Mathematics

Mathematics

Problem

A continuous function ff satisfies f′(x)>0f'(x)>0 for x<2x<2, f′(2)=0f'(2)=0, and f′(x)>0f'(x)>0 for x>2x>2. What can you conclude about x=2x=2? a) x=2x=2 is a point of local minimum b) x=2x=2 is neither a maximum nor a minimum c) x=2x=2 is the global minimum d) x=2x=2 is a stationary point of inflection

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