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[PS] More expected values and variances
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@@ -26,5 +26,7 @@ Falls $\cX_k$ abhängig, dann gilt $\neq$
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\item $\cX \sim \text{H}(n, r, m)$, $\V[\cX] = m\frac{rn - r^2}{n^2} \frac{n - m}{n - 1}$
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\item $\cX \sim \text{Poisson}(\lambda)$, $\V[\cX] = \lambda = \E[\cX]$
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\item $\cX \sim \cU([a, b])$, $\V[\cX] = \frac{(b - a)^2}{12}$
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\item $\cX \sim \text{Exp}(\lambda)$, $\V[\cX] = \frac{1}{\lambda^2}$
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\item $\cX \sim \cN(\mu, \sigma^2)$, $\V[\cX] = \sigma^2$
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\item $\cX \sim \text{Cauchy}(x_0, \gamma)$: Existiert nicht
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\end{itemize}
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