p(x) be the rational function graphed below, where p and q are 9(x) Question 3 n » Let r(x) = polynomials that have no common factors. Interesting behavior only occurs at EVEN integers. Note: There may be more blanks than necessary. (a). The zeros (& their degrees) for p(x): has O even O odd degree -12-10-8 -6-4 -2 6. 8. 10 12 14 16 -2 has O even O odd degree -4 -6 has O odd degree even -8 -10 (b). The zeros (& their degrees) for q(x): -12 -14 has O even O odd degree -16 has O even O odd degree х%3D has O even O odd degree (c). Does r(x) have a horizontal asymptote? If so, where? What does the end be- havior teii you about the relative degrees of p and q? Use the graph and your answers above to write an equation for r(x). (d). Choose specific values for the even and odd degrees (such as 1 and 2, respectively), but make sure the equation you write has the same end behavior as r(x). 2.

p(x) be the rational function graphed below, where p and q are 9(x) Question 3 n » Let r(x) = polynomials that have no common factors. Interesting behavior only occurs at EVEN integers. Note: There may be more blanks than necessary. (a). The zeros (& their degrees) for p(x): has O even O odd degree -12-10-8 -6-4 -2 6. 8. 10 12 14 16 -2 has O even O odd degree -4 -6 has O odd degree even -8 -10 (b). The zeros (& their degrees) for q(x): -12 -14 has O even O odd degree -16 has O even O odd degree х%3D has O even O odd degree (c). Does r(x) have a horizontal asymptote? If so, where? What does the end be- havior teii you about the relative degrees of p and q? Use the graph and your answers above to write an equation for r(x). (d). Choose specific values for the even and odd degrees (such as 1 and 2, respectively), but make sure the equation you write has the same end behavior as r(x). 2.

Name: I am looking for help specifically only on subsection (D). p(x)be the
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Description: I am looking for help specifically only on subsection (D). p(x)be the rational function graphed below, where p and q are9(x)Question 3 n» Let r(x) =polynomials that have no common factors. Interesting behavior only occurs at EVEN integers.Note: There