0.999999999....
Created on: October 25th, 2006
In mathematics, 0.999… is a recurring decimal exactly equal to 1. In other words, the symbols '0.999…' and '1' represent the same real number. (source Wikipedia)
This really the only math YTMND, I could do, I suck at math.
Thanks Wikipedia.
Sponsorships:
| user | amount | user | amount |
|---|---|---|---|
| No one has sponsored this site ( ._.) | |||
| Sponsor this site! | Total: $0.00 | Active: $0.00 | |
Vote metrics:
| rating | total votes | favorites | comments |
|---|---|---|---|
| (3.13) | 24 | 0 | 13 |
View metrics:
| today | yesterday | this week | this month | all time |
|---|---|---|---|---|
| 0 | 1 | 0 | 0 | 2,647 |
Inbound links:
| views | url |
|---|---|
| 54 | https://www.bing.com |
| 11 | http://www.google.com.hk |
| 2 | https://www.google.com/ |
| 1 | http://www.bing.com/search?q=0%2B999999999--.-%2B&x=0&y=0&form=M |
| 1 | https://www.google.co.jp |
actually theres the proof of .999 repeating equaling 1. I used to be a doubter, but .99 repeating does equal one. 1/3 x 3, the threes cancel and you end up with one, so 1/3 x 3=1. However, rewriting 1/3 as .33 repeating gives you, .333 repeating x 3 = .999 repeating. Therefore, .999 repeating =1. Arguably, the actual answer is somewhat of a limit, but the limit cannot be written. drmarioMD is right in that theres a limit fault, but is wrong in saying that .999 repeating isn't 1.
Bold
Italic
Underline
Code
User Link
Site Link