यदि `lim._(x rarr c) (f(x)-f(c))/(x-c)` परिमित रूप से विघमान हो तो :

lim_(x rarr2)(f(x)-f(2))/(x-2)=

lim_(x rarr oo) (1+f(x))^(1/f(x))

Write the value of (lim)_(x rarr c)(f(x)-f(c))/(x-c)

if c>0 lim_(x rarr c)(x^(c)-c^(x))/(x^(x)-c^(c))

Write the value of lim_(x->c)(f(x)-f(c))/(x-c) .

If (lim)_(x rarr c)(f(x)-f(c))/(x-c) exists finitely,write the value of (lim)_(x rarr c)f(x)

Question "1" Lim x rarr a(f(x)-f(a))/(x-a) gives "

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

" (C) "lim_(x rarr0^(+))(x)^(ln x)

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