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\subsection{Formen} \textbf{Kartesische Form:} \begin{align*} @@ -246,7 +248,7 @@ Es gibt immer $n$ Ergebnisse die in ${ z }_{ k } $ für $k= 0$ bis $k= n-1$ bere \begin{sectionbox} \subsection{Sinus \& Cosinus} -\begin{tablebox}{ll} +\begin{tablebox}{l|l} $\cos 0^\circ = 1$ & $\sin 0^\circ = 0$ \\ $\cos 30^\circ = \cfrac{1}{2}\sqrt{3} \cong 0.8660254$ & $\sin 30^\circ = \cfrac{1}{2}$ \\ $\cos 45^\circ = \cfrac{1}{2}\sqrt{2} \cong 0.70710678$ & $\sin 45^\circ = \cfrac{1}{\sqrt{2}} \cong 0.70710678$ \\