Interior extremum theorem

In calculus and real analysis, the interior extremum theorem states that any local extremum of a real function at which it is differentiable is a stationary point. It is also known as Fermat's theorem, named after the French mathematician Pierre de Fermat.

Source: Wikipedia — Interior extremum theorem (CC BY-SA 4.0)

Interior extremum theorem

In calculus and real analysis, the interior extremum theorem states that any local extremum of a real function at which it is differentiable is a stationary point. It is also known as Fermat's theorem, named after the French mathematician Pierre de Fermat.

Source: Wikipedia "Interior extremum theorem" · CC BY-SA 4.0

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