Standard-Normalverteilung
Author: Prof. Dr. Haftendorn
Date: Feb. 05

Standard-Normalverteilung

Ziehe an Z

ziehe an z

\varphi (t)=\frac{1}{\sqrt {2 \pi} } \cdot e^{\ \ \frac{x^2}{2}}

Φ(z)=\int_{-∞}^{z}{φ(x)}{dx}        

Ha 2014

z = 2 (slider from -4 to 4, step 0.05)
Z: (z, 0)
B = Point(xAxis)
φ(x) = (0.3989 * exp(((-x^(2))) / 2))
α = Integral(φ, x(Z), x(B))
Φ_z = Integral(φ, -4, z)
W_1: (1, φ(1))
W_2: (-1, φ(-1))