Write a polynomial f (x) that meets the given conditions.Polynomial of lowest degree with zeros of -2 (multiplicity 2) and 3 (multiplicity 2) and with f(0)=−108𝑓(0)=−108Select one:a. f (x) = -3x4 + 6x3 + 33x2 - 18x - 108b. f (x) = -3x4 + 6x3 + 33x2 - 36x - 108c. f (x) = -3x4 + 6x3 - 111x2 - 36x - 108d. f (x) = x4 - 2x3 - 11x2 + 12x - 108

Write a polynomial f (x) that meets the given conditions. Answers may vary.Degree 4 polynomial with zeros 4 and - 6565 (each with multiplicity 1) and 0 (with multiplicity 2).Select one:a. f (x) = 6x4 - 29x3 - 20x2b. f (x) = 5x4 - 14x3 - 24x2c. f (x) = 6x4 - 19x3 - 20x2d. f (x) = 5x4 - 26x3 + 24x2

If the product of two zeroes of the polynomial f(x) = 2x3 + 6x2 – 4x – 9 is 3, then its third zero isSelect an answerA −32 B +32 C 92 D −92

What are the zeros of the polynomial functionF(x) = x3 - x2 - 6x?A.x = -3, x = 0, and x = 2B.x = -1, x = 0, and x = 6C.x = -2, x = 0, and x = 3D.x = -6, x = 0, and x = 1SUBMITarrow_backPREVIOUS

Given  x=2 and  x=-1 anre zeros  with multiplicity 1 and two respectively of a polynomimal function of degree 3. If f(0) = 6, then f(x)=A.(x+1)2(x-2)B.-3(x+1)2(x+2)C.3(x+1)2(x-2)D.-3(x+1)2(x-2)

A polynomial f (x) and one of its zeros are given. Factor f (x) as a product of linear factors.f (x) = 4x3 - 23x2 + 46x + 13; 3 + 2i is a zeroSelect one:a. (4x + 1)(x - (3 + 2i))(x + (3 + 2i))b. (4x - 1)(x - (3 + 2i))(x - (3 - 2i))c. (4x + 1)(x - (3 + 2i))(x - (3 - 2i))d. (4x - 1)(x - (3 + 2i))(x + (3 + 2i))