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中国DOS联盟论坛 The time now is 2026-08-12 09:52 |
47,811 topics / 349,897 posts / today 0 new / 48,256 members |
| 贴图灌水、文学娱乐专区 » Is 1 equal to 0.9999999……? |
| Printable Version 4,713 / 17 |
| Floor1 523066680 | Posted 2008-09-21 08:22 |
| 银牌会员 Posts 1,133 Credits 2,362 | |
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How to find 0.1111111111111……? The method is 1/9. Then, what about 0.222222222222……? It is (1/9)*2 = 2/9. By analogy, 8/9 = 0.888888888888888888888888……. Okay, here comes the problem. How do I get 0.999999999999999999999999……………………? (1/9)*9? How does it become 1? Is it because 0.9999…… is infinitely close to 1? Can anyone give an explanation?
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| Floor2 pusofalse | Posted 2008-09-21 08:24 |
| 银牌会员 Posts 646 Credits 1,604 | |
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What calculator are you using? The built-in calculator?
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| Floor3 523066680 | Posted 2008-09-21 08:27 |
| 银牌会员 Posts 1,133 Credits 2,362 | |
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(1/9)*9=9/9=1 ah
This is similar to 1/3=0.3333333333333333…… 2/3=0.6666666666666666…… 3/3=1 [ Last edited by 523066680 on 2008-9-21 at 08:32 AM ] |
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| Floor4 popzone | Posted 2008-09-21 23:13 |
| 新手上路 Posts 3 Credits 6 | |
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It seems calculated by Windows Calculator
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| Floor5 xjxxdnmwj | Posted 2008-09-24 10:50 |
| 初级用户 Posts 15 Credits 29 | |
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3 = (1/3) * 3 = 0.33333333.... * 3 = 0.99999999999....
Understood? |
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| Floor6 Batcher | Posted 2008-09-24 15:36 |
| 初级用户 Posts 16 Credits 33 | |
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What calculator are you using, LZ?
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| Floor7 523066680 | Posted 2008-09-29 16:55 |
| 银牌会员 Posts 1,133 Credits 2,362 | |
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Where are all of you thinking? I mean using deduction.
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| Floor8 fujianabc | Posted 2008-09-29 19:44 |
| 金牌会员 Posts 1,616 Credits 3,467 | |
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Has the landlord studied advanced mathematics?
The limit concept in the beginning of advanced mathematics (usually the first chapter) can solve the landlord's doubts. |
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| Floor9 523066680 | Posted 2008-09-30 08:03 |
| 银牌会员 Posts 1,133 Credits 2,362 | |
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Thanks to the elder brother on the 8th floor, I haven't learned yet, but my sister has that book. I'll go back and have a look.
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| Floor10 brglng | Posted 2008-10-02 19:53 |
| 银牌会员 Posts 466 Credits 1,200 From 上海 | |
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Originally 1 is equal to 0.99999999999999…… (infinite 9s)
Take a look at the limit in advanced mathematics |
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| Floor11 lanjingyun | Posted 2008-10-03 11:00 |
| 初级用户 Posts 43 Credits 184 From 福建 | |
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Advanced mathematics. Haven't looked at it for a long time. Forgotten. orz
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| Floor12 ysc | Posted 2008-10-04 00:12 |
| 初级用户 Posts 55 Credits 118 | |
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What has been said in Advanced Mathematics Volume 1 is very clear
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| Floor13 zhang1ze1 | Posted 2008-10-05 16:06 |
| 新手上路 Posts 9 Credits 17 | |
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The building host explains like this is what is commonly called taking things for granted
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| Floor14 wl00560 | Posted 2008-10-06 00:48 |
| 银牌会员 Posts 709 Credits 1,384 | |
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The landlord is pretty good, very studious...
This kind of problem is not easy to think of, just like for thousands of years, no one asked why apples fall──Knowing the answer doesn't mean being smart, sometimes asking questions is also a kind of wisdom... Come on... |
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| Floor15 jiayi333 | Posted 2008-10-20 03:58 |
| 新手上路 Posts 8 Credits 9 | |
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This is not difficult. Look here. It mainly depends on whether you can accept this reality.
1 = 9/9 = 9*(1/9) = 9*0.111111... = 0.99999....... Or 1 - 0.9.... = 0 => 1 = 0.99999. Because it is an infinite cycle, so you won't get a 1 with many digits after the decimal point. Both can prove this problem, right? |
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