.999999 = 1
Originally Posted by ling0r
uum..i won't be teaching this to my students..
They'll start to thinking a 59.999999999999999999999999999999999 is a 60.... therefore they passed with a flying color D
h:
Originally Posted by RicoD
Good because you'll just mess them up...
They'll start to thinking a 59.999999999999999999999999999999999 is a 60.... therefore they passed with a flying color D
h:
They'll start to thinking a 59.999999999999999999999999999999999 is a 60.... therefore they passed with a flying color D
h:then 10x=599.99999....
- 1x -59.9999...
---------------------
9x = 540
x = 59.99999... = 60
Originally Posted by Jani
if youre not kidding, then im going to shoot you.
h:of course i am kidding, just showing that the equation he is using also works for any XX.9999999...
Originally Posted by Buyimports2
So basically everything you have said is an assumption? Remember when it was blatently obvious that the world was flat? There are some things in this world that appear different than they actually are, which is why we have discussions like this.
If you assume that .99 repeating is actually 1. Then the same logic means that .88 repeating is really .99 repeating. Then .77 repeating is really .88 repeating. Also .66 repeating is .77 repeating. So you are saying that .66 repeating is really 1?
And they assumed that the world was flat, it wasn't "blatently obvious".
It doesn't take some fancy formula to show that 1 is different than 2. Nor .999 repeating is different than any other number, including 1.
Originally Posted by reno96teg
i do! i was just being dramatic.
sheesh.
sheesh.

hfawk:
Originally Posted by clickwir
No. I'm comparing 2 numbers that are different.
If you assume that .99 repeating is actually 1. Then the same logic means that .88 repeating is really .99 repeating. Then .77 repeating is really .88 repeating. Also .66 repeating is .77 repeating. So you are saying that .66 repeating is really 1?
If you assume that .99 repeating is actually 1. Then the same logic means that .88 repeating is really .99 repeating. Then .77 repeating is really .88 repeating. Also .66 repeating is .77 repeating. So you are saying that .66 repeating is really 1?
0.8repeating = 0.8 + 0.08 +0.008 + ... = sum(0 to inf) 0.8*1/10^n = 0.8/(1-1/10) = 8/9
Same argument as before.
Originally Posted by Kestrel
Ok this is just a plain illogical argument here. There is a infinite series/limit expression that backs up 0.9repeating = 1 argument
0.8repeating = 0.8 + 0.08 +0.008 + ... = sum(0 to inf) 0.8*1/10^n = 0.8/(1-1/10) = 8/9
Same argument as before.
0.8repeating = 0.8 + 0.08 +0.008 + ... = sum(0 to inf) 0.8*1/10^n = 0.8/(1-1/10) = 8/9
Same argument as before.


