正态分布的 GeoGebra 演示
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所属专题
Pearson Maths A level Statistics and Mechanics 2
Pearson Maths A level Statistics and Mechanics 2
Pearson Maths A level Statistics and Mechanics 2
①这个范例演示了正态分布的概率密度函数及其特性;②涉及的核心数学概念包括概率统计、积分、函数图像和参数调整;③作图要点使用了 GeoGebra 命令 Sequence(数列)、Point(点)、Integral(积分)、Intersect(交点)、OrthogonalLine(垂线)、Segment(线段)、Vector(向量);④适合高中及以上学生学习和理解正态分布的几何意义及计算。
GeoGebra 命令及参数
Sequence(Segment[(-100, i), (100, i)], i, -50, 50, 1) → list2Sequence(Segment[(i, -100), (i, 100)], i, -50, 50, 1) → list4Point(g) → APoint(g) → BIntegral(f, x(A), x(B)) → bIntersect(f, i, (7.8, 1.2098536225957157)) → DIntersect(f, h, (8.2, 1.2098536225957213)) → EIntegral(f, -30, x(B)) → aOrthogonalLine(D, g) → jOrthogonalLine(E, g) → lIntersect(j, g) → CIntersect(f, l, (8.2, 1.2098536225957213)) → FIntersect(l, g) → GSegment(D, C) → mSegment(E, G) → nOrthogonalLine(A, g) → pOrthogonalLine(B, g) → qIntersect(f, p, (7.7958398050734035, 1.1846910986063952)) → HIntersect(f, q, (8.196026449007489, 1.233887519690266)) → ISegment(H, A) → rSegment(I, B) → sIntegral(f, ((-k) * σ) + μ, (k * σ) + μ) → oIntersect(f, f_1, (8, 1.9947114020071635)) → JPoint(f_1) → KIntersect(j, f_1) → LIntersect(g, f_1) → MVector(M, K) → vSegment(M, J) → g_1