fix some typos
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@@ -166,7 +166,7 @@
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\item $\sin x - \sin y = 2 \cos\left( \frac{x+y}{2} \right)
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\item $\sin x - \sin y = 2 \cos\left( \frac{x+y}{2} \right)
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\cdot \sin\left( \frac{x - y}{2} \right) $ \\
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\cdot \sin\left( \frac{x - y}{2} \right) $ \\
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$\cos x - \cos y = - 2 \cdot \sin \left( \frac{x+y}{2} \right) \cdot
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$\cos x - \cos y = - 2 \cdot \sin \left( \frac{x+y}{2} \right) \cdot
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\sin \left( \frac{x - \frac{y}{2}}{} \right)$
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\sin \left( \frac{x - y}{2} \right)$
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\end{enumerate}
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\end{enumerate}
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\end{satz}
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\end{satz}
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@@ -221,7 +221,7 @@
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.\end{align*}
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.\end{align*}
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mit
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mit
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\begin{align*}
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\begin{align*}
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e^{h} &= \sum_{k=0}^{\infty} \frac{h^{k}}{k!} = 1 + \frac{h}{2} + \frac{h^2}{3!} + \ldots \\
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e^{h} &= \sum_{k=0}^{\infty} \frac{h^{k}}{k!} = 1 + h + \frac{h^2}{2} + \frac{h^{3}}{3!} + \ldots \\
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\frac{e^{h} - 1}{h} &= 1 + \frac{h}{2} + \frac{h^2}{3!} + \ldots \xrightarrow{h \to 0} \to 1
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\frac{e^{h} - 1}{h} &= 1 + \frac{h}{2} + \frac{h^2}{3!} + \ldots \xrightarrow{h \to 0} \to 1
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.\end{align*}
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.\end{align*}
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\item Sinus / Cosinus.
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\item Sinus / Cosinus.
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