<— Unit 3: Part 4 —>
Polynomials
Sum & Difference of Squares
Sum & Difference of Cubes
Factor Polynomial
Page 8

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<— Unit 3: Part 4 —>
Polynomials
Sum & Difference of Squares
Sum & Difference of Cubes
Factor Polynomial
Page 8
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tutoring a child in eighth grade math this morning, and he had to take an online quiz, and i was like “before we meet, i will take this online quiz as well, to make sure i remember how to do it” and the first question floored me RIP
REBLOG TO SAVE A LIFE!
This is how to factor quadratic [trinomials] when ‘a’ is greater than 1 using VERY less complicated than usual method.
My friend who is a super super math whizz and very good at explaining math wasn’t even aware of this method- and was impressed.
Good luck on finals! <3
Solving Squares
Learn how to factor complex polynomials into simpler terms! This course explains how to factor using the Greatest Common Factor, the difference between easy and hard trinomials and how to factor them, and some tricks for factoring perfect square trinomials and the difference of squares. Enjoy the course and stay tuned for Part 2 of factoring polynomials!
Many Ways of Factoring Polynomials
If you want to study algebra, one thing that is very important for you to know and understand is factoring polynomials. This forms the basis of the successful solution of an algebraic problem. This part of math will help you in making the equation simple because only a simple solution can be solved easily by anyone. Even the greatest mathematicians solve all their problems by first simplifying the problem.
There are Many Ways by Which you Easily do the Factoring
The GCF: find out if your equation has any greatest common factor. When this factor is pulled out of the whole equation, you will easily be able to solve the equation.
The difference of squares: when there are just two terms in the equation or other words if your equation is binomial you can easily take out the GCF and come to find that it is just the difference of two squares. This can further be factored to get to the answer.
The trinomials: these are to be treated differently than the rest of the equations, but you need first to simplify it by pulling away from the greatest common factor from the equation to expose the trinomial before you can start factoring it.
Polynomials with four terms: those trinomials that have four terms need to be grouped in pairs by finding the common factor that can be pulled out to simplify the equation.
If you understand the basic behind factoring polynomials, you will be able to understand that it is just a matter of simplification before you can reach the solution.
How to check if the answer is correct?
When you have achieved the answer to the problem, you must just not stop there. Rather you must check whether the answer you have reached is correct or not. For this, you must start the process in the reverse fashion. The step that you did last should be started as the first step, and when you reach the original polynomial, ultimately you will know that you had the right answer.
Checking for the right answer in factoring polynomial is important because many a time the students tend to make certain calculation mistakes in the steps and then either they arrive at the wrong answer, or they never get an answer in whole numbers. This can be eliminated by checking in reverse order.
Though finding of the factors is a subject of the primary classes it is of great significance in algebra. Those who have forgotten the basics like greatest common factor and lowest common multiple must revisit their primary education and re-learn the methods of getting to it. Even when you are solving the problems based on factoring polynomials, you will have to go to the very basic that you had learned in your initial years. Thus, it is very important that you remember your basics if you want to do well in math.
When it comes to algebra, the basics become all more important because ultimately you will have to achieve the results by applying your basic knowledge of math and algebra altogether.