Originally posted by: EKKC
what is digg. i've seen articles on it a few times
Originally posted by: Jeff7
1 - 0.00.....1 = 0.99.....
Originally posted by: Jeff7
1 - 0.00.....1 = 0.99.....
Originally posted by: DannyLove
I got one for you.... who gives a fvck.. i'm tired of seeing these threads regard .999=1 bla bla bla... SO WHAT! open the door, walk outside.... jesus!
Originally posted by: DannyLove
I got one for you.... who gives a fvck.. i'm tired of seeing these threads regard .999=1 bla bla bla... SO WHAT! open the door, walk outside.... jesus!
Originally posted by: PottedMeat
heh not reading the original thread, does this have any practical application?
Originally posted by: KarmaPolice
Hrmmm its been a while since I took calc...answer a question for me...
Limits....wouldnt .9999999 repeating be appraoching 1?
I am not going to try to say they are wrong...they are math people..i suck at math...but wondering.
Originally posted by: KarmaPolice
Hrmmm its been a while since I took calc...answer a question for me...
Limits....wouldnt .9999999 repeating be appraoching 1?
I am not going to try to say they are wrong...they are math people..i suck at math...but wondering.
No, .99.... is a concrete number with an exact value. It doesn't approach anything. That's like asking if 2/3 approaches 4/6, or if 3 approaches pi. However, there are number of functions that define 0.99.... that do approach 1 the closer you get to infinity, like the sum of 9/10^x. Similarly, the sum 1-1/3+1/5-1/7+1/9... approaces pi/4 when taken to a large number of steps. When evaluated at infinity it is exactly pi/4.Originally posted by: KarmaPolice
Limits....wouldnt .9999999 repeating be appraoching 1?
0.99... isn't a function, it is a concrete number. Its value doesn't fluctuate over time. There are functions that exist that approximate this number, and when taken to infinity they are exactly equal, but only when taken to infinty. The sum of 9/10^x approaches 1 as you increase x, but that function doesn't define 0.99... unless x is infinity. When x=infinty, the value of that function is 1.Originally posted by: fitzov
it approaches 1--it is not equal to 1. the only way I can think of (besides a simple logical proof) to prove it is by showing a graph of two functions--one whose range will go from .9 and approach 1 as it's domain increases while the other has a range of 1 for any domain.Originally posted by: KarmaPolice
Hrmmm its been a while since I took calc...answer a question for me...
Limits....wouldnt .9999999 repeating be appraoching 1?
I am not going to try to say they are wrong...they are math people..i suck at math...but wondering.
Originally posted by: Kyteland
No, .99.... is a concrete number with an exact value. It doesn't approach anything. That's like asking if 2/3 approaches 4/6, or if 3 approaches pi. However, there are number of functions that define 0.99.... that do approach 1 the closer you get to infinity, like the sum of 9/10^x. Similarly, the sum 1-1/3+1/5-1/7+1/9... approaces pi/4 when taken to a large number of steps. When evaluated at infinity it is exactly pi/4.Originally posted by: KarmaPolice
Limits....wouldnt .9999999 repeating be appraoching 1?
The sum of 9/10^x is exactly equal to 1 when taken to infinity.
