1. Sec 3.5 Limits at Infinity See anything?
Divide numerator and denominator by the largest power of x in the denominator.
Using infinite limit property #3.
f(x) has a horizontal Asymptote at y=1.5

2. If the degree of the numerator is < the degree of the denominator
then the limit of the rational function is 0.
If the degree of the numerator is = the degree of the denominator
then the limit of the rational function is the ratio of the leading coefficients.
If the degree of the numerator is > the degree of the denominator
then the limit of the rational function DNE.

3. Guidelines for Finding Limits at +- Infinity (Horizontal Asymptote Rule from Alg2Trig!)
If the degree of the numerator is < the degree of the denominator then the limit of the rational function is 0. HA y=0
If the degree of the numerator is = the degree of the denominator then the limit of the rational function is the ratio of the leading coefficients. HA
3. If the degree of the numerator is > the degree of the denominator then the limit of the rational function DNE. No HA
(if degree of numerator is 1 more than the degree of the denominator, then SA y = quotient. Use long division)

4. Because x is NEGATIVE!