Explanation of Closure Property of Integers
The closure property of integers is an important concept in mathematics that states that when two integers are added, subtracted, multiplied, or divided, the result is also an integer. This property ensures that the set of integers is closed under these operations.

Definition
- The closure property of integers states that for any two integers a and b, the result of the operation (addition, subtraction, multiplication, division) will always be an integer.
- For example, if we add two integers 3 and 4, the result 7 is also an integer, satisfying the closure property.

Importance
- The closure property of integers is crucial in ensuring that mathematical operations on integers yield meaningful results within the set of integers.
- It allows for consistent and predictable calculations when working with integers.

Examples
- Addition: 2 + 5 = 7 (integer)
- Subtraction: 8 - 3 = 5 (integer)
- Multiplication: 4 * 6 = 24 (integer)
- Division: 10 / 2 = 5 (integer)

Conclusion
Understanding the closure property of integers is fundamental in mathematics, particularly in number theory and algebra. It provides a foundation for performing operations on integers and ensures that the results remain within the set of integers.