筝形的面积 by Edward Knote
几何画板及绘图内容加载中,请稍等……
所属专题
Area Formulas
这个范例演示了如何通过几何作图计算筝形的面积。核心数学概念包括几何作图、多边形和面积计算。使用了点、线段、圆、交点、多边形、中点、镜像、旋转等GeoGebra命令。适合初中及以上学生或教师使用,帮助理解几何图形的性质和面积计算方法。
GeoGebra 命令及参数
Point(Circle[A, d_1]) → BSegment(A, B) → b_3Circle(A, B) → cPoint(Circle[B, d_2]) → DSegment(B, D) → fCircle(D, B) → gIntersect(c, g, 1) → CSegment(A, C) → dSegment(C, D) → hSegment(A, D) → d_5Segment(B, C) → d_6Intersect(d_5, d_6) → E_1Polygon(C, E_1, D) → P, d_4, c_1, e_1Polygon(E_1, B, D) → Q, d_7, e_2, b_1Polygon(E_1, C, A) → R, a_1, e_3, c_2Polygon(E_1, B, A) → S, a_2, e_4, b_2Midpoint(C, D) → FMirror(C, F) → C'Mirror(E_1, F) → E'Mirror(D, F) → D'Midpoint(A, C) → GMidpoint(A, B) → HMidpoint(B, D) → IMirror(E_1, G) → E'_1Mirror(C, G) → C'_1Mirror(A, G) → A'Mirror(E_1, H) → E'_2Mirror(B, H) → B'Mirror(A, H) → A'_1Mirror(E_1, I) → E'_3Mirror(B, I) → B'_1Mirror(D, I) → D'_1Midpoint(B, C) → ERotate(E_1, α, G) → E_1'Rotate(C, α, G) → C'_2Rotate(A, α, G) → A'_2Polygon(E_1', C'_2, A'_2) → R', a'_2, e_1', c'_2Rotate(C, (-β), F) → C'_4Rotate(E_1, (-β), F) → E_3Rotate(D, (-β), F) → D'_3Polygon(C'_4, E_3, D'_3) → P', d'_3, c'_4, e_5Rotate(E_1, γ, H) → E_2Rotate(B, γ, H) → B'_2Rotate(A, γ, H) → A'_3Polygon(E_2, B'_2, A'_3) → S', a'_3, e_6, b'_2Rotate(E_1, (-δ), I) → E_4Rotate(B, (-δ), I) → B'_3Rotate(D, (-δ), I) → D'_2Polygon(E_4, B'_3, D'_2) → Q', d'_2, e_7, b'_3