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In this video, you will learn Factorization of Algebraic Expressions in a simple, step-by-step way.
This lesson explains how to factor algebraic expressions using easy methods and clear examples, making factorization easy for beginners and exam preparation.
You will understand:
What factorization is in algebra
Common factorization methods
How to factor algebraic expressions step by step
Solved examples for better understanding
Common mistakes students make in factorization

This video is helpful for Class 8, Class 9, Class 10, and anyone learning basic algebra.

Factorization is an important topic in school mathematics, board exams, and competitive exams. This lesson is designed for students following CBSE, ICSE, Punjab Board, British curriculum, and international math syllabi.

If you find this video helpful, like, share, and subscribe for more easy math lessons, algebra tricks, and exam-oriented explanations.

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Transcript
00:00hi guys in this video we are going to discuss that how to factorize algebraic expression
00:06with very easy method from zero so we have an algebraic expression 3x squared minus 9xy
00:15and we have to factorize it factorization simply mean we have to convert this subtraction of
00:23two algebraic expression into the multiplication so first of all simple step is that you have to
00:29convert each term into product of its simplest factor for example we have first term 3x squared
00:35so we can write 3x squared as 3 times x times x so this is converted into product of simplest factors
00:44then we move to second we have negative sign so we put negative sign and 9 can be factorized by
00:50parameterization so we can write 3 times 3 so this is a product of 9 and then we have two variables
00:57x times y so in the next step you have to identify common factors so you can see that and 3 is common
01:06to both terms and also x is common to both terms so after writing common factors we can write uncommon
01:17factors so after writing common factors we have to put bracket so these common factors are done here
01:24in both terms so now you can see that we are left with no uncommon factors we have only one uncommon
01:30factor in first term that is x then a sign of subtraction then we have two factors 3 and y in second term
01:39so x minus 3y so 3x into x minus 3y is factorized form of given expression 3x squared minus 9xy
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