Discussion
A rational function has an oblique asymptote when the degree of its numerator
Answer: C
Dividing out leaves a linear quotient plus a remainder that dies away, so the curve approaches a slant line. Equal degrees give a horizontal asymptote at the ratio of leading coefficients, a smaller numerator gives \( y = 0 \), and an excess of two or more gives a parabolic or higher approach with no straight asymptote at all
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