Properties of Even Numbers
Let’s learn some of the important properties of even numbers.
Divisibility by 2
The defining property of even numbers is that they are divisible by 2. For example, 8 ÷ 2 = 48 (an integer with no remainder).
Property of Even Number Addition
The sum of two even numbers is always even.
For example, 4 + 6 = 10
Here, 4 and 6 are even numbers and there sum i.e. 10 is also even.
Property of Even Number Subtraction
The difference between two even numbers is also always even.
For example, 8 − 4 = 4.
Here, 8 and 4 are even numbers and there difference i.e. 4 is also even.
Property of Even Number Multiplication
- The product of two even numbers is always even.
- The product of an even number and an odd number is also even.
Below is a table illustrating all the properties of even number along with an example:
Operation | Example | Result |
---|---|---|
Even + Even | 4 + 2 | Even |
Odd + Odd | 3 + 5 | Even |
Even + Odd | 4 + 3 | Odd |
Even – Even | 6 – 2 | Even |
Odd – Odd | 7 – 5 | Even |
Even – Odd | 6 – 3 | Odd |
Odd – Even | 5 – 2 | Odd |
Even × Even | 4 × 2 | Even |
Even × Odd | 4 × 3 | Even |
Odd × Even | 3 × 2 | Even |
Odd × Odd | 3 × 3 | Odd |
Even Numbers 1 to 100 | Definition, Properties and Examples
Even Numbers are the numbers that are exactly divisible by 2. The reminder will always be zero after dividing any even number by 2. In other words, an even number is any number that can be expressed in the form: n = 2k, where k is an integer.
Understanding even numbers is crucial for mathematical literacy and for various applications in science, engineering, and everyday problem-solving.
Let’s learn about even numbers from 1 to 100 in detail, including their properties and examples.
Table of Content
- What is Even Number?
- Even Numbers from 1 to 100
- Difference between Even and Odd Numbers
- Properties of Even Numbers
- Even Numbers on Number Line
- Consecutive Even Numbers
- Even Natural Numbers
- Even Numbers that are Prime
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