Digital Resources on the Topic of Polynomial Equations and Functions

Polynomials

On this page you'll find a sampling of the many resources on Media4Math that focus on the topic of Polynomial Functions. Media4Math is a digital library of over 15,000 resources on all key topics in K-12 math.

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Polynomials

 

Number of Resources: 445
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Definition--Polynomial Concepts--Monomial

Definition--Polynomial Concepts--Monomial Monomial

Topic

Polynomials

Definition

A monomial is a polynomial with only one term.

Definition--Polynomial Concepts--Pascal's Triangle

Definition--Polynomial Concepts--Pascal's Triangle Pascal's Triangle

Topic

Polynomials

Definition--Polynomial Concepts--Polynomial

Definition--Polynomial Concepts--Polynomial Polynomial

Topic

Polynomials

Definition--Polynomial Concepts--Polynomial Addition

Definition--Polynomial Concepts--Polynomial Addition Polynomial Addition

Topic

Polynomials

Definition--Polynomial Concepts--Polynomial Expansion

Definition--Polynomial Concepts--Polynomial Expansion Polynomial Expansion

Topic

Polynomials

Definition--Polynomial Concepts--Polynomial Function

Definition--Polynomial Concepts--Polynomial Function Polynomial Function

Topic

Polynomials

Definition--Polynomial Concepts--Polynomial Multiplication

Definition--Polynomial Concepts--Polynomial Multiplication Polynomial Multiplication

Topic

Polynomials

Definition--Polynomial Concepts--Polynomial Roots

Definition--Polynomial Concepts--Polynomial Roots Polynomial Roots

Topic

Polynomials

Definition--Polynomial Concepts--Polynomial Subtraction

Definition--Polynomial Concepts--Polynomial Subtraction Polynomial Subtraction

Topic

Polynomials

Definition--Polynomial Concepts--Polynomial Zeros

Definition--Polynomial Concepts--Polynomial Zeros Polynomial Zeros

Topic

Polynomials

Definition--Polynomial Concepts--Rational Root Theorem

Definition--Polynomial Concepts--Rational Root Theorem Rational Root Theorem

Topic

Polynomials

Definition--Polynomial Concepts--Remainder Theorem

Definition--Polynomial Concepts--Remainder Theorem Remainder Theorem

Topic

Polynomials

Definition--Polynomial Concepts--Sum of Cubes

Definition--Polynomial Concepts--Sum of Cubes Sum of Cubes

Topic

Polynomials

Definition--Polynomial Concepts--Synthetic Division

Definition--Polynomial Concepts--Synthetic Division Synthetic Division

Topic

Polynomials

Definition--Polynomial Concepts--Trinomial

Definition--Polynomial Concepts--Trinomial Trinomial

Topic

Polynomials

Definition

A trinomial is a polynomial with three terms.

Definition--Polynomial Concepts--Volume Models with Polynomials

Definition--Polynomial Concepts--Volume Models with Polynomials Volume Models with Polynomials

Topic

Polynomials

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 + bx + c = 0

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 + bx + c = 0 INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 + bx + c = 0

In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: -ax^2 + bx + c = 0.

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 + bx - c = 0

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 + bx - c = 0 INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 + bx - c = 0

In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: -ax^2 + bx - c = 0.

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 - bx + c = 0

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 - bx + c = 0 INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 - bx + c = 0

In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: -ax^2 - bx + c = 0.

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 - bx - c

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 - bx - c INSTRUCTIONAL RESOURCE: Anatomy of an Equation: -ax^2 - bx - c

In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: -ax^2 - bx - c = 0.

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx + c = 0

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx + c = 0 INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx + c = 0

In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: ax^2 + bx + c = 0.

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx - c = 0

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx - c = 0 INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 + bx - c = 0

In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: ax^2 + bx - c = 0.

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx + c = 0

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx + c = 0 INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx + c = 0

In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: ax^2 - bx + c = 0.

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx - c = 0

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx - c = 0 INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^2 - bx - c = 0

In this PowerPoint presentation, analyze the steps in solving a quadratic equation with two roots. In this Interactive we work with this version of the quadratic equation: ax^2 - bx - c = 0.

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0

INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0 INSTRUCTIONAL RESOURCE: Anatomy of an Equation: ax^3 + bx^2 + cx + d = 0

In this interactive, look at the solution to a polynomial equation of degree 3 using synthetic division. The equation is of the form ax^3 + bx^2 - cx - d = 0 and has three integer solutions.