Mathematics, 21.10.2020 09:01 jstadler06
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1. of the graph of a rational function are the points of intersection of its graph and an axis.
2. of a function are the values of x which make the function zero. The numbered zeroes are also of the graph of the function.
3. of the graph of a rational function r(x) , if it exists, occurs at the zeros of the denominators. To find equate the function to .
4. of the graph of a rational function r(x) if it exists, occurs at r(0), provided that r(x) is defined at x = 0. To find simply evaluate the function at x = .
5. Anis an imaginary line to which a graph gets closer and closer as the x or y increases or decreases its value without limit.
6. To find of a rational function, first reduce the given function to simplest form then find the zeroes of the denominator that are not zeros of the numerator.
7. To determine the of a rational function, compare the degree of the numerator n and the degree of the denominator d.
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