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I need help proving whether this is true or false: Every rational function that is not a polynomial has a vertical asymptote.
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Hint: you only get a vertical asymptote if you have 0 in the denominator are there some polynomial functions that do NOT have any real roots at all?
A polynomial of degree zero would not have any roots.
create a rational function with a jump (hole) discontinuity
x/x is a good example
Okay. I see that it would only have a horizontal asymptote.
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Thank you both for your help!
yw
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