Answer:
The graph of the given function f(x) is attached below :

To find vertical asymptotes :
Since the given function is rational so the vertical asymptotes of the function will be zeroes of the denominator
Vertical Asymptotes : x + 2 = 0
⇒ x = -2
To find horizontal asymptotes :
As the degree of numerator is s equal to the degree of denominator. Therefore,
