Polynomial Functions With Imaginary Zeros. Only multiplication with conjugate pairs will eliminate the imaginary parts and result in real coefficients. In 12 from the previous problem set there are two imaginary solutions.
What is a polynomial function. Once we have done this we can use synthetic division repeatedly to determine all of the zeros of a polynomial function. In 12 from the previous problem set there are two imaginary solutions.
As we will soon see a polynomial of degree in the complex number system will have zeros.
Polynomials can have zeros with multiplicities greater than 1 this is easier to see if the polynomial is written in factored form. Recall that a polynomial is an expression of the form ax n bx n 1. I f x. In 12 from the previous problem set there are two imaginary solutions.