In number system, all the numbers 1 – 9 have their own significance, but some numbers 3, 6, 9 are different than others in some way. Due to difference in their property, these numbers [3, 6, 9] are often referred to as special numbers.
Through this post, you will get to
know how numbers 3, 6, 9 are different than others.
Let get started!
Number 3
Start with the table of number 3 as
shown below:
3 x 1 => 3
3 x 2 => 6
3 x 3 => 9
3 x 4 => 12; 1 + 2 => 3
3 x 5 => 15; 1 + 5 => 6
3 x 6 => 18; 1 + 8 => 9
3 x 7 => 21; 2 + 1 => 3
3 x 8 => 24; 2 + 4 => 6
3 x 9 => 27; 2 + 7 => 9
3 x 10 => 30; 3 + 0 => 3
3 x 11 => 33; 3 + 3 => 6
3 x 12 => 36; 3 + 6 => 9
3 x 13 => 39; 3 + 9 => 12; 1 + 2
=> 3
3 x 14 => 42; 4 + 2 => 6
3 x 15 => 45; 4 + 5 => 9
>>>>>>>>>>,
n times.
As you can see, if you continue the
table of number 3 n times, then it will always follow the pattern 3, 6, 9, 3,
6, 9, 3, 6, 9, 3, 6, 9, 3, 6, 9, …….
Note: No
number(s) other than 3, 6, 9 will be followed in the pattern formed by the
table of number 3.
For more clarification about this
amazing concept, take any integer and multiply it with number 3, the resultant
will be either number 3, 6, or 9.
1234 x 3 => 3702; 3 + 7 + 0 + 2
=> 12; 1 + 2 => 3
5678 x 3 => 17034; 1 + 7 + 0 + 3 +
4 => 15; 1 + 5 => 6
9123 x 3 => 27369; 2 + 7 + 3 + 6 +
9 => 27; 2 + 7 => 9
Here I have taken the example of integer
[1234, 5678 and 9123], but you can try yourself using the example of any other integer
as well.
Number 6
Start with the table of number 6 as
shown below:
6 x 1 => 6
6 x 2 => 12; 1 + 2 => 3
6 x 3 => 18; 1 + 8 => 9
6 x 4 => 24; 2 + 4 => 6
6 x 5 => 30; 3 + 0 => 3
6 x 6 => 36; 3 + 6 => 9
6 x 7 => 42; 4 + 2 => 6
6 x 8 => 48; 4 + 8 => 12; 1 + 2
=> 3
6 x 9 => 54; 5 + 4 => 9
6 x 10 => 60; 6 + 0 => 6
6 x 11 => 66; 6 + 6 => 12; 1 + 2
=> 3
6 x 12 => 72; 7 + 2 => 9
6 x 13 => 78; 7 + 8 => 15; 1 + 5
=> 6
6 x 14 => 84; 8 + 4 => 12; 1 + 2
=> 3
6 x 15 => 90; 9 + 0 => 9
>>>>>>>>>>,
n times.
As you can see, if you continue the
table of number 6 n times, then it will always follow the pattern 6, 3, 9, 6,
3, 9, 6, 3, 9, 6, 3, 9, 6, 3, 9, …….
Note: No
number(s) other than 6, 3, 9 will be followed in the pattern formed by the
table of number 6.
For more clarification about this
amazing concept, take any integer and multiply it with number 6, the resultant
will be either number 3, 6, or 9.
1234 x 6 => 7404; 7 + 4 + 0 + 4
=> 15; 1 + 5 => 6
5678 x 6 => 34068; 3 + 4 + 0 + 6 + 8
=> 21; 2 + 1 => 3
9123 x 6 => 54738; 5 + 4 + 7 + 3 +
8 => 27; 2 + 7 => 9
Here I have taken the example of
integer [1234, 5678 and 9123], but you can try yourself using the example of
any other integer as well.
Number 9
Start with the table of number 9 as
shown below:
9 x 1 => 9
9 x 2 => 18; 1 + 8 => 9
9 x 3 => 27; 2 + 7 => 9
9 x 4 => 36; 3 + 6 => 9
9 x 5 => 45; 4 + 5 => 9
9 x 6 => 54; 5 + 4 => 9
9 x 7 => 63; 6 + 3 => 9
9 x 8 => 72; 7 + 2 => 9
9 x 9 => 81; 8 + 1 => 9
9 x 10 => 90; 9 + 0 => 9
9 x 11 => 99; 9 + 9 => 18; 1 + 8
=> 9
9 x 12 => 108; 1 + 0 + 8 => 9
9 x 13 => 117; 1 + 1 + 7 => 9
9 x 14 => 126; 1 + 2 + 6 => 9
9 x 15 => 135; 1 + 3 + 5 => 9
>>>>>>>>>>,
n times.
As you can see, if you continue the
table of number 9 n times, then it will always follow the pattern 9, 9, 9, 9,
9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, …….
Note: No
number(s) other than 9 will be followed in the pattern formed by the table of
number 9.
For more clarification about this
amazing concept, take any integer and multiply it with number 9, the resultant
will be the number 9 only.
1234 x 9 => 11106; 1 + 1 + 1 + 0 +
6 => 9
5678 x 9 => 51102; 5 + 1 + 1 + 0 +
2 => 9
9123 x 9 => 82107; 8 + 2 + 1 + 0 +
7 => 18; 1 + 8 => 9
Here I have taken the example of integer
[1234, 5678 and 9123], but you can try yourself using the example of any other
integer as well.
After analyzing the pattern formed by
the table of numbers 3, 6, and 9, you can see that the resultant digits in the
pattern are none other than the numbers 3, 6, and 9. This property of the
numbers 3, 6, and 9 is quite different in comparison to the remaining numbers
1, 2, 4, 5, 7, 8.
Hope you have understood this amazing
concept!
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