Asked by TayB
                Find the limit. Use l'Hospital's Rule if appropriate. If there is a more elementary method, consider using it.
lim x→3 (x^2+3x−18)/(x−3)
            
        lim x→3 (x^2+3x−18)/(x−3)
Answers
                    Answered by
            Steve
            
    how about I do this one, and you at least try on the others?
x^2+3x-18 = (x+6)(x-3)
So, everywhere except at x=3, f(x) = x+6
That means we expect the limit to be 3+6=9
Using the suggestion, the limit is
(2x+3)/1 = 2*6+3 = 9
    
x^2+3x-18 = (x+6)(x-3)
So, everywhere except at x=3, f(x) = x+6
That means we expect the limit to be 3+6=9
Using the suggestion, the limit is
(2x+3)/1 = 2*6+3 = 9
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