Identifying quadratic patterns Factorization with substitution Factoring using the perfect square pattern Factoring using the difference of squares pattern

Can't get enough of Sal factoring simple quadratics? Here's a handful of examples just for you!

Tie together everything you learned about quadratic factorization in order to factor various quadratic expressions of any form.

We can factor quadratics by first pulling out a common factor so the result looks like a (x+b) (x+c). Created by Sal Khan.

Factoring quadratics intro Factoring quadratics by grouping Factoring quadratics with difference of squares Factoring quadratics with perfect squares Strategy in factoring quadratics

This Basic geometry and measurement course is a refresher of length, area, perimeter, volume, angle measure, and transformations of 2D and 3D figures. If you are learning the content for the first time, …

Learn Polynomial identities introduction Factoring difference of squares: two variables (example 2) Factoring quadratics as (x+a) (x+b) Encompassing some identities Problems on cubic and trinomial …

Before trying to factor, you need to put the equation in the standard form: Ax^2+Bx+C=0. To do this, use opposite operations to move each term on the right side to the left side.

What are factoring quadratic and polynomial expressions questions? Factoring quadratic and polynomial expressions questions ask you to rewrite polynomials in their equivalent, factored form.

Factoring quadratics is very similar to multiplying binomials, just going the other way. For example, x^2+3x+2 factors to (x+1) (x+2) because (x+1) (x+2) multiplies to x^2+3x+2. This article reviews the …