Upravení vzorečků tečny a normály
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- $f'(x)$
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- $f'(x_{0})$
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3. zjistíme tečnu
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- $t: y-y_{0} = f'(x_{0})(x-x_{0})$
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- $t: y-y_{0} = f'(x_{0}) \cdot (x-x_{0})$
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4. zjistíme normálu
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- $n: y-y_{0} = -\frac{1}{f'(x_{0})}(x-x_{0})$
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- $n: y-y_{0} = \frac{-1}{f'(x_{0})} \cdot (x-x_{0})$
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## Extrémy funkce
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