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Sheppy 2016-01-21 18:11:05 +01:00
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6
MatheC4/MaC4Cheatsheet.tex
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@ -492,9 +492,7 @@ Borelsche Menge:
\int 1_{B \cap M} * \frac{1}{4} d(x_1,x_2) \int 1_{B \cap M} * \frac{1}{4} d(x_1,x_2)
\end{align} \end{align}
Schnittmenge aus $B$ und $M$: Schnittmenge aus $B$ und $M$:
\begin{center}
\includegraphics[scale=0.3]{graph.png}
\end{center}
\begin{align} \begin{align}
B \cap M = \{(x_1, x_2) \in \mathbb{R}^2\ | (0 \leq x_1 \leq \frac{1}{4} \wedge 0 \leq x_2 \leq B \cap M = \{(x_1, x_2) \in \mathbb{R}^2\ | (0 \leq x_1 \leq \frac{1}{4} \wedge 0 \leq x_2 \leq
2) \vee (\frac{1}{4} \leq x_1 \leq 2 \wedge 0 \leq x_2 \leq \frac{1}{2x_1})\}\\ 2) \vee (\frac{1}{4} \leq x_1 \leq 2 \wedge 0 \leq x_2 \leq \frac{1}{2x_1})\}\\
@ -510,6 +508,8 @@ ist
\varepsilon_P X = \sum_{\omega \in \Omega} X(\omega)P\{\omega\} \varepsilon_P X = \sum_{\omega \in \Omega} X(\omega)P\{\omega\}
\end{align} \end{align}
\newpage
\section{Marginaldichte - Beispielrechnung} \section{Marginaldichte - Beispielrechnung}
\[ \[
f(x_1,x_2)= f(x_1,x_2)=