Closure property for rational number is same as integers ;
rational numbers are closed under addition, subtraction, and multiplication.
rational numbers are not closed under division.

Properties of Rational Numbers
Rational numbers are numbers that can be expressed as a ratio of two integers. They have certain properties that make them unique and useful in mathematics. Let's explore some of these properties in detail:

Closure Property of Rational Numbers
- The closure property states that the sum or product of any two rational numbers is also a rational number.
- For example, if you add or multiply two rational numbers, the result will always be a rational number.
- This property makes rational numbers closed under addition and multiplication.

Comparing with Integers
- Integers are a subset of rational numbers, as every integer can be expressed as a fraction with a denominator of 1.
- When comparing rational numbers with integers, we can see that rational numbers include integers as a special case.
- Rational numbers are more flexible and can represent a wider range of values than integers.

Class 8 Math Explanation
- In Class 8 math, students learn about rational numbers and their properties.
- Understanding the closure property of rational numbers helps students perform operations like addition and multiplication with ease.
- Comparing rational numbers with integers helps students see the relationship between the two number systems.
In conclusion, rational numbers exhibit the closure property, making them closed under addition and multiplication. When compared with integers, rational numbers are more versatile and can represent a broader range of values. These concepts are essential for students to grasp in Class 8 math.