RS Aggarwal Class 8 Maths Chapter 7 Ex 7.3 Solutions 2022 | Download Free PDF RS Aggarwal Class 8 Maths Chapter 7 Ex 7.3 Solutions: In this exercise, the students will learn the factorization of algebraic expressions when a binomial is a common factor. These solutions make students stress free during exam preparation. The answers are formulated with the objective of assisting the students to understand each topic in detail so as to attain excellent ranks. The students must solve the exercise problems regularly that enable them to solve any question in the exams effortlessly.

RS Aggarwal Class 8 Maths Chapter 7 Ex 7.3 Solutions assist the students to clear their queries while solving problems & to prepare more efficiently for the Class 8th Maths final exams. The solutions are created by Mathematics experts in order to improve logical thinking among students. In this exercise, important formulas are explained in a structured manner so that the students perform best in the final exams.

RS Aggarwal Class 8 Maths Chapter 7 Ex 7.3 Solutions

Important Definition for RS Aggarwal Class 8 Maths Chapter 7 Ex 7.3 Solutions

The students will get well-prepared to answer any questions from this exercise in the exam accurately with the help of practicing RS Aggarwal Class 8 Maths Chapter 7 Ex 7.3 Solutions. The important topics are discussed in this exercise in detail. These solutions are considered as a prepared refresher that offers a quick revision of all the topics.

• Factorization of algebraic expressions when a binomial is a common factor

In factorization, when binomial is common, an algebraic expression having a binomial as a common factor. We write the expression as the products of the binomial & the quotient acquired on dividing the given expression by the binomial in order to factorize.

Follow the following steps in order to factorize:

Step 1: Find the common binomial.

Step 2: Write the given expression as the product of this binomial & the quotient acquired on dividing the given expression by this binomial.

For instance: Factorize the algebraic expressions of 5a(2x – 3y) + 2b(2x – 3y)

5a(2x – 3y) + 2b(2x – 3y)

Here, we notice that the binomial (2x – 3y) is common to both the terms.

= (2x – 3y)(5a + 2b)

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