This document provides instructions for factoring binomial and trinomial expressions. It explains that factoring trinomials involves first finding the greatest common factor (GCF), and if the expression has a power of x greater than two after factoring the GCF, to move to another step. It also discusses using the quadratic formula to factor trinomials if none of the factor combinations are correct. The goal is to help the reader learn how to factor binomials and trinomials.

1. Factoring Binomial By Tae Factoring Binomials By Tae

2. Factoring trinomials Trinomials: An expression with three terms added together. 2x2 + 6x - 8 will serve as our lucky demonstrator. First, factor out the GCF. This will ALWAYS be your first step when factoring ANY expression. 2 (x2 + 3x - 4) If you end up with a power of x greater than two after factoring out the GCF, move on to another step.

3. Quadratic equations If none of the combinations you get add up right, you'll have to use the quadratic equation. (-b +/- sqrt (b2 - 4ac))/2a .Where a trinomial has the form ax2 + bx + c. So, if you wanted to use the quadratic formula with 1x2 + 3x + 2, you'd plug in like so: (-3 +/- sqrt (32 - 4 (-2) (1)) / 2.

4. Conclusion Hope this will help you !!