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Examples: Factorisation using Identities(Part 1) Video Lecture | Mathematics for Super TET

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FAQs on Examples: Factorisation using Identities(Part 1) Video Lecture - Mathematics for Super TET

1. What is factorization and why is it important in mathematics?
Ans. Factorization is the process of breaking down a mathematical expression or number into its factors. It is important in mathematics because it helps simplify complex expressions, solve equations, and find common factors in different mathematical problems.
2. What are the different methods of factorization?
Ans. There are several methods of factorization, including the trial and error method, the method of common factors, the method of grouping, and the use of special identities such as difference of squares, perfect square trinomials, and perfect cubes.
3. How do I factorize a quadratic expression using identities?
Ans. To factorize a quadratic expression using identities, you need to identify the type of identity that can be applied. For example, if you have a quadratic expression of the form x^2 - y^2, you can use the difference of squares identity to factorize it as (x+y)(x-y). Similarly, if you have a quadratic expression of the form x^2 + 2xy + y^2, you can use the perfect square trinomials identity to factorize it as (x+y)^2.
4. Can factorization be used to solve equations?
Ans. Yes, factorization can be used to solve equations. By factorizing an equation, you can identify the values of the variables that satisfy the equation. This can be particularly useful in solving quadratic equations, where factorization can help find the roots of the equation.
5. Are there any tips or tricks to make factorization easier?
Ans. Yes, there are some tips and tricks that can make factorization easier. One tip is to look for common factors that can be factored out. Another tip is to use special identities, such as perfect square trinomials or difference of squares, to simplify the expression. Additionally, practicing and familiarizing yourself with different factorization methods can also make the process easier and quicker.
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