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diff --git a/material/ab1.tex b/material/ab1.tex index 8039d49..c33ebe2 100644 --- a/material/ab1.tex +++ b/material/ab1.tex @@ -215,32 +215,41 @@ \ifoot{\normalfont\normalsize Fierke, Janik, Weidlich} \section{\curtitle} - \begin{figure}[H] - \centering - % Erstes Bild - \begin{minipage}[t]{0.7\textwidth} - \centering - Im Stochastik Unterricht ist dir sicherlich schon einmal die - Formel des Binomialkoeffizienten (Abb. \ref{fig:bino}) begegnet. - \begin{definitionbox}[Binomialkoeffizient] - Der Binomialkoeffizient gibt die Anzahl der Möglichkeiten an, aus einer Menge mit $n$ Elementen $k$ verschiedene Elemente auszuwählen. - \end{definitionbox} - \end{minipage} - \hfill - % Zweites Bild - \begin{minipage}[t]{0.25\textwidth} - \centering - \[ - \binom{n}{k}=\frac{n!}{k!(n-k)!} - \] - \caption{Formel Binomialkoeffizienten} - \label{fig:bino} - \end{minipage} - \end{figure} + Im Stochastikunterricht ist dir sicherlich schoneinmal die Formel des Binomialkoeffienten begegnet: + \begin{definitionbox}[Binomialkoeffizient] + Der Binomialkoeffizient gibt die Anzahl der Möglichkeiten an, aus einer Menge mit $n$ Elementen $k$ verschiedene Elemente auszuwählen: + \[ + \binom{n}{k}=\frac{n!}{k!(n-k)!} + \] + \end{definitionbox} - - Im Stochastikunterricht ist dir sicherlich schon einmal die Formel des Binomialkoeffienten begegnet: +% \begin{figure}[H] +% \centering +% % Erstes Bild +% \begin{minipage}[t]{0.7\textwidth} +% \centering +% Im Stochastik Unterricht ist dir sicherlich schon einmal die +% Formel des Binomialkoeffizienten (Abb. \ref{fig:bino}) begegnet. +% \begin{definitionbox}[Binomialkoeffizient] +% Der Binomialkoeffizient gibt die Anzahl der Möglichkeiten an, aus einer Menge mit $n$ Elementen $k$ verschiedene Elemente auszuwählen. +% \end{definitionbox} +% \end{minipage} +% \hfill +% % Zweites Bild +% \begin{minipage}[t]{0.25\textwidth} +% \centering +% \[ +% \binom{n}{k}=\frac{n!}{k!(n-k)!} +% \] +% \caption{Formel Binomialkoeffizienten} +% \label{fig:bino} +% \end{minipage} +% \end{figure} +% +% +% +% Im Stochastikunterricht ist dir sicherlich schon einmal die Formel des Binomialkoeffienten begegnet: Zum Warmwerden berechnen wir: