Degree of p olynomial p(x) is 4.
If 6i is root of polynomial p(x), then its complex conjugate is also root of polynimial p(x).
The roots of p(x) are 6i, -6i, 0, -1
the other zero is -6i
The other zero is Suppose that a polynomial function of degree 4 with rational coefficients has...
Suppose that a polynomial function of degree 4 with rational coefficients has 4 1. - 3-1/6 as zeros. Find the other zeros. OA. -41, -3+ V6 O B. -4i, 3+ 46 O C. 4- i. -3 + 6 OD. 4-1, 3+ V6
Suppose that a polynomial function of degree 5 with rational coefficients has 0 (with multiplicity 2), 3, and 1 ?2i as zeros. Find the remaining zero.A. ?2B. ?1 ? 2iC. 0D. 1 + 2i
Find a polynomial function of lowest degree with rational coefficients that has the given numbers as some of its zeros. 1-3,1+i
Question 29 Find the remaining zeros. Suppose a polynomial function of degree 5 with real coefficients has 3, -4i, and 5 - i as zeros. Find the other zeros. O 4i and -5 + i 0 -3, 4i, and 5+ i 0 -3, 4i, and -5 + i O 4i and 5+ i O 5+ i
core: 0 of 1 pt 7 of 20 (4 complete) 4.39 Find a polynomial function of lowest degree with rational coefficients that has the given numbers as some of its zeros. 2-i, 3 f(x) =
Find a polynomial function of degree 3 with real coefficients that satisfies the given conditions. Zero of - 3 having multiplicity 3; f(2)= 25. f(x) = 0 (Simplify your answer. Use integers or fractions for any numbers in the expression.)
+ (a) Find the rational zeros and then the other zeros of the polynomial function f(x) = 3x3. - 7x2 + 147x + 343, that is, solve f(x) = 0. (b) Factor f(x) into linear factors. (a) Select the correct choice below and fill in any answer box(es) within your choice. (Type an exact answer, using radicals and i as needed. Use integers or fractions for any numbers in the expression. Use a comma to separate answers as needed.) A....
Find a third-degree polynomial equation with rational coefficients that has roots -4 and 2 + i.
Find an nth-degree polynomial function with real coefficients satisfying the given conditions. If you are using a graphing utility, use it to graph the function and verify the real zeros and the given function value. n= 3; 4 and 2 i are zeros; f(1) = 15 f(x)=0
Find a polynomial with integer coefficients that satisfies the given conditions. R has degree 4 and zeros 4 - 2i and 2, with 2 a zero of multiplicity 2. R(x) = Show My Work (Optional) Submit Answer