RD Sharma Class 8 Solutions Chapter 7 - Factorization (Ex 7.2) Exercise 7.2 - Free PDF
FAQs on RD Sharma Class 8 Solutions Chapter 7 - Factorization (Ex 7.2) Exercise 7.2
1. What are the most important Chapters for Class 8 that should not be skipped?
Chapters | Topics |
Rational Numbers | Additive and Multiplicative Identities for Rational Number Distributive Property of Multiplication Find out the Rational Numbers between given rational numbers |
Linear Equations in One Variable | Linear Equations that contains Linear Expressions on Both Sides Equations that can be reduced to Linear Form |
Understanding Quadrilaterals | Angle Sum of Property of Polygons Sides of a Parallelogram Properties Angles of a Parallelogram Properties Diagonals of a Parallelogram Properties |
Practical Geometry | Construction of Special Quadrilaterals |
Squares and Square roots | Pythagorean Triplets Prime Factorisation Method of Finding Square Roots Square roots of Perfect Squares by Division Method |
Cubes and Cube Roots | Prime Factorisation Method of Finding Cube Roots |
Mensuration | Area of Polygons Surface Area of Cubes and Cuboids Surface Area of Right Circular Cylinders Volume of Cubes and Cuboids Volume of Right Circular Cylinders |
Exponents and Powers | Numbers with Negative Exponents Laws of Exponents with Integers |
2.What is Prime Factorization?
The way to express numbers as products of their own prime factors is known as Prime Factorization. It is the process to write the number as the product of its prime numbers. Prime numbers are the ones that exactly have two factors, one of them is 1 and the other is the number itself.
For example, if we take the number 40, we know that 40=10 x 4 is not a prime number. Both the numbers 10 and 4 can be further factorized as 5 x 2 and 2 x 2 respectively. Here both the numbers 5 and 2 are prime numbers.
Therefore, Prime Factorization of 40 will be 5 x 2 x 2 x 2 which is 5 x 23.
Further, there are two ways Prime Factorization can be done-
Using Factor Tree Method
Using Division Method
To learn more about Factorization students check out Vedantu where the topics are explained by top subject experts and in a step-by-step manner.