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May 17 2010 07:43pm
How does this have 56 pages of debate? Any mathematician ever accepts that .999 repeating is 1 based on the multitude of proofs out there, and many of which have even posted in this thread. Whether or not you can wrap your head around it is irrelevant.
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May 17 2010 08:12pm
people who are in grade 9 think they know better than people with more education

edit : +51

This post was edited by Taxidermy on May 17 2010 08:12pm
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May 17 2010 09:45pm
wtf is this thread

though my math teacher thinks .99999... and 1 are different things, so +1 for bad education :O
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May 17 2010 09:49pm
:) +51.999... for bad education

edit : +52

This post was edited by Taxidermy on May 17 2010 09:49pm
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May 18 2010 01:04am
Quote (BreakPoint @ May 18 2010 03:26am)
No, that is not philosphical thinking, that's just how it is.



Those are rational numbes. 1/3, 2/3, 3/3, and .333, .666, and .999 are irrational.


Wrong again.
An infinitely recurring decimal is a rational number.
If it was infinitely non-recurring (eg. a surd) then it would be irrational (such as 1/7) but if it is infinitely recurring (such as 1/3) then it is a rational number.
And as for 3/3, that is an integer which is a whole number.

http://en.wikipedia.org/wiki/0.999...


This post was edited by Hammer_Hdin on May 18 2010 01:16am
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May 18 2010 01:26am
Quote (Hammer_Hdin @ May 18 2010 03:04am)
Wrong again.
An infinitely recurring decimal is a rational number.
If it was infinitely non-recurring (eg. a surd) then it would be irrational (such as 1/7) but if it is infinitely recurring (such as 1/3) then it is a rational number.
And as for 3/3, that is an integer which is a whole number.

http://en.wikipedia.org/wiki/0.999...


This made me lol from the wikipedia page

Quote
Students of mathematics often reject the equality of 0.999… and 1, for reasons ranging from their disparate appearance to deep misgivings over the limit concept and disagreements over the nature of infinitesimals. There are many common contributing factors to the confusion:

    * Students are often "mentally committed to the notion that a number can be represented in one and only one way by a decimal." Seeing two manifestly different decimals representing the same number appears to be a paradox, which is amplified by the appearance of the seemingly well-understood number 1.[35]
    * Some students interpret "0.999…" (or similar notation) as a large but finite string of 9s, possibly with a variable, unspecified length. If they accept an infinite string of nines, they may still expect a last 9 "at infinity".[36]
    * Intuition and ambiguous teaching lead students to think of the limit of a sequence as a kind of infinite process rather than a fixed value, since a sequence need not reach its limit. Where students accept the difference between a sequence of numbers and its limit, they might read "0.999…" as meaning the sequence rather than its limit.[37]

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May 18 2010 01:49am
Quote (Hammer_Hdin @ May 18 2010 07:04am)
Wrong again.
An infinitely recurring decimal is a rational number.
If it was infinitely non-recurring (eg. a surd) then it would be irrational (such as 1/7) but if it is infinitely recurring (such as 1/3) then it is a rational number.
http://en.wikipedia.org/wiki/0.999...[/COLOR]


Rationals and irrationals are simple. A rational number is a number which can be expressed as a ratio (get it? ratio? rational?) of two integers. An irrational number is a number that is not rational; that is, it cannot be expressed as a ratio of two integers. You said 1/7 is irrational. But 1/7 is a ratio of two integers; thus 1/7 is rational. See: 1/7 IS "recurring" as you put it - it's .142857 over and over forever.

But all this talk of rationals and irrationals doesn't have anything to do with the question.

And FUCK ME how did this thread get to be so enormous? Lock this shit up. .999...=1 is fact. If you think otherwise, you're wrong.

Oh, I see how this thread got to be so big. It's because really fucking stupid people like:
Quote (shinigamiapple777 @ May 18 2010 01:36am)
.99999....=.99999.... and 1 = 1. they are not the same number, or the same number in a different form, so they are not equal

post in here.
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May 18 2010 02:14am
Quote (chone @ May 18 2010 05:49pm)
Rationals and irrationals are simple.  A rational number is a number which can be expressed as a ratio (get it? ratio? rational?) of two integers.  An irrational number is a number that is not rational; that is, it cannot be expressed as a ratio of two integers.  You said 1/7 is irrational.  But 1/7 is a ratio of two integers; thus 1/7 is rational.  See: 1/7 IS "recurring" as you put it - it's .142857 over and over forever.

But all this talk of rationals and irrationals doesn't have anything to do with the question.

And FUCK ME how did this thread get to be so enormous?  Lock this shit up.  .999...=1 is fact.  If you think otherwise, you're wrong.

Oh, I see how this thread got to be so big.  It's because really fucking stupid people like:

post in here.


Here are a few examples of irrational numbers:
1/7
Square root of 3
pi

But I can see what you mean why the thread is so long...
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May 18 2010 02:20am
Yeah, you can see what I mean, huh? You're one of the retards in you still think 1/7 is irrational.

edit: unless ur trollin lol
edit2: and what fucking kind of reply was that? I DEFINED irrational numbers in my post. I sure as fuck know what they are.

This post was edited by chone on May 18 2010 02:27am
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May 18 2010 02:28am
Quote (chone @ May 18 2010 06:20pm)
Yeah, you can see what I mean, huh?  You're one of the retards in you still think 1/7 is irrational.

edit: unless ur trollin lol


1/7 in decimal form is an infinitely non-recurring decimal.
The square root of 3 in decimal form is an infinitely non-recurring decimal.
pi in decimal form is an infinitely non-recurring decimal.

Infinitely non-recurring decimals = Irrational numbers

edit: apology accepted, thanks. don't let it happen again.

This post was edited by Hammer_Hdin on May 18 2010 02:31am
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