Properties of Even and Odd Numbers
While performing the operations with odd and even numbers we can observe some trend in the result. These trends result in the properties of the even number and odd numbers. The properties of odd and even numbers are tabulated in the table below:
|
Properties |
Example |
|---|---|
|
Even + Even = Even |
4 + 2 = 6 |
|
Even + Odd = Odd |
6 + 3 = 9 |
|
Even – Even = Even |
12 – 10 = 2 |
|
Even – Odd = Odd |
8 – 3 = 5 |
|
Even × Even = Even |
6 × 2 = 12 |
|
Even × Odd = Even |
8 × 3 = 24 |
|
(Even)n = Even |
(2)5 = 32 |
|
Odd + Odd = Even |
7 + 3 = 10 |
|
Odd + Even = Odd |
3 + 4 = 7 |
|
Odd – Odd = Even |
9 – 7 = 2 |
|
Odd – Even = Odd |
13 – 4 = 9 |
|
Odd × Odd = Odd |
9 × 3 = 27 |
|
Odd × Even = Even |
7 × 4 = 28 |
|
(Odd)n = Odd |
(3)4 = 81 |
Odd and Even Numbers
Even and Odd Numbers are distinct groups of whole numbers that are classed as odd or even based on specific properties. Even Numbers are those which are exactly divisible by 2 on the other hand Odd Numbers are those that are not exactly divisible by 2. The even and odd numbers are arranged alternatively in the number system. It should be pointed out that no number can be both even and odd.
There exists a significant difference between the even and the odd numbers. In this article, we will learn about what are even and odd numbers and what is the difference between odd and even numbers in detail.
Table of Content
- What are Even Numbers?
- Even Number Examples
- What are Odd Numbers?
- Odd Number Examples
- Properties of Even and Odd Numbers
- Difference between Odd and Even Number
- Tips on Even and Odd Numbers
- How to Find Even and Odd Numbers?
- Solved Examples on Even and Odd Numbers
- Practice Questions on Odd and Even Numbers
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