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प्रश्न
If a function \[f\] is differentiable at a point \[c\], what must be true at that point?
पर्याय
\[f\] is not continuous at \[c\].
\[f'(c)=0\].
\[f\] is continuous at \[c\].
\[f\] is differentiable only from the left at \[c\].
MCQ
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उत्तर
Differentiability implies continuity at the same point. Thus, if \[f\] is differentiable at \[c\], then \[f\] is continuous at \[c\].
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