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Englisch 0.99999~ =1???

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Do you think 0.99999~ =1?

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No, they are quiet different. Obviously.
24,29% (17)
Yes.
75,71% (53)
70 Stimmen abgegeben

alt Re: 0.99999~ =1???

DoP3
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@Corvallis5: exactly.

One of my uncles showed me that long ago and solved it exactly like it your first post.

So I showed it to my math teacher ( Phd in math... he's a fucking genious i don't know why the hech he doesn't teach in a uni...). And he exmplained. When take 10a and remove a from it, there's a spot in infinity that actually stays. Basically a=0.99~, so 10a=9,9~, 10a's infinity is delayed

ohaz's demonstration quite nice too didn't expect it

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Alistaire
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user Ahmad hat geschrieben
Math of high school is mindfuck
Physics is not just mindfuck

On topic :No
Because 0.99999~=0.99999~ And 1=1


No. 0.99999~ ≈ 1.

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Apache uwu
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Lets see what Google has to say: Clicky.

Wikipedia hat geschrieben
In mathematics, the repeating decimal 0.999... (sometimes written with a different number of 9s before the final ellipsis, or as 0.9, 0.9 with dot over the 9, 0.(9)) denotes a real number that can be shown to be the number one. In other words, the symbols 0.999... and 1 represent the same number.

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JustARandomPlayer
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lol guys you absoluty don't know math
0,99999999999999999=0,(9)-that is how to write infinite 9 after ,

then when you study math you had a lesson about that:
0,(3)=3/9
0,(4)=4/9
0,(5)=5/9
....
0,(9)=9/9=================1(ONE)
so yes 0,99999999999999999999999999....99999=1
that is teh answer
1× editiert, zuletzt 20.02.12 19:56:44

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Alistaire
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user JustARandomPlayer hat geschrieben
just study math and you will see


You know, 9/9 is 9 divided by 9. Which equals 1 anyways.

10/10 equals 1.

x/x equals 1. Always.

Now see, you're doing it wrong. He says 0.999~ = 1. He's not right. 0.999~ ≈ 1, since you also can't say 5.412839781 = 5.4, it's 5.412839781 ≈ 5.4.

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Alistaire
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user Apache uwu hat geschrieben
What about this:

IMG:https://upload.wikimedia.org/wikipedia/en/math/4/7/e/47e0d646891053c1f3b41fa8c81b6ebb.png


1/9 = 0.111~

8/9 = 0.888~

9/9 = 1

You shouldn't use divisions for that anyways.. Wikipedia is dumb.

----

1
2
3
1 / randomnumber = randomshit
randomnumber * randomshit = 1 - 1 / infinity
1 = 1 - 1 / infinity

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palomino
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Ooh, exploitable.
Mixing 0.x and x/y in the same equation always leads to paranormal shit.

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A Mad Bro
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first post hat geschrieben
Let a=0.9~ , 10a=9.9~

10a-a=9a

9a=9

a=1


isnt it actually 8.999°?

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VAU
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No, cause its 0.999999... and not 1,
Yes, cause when you round the number up youll get 1...

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Ahmad
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Lets say you know the answer now.
What is the point of this?
i know stupid question but it makes sense!!!

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Apache uwu
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user VAU hat geschrieben
No, cause its 0.999999... and not 1,
Yes, cause when you round the number up youll get 1...


0.9 repeating is equal to 1, it's a proven fact.

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CmDark
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user Ahmad hat geschrieben
Lets say you know the answer now.
What is the point of this?
i know stupid question but it makes sense!!!

Its in the Off Topic section for a reason ya know.
Ironically your comment is off topic as well.

Btw this is true because thats what calculus uses and you can never go wrong with calculus... I don't even know calculus.

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EngiN33R
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user Alistaire hat geschrieben
Now see, you're doing it wrong. He says 0.999~ = 1. He's not right. 0.999~ ≈ 1, since you also can't say 5.412839781 = 5.4, it's 5.412839781 ≈ 5.4.


You're actually wrong. 0.9 repeating is 1. It IS one, 0.999.. = 1. No alternatives.

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Apache uwu
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Wikipedia hat geschrieben
In the real-number system, 1 can be represented in two ways as a recurring decimal: as 1.000... and as 0.999... (q.v.).


They're not different numbers, just represented differently
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