分数拆分 by Daniel Little
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这个范例演示了如何将一个分数拆分为多个更简单的分数。核心数学概念包括分数的性质和加法。通过使用GeoGebra命令如Circle, Point, Segment, Rotate, Angle等,可以动态地展示分数拆分的过程。适合初中及以上学生学习分数加法和分解。
GeoGebra 命令及参数
Circle(A, 10) → cPoint(c) → BSegment(A, B) → fRotate(B, (360 * ° / a), A) → B'Segment(A, B') → gRotate(B', (360 / a)°, A) → B''Segment(A, B'') → hRotate(B'', (360 / a)°, A) → B'''Angle(B'', A, B''') → αSegment(A, B''') → iRotate(B''', (360 / a)°, A) → CAngle(B''', A, C) → βSegment(A, C) → jRotate(C, (360 / a)°, A) → C'Angle(C, A, C') → γRotate(C', (360 / a)°, A) → C''Angle(C', A, C'') → δRotate(C'', (360 / a)°, A) → C'''Angle(C'', A, C''') → εRotate(C''', (360 / a)°, A) → DAngle(C''', A, D) → ζRotate(D, (360 / a)°, A) → D'Angle(D, A, D') → ηSegment(A, C') → kSegment(A, C'') → lSegment(A, C''') → mSegment(A, D) → nSegment(A, D') → pRotate(B, (360 / b)°, A) → B'_1Angle(B, A, B'_1) → θRotate(B'_1, (360 / b)°, A) → EAngle(B'_1, A, E) → ιRotate(E, (360 / b)°, A) → E'Angle(E, A, E') → κRotate(E', (360 / b)°, A) → E''Angle(E', A, E'') → λRotate(E'', (360 / b)°, A) → E'''Angle(E'', A, E''') → μRotate(E''', (360 / b)°, A) → FAngle(E''', A, F) → νRotate(F, (360 / b)°, A) → F'Angle(F, A, F') → ξRotate(F', (360 / b)°, A) → F''Angle(F', A, F'') → οRotate(F'', (360 / b)°, A) → F'''Angle(F'', A, F''') → ρSegment(A, B'_1) → qSegment(A, E) → rSegment(A, E') → sSegment(A, E'') → tSegment(A, E''') → dSegment(A, F) → eSegment(A, F') → f_1Segment(A, F'') → g_1Segment(A, F''') → h_1