Learn how to use long division to divide two polynomials the easy way

The video tutorial explains the division of polynomials, focusing on dividing a polynomial by a binomial. It covers the process of arranging terms in descending order, performing division, and carefully subtracting terms. The tutorial emphasizes understanding negative numbers and borrowing in subtraction. It also explains the importance of factored form, allowing the application of the zero product property to find zeros. The tutorial concludes by identifying zeros from the factors, highlighting the practical application of these concepts.

What is the first step in dividing a polynomial by another polynomial?

• Subtract the polynomials

• Ensure terms are in descending order

• Add the coefficients

• Multiply the polynomials

In the context of polynomial division, what does a negative number represent?

• A surplus

• An amount owed

• A remainder

• A dividend

What is the result when you subtract a negative number from another negative number?

• Zero

• A larger negative number

• A positive number

• A smaller negative number

Why is factored form useful in solving polynomial equations?

• It simplifies addition

• It makes multiplication easier

• It allows the use of the zero product property

• It eliminates remainders

What are the zeros of the polynomial X^2 - 13X - 48 when factored?

• X = 4, -3, 16

• X = 3, -16

• X = 3, 16

• X = -4, 3, 16