If `f` is a differentiable function of `x`,then `lim_(h->0) ([f (x + n)]^2 -[f (x)]^2)/(2h)`

If f(x) is a differentiable function of x then lim_(h rarr0)(f(x+3h)-f(x-2h))/(h)=

If f(x) is differentiable increasing function, then lim_(x to 0) (f(x^(2)) -f(x))/(f(x)-f(0)) equals :

Let f(x) be a differentiable function and f'(4)=5 . Then lim_(x to 2) (f(4) -f(x^(2)))/(x-2) equals

Let f(x) be a differentiable function and f'(4)=5 . Then lim_(xrarr2)(f(4)-f(x^2))/(x-2) equals

If f is derivable function of x, then underset(hto0)("lim")(f(x+h)-f(x-h))/(h)=

Let f(x) be a twice differentiable function and f^(11)(0)=2 , then Lim_(x to 0) (2f(x)-3f(2x)+f(4x))/(x^(2)) is

LEt f(x) be a differentiable function and f'(4)=5. Then,lim_(x rarr2)(f(4)-f(x^(2)))/(x-2) equals

If f'(0)=0 and f(x) is a differentiable and increasing function,then lim_(x rarr0)(x*f'(x^(2)))/(f'(x))