Dividing Polynomials Using Factorization I did a post before on how to divide polynomials using the long division method. Also promised to do another post on the topic using the factorization of polynomials.

Factoring Polynomials with 4 Terms In this presentation we will explore how factor a degree three polynomial with 4 terms. We will utilize all the factoring techniques we learned so far. That's all from

Factoring Quadratic Trinomials Series Lesson - 6 This post is the next lesson on factoring the trinomials of the form   ax² + bx + c  where a, b and c are positive integers and have no common

Steps towards factoring quadratic trinomials Below is the next post in the series on how to factorize quadratic trinomials. Now on we included one difficulty level where we have to pull out the greatest

Steps To Factoring Polynomials So far in the series of factoring polynomials following have been explored and at this stage it needs to be go over all the steps. I always ask my students to make sure they

Factoring Quadratic Trinomials of the Form   x² - bx - c   This is the 4th post in the series on how to factorize quadratic trinomials. This is the last one in its category where we didn't need to take

Factoring Quadratic Trinomials of the Form   x² + bx - c Continuing our journey to explore factoring quadratic trinomials, this is the third post in the series. Again factoring the such a quadratic trinomial

How to factor difference of squares? So far we have learned how to factor a monomial and how to factor out the greatest common factor from all the terms of a given polynomial. Today we will explore how

Factoring a number is writing it into its prime factors multiplying with each other. For example; we can factorize "6" as follows; 6 =  2 . 3   ( Which is 6 equals 2 times 3) We can say