If `(lim)_(x->a)(x^9-a^9)/(x-a)=\ (lim)_(x->5)(4+x)` find all possible values of `adot`

If (lim)_(x->a)(x^3-a^3)/(x-a)=(lim)_(x->1)(x^4-1)/(x-1) , find all possible value o adot

If (lim)_(x rarr a)(x^(9)-a^(9))/(x-a)=(lim)_(x rarr5)(4+x) find all possible values of a .

If (lim)_(x->2)(f(x-9))/(x-2)=3 then (lim)_(x->2)f(x), is

If Lim_(x to a) (x^(9)-a^(9))/(x-a) = 9 , find all possible values of a .

If Lim_(x to -a) (x^(9)+a^(9))/(x+a) = 9 , find all possible values of a .

If Lim_(x to a) (x^(5)-a^(5))/(x-a) = 405 , find all possible values of a .

If (lim)_(x rarr a)(x^(3)-a^(3))/(x-a)=(lim)_(x rarr1)(x^(4)-1)/(x-1) find all possible value o a .

Consider the function f(x) = (x^2 - 4)/(x - 2) If lim_(x rarr a) (x^4 - a^4)/(x -a) = lim_(x rarr 0) (e^(4x) -1)/x , find all possible values of a.

If x^(3)=9x , then find all possible values of x :-

If x^(3)=9x , then find all possible values of x :-