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[(dy)/(dx)](x=2) [ or f' (2) ]=...

`[(dy)/(dx)]_(x=2)` [ or f' (2) ]=

A

`underset(h to 0)lim (f(h)-f(2))/(h)`

B

`underset(h to 0)lim (f(2)-f(h))/(h)`

C

`underset(h to 0)lim (f(2-h)-f(2))/(h)`

D

`underset(h to 0)lim (f(2+h)-f(2))/(h)`

Text Solution

Verified by Experts

The correct Answer is:
D
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