Let `f` be a function defined for all `x in R`. If `f` is differentiable and `f(x^3)=x^5` for all `x in R(x != 0)`, then the value of `f'(27)` is-

Let f be a function defined for all x in R . If f is differentiable and f(x^(3)) = x^(5) for all x in R (x ne 0) , then the value of f^(')(27) is

Let f be a function defined for all x in R. If f is differentiable and f(x^3) =x^5for all x in R(x!=0), then the value of f(27) is (A) 15 (B) 45 (C) 0 (D) 35

If the function f defined on R-{0} is a differentiable function and f(x^3)=x^5 for all x, then f'(27)=

If the function f defined on R-{0} os a dIfferentiable function and f(x^3)=x^5 for all x, then f'(27)=

Let f be a differentiable function defined for all x in R such that f(x^(3))=x^(5) fol all x in R,xne0 . Then the value of f'(8) , is

Let f be a differentiable function defined for all x in R such that f(x^(3))=x^(5) fol all x in R,xne0 . Then the value of f'(8) , is

Let f: R->R be the function defined by f(x)=4x-3 for all x in R . Then write f^(-1) .

Let f: R-> R be the function defined by f(x)=4x−3 for all x in R . Then write f^-1 .

Let f: R->R be the function defined by f(x)=4x-3 for all x in R . Then write f^(-1) .