Find the horizontal asymptote of the function
A. none
B. x = 0
c.y=0
D.y = 1
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(x-1)(x-3)²(x+1)²
(x-2)(x+2)(x-1)(x+3)*

Answers

Horizontal asymptote y = 1.

What is meant by horizontal asymptote?

A slant asymptote has a specific instance known as a horizontal asymptote. A “recipe” for locating a rational function’s horizontal asymptote is as follows: Let deg D(x) and deg N(x) represent the degree of the denominator and the numerator, respectively. No horizontal asymptote exists.

1) If the degree of the numerator is smaller than the degree of the denominator, the horizontal asymptote is y = 0. 2) The horizontal asymptote is y = c, where c is the ratio of the leading terms or their coefficients if the degree of the numerator and denominator are equal.

The denominator of the function, n(x), can be used to find vertical asymptotes by solving the equation n(x) = 0 (note that this only works if the numerator, t(x), is not zero for the same x value). Find the function’s asymptotes. The graph exhibits a vertical asymptote at x = 1.

Find the horizontal asymptote of the function:

Horizontal asymptotes are the lines perpendicular to the y-axis and meet the curve at infinity.

Horizontal asymptote y = 1.

To learn more about Horizontal asymptotes, refer to:

Horizontal asymptotey = 1.## What is meant by horizontal asymptote?

horizontal asymptoteis as follows: Let deg D(x) and deg N(x) represent the degree of the denominator and the numerator, respectively. No horizontal asymptote exists.horizontal asymptoteis y = 0. 2) The horizontal asymptote is y = c, where c is the ratio of the leading terms or their coefficients if the degree of the numerator and denominator are equal.asymptotes. The graph exhibits a vertical asymptote at x = 1.horizontal asymptoteof the function:Horizontal asymptotesare the lines perpendicular to the y-axis and meet the curve at infinity.Horizontal asymptotey = 1.Horizontal asymptotes, refer to: