Courses
Courses for Kids
Free study material
Offline Centres
More
Store Icon
Store

RD Sharma Class 8 Solutions Chapter 6 - Algebraic Expressions and Identities (Ex 6.6) Exercise 6.6

ffImage

RD Sharma Class 8 Solutions Chapter 6 - Algebraic Expressions and Identities (Ex 6.6) Exercise 6.6 - Free PDF

Free PDF download of RD Sharma Class 8 Solutions Chapter 6 - Algebraic Expressions and Identities Exercise 6.6 solved by Expert Mathematics Teachers on Vedantu.com. All Chapter 6 - Algebraic Expressions and Identities Ex 6.6 Questions with Solutions for RD Sharma Class 8 Maths to help you to revise the complete Syllabus and Score More marks. Register for online coaching for IIT JEE (Mains & Advanced) and other Engineering entrance exams. You can also register Online for Class 8 Science tuition on Vedantu.com to score more marks in CBSE Board Examination. Vedantu is a platform that provides free CBSE Solutions (NCERT) and other study materials for students.

RD Sharma Class 8 Solutions Chapter 6 - Algebraic Expressions and Identities (Ex 6.6)

Important Topics covered in Class 8 Chapter 6 Algebraic Expressions and Identities

Let us look at some of the most important topics covered in the RD Sharma Class 8 Chapter 6 - Algebraic Expressions and Identities, which are - 

  • Review of concepts and definitions of the previous syllabus.

  • Addition and Subtraction of algebraic expressions

  • Multiplication of algebraic expressions.

  • Multiplication of two monomials.

  • Multiplication of a monomial and a binomial.

  • Multiplication of two binomials.

  • Identities

Students can know more about these topics by practicing questions from the RD Sharma book for Class 8 (Chapter 6). To help students easily grasp all these topics, we at Vedantu provide Free solutions to all the questions included in Chapter 6 - Algebraic Expressions and Identities.

FAQs on RD Sharma Class 8 Solutions Chapter 6 - Algebraic Expressions and Identities (Ex 6.6) Exercise 6.6

1. Write down steps to add two Algebraic Equations as mentioned in Chapter 6 - Algebraic Expressions and Identities.

The following steps are included in the Addition of two or more algebraic equations:

Step 1:- Group all the like elements together, Like elements are co-efficient consisting of the same variable.

Step 2:- Now, all the grouped elements (co-efficient) under the same variable are added and then written as a single coefficient term with the respective variable of the group.

Step 3:- Similarly for other variables, the process will remain the same.

Step 4:- For constant, just add them, no need to do anything else.

2. What are the Monomials, Binomials, and Polynomials as mentioned in RD Sharma Class 8 Chapter 6?

Monomials: A monomial only contains one term at most, this term is the product of non-negative powers of variables. Monomials don’t have any variable as 

their denominator. For example:- 3x, 14, - 4x2  

Binomials: A binomial is the combination (Addition or Subtraction) of two monomials. And therefore have two, unlike terms. For example:- 4x + 1, y - 2y2 

Polynomial: All the combinations of two or more monomials are called Polynomials. Binomials and trinomials can be used as examples. For example:- 3x + 1 - 9x2 or y3 - 4y2 + 2y + 1.

3. Where can I access the solutions of other exercises in Chapter 6?

Chapter 6 - Algebraic Expressions and Identities consists of 7 exercises in total, students can access the solutions to all the questions in those seven exercises from the links given below to the relevant pages on the web platform of Vedantu.

Given below are the links to the solutions of all four exercise questions of Chapter 6 of RD Sharma of Class 8 - 

Other than the exercise questions of the RD Sharma book, Vednaut also provides the solutions to the previous year's questions paper and Sample papers.

4. Write down steps to multiply two Algebraic Equations as mentioned in Chapter 6 - Algebraic Expressions and Identities?

The following steps are included in the multiplication of two or more algebraic equations.

Step 1:- In the first step, we take each and every term of the first and multiply them by each and every term of the second expression.

Step 2:- While multiplying the term with the same variable, we will add their powers by the “product rule”.

Step 3:- If the variables are different then just write as the product along with the other variable.

Step 4:- While multiplying coefficients, remember like-sign terms will provide positive results and unlike sign terms, will give negative results.

Step 5:- Resulting terms should be separated by their respective signs.