Writing the equation of the polynomial with imaginary zeros

The video tutorial covers the process of writing linear factorization using given zeros, including handling multiplicities and imaginary numbers. It explains how to use inverse operations to find factors and demonstrates multiplication involving imaginary numbers. The tutorial concludes with combining like terms in polynomial expressions.

What is the first step in writing zeros as linear factors?

• Divide each zero by two

• Add all zeros

• Multiply all zeros together

• Set each zero equal to zero

When multiplying binomials with imaginary numbers, what pattern is often used?

• Sum of cubes

• Sum of squares

• Difference of squares

• Product of sums

What is the result of multiplying two imaginary numbers, i and i?

• 1

• -1

• i^2

• 0

Which method is used to expand and simplify polynomial expressions?

• FOIL method

• Chain rule

• Integration by parts

• Partial fraction decomposition

What is the final step after multiplying polynomials?

• Factor the expression

• Add a constant term

• Divide by the highest degree term

• Combine like terms