How to write the equation of a polynomial with two integer zeros

The video tutorial explains how to write polynomial equations given their zeros. It begins by setting zeros equal to X and applying the zero product property. The tutorial then demonstrates rewriting factors as a polynomial and multiplying binomials using the box method. Finally, it combines terms to form the final equation.

What is the significance of zeros in a polynomial equation?

• They represent the highest degree of the polynomial.

• They are the coefficients of the polynomial.

• They show where the graph crosses the X-axis.

• They indicate where the graph crosses the Y-axis.

What is the first step in applying the zero product property?

• Set each factor equal to zero.

• Add the factors together.

• Divide the factors by each other.

• Multiply the factors by each other.

How do you rewrite factors as a polynomial equation?

• By adding them together.

• By setting them equal to zero.

• By multiplying them together.

• By dividing them by a constant.

What method is used to multiply binomials in the final section?

• The lattice method.

• The column method.

• The grid method.

• The box method.

Why are diagonal terms combined in the box method?

• They are constants.

• They are like terms.

• They are coefficients.

• They are exponents.