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What is the oblique asymptote of the function f(x) = \[\frac{ x^2+5x+6 }{ x+4 }\]
@phi y = x + 9 right?
hmm nope
the slant asymptote will be the quotient of the division of the numerator by the denominator hint: factor the numerator
Oh then it has to be y = x - 9 right? It's got to be 9
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if you factor the numerator, what 2 binomials does it give you?
(x+1) and (x-1)
hmmm actaullly... shoot... mistread the denominator... lemme do the long division anyway
but it'd be the quotient of their division
So am I right? It's y = x - 9 ? Can you please check for me?
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well... doing the long division...is not x-9
no it's x+1
right.. x+1 then the slant asymptote is y = x+1
Thanks for clarifying that for me. :)
yw
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