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Factor: 12x2 - 17x   6
02:33

Factor: 12x2 - 17x 6

Practice factoring a trinomial with a negative middle term: 12x2 - 17x 6.

Simplifying Rational Expressions
02:09

Simplifying Rational Expressions

Simplifying rational expressions is like reducing rational numbers. First fully factor the numerator and denominator and then cancel all the common factors. The process is illustrated step by step.

Rational Expressions that Equal - 1
02:45

Rational Expressions that Equal - 1

Rational expressions that equal -1 are recognizable: the terms in the numerator are identical to the terms in the denominator except for their signs, which are opposite.

Polynomials, Monomials, Binomials, Trinomials
02:13

Polynomials, Monomials, Binomials, Trinomials

Three types of polynomials are defined: monomials, binomials, and trinomials.

Factor 7x2y2   4xy2 - 8x2y
02:30

Factor 7x2y2 4xy2 - 8x2y

Practice factoring: 7x2y2 4xy2 - 8x2y

Factor 35x   15y - 20z
01:29

Factor 35x 15y - 20z

Demonstration of factoring a polynomial with three terms that share a common factor: 35x 15y - 20z.

Solving Quadratic Equations by Factoring
02:48

Solving Quadratic Equations by Factoring

A quadratic equation in which the quadratic trinomial has a leading coefficient of one can be solved by factoring. An example is given that also utilizes the zero factor property.

Solving Equations Not Written in Standard Form
01:04

Solving Equations Not Written in Standard Form

Before solving a quadratic equation, it must be written in standard form. The procedure is demonstrated.

Quadratic Equations in Standard Form
03:01

Quadratic Equations in Standard Form

The standard form for a quadratic equation is ax2 bx = 0. It is not always clear whether an equation is a quadratic equation until it is simplified. Any equation that can be written in stand form is a quadratic equation.

Factor: 3c2 - 13cd   14d2
01:43

Factor: 3c2 - 13cd 14d2

Practice factoring a trinomial with two different variables: 3c2 - 13cd 14d2.