrSegment(H, M) → bSegment(M, F) → sssSegment(E, L) → ssSegment(L, J) → tttSegment(J, K) → cSegment(K, F) → aaaPoint(ribben) → PPTextfield(leeg1) → Invulvak1Textfield(leeg2) → Invulvak2TableText({{"ABHK", "ABEK"}, {"ACEK", "ACIK"}, {"AFIK", "AFLK"}, {"ADHK", "ADJK"}, {"AGLK", "AGJK"}}) → tekst4