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rossporterlc

Ross's Fact of the Day

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Posted
explain???

114166[/snapback]

I'd like to help, but I've forgotten.

We did about it earlier this year, but I forgot what the lecturerer said, so this is a pretty useless explanation

Posted
explain???

114166[/snapback]

I'd like to help, but I've forgotten.

We did about it earlier this year, but I forgot what the lecturerer said, so this is a pretty useless explanation

114171[/snapback]

Thanks for that Alex :D:D:D

Im not sure how they are the same as they will always be different regardless of how far you go with the decimel places.

Posted
How can it be?

Maybe if you use a really crap calculator, but in theory it's not.

114185[/snapback]

It's mathematical fact that they are equal.

To prove it you have to create a bijection between the closed interval [0,1] and the interval [0,1) and it all works out nicely, proving that 1=0.9 recurring.

If I'd written it down I could find it, but I didn't.

Edit:

Found a different proof for all you non-believers.

Enjoy :D

Proof.jpg

Posted
How can it be?

Maybe if you use a really crap calculator, but in theory it's not.

114185[/snapback]

It's mathematical fact that they are equal.

To prove it you have to create a bijection between the closed interval [0,1] and the interval [0,1) and it all works out nicely, proving that 1=0.9 recurring.

If I'd written it down I could find it, but I didn't.

Edit:

Found a different proof for all you non-believers.

Enjoy :D

Proof.jpg

114212[/snapback]

You what? You what, you what you what you what? :P

This is exactly why im going to fail maths :huh:

Posted
How can it be?

Maybe if you use a really crap calculator, but in theory it's not.

114185[/snapback]

It's mathematical fact that they are equal.

To prove it you have to create a bijection between the closed interval [0,1] and the interval [0,1) and it all works out nicely, proving that 1=0.9 recurring.

If I'd written it down I could find it, but I didn't.

Edit:

Found a different proof for all you non-believers.

Enjoy :D

Proof.jpg

114212[/snapback]

The dodgy part is the third BIG line. lim x -> endless can make eveything become 0 or endless approximated... something can't be right about it ^_^

and 1/3 is not EXACTLY equal to 0.3333333 recurring as that is an irrational number :huh: It's some time ago now that I had maths, so I might be wrong...

Posted
,May 24 2005, 5:51 PM]
How can it be?

Maybe if you use a really crap calculator, but in theory it's not.

114185[/snapback]

It's mathematical fact that they are equal.

To prove it you have to create a bijection between the closed interval [0,1] and the interval [0,1) and it all works out nicely, proving that 1=0.9 recurring.

If I'd written it down I could find it, but I didn't.

Edit:

Found a different proof for all you non-believers.

Enjoy :D

Proof.jpg

114212[/snapback]

The dodgy part is the third BIG line. lim x -> endless can make eveything become 0 or endless approximated... something can't be right about it ^_^

and 1/3 is not EXACTLY equal to 0.3333333 recurring as that is an irrational number :huh: It's some time ago now that I had maths, so I might be wrong...

114553[/snapback]

What about lim(x->infinity) 1-(1/x)?

That doesn't go to 0 or infinity, it goes to 1.

Aha!!

Posted
I'm in my house in Jesmond, supposedly revising so dont wanna get disturbed. Good luck for revising for your exams!

114597[/snapback]

jesmond ey? very posh! best of luck to you too mate...

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