Скачать или смотреть Rational Numbers Exercise 1.1 | Question 5 | Class 8 Maths Chapter 1 Solutions | NCERT Chapter 1

Welcome to another detailed and easy-to-understand explanation from Class 8 Maths Rational Numbers Exercise 1.1!

In this video, we are solving Question 5 of Rational Numbers Exercise 1.1, a key concept from NCERT Maths Class 8 Chapter 1 – Rational Numbers. If you’re finding it tricky to understand which property under multiplication is being used in each part, this explanation will make it crystal clear.

🔍 What You’ll Learn in This Video

Step-by-step solution of Exercise 1.1 Class 8 Rational Numbers Question 5

How to identify Multiplicative Properties of Rational Numbers

Detailed explanation of Commutative Property and Multiplicative Inverse Property

Easy tricks to recognize patterns in NCERT Rational Numbers Class 8 problems

Real understanding of how order change doesn’t affect the product in rational numbers

💡 Concept Breakdown

In Class 8 Rational Numbers, properties under multiplication play a vital role in building strong mathematical logic. In this video, you’ll see how:

Changing the order of multiplication shows the Commutative Property of rational numbers.

Finding the reciprocal of a number and multiplying it gives 1, which represents the Multiplicative Identity.

The step-by-step reasoning connects each part of Exercise 1.1 Class 8 Maths Rational Numbers with real understanding, not just memorization.

Each example is explained clearly so students can identify which property is used — whether it’s Commutative Property or Multiplicative Inverse Property — without confusion.

🧠 Why Watch This Video?

If you’re preparing for school exams or trying to strengthen your basics in Grade 8 Maths, this video will help you:

Understand NCERT Class 8 Maths Rational Numbers concepts deeply

Learn how to solve Rational Numbers Exercise 1.1 quickly and accurately

Build confidence in solving similar rational numbers questions from your textbook

Get a clear idea of how multiplicative identity and inverse work in real problems