Today we will see one interesting article on numbers. Numbers are stars, we must play with them. I always play with numbers from my childhood. I love the numbers.
I like the journey in the Miraculous World of Numbers. I take so many friends like you with me to travel from one place to another by enjoying the beauty of numbers.
Here we will learn the concept of "Anilian Numbers".
Definition:
The Number in which the difference between the Left part and the Right part is the middle part is known as Anilian Number. (Left Part > Right Part)
Example:
1) In the Number 523, the digit "5" is Left Part and the digit "3" is Right Part.
The Middle Part "2" is 5 - 3. In short, Middle Part = Left Part - Right Part. So 523 is an "Anilian Number.
2) 25223 is An Anilian Number, because Left Part (25) - Right Part (23) = Middle Part (2)
2 = 25-23. which fulfills the definition Middle Part = Left part - Right Part.
3) 18711. Here, 18 - 11 = 7 .
4) 47350 is not an Anilian Number, because 47 - 50 = -3. In short Left Part is not greater than Right Part, So it is not an Anilian Number.
If we take any number and take the addition of the same number by arranging it in some particular type for some number of times then we get their addition as an Anilian Number.
Example 01:
Let us take a number 243. Arrange this number in zigzag position as shown bellow for 14 times and get the addition. we get the addition as an Anilian Number.
Anil SatputeI like the journey in the Miraculous World of Numbers. I take so many friends like you with me to travel from one place to another by enjoying the beauty of numbers.
Here we will learn the concept of "Anilian Numbers".
Definition:
The Number in which the difference between the Left part and the Right part is the middle part is known as Anilian Number. (Left Part > Right Part)
Example:
1) In the Number 523, the digit "5" is Left Part and the digit "3" is Right Part.
The Middle Part "2" is 5 - 3. In short, Middle Part = Left Part - Right Part. So 523 is an "Anilian Number.
2) 25223 is An Anilian Number, because Left Part (25) - Right Part (23) = Middle Part (2)
2 = 25-23. which fulfills the definition Middle Part = Left part - Right Part.
3) 18711. Here, 18 - 11 = 7 .
4) 47350 is not an Anilian Number, because 47 - 50 = -3. In short Left Part is not greater than Right Part, So it is not an Anilian Number.
If we take any number and take the addition of the same number by arranging it in some particular type for some number of times then we get their addition as an Anilian Number.
Example 01:
Let us take a number 243. Arrange this number in zigzag position as shown bellow for 14 times and get the addition. we get the addition as an Anilian Number.
| 2430 | |
| 243 | |
| 2430 | |
| 243 | |
| 2430 | |
| 243 | |
| 2430 | |
| 243 | |
| 2430 | |
| 243 | |
| 2430 | |
| 243 | |
| 2430 | |
| 243
----------
|
The arrangement of the number 243 is as shown in Above figure. These Numbers are taken 14 times. We take the addition of these numbers. We observe that this addition is 18711. 18 - 11 = 7 , so 18711 is an Anilian Number. This process is known as Anilofication.
Example 02:
Let us take a number 241. Arrange this number in zigzag position as shown below for 12 times and get the addition. we get the addition as an Anilian Number.
Here we need to arrange the number 241 only 12 times as shown in the figure. The addition is 15906 and here 15 - 06 = 9 so 15906 is an Anilian Number.
Example 03:
Let us take a number 351. Arrange this number in zigzag position as shown below for 14 times and get the addition. we get the addition as an Anilian Number.
------------
Here we need to arrange the number 351 only 14 times as shown in the figure. The addition is 27027 and here 27 - 27 = 0 so 27027 is an Anilian Number. Here middle number is 0 so we call this Anilian Number as Standard Anilian Number
Happy Work:
1) Take a number 503 and arrange it as above for 14 times. Check whether you get an Anilian Number or not.
You can try this by taking any number. This the very good concept developed by me in my childhood.
Reply me at my email id anil@7pute.com
Let us take a number 241. Arrange this number in zigzag position as shown below for 12 times and get the addition. we get the addition as an Anilian Number.
| 2410 |
| 241 |
| 2410 |
| 241 |
| 2410 |
| 241 |
| 2410 |
| 241 |
| 2410 |
| 241 |
| 2410 |
| 241
----------
|
| 15906 |
Here we need to arrange the number 241 only 12 times as shown in the figure. The addition is 15906 and here 15 - 06 = 9 so 15906 is an Anilian Number.
Example 03:
Let us take a number 351. Arrange this number in zigzag position as shown below for 14 times and get the addition. we get the addition as an Anilian Number.
| 3510 |
| 351 |
| 3510 |
| 351 |
| 3510 |
| 351 |
| 3510 |
| 351 |
| 3510 |
| 351 |
| 3510 |
| 351 |
| 3510 |
| 351 |
| 27027 |
Here we need to arrange the number 351 only 14 times as shown in the figure. The addition is 27027 and here 27 - 27 = 0 so 27027 is an Anilian Number. Here middle number is 0 so we call this Anilian Number as Standard Anilian Number
Happy Work:
1) Take a number 503 and arrange it as above for 14 times. Check whether you get an Anilian Number or not.
You can try this by taking any number. This the very good concept developed by me in my childhood.
Reply me at my email id anil@7pute.com
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