Given an Complex Factor, Find the Remaining Zeros

The video tutorial covers the concept of conjugates in polynomials, explaining how they relate to factors. It demonstrates the difference of squares and applies long division to polynomials. The tutorial concludes with finding zeros using the quadratic formula, highlighting that all zeros in this example are imaginary.

What is the significance of the conjugate when dealing with complex numbers in polynomial factorization?

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Explain the process of using long division to divide polynomials as described in the text.

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What is the quadratic formula, and how is it applied when a polynomial is non-factorable?

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How do you determine the zeros of a polynomial, and what does it mean if all zeros are imaginary?

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Discuss the implications of having a polynomial of the 4th power with no real zeros.

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