Find a polynomial f (x) of degree 3 that has the following zeros. 4 (multiplicity 2), -8 Leave your answer in factored form. S(x) = %3D

Q: - 6 and p(0)= -90 se multiply the polynomial out fully so it is in standard form

A: Given that, x = 51/2 , x = -6 and p(0) = -90.

Q: Find an equation of a degree 3 polynomial (in factored form) with the given zeros of f(x): 1, 4, 3…

A:

Q: Find a polynomial of degree 4 with the zeros 3i and -V6j

A: The given zeroes of the of the four-degree polynomial are  3i and -6j. Since the complex  zeores are…

Q: Consider the polynomial function 1 f(x) = 6x° + 10æª 12 24x %3D -- - - 19

A: The given polynomial,f(x)=6x9+10x4-x312-24x-119

Q: Degree: 4 ; Roots: x=0, x=i

A:

Q: 2. Determine if the second polynomial is a factor of the first polynomial. f(x) = 2x' -11x² – 22x+7;…

A: (x-7) will be a factor of f(x) if on dividing f(x) by g(x) ,we get the remainder zero.

Q: 5 Calculate the roots of the following polynomial equations: (a) x³ – 6x² + 11x – 6 = 0 given x = 1…

A: Topic = Polynomials

Q: Express your answer as a polynomial in standard form. f(x) = 2x² 5x – 12 - g(x) -2x + 2 = Find:…

A: f(x)=2x2-5x-12g(x)=-2x+2

Q: Choose all possible zeros of the polynomial of h(x) = 5x³ – 5x² – 10x. %3D | O x = 2 Ox = 0 x =-1 x…

A: Set h(x) = 0. If h is zero of h(x), then h is the factor of constant term.

Q: Write a third degree polynomial function with integer coefficients that has zeroes x=1 and x=i…

A: For a polynomial function with integer coefficients, the complex roots come in pairs. So, we must…

Q: f(x) = (Simplify v

A: Given that: The zeros of the polynomial is -3, - 1 and 4. f( - 2) = 24.

Q: Factor the polynomial and use the factored form to find the zeros. Then sketch the graph. Show all…

A: A zero of a polynomial are the value(s) of x that cause the polynomial to P (x)= 0.

Q: Use synthetic division to find the remaining zeros of each polyn 4. f(x) = x² − 6x³ + 20x² - 22x -…

A:

Q: show that the polynomial below has a root between 0 and 1.

A: Given f(x)=2x3-11x2+18x-6 to find the root of the polynomial which lies between 0 and 1