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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.
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Yes.
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alt Re: 0.99999~ =1???

JustARandomPlayer
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user Alistaire hat geschrieben
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.

give me a x/y=0.(9)
and you don't absolutely know math

alt Re: 0.99999~ =1???

ohaz
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You don't get it, do you? You don't even NEED to round. There's no need at all for it. 0.99999 (period) = 1. No need to round. It's exactly the same.

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Navy Seal
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user ohaz hat geschrieben
You don't get it, do you? You don't even NEED to round. There's no need at all for it. 0.99999 (period) = 1. No need to round. It's exactly the same.

ohaz just close this topic because the problem is already solved. Every person who doesn't know math will never get this this, so it is useless to explain anything to them.

user Devil-Thanh hat geschrieben
How about 8.9999.... ?


8.999999999999999 = 9
and any (x).999999999999 = x+1

alt Re: 0.99999~ =1???

Lotus74
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omg guys, you're seriously underestimating the awesomeness of teh infinity

0.9999999999999...... infinite 9 s people

alt Re: 0.99999~ =1???

Devil-Thanh
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I think You wrong
0.(9) isn't 1

try this: with 5 characters "9"
a = 0.99999
10a = 10x0.99999 = 9.9999

10a-a = 9a = 9.9999-0.99999 = 8.99991 ( it's different from 9)

a= 9a/9 = 0.99999 (only 0.99999)

so we can write
a=0.99999...
10=9.9999...

10a-a = 9a = 9.9999...-0.99999 = 8.99...991
a = 9a/9 = 0.99999...

so 0.(9) isn't 1

alt Re: 0.99999~ =1???

EngiN33R
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0.9 and 0.99999~ are way too different and one cannot be used to prove the other.

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Navy Seal
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omg the point of infinty is that it is infinite. u can't say if we use 0.99999 then 0.(9) will have same result because if u multiply 0.(9) by 10 u will get 9.(9) which still has infinte amount of 9s. thus this prove works with infinite amont of numbers because if u have finite amount of numbers after multiplying by 10 u will get different amount of digits after the dot while u have same amount of digits when u use infinity because u still get infinite amount of digits after multiplication ROFL that is long finalising answer. If someone still doesn't get it, I will rage quit this forum for a week lol.

alt Re: 0.99999~ =1???

Corvallis5
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okay I know infinities mean *forever* but they don't regenerate themselves so.

.9~ =X
Y= the amount of 9s behind the decimal point in X.
9.9~ =10X but now when you try to match up the 9s behind the decimal point it doesn't work becuase this doesn't work:

(Y-1)=Y


Even though there are infinitie 9s behind the decimal point they won't *regenerate* after you take one away.
So if you believe that .9~ =1
then you believe:
(Y-1)=Y

alt Re: 0.99999~ =1???

DannyDeth
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@user Corvallis5:
Passed eighth grade math yet? Thought not.

If Y = infinite, then Y-1 is not possible. Operating standard arithmetic on infinite isn't possible, so your attempt is one little splat in a universe of proof. You can't count to infinite. It's not a number. Same as true chaos.

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Navy Seal
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user Corvallis5 hat geschrieben
okay I know infinities mean *forever* but they don't regenerate themselves so.

infinity is not a some superhero from dota -.-' there is no need for regeneration of something that is already everything

alt Re: 0.99999~ =1???

DannyDeth
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user Corvallis5 hat geschrieben
user DannyDeth hat geschrieben
@user Corvallis5:
Passed eighth grade math yet? Thought not


not in 8th grade yet. and i dont give a damn about people calling me a kid.

I'm not calling you a kid. I'm calling you incompetent with mathematics.

alt Re: 0.99999~ =1???

sCy
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Thats why you shouldn't use decimals in math, but these numbers like 3/3 or 2/3... They are more accurate, and you can see the value straight. Not saying that decimals are useless, but 3/3 is just more accurate.
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