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Bei jedem Aufprall auf ein Stäbchen teilt sich ihr Weg: entweder nach links, oder nach rechts. + \end{definitionbox} + \end{minipage} + \hfill + \begin{minipage}[t]{0.33\textwidth} \centering - \includegraphics[width=0.7\linewidth]{galtonbrett} - - \caption{} + \includegraphics[width=0.8\linewidth]{galtonbrett} + \captionof{figure}{} \label{fig:galtonbrett} - \end{wrapfigure} - - Beim Galtonbrett lassen wir kleine Murmeln auf dreieckig angeordnete Stäbchen fallen. Trifft eine Murmel auf ein Stäbchen, fällt sie gleichwahrscheinlich entweder nach links, oder nach rechts. - - } - - \vspace{90pt} + \end{minipage} + \begin{enumerate} \item Zeichne in das Galtonbrett alle Wege ein, die eine Murmel nehmen kann, wenn sie auf den obersten Stab fallen gelassen wird.\\ \begin{multicols}{2} @@ -450,7 +451,6 @@ \vspace{85pt} \item Gib die Verteilung des Galtonbretts mithilfe einer Zufallsvariabel $X$ an. Wie könnte diese mit dem pascalschen Dreieck zusammenhängen? - \vspace{85pt} \end{enumerate} \label{LastPage}