Determine the max number of turning points possible for the following polynomial: f(x) = 17x8 5x4 - A - - 2x - 3

please create two polynomials with different degrees but the same characteristics: crosses the x-axis at x = 8 touches the x-axis at x = -6 and x = 1 is above the x-axis between 1 and 8. Explain how you used the information given to create the polynomial. Leave your polynomial in its factored form.

write a polynomial in standard form that has the given zeros: 1,-2+√7, -2-√7

Find a polynomial whose graph fits the following points: (-2,-13), (0,1), (2,3), (4,5)

Use your polynomial identities to multiply the polynomial :  (7x-4)(7x+4)

The leading coefficient of a polynomial function with fourth differences equal to -6 is:     A. -144 B. -1 C. -1/4 D. -4

Given the polynomial function, g(x)=-(2-x)(x^2+1)(x+3)^2 , identify:  a. The leading term b. The degree c. The end behaviors and state using math notation  d. The number of possible x-intercepts e. The number of possible turning points

The number of feet that a car travels before stopping depends on the driver's reaction time and the braking distance, as shown below. For one driver, the stopping distance is given by the polynomial function f(v) = 0.03v² + 0.4V where v is the velocity of the car. Find the stopping distance when the driver is traveling at 30 mph. | ft Stopping distance d Reaction time Braking distance Decision to stop © Robert E. Daemmrich/Getty Images

A house is purchased for $109,000 and is expected to appreciate $600 per year. (a) Find a polynomial function that will give the value y of the house in x years. y = (b) Find the value of this second house after 12 years.