" If "f(x)=|2-|x-3||" is non differentiable in "x in" S.Then value of "sum_(x=S)(f(f(x))" is "

If f(x)=|2-|x-3|| is non differentiable in X in S . Then value of underset(x in S) sum (f(f(x)) is

If f(x)=|2-|x-3|| is non differentiable in X in S . Then value of underset(x in S) sum (f(f(x)) is

If f (x) is differentiable at x = h , find the value of lim_(s to h)((x+h)f(x)-2hf(h))/(x-h)

Let S be the set of point where the function f (x) = |4 - |2 - x|| is non differentiable the sum_(x in s) f (x) =

Let S be the set of point where the function f (x) = |4 - |2 - x|| is non differentiable the sum_(x in s) f (x) =

If f (x) +2 f (1-x) =x ^(2) +2 AA x in R and f (x) is a differentiable function, then the value of f'(8) is

If f(x) is differentiable and strictly increasing function, then the value of lim_(xto0)(f(x^2)-f(x))/(f(x)-f(0)) is

If f(x)={x^(3),x^(2) =1 then f(x) is differentiable at

If f(x) is an invertible function and g(x)=2f(x)+5, then the value of g^(-1)(x)i s