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JEE MATHEMATICS MCQ: LIMITS

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Application +4 | -1
If f(3)=6f(3)=6 & fβ€²(3)=2f^{\prime}(3)=2, then Limit⁑xβ†’3xf(3)βˆ’3f(x)xβˆ’3\operatorname{Limit}_{x \rightarrow 3} \frac{x f(3)-3 f(x)}{x-3} is given by :
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Correct option: C
0
Option C (0) is correct because when applying L'Hopital's rule and using the given values of f(3) and f'(3), the limit evaluates to zero.

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