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प्रश्न
Let \[c\] be a critical point of a continuous function \[f\]. If \[f'(x)\] changes sign from negative to positive as \[x\] passes through \[c\], what is \[c\]?
पर्याय
a point of local minimum
a point of local maximum
an absolute maximum
a point of inflection
MCQ
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उत्तर
A negative derivative means the function is decreasing, and a positive derivative means it is increasing. This negative-to-positive change gives a point of local minimum at \[c\].
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