Class 8th, chapter-12 factorisation - exercise 12.3, introduction and Question1 all parts solved concept clear video. #shikshaboard class 8th, chapter-12 factorisation - exercise 12.3, introduction and Question 1 all parts explained and solved. concept clear video. #shikshaboard by Deepak sir. class 8th, chapter-12 factorisation - exercise 12.3, introduction and question no.1, all parts solved. concept clear video. #shikshaboard by Deepak sir. Mastering Factorisation in 8th Class! Learn the concepts of factorisation in maths for class 8 with this comprehensive video. Factorisation is an essential chapter in maths that deals with expressing algebraic expressions as products of simpler expressions. In this video, our expert teacher will guide you through the basics of factorisation, different methods of factorisation, and how to apply them to solve problems. You will learn how to factorise algebraic expressions, quadratic expressions, and more. Our video lessons are designed to help you understand the concepts easily and quickly, with the help of examples, illustrations, and practice exercises. By the end of this video, you will be able to factorise expressions confidently and solve problems with ease. So, watch this video now and master the art of factorisation for class 8 maths! KEYWORDS Factorisation, Algebra, 8th Class Math, Math Tutorial, Educational Video, Math Help, Factorization Techniques, Middle School Math, Math Tricks, Algebra for Beginners, Math Concepts, Learning Factorisation, Math Exercises, Polynomial Factorisation, Math Study Tips, Mathematics, Classroom Learning, Math Skills, Homework Help, Academic Success. Welcome to our exciting journey into the world of factorisation! Today, we’ll unlock the secrets of mastering factorisation for 8th graders. Factorisation is a powerful tool in mathematics. It involves breaking down expressions into simpler parts, making it easier to solve equations. Think of it as finding the building blocks of a number or an algebraic expression. Let's start with the basics. The most common method is the "common factor" method. Look for the greatest common factor, or GCF, in each term. For example, if you have 12x + 8, the GCF is 4. So, we factor it as 4. Next up, we have "difference of squares." This happens when you see a pattern like a² - b². It factors into . For instance, x² - 9 can be factored into . Then, we have "trinomials." For an expression like x² + 5x + 6, we look for two numbers that multiply to 6 and add to 5. Here, we find . Remember, practice makes perfect! The more you work with these concepts, the more confident you’ll become. Thanks for watching! If you found this video helpful, be sure to subscribe to our channel for more tips and tricks on mastering math. Happy learning!