let `f(x)=(ln(x^2+e^x))/(ln(x^4+e^(2x)))` then `lim_(x->oo)f(x)` is

f(x)=("ln"(x^(2)+e^(x)))/("ln"(x^(4)+e^(2x))) . Then lim_(x to oo) f(x) is equal to

f(x)=("ln"(x^(2)+e^(x)))/("ln"(x^(4)+e^(2x))) . Then lim_(x to oo) f(x) is equal to

Let f(x)=(log_e(x^2+e^x))/(log_e(x^4+e^2x)) . If lim_(xrarr oo) f(x)=l and lim_(xrarr-oo)f(x)=m , then

Let f(x)=(log_e(x^2+e^x))/(log_e(x^4+e^2x)) . If lim_(xrarr oo) f(x)=l and lim_(xrarr-oo)f(x)=m , then

If f(x) =(sin (e^(x-2)-))/(log(x-1)) then lim_(xrarr2)f(x) is given by

If f(x) = (sin (e^(x-2) - 1))/(log (x - 1)) , then lim_(x rarr 2) f(x) is given by :

If f(x)=(log)_(e)((x^(2)+e)/(x^(2)+1)), then the range of f(x)

Let f (x) =lim _(nto oo) tan ^(-1) (4n ^(2) (1- cos ""(pi)/(n )))and g (x) = lim _(n to oo) (n^(2))/(2) ln cos ((2x)/(n )) then lim _(xto0) (e ^(-2g (x))-ef (x))/(x ^(6)) equals.