菱形探索 by lfletcher
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①本范例演示菱形的几何性质与特性;②涉及核心数学概念包括多边形、向量、角度、不等式、几何作图;③构造要点:使用 GeoGebra 命令 Circle(圆)、Point(点)、Midpoint(中点)、Mirror(镜像)、Polygon(多边形)、Angle(角度)、Segment(线段)等;④适合高中数学教学或几何爱好者探索图形性质。
GeoGebra 命令及参数
Circle(A, B) → cPoint(c) → CMidpoint(B, C) → DMirror(A, D) → EPolygon(A, C, E, B) → poly1, a, c_1, e, bPolygon(A, C, E, B) → poly2, a_1, c_2, e_1, b_1Angle(B, A, C) → αAngle(A, C, E) → βAngle(C, E, B) → γAngle(E, B, A) → δSegment(A, E) → dSegment(C, B) → fMidpoint(B, C) → FSegment(F, A) → gSegment(F, C) → hSegment(F, E) → iSegment(F, B) → jMidpoint(B, C) → GSegment(G, A) → kSegment(G, C) → lSegment(G, E) → mSegment(G, B) → nAngle(C, G, A) → εAngle(A, G, B) → ζAngle(B, G, E) → ηAngle(E, G, C) → θSegment(E, A) → pSegment(B, C) → qAngle(B, A, E) → ιAngle(E, A, C) → κAngle(C, B, A) → λAngle(E, B, C) → μAngle(C, E, A) → νAngle(A, E, B) → ξAngle(A, C, B) → οAngle(B, C, E) → ρ