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\begin{Aufg}[X-Figur] %vgl Bernard 2023 SA 3
\begin{tabular}{p{0.5\textwidth} p{1cm} c}
\vspace{-3.5cm}
Bestimme die Länge der Strecken $x$ und $y$ in der abgebildeten Figur (nicht maßstabsgetreu). \newline
Es gilt $g || h$. & &
\begin{tikzpicture}
\draw (2,2) edge node[above, xshift=-0.25cm] {34} (0,0);
\draw (0,0) edge node[below] {$x$} (-2,-2);
\draw (-2,1) edge node[below] {32} (0,0);
\draw (0,0) edge node[below, xshift=-0.25cm] {51,2} (2,-1);
\draw (1.5, 2) edge node[right] {$42$} (1.5, -1.5);
\draw (-1.5, 1.5) edge node[left] {$y$} (-1.5, -2);
\node at (-1.7, -2) {$g$};
\node at (1.3, 1.9) {$h$};
\end{tikzpicture}
\\
\end{tabular}
\end{Aufg}
\begin{Lsg}[A2; K2]
$\frac{32}{51,2} = \frac{x}{34}\Halfpoint | \cdot 34\Halfpoint$ \\
$21.5 = x\Halfpoint$ \\[0.2cm]
$\frac{y}{42} = \frac{32}{51.2}\Halfpoint | \cdot 42\Halfpoint$ \\
$y = 26.25\Halfpoint$
\end{Lsg}
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