Is 0.99999999999999999…. Equal to 1?

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Lebgfinal

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Assume its 0.9 with infinite periods
 
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Clavicular
 
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Yes
 
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yes haha
 
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Yes it is.

1/3=0.3333333.....
2/3=0.6666666.....
3/3=0.9999999.....

3/3=1

Therefore it's proven
 
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You said your iq was tested at 128 with what test supposedly the same iq as @MoggerGaston
 
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nigga trynna beat the low iq accusations :lul:
 
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Yes it is.

1/3=0.3333333.....
2/3=0.6666666.....
3/3=0.9999999.....

3/3=1

Therefore it's proven
x = 0.9…
10x = 9.9…
10x - x = 9.9… - 0.9…
9x = 9
x = 1
0.999… = 1
Also proven with this
 
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I think it is
x = 0.9…
10x = 9.9…
10x - x = 9.9… - 0.9
9x = 9
x = 1
0.999… = 1
You would have to remove x on 9.9
It would be this 10x-x= 9.9... -x
 
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You said your iq was tested at 128 with what test supposedly the same iq as @MoggerGaston
Where he got his results
1727562398099
 
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Yes, in fact all numbers have in between infinite decimals, the distance from 1 to 2 implies that there are millions of numbers in between before reaching 2 or to reach 1, this principle is what is studied in calculus with respect to limits.

But indeed 0.99999 tends to 1 both on the left (-) and on the right (+), so it is indeed 1, (this is the calculation of lateral limits).
 
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Yes, in fact all numbers have in between infinite decimals, the distance from 1 to 2 implies that there are millions of numbers in between before reaching 2 or to reach 1, this principle is what is studied in calculus with respect to limits.

But indeed 0.99999 tends to 1 both on the left (-) and on the right (+), so it is indeed 1, (this is the calculation of lateral limits).
9.9… has infinitely large decimals which mean is would need 0.001.. infinitely small decimal
 
I think it is
x = 0.9…
10x = 9.9…
10x - x = 9.9… - 0.9…
9x = 9
x = 1
0.999… = 1
X=0.9~
Not 1 as 10x is the exact same as 9.9~ so x isn't 1 just 0.9~
X=0.9~
 
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x = 0.9…
10x = 9.9…
10x - x = 9.9… - 0.9…
9x = 9
x = 1
0.999… = 1
Also proven with this
that proof assumes 0.999 repeating is a real number
 
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X=0.9.
10x=9.9.
10x-x=9x=9.9.-0.9.= 8.9.
X=0.9.
@Lebgfinal
 
Yeah it is because of some mathematical reason but I’m not an expert on math
 
0,99999999 has infinite decimals tho
I took that into account let's take
0.9.+0.9.=1.9.
X+x= 2x
Which means that one of the 0.9. can't be bigger than the other so if you subtract 0.9. from 1.9. you'd get 0.9. the second 0.9. used 1 decimal to go from 0.9. to 1
This is hard to explain and I understand if you didn't understand this but in theory it can't become 1
 
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You can write it as fraction its equal to 1
 
It assume 0.99999 has infinite decimals yea
no, it assumes 0.999 repeating is a real number that exists. Also what u showed is not a proof, its just a series of true statements(based on that assumption). But it doesnt prove that 0.999=1

Thats like me saying 1+1=2. 2+2=4, these holds the fundamental theorem of calculus, therefor thats a proof of the FTC. That dosent prove the FTC nor does what you show prove 1=0.9999
 
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I took that into account let's take
0.9.+0.9.=1.9.
X+x= 2x
Which means that one of the 0.9. can't be bigger than the other so if you subtract 0.9. from 1.9. you'd get 0.9. the second 0.9. used 1 decimal to go from 0.9. to 1
This is hard to explain and I understand if you didn't understand this but in theory it can't become 1
Use limits and understand his concept. Leibniz can answer your question.
 
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Either do infine sum adding up shit or series of equations
 
go study math if you really wanna know
 
1 - 0.99…. = 0.00…. = 0

Aka equal.
 
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If it's measuring something yes because no tool can measure anything to that accuracy and you'd round up based on the amount of significant figures

If it's abstract no
 

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