 ## CCSS.MATH.CONTENT.HSA.APR.B.2

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## Definition--Degree of a Polynomial

### Definition of the term "Degree of a Polynomial." ## Definition--Polynomial

### The definition of the term "Polynomial." ## Definition--Polynomial Function

### The definition of the term "Polynomial Function." ## MATH EXAMPLE: Polynomial Expansion: Example 01

### Example 1: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: x(x + a)(x + b) ## MATH EXAMPLE: Polynomial Expansion: Example 02

### Example 2: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: x(x - a)(x + b) ## MATH EXAMPLE: Polynomial Expansion: Example 03

### Example 3: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: x(x + a)(x - b) ## MATH EXAMPLE: Polynomial Expansion: Example 04

### Example 4: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: x(x - a)(x - b) ## MATH EXAMPLE: Polynomial Expansion: Example 05

### Example 5: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: (x + a)(x + b)(x + c) ## MATH EXAMPLE: Polynomial Expansion: Example 06

### Example 6: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: (x - a)(x + b)(x + c) ## MATH EXAMPLE: Polynomial Expansion: Example 07

### Example 7: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: (x + a)(x - b)(x + c) ## MATH EXAMPLE: Polynomial Expansion: Example 08

### Example 8: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: (x + a)(x + b)(x - c) ## MATH EXAMPLE: Polynomial Expansion: Example 09

### Example 9: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: (x - a)(x - b)(x + c) ## MATH EXAMPLE: Polynomial Expansion: Example 10

### Example 10: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: (x - a)(x + b)(x - c) ## MATH EXAMPLE: Polynomial Expansion: Example 11

### Example 11: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: (x + a)(x - b)(x - c) ## MATH EXAMPLE: Polynomial Expansion: Example 12

### Example 12: Finding the product of three variable expressions that yields a cubic polynomial, under the following conditions: (x - a)(x - b)(x - c) ## MATH EXAMPLES--Polynomial Expansion

### The complete set of 12 examples that make up this set of tutorials. NOTE: The download is a PPT file. ## MATH EXAMPLES--Teacher's Guide: Polynomial Expansion

### This Teacher's Guide provides an overview of the 12 worked-out examples that show how to find the product of three binomial expressions. Note: The download is a PDF. ## Video Transcript: Quadratics: Solving Quadratic Equations in Standard Form by Completing the Square

### This is the transcript that goes with the video segment entitled Video Tutorial: Quadratics: Solving Quadratic Equations in Standard Form by Completing the Square. To access the corresponding Video Tutorial, click here: https://media4math.com/library/video-tutorial-quadratics-solving-quadratic-equations-standard-form-completing-square ## Video Transcript: Quadratics: Solving Quadratic Equations in Standard Form by Factoring  ## WORKSHEET: Dividing Polynomials, Set 1

### In this worksheet, divide one polynomial by another. ## WORKSHEET: Dividing Polynomials, Set 10

### In this worksheet, divide one polynomial by another. ## WORKSHEET: Dividing Polynomials, Set 11

### In this worksheet, divide one polynomial by another. ## WORKSHEET: Dividing Polynomials, Set 12

### In this worksheet, divide one polynomial by another. ## WORKSHEET: Dividing Polynomials, Set 13

### In this worksheet, divide one polynomial by another. 