Math: .99repeating = 1?

And here you’ve hit on positive proof that 0.999… does equal 1!!!

0.999… is a decimal point followed by (n) 9s.

The difference between 1 and 0.999… is thus a decimal point followed by (n-1) 0s, and a 1.

However, since (n) equals infinity, (n-1) also equals infinity.

THEREFOR, there is nowhere for the one to go.

0.000(…)1 == 0!

Therefor, the difference between 1 and 0.999… is 0.


Eschew Obfuscation

That just goes to show you that almost all mathematicians, deep down, are practical mathematicians.


rocks

I asked the same question in another post without having done proper research in this one, because I asked the questrion without going first to this here post. Thus ignore my independent post and eliminate it as I now understand the whole thing.

Ummm . . . OK :confused:

I’ll just close this since there is an active thread on the subject. Why doesn’t .9999~ = 1?

DrMatrix - GQ Moderator