Write the polynomial given conjugate irrational zeros

The video tutorial covers the process of finding zeros and converting them into factored form. It explains how to multiply polynomials, specifically trinomials and binomials, using the long form method. The tutorial concludes with combining like terms to finalize the polynomial expression.

What is the first step in rewriting zeros as factors?

• Add all terms to one side

• Set them equal to zero using inverse operations

• Divide by a constant

• Multiply by a constant

Why does the instructor prefer long form multiplication for trinomials?

• It is faster

• It avoids mistakes

• It is more intuitive

• It is a requirement

What is the result of multiplying X^2 - 2X - 1 by 2X + 1?

• 2X^3 + X^2 - 4X^2 - 2X - 1

• 2X^3 - 3X^2 - 4X - 1

• 2X^3 + 3X^2 + 4X + 1

• 2X^3 - X^2 + 4X + 1

What is the final expression after combining like terms?

• 2X^3 - X^2 + 4X - 1

• 2X^3 - 3X^2 - 4X - 1

• 2X^3 + 3X^2 - 4X + 1

• 2X^3 + X^2 - 4X^2 - 2X - 1

Which operation is used to finalize the polynomial expression?

• Multiplication

• Subtraction

• Division

• Addition