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प्रश्न
For \[f'(x)=12(x-3)(x+2)\], what is the nature of \[f\] on \[(-2,3)\]?
पर्याय
\[f\] is strictly increasing on \[\mathbf{R}\].
\[f\] is decreasing.
\[f\] is increasing.
\[f\] is constant.
MCQ
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उत्तर
On \[(-2,3)\], the factors \[x-3\] and \[x+2\] have opposite signs, so \[f'(x)<0\]. A negative derivative means \[f\] is decreasing.
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