Question

5. Under what conditions will the graph of a rational func- tion defined by an expression written in lowest terms have an oblique asymptote?

Solve and explain please!!

Answer 1

Set? Oblique Alymptotes A oblique (slant) asymptote occurs when the polynomial in the numerator ů a higher degree than the polynomial in the denominator. Finding. Oblique Asymptotes of Rational Functions To find the slant asymptote, we must divide the numerator by the denominator using long division method. for examples f(1) = x2-62+7 2+5 L Here, degree of polynomial in the memeratol 22 degree of polynomial is the denominata al

C degree of numerator degree of denombrator - stant asepoletose existe? Division Method - 2-||_ x+5) x²-oxtel -+ 5x - IIN+7 TX 755 +62 here, we don't need to finish the long division problem to find the remainder. We only need the terms that will make up the equation of one line. ܚܥܵܢ ܥܤܚܕܤܡܫܚܚܩܫܤܩܠܬ ܢܫ ܝܐ ܕ -