长方体展开图 by Simon
几何画板及绘图内容加载中,请稍等……
这个范例演示了长方体的展开图。涉及的核心数学概念包括长方体的几何性质。通过使用GeoGebra命令如Point, Segment, OrthogonalLine等,可以构造长方体的各个面。适合初中及以上学生学习立体几何。
GeoGebra 命令及参数
Point(Circle[A, abs(length)]) → BSegment(A, B) → aPoint(Circle[B, abs(width)]) → CSegment(B, C) → bOrthogonalLine(A, a) → cOrthogonalLine(C, b) → dIntersect(c, d) → DPoint(Circle[B, abs(height)]) → ESegment(B, E) → eOrthogonalLine(E, e) → fPoint(Circle[C, abs(height)]) → FSegment(C, F) → gLine(F, d) → hPoint(Circle[A, abs(height)]) → GSegment(A, G) → iLine(G, a) → jLine(B, c) → kLine(A, d) → lPoint(Circle[D, abs(height)]) → HSegment(D, H) → mLine(H, c) → nPoint(Circle[F, abs(width)]) → ISegment(F, I) → pLine(I, h) → qIntersect(c, q) → JIntersect(c, h) → KIntersect(l, n) → LIntersect(j, k) → MIntersect(d, f) → NSegment(G, M) → rSegment(M, I) → sSegment(I, J) → tSegment(J, G) → c_1Segment(L, E) → d_1Segment(E, N) → f_1Segment(N, H) → h_1Segment(H, L) → j_1Segment(K, F) → k_1Polygon(L, A, D, H) → poly1, l_1, a_2, d_2, h_2Polygon(G, M, B, A) → poly2, g_2, m_1, b_2, a_3Polygon(B, E, N, C) → poly3, b_3, e_2, n_1, c_2Polygon(A, B, C, D) → poly4, a_4, b_4, c_3, d_3Polygon(D, C, F, K) → poly5, d_4, c_4, f_2, k_2Polygon(K, F, I, J) → poly6, k_3, f_3, i_2, j_2Polygon(L, A, D, H, G, M, B, E, N, C, I, J) → poly7, l_2, j_3, d_5, h_3, a_5, g_3, m_2, b_5, e_3, n_2, c_5, i_3