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Need help with asymptotes. Can someone walk me through this? Give an example of a rational function that has no horizontal asymptote and a vertical asymptote at x = 1.
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HI!!
if the vertical asympote is \(x=1\) that means the function is not defined at 1
which basically means the denominator is 0 if \(x=1\)
so guess what the denominator should be ?
x-1?
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bingo
now we have \[f(x)=\frac{\text{sommat}}{x-1}\] and we gotta figure out what is on top
that has to do with the degree of the numerator vs the degree of the denominator
The degree has to be higher in the numerator for there to be no horizontal asymtotes, right?
exactly
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so you can put anything up top you like, so long at the degree is 2 or more
Oh okay that makes sense, thanks!
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