**RS Aggarwal Class 8 Maths Chapter 6 Ex 6.4 Solutions**: In this exercise, the student will study the problems based on the multiplication of a monomial & a binomial. The Mathematics experts have solved the questions in a step-by-step manner for easy understanding of the topics which assists students to increase their speed in solving the questions quickly in the exams. These solutions can be used as a handy last-minute revision tool.

These solutions are comprehensive that assists the students to clear all their doubts related to the multiplication of a monomial & a binomial. These solutions are prepared as per the CBSE guidelines & have strong chances to attain excellent marks in the Class 8^{th} Maths exam. When students download these solutions in PDF format, they can also examine the pattern of questions which enable them to identify the topics which are most likely to come in the final exams.

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Table of Contents

**Download ****RS Aggarwal Class 8 Maths Chapter 6 Ex 6.4 Solutions**

** RS Aggarwal Class 8 Maths Chapter 6 Ex 6.4 Solutions**

**Important Definition for ****RS Aggarwal Class 8 Maths Chapter 6 Ex 6.4 Solutions**

RS Aggarwal Class 8 Maths Chapter 6 Ex 6.4 Solutions enable the students to improve their proficiency & Maths subject knowledge. The students will study the basic definitions & problems on multiplication of a monomial & a binomial. This exercise is created stepwise containing neat descriptions of each solution. The students can either practice online or download in the PDF format & practice different types of questions from this exercise.

**Monomial Definition**

It is a type of polynomial which is an algebraic expression containing only a single term, which is a non-zero. It comprises only a single term which makes it easy to do the operation of addition, subtraction, and multiplication. It has either only one variable or one coefficient or product of a variable & a coefficient with exponents as whole numbers which represent only one term, unlike binomial & trinomial which have two and three terms respectively. It cannot carry a variable in the denominator.

**Multiplication of Two Monomials**

The multiplication of two monomials will also result in monomial

For instance: the product of 3x^{2}y & 4z is 12x^{2}yz

While multiplying two monomials with the same variables, add the exponent value of the variables.

For instance: the product of a^{3} and a^{4} is given as (a^{3})(a^{4}) = a^{3}+^{4} = a^{7}.

**Binomial**

The algebraic expression which has only two terms is known as binomial. If expressed as a single indeterminate, a binomial can be described as ax^{m} + bx^{n}

Where a & b are the numbers, & m & n are non-negative distinct integers. x takes the form of a variable.

**Multiplication of****Binomial**

If multiplying two binomials, the distributive property is used & it ends up with four terms. The multiplication is carried out by multiplying each term of the 1^{st} factor to the 2^{nd} factor.

For instance: (mx + n) (ax + b) can be described as max^{2 }+ (mb + an) x + nb

Know more at the official website.