风筝形模板:分步探究
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本范例演示风筝形的几何构造与性质,涉及的核心数学概念包括几何作图、角度关系和对称性。通过 GeoGebra 命令如旋转、角度、射线、镜像、点、圆、线段、多边形、交点、扇形、中点等,逐步构建风筝形并探究其特性。适合初中及以上学生用于几何学习和探究活动。
GeoGebra 命令及参数
Rotate(B_1, α, A) → B'Angle(B_1, A, B') → βRay(A, B') → fRay(A, B_1) → gMirror(A, g) → A'Mirror(B', g) → B''Ray(A', B'') → f'Point(g) → CPoint(f) → BCircle(B, C) → cSegment(B, C) → hMirror(B, g) → DSegment(C, D) → iSegment(A, C) → jPolygon(A, D, C, B) → poly1, a, d', c_1, dSegment(A, B) → kSegment(A, D) → lCircle(A, (0.2 * k)) → eIntersect(e, k, 1) → EIntersect(e, l, 1) → FCircleSector(A, F, E) → pSegment(A, C) → mSegment(B, D) → nIntersect(m, n) → GAngle(B, G, A) → γSegment(A, G) → qSegment(G, C) → rSegment(B, G) → sSegment(G, D) → tAngle(G, A, B) → δAngle(D, A, G) → εAngle(G, C, D) → ζAngle(B, C, G) → ηAngle(A, B, G) → θAngle(G, B, C) → ιAngle(G, D, A) → κAngle(C, D, G) → λSegment(C, A) → bAngle(B, C, D) → μAngle(A, B, C) → νAngle(C, D, A) → ξAngle(C, A, B) → οAngle(D, A, C) → ρSegment(B, D) → f_1Midpoint(f_1) → HSegment(C, H) → g_1Angle(C, H, D) → σSegment(B, H) → h_1Segment(H, D) → i_1Angle(B, C, A) → τAngle(A, C, D) → υSegment(A, C) → j_1Angle(A, B, C) → ϕAngle(C, D, A) → χAngle(D, A, B) → ψAngle(B, C, D) → ωPolygon(A, B, C) → poly2, c_2, a_1, b_1Segment(A, C) → k_1Mirror(A, k_1) → A'_1Mirror(B, k_1) → B'_1Mirror(C, k_1) → C'Polygon(A'_1, B'_1, C') → poly2', c', a'_1, b'_1