四边形探究:梯形、等腰梯形与菱形
几何画板及绘图内容加载中,请稍等……
本范例通过几何画板演示梯形、等腰梯形与菱形的性质与构造。涉及的核心数学概念包括四边形、等腰梯形、菱形等。作图要点包括使用线段、点、交点、角、圆等命令。适合初中及以上学生或教师使用。
GeoGebra 命令及参数
Segment(A, B) → aSegment(A, D) → bLine(D, a) → cPoint(c) → CSegment(B, C) → dSegment(D, C) → eSegment(D, B) → fSegment(A, C) → gIntersect(f, g) → ESegment(E, B) → hSegment(E, C) → iSegment(E, D) → jSegment(E, A) → kAngle(A, B, C) → αAngle(B, C, D) → βAngle(C, D, A) → γAngle(D, A, B) → δAngle(E, B, A) → εAngle(C, B, E) → ζAngle(B, C, E) → ηAngle(D, C, E) → θAngle(C, D, E) → ιAngle(E, D, A) → κAngle(D, A, E) → λAngle(E, A, B) → μAngle(B, E, A) → νAngle(B, E, C) → ξAngle(C, E, D) → οAngle(A, E, D) → ρSegment(F, G) → pLine(H, p) → qSegment(F, H) → rCircle(G, r) → sIntersect(s, q, 2) → ISegment(G, I) → tSegment(H, I) → a_1Angle(I, H, F) → σAngle(H, F, G) → τAngle(F, G, I) → υAngle(G, I, H) → ϕSegment(H, G) → b_1Segment(F, I) → c_1Intersect(b_1, c_1) → JSegment(J, F) → d_1Segment(J, G) → e_1Segment(J, I) → f_1Segment(J, H) → g_1Angle(F, G, J) → χAngle(J, G, I) → ψAngle(G, I, J) → ωAngle(J, I, H) → α_1Angle(I, H, J) → β_1Angle(J, H, F) → γ_1Angle(H, F, J) → δ_1Angle(J, F, G) → ε_1Angle(G, J, I) → ζ_1Angle(I, J, H) → η_1Angle(H, J, F) → θ_1Angle(G, J, F) → ι_1Segment(L, M) → i_1Segment(K, L) → j_1Circle(M, i_1) → k_1Circle(K, j_1) → p_1Intersect(k_1, p_1, 1) → NSegment(M, N) → l_1Segment(N, K) → m_1Angle(L, M, N) → κ_1Angle(M, N, K) → λ_1Angle(N, K, L) → μ_1Angle(K, L, M) → ν_1Segment(L, N) → q_1Segment(M, K) → r_1Intersect(q_1, r_1) → OSegment(M, O) → s_1Segment(O, N) → t_1Segment(O, K) → a_2Segment(O, L) → b_2Angle(M, O, N) → ξ_1Angle(O, M, N) → ο_1Angle(M, N, O) → ρ_1Angle(O, N, K) → σ_1Angle(N, K, O) → τ_1Angle(O, K, L) → υ_1Angle(K, L, O) → ϕ_1Angle(O, L, M) → χ_1Angle(L, M, O) → ψ_1