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Calculator constant

We all have seen and used the calculator, a very versatile helping device. And also, we have noticed the sequence in which the numbers in it are arranged. We know that it will be generally in one of the following ways.

     	     	       1 2 3              7 8 9
                       4 5 6      or      4 5 6        
                       7 8 9              1 2 3

Or it might be in any other way for that matter. We can notice that each number has a definite number opposite to it i.e.

For 1 → 9 For 2 → 8 For 3 → 7 For 4 → 6 For 5 → 5 For 6 → 4 For 7 → 3 For 8 → 2 For 9 → 1 Here notice that the number 5 is alone the opposite number to itself and opposite number of the number 0 is not defined. It can be observed that:- “If x is a number which has a defined y = f(x) where f(x) is the number opposite to x then,

 x + f(x) = 10”.
To put it more clearly, notice that 1+ 9 =10, 2 + 8 = 10 and so on.

This forms the basic axiom for the usage of calculator constant. To start off let us consider a two digit number. Let it be 14 then, when the individual numbers in 14 is added to their corresponding opposite numbers i.e. for 1 it is 9 and for 4 it is 6 . Hence 14 + 96 = 110

Now let us extend the concept to three digit numbers,

Let it be 293 then, when the individual numbers in 293 is added to their corresponding opposite numbers i.e. for 2 it is 8, for 9 it is 1 and for 3 it is 7 . Hence 293 + 897 = 1110 Similarly, 1563 + 9547 = 11110 645373 + 465737 =1111110 123456789 + 987654321 = 1111111110 5555 + 5555 =11110 23456789+87654321 = 111111110 Generalizing, “if n number of digits having defined y = f(x) [f(x) as defined before] are there in a number, the sum of the digits in the given number and the corresponding opposite numbers is equal to [111……n] 0”. Suresh Alse Alse corporation

Irregular orbit

Could one of these have a circular orbit and the other have an elliptical orbit?