If you divide anything by zero, the outcome will amount to 0 with a remainder of infinity.
After about third grade, we tossed out remainders and applied them as decimals, but when you divide by zero, you can never convert the remainder to the answer, even as a decimal.
One thing that boggles my mind is the accepted understanding of 0/0 = n/a
Which is completely illogical. If you have 1, how many 1's do you have? 1.
1 / 1 = 1
If you have 2, how many 2's do you have? 1.
2 / 2 = 1
If you have 0, how many 0's do you have? 1.
0 / 0 = 1
Zero cannot be separated, so when you try, one of the zeros must be expelled from the perfect form, 0. But this will always result in an undefined, because you cannot know which of the zero's became 1.
The Big Bang can be expressed by the division of zero. If you define how to divide by zero, you are in some form, defining how the universe was created. i.e. Something from nothing. 0 to 1.
0 / 1 = 0.00 & R100000000000000000000000... ∞
0 / 4254 = 0.00 & R425400000000000000000000000.... ∞
A remainder is not mathematical, it is a language barrier between math and English. This is why we cannot define the answer when dividing by zero. Though this does not meaning dividing by zero is undefinable; simply undefined.
This post was edited by Immortal0 on May 22 2013 03:45am