For each of the polynomials below, state the degree and the number of nonzero terms, and select the options that describe the long-run behavior.a) p(z) = (x+ 5)(z – 3)(3x + 1)Degree:Number of nonzero terms:Long-run behavior:DA. As z goes to positive oo, p(z) goes to negative oo.B. As I goes to negative oo, p(z) goes to positive oo.C. As I goes to negative oo, p(z) goes to negative oo.OD. As I goes to positive oo, p(r) goes to positive oo.b) q(z) = 3.6z + 13z – 3z*Degree:Number of nonzero terms:Long-run behavior:A. As z goes to negative oo, q(z) goes to positive oo.B. As I goes to negative oo, q(x) goes to negative oo.IC. As I goes to positive oo, q(z) goes to positive o.OD. As I goes to positive oo, q(z) goes to negative oo.c) v(z) = r? – 7x² + 3xª +1Degree:Number of nonzero terms:Long-run behavior:DA. As z goes to positive oo, v(z) goes to negative oo.B. As z goes to positive oo, v(z) goes to positive oo.OC. As I goes to negative oo, v(z) goes to positive .OD. As I goes to negative oo, v(z) goes to negative oo.d) w(x) = -5z7Degree:Number of nonzero terms:Long-run behavior:DA. As I goes to negative oo, w(z) goes to positive oo.B. As z goes to positive oo, w(z) goes to positive oo.C. As I goes to positive oo, w(z) goes to negative oo.D. As I goes to negative oo, w(z) goes to negative oo.

Answered: Image /qna-images/answer/769e6c7b-ebee-4100-8279-3f0089dcc436.jpg

For each of the polynomials below, state the degree and the number of nonzero terms, and select the options that describe the long-run behavior. a) p(z) = (x+ 5)(z – 3)(3z +1) Degree: Number of nonzero terms: Long-run behavior: DA. As z goes to positive oo, p(z) goes to negative oo. OB. As z goes to negative oo, p(z) goes to positive oo. OC. As z goes to negative oo, p(z) goes to negative oo. OD. As I goes to positive oo, p(r) goes to positive oo.

For each of the polynomials below, state the degree and the number of nonzero terms, and select the options that describe the long-run behavior. a) p(z) = (x+ 5)(z – 3)(3z +1) Degree: Number of nonzero terms: Long-run behavior: DA. As z goes to positive oo, p(z) goes to negative oo. OB. As z goes to negative oo, p(z) goes to positive oo. OC. As z goes to negative oo, p(z) goes to negative oo. OD. As I goes to positive oo, p(r) goes to positive oo.

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

See similar textbooks

Similar questions

Q3: Find the following (if possible) • All possible polynomials in GF(4²) 3x 17 ++ 5xmod 241 = 17 5 19
Determine end behavior of the following polynomial: f(x) = =17x5 – 5x1 – 2x – 3 11 1M 14 दे ↓↓ R
Match each of the following polynomial with whether it is even, odd or neither. - - P(x) = 3x*- 5x² + 1 A. Odd B. Neither odd, nor even v P(x) = 2x5 – 8x C. Even v P(x) = 2x - 8x +5
Subtract the given polynomial functions: x + 6 x - 36 x+6 + X - 6 Step 1: Factor X + 6 X+6 out x2 - 36. (a – b) (a + b) X 6 a = answers: b =| Step 2: In subtracting a dissimilar X + 6 X+6 ? denominator, you (a – b) (a+ b) need to get the LCD. (c - d) (e+f) (g-h) X - 6 C = d = e = answers: LCD f = h =
1
7y5 – 3y3 + 10y – 11y3 – 19y2 + 2y List down the pairs of like terms for the given polynomial.
#21
Determine the degree of the following polynomial. 4 P(x) = _5 *(x − 3)(x+8)?( −1)(x+3)3 A X