9 How To Find Equation of Horizontal Asymptote

Rational functions are quotient of polynomials where the denominator cannot be zero. Understand Behaviour near asymptotes, x-intercept, y-intercept, Vertical Horizontal Asymptote, Sketch Graph

Rational functions are quotient of two polynomial functions where the denominator is not equal to zero. If for x = a, the denominator is zero then it will have a vertical asymptote of a have a vertical asymptote x = a or hole at x = a. Hole will exist only if we have a common factor in both numerator and denominator. Graph of these functions can have horizontal asymptote for the following conditions:
1. If degree of denominator is higher the y = 0 is the horizontal asymptote
2. If degree of both numerator and denominator is same then y = a/b is the horizontal asymptote where a and b are respective the leading coefficients of numerator and denominator.

[aramitamaman]

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[shikin_shii]

really helpful to understand the definition of H.A

[MdSalman-nfng]

I don't know how some people disliked this video??

[faithelias]

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