Question 306359
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A rational function has a vertical asymptote at *[tex \Large x\ =\ \alpha] for any value *[tex \Large \alpha] which makes the denominator of the function equal zero.


If the degree of the numerator is equal to the degree of the denominator, there is a horizontal asymptote at *[tex \Large y\ =\ \frac{p}{q}] where *[tex \Large p] is the lead coefficient of the numerator and *[tex \Large q] is the lead coefficient of the denominator.


The given function has no "holes"



John
*[tex \LARGE e^{i\pi} + 1 = 0]
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