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

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

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

If f(x) is differentiable and strictly increasing function,then the value of lim_(x rarr0)(f(x^(2))-f(x))/(f(x)-f(0)) is 1 (b) 0(c)-1 (d) 2

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

f(x)=e^x then lim_(x rarr 0) f(f(x))^(1/{f(x)} is

If f(x) is differentiable and strictly increasing function, then the value of ("lim")_(xvec0)(f(x^2)-f(x))/(f(x)-f(0)) is 1 (b) 0 (c) -1 (d) 2

If f(x) is differentiable and strictly increasing function, then the value of ("lim")_(xvec0)(f(x^2)-f(x))/(f(x)-f(0)) is 1 (b) 0 (c) -1 (d) 2

If f is a differentiable function of x, then lim_(h rarr0)([f(x+n)]^(2)-[f(x)]^(2))/(2h)