罗马数字算盘加法
几何画板及绘图内容加载中,请稍等……
该范例演示了罗马数字算盘加法的过程。核心数学概念包括罗马数字系统和基本的加法运算。通过使用GeoGebra命令如Segment, Point, If等,可以构造出算盘的模型,并动态展示加法过程。适合小学高年级或初中学生学习罗马数字和加法运算。
GeoGebra 命令及参数
Segment((0, 0), (10, 0)) → fSegment((0, 1), (10, 1)) → gSegment((0, 2), (10, 2)) → hSegment((0, 3), (10, 3)) → iSegment((0, 4), (10, 4)) → jSegment((0, 5), (10, 5)) → kSegment((0, 6), (10, 6)) → lPoint(l) → HPoint(k) → IPoint(j) → JPoint(j) → KPoint(h) → LPoint(h) → NPoint(f) → PPoint(f) → QPoint(f) → RPoint(j) → SPoint(j) → TPoint(h) → UPoint(f) → VPoint(f) → WIf(1 ≤ a < 2, Dilate[P, 2 - a, (2, 1)], (2, 1)) → ZIf(1 ≤ a < 2, Dilate[W, 2 - a, (2, 1)]) → D_1If(1 ≤ a < 2, Dilate[V, 2 - a, (2, 1)]) → C_1If(1 ≤ a < 2, Dilate[R, 2 - a, (2, 1)]) → B_1If(1 ≤ a < 2, Dilate[Q, 2 - a, (2, 1)]) → A_1If(3 ≤ a < 4, Dilate[O, 4 - a, (5, 2)], (5, 2)) → E_1If(3 ≤ a < 4, Dilate[Z, 4 - a, (5, 2)]) → F_1If(5 ≤ a < 6, Dilate[L, 6 - a, (3, 3)], (3, 3)) → G_1If(5 ≤ a < 6, Dilate[M, 6 - a, (3, 3)]) → H_1If(5 ≤ a < 6, Dilate[N, 6 - a, (3, 3)]) → I_1If(5 ≤ a < 6, Dilate[E_1, 6 - a, (3, 3)]) → J_1If(5 ≤ a < 6, Dilate[U, 6 - a, (3, 3)]) → K_1If(7 ≤ a < 8, Dilate[G_1, 8 - a, (1, 3)], (1, 3)) → L_1If(7 ≤ a < 8, Dilate[S, 8 - a, (3, 4)], (3, 4)) → M_1If(7 ≤ a < 8, Dilate[T, 8 - a, (4, 4)], (4, 4)) → N_1Point(yAxis) → O_1