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Mathematics 11 Online
OpenStudy (anonymous):

What is 3.99999..... converted into a fraction?

OpenStudy (babyslapmafro):

4

OpenStudy (anonymous):

? @Babyslapmafro

OpenStudy (babyslapmafro):

4/1

OpenStudy (anonymous):

That doesn't make sense...

OpenStudy (babyslapmafro):

3.99999999... is an irrational number, it can not be expressed as a ratio of two numbers (a fraction)

OpenStudy (babyslapmafro):

We got a man on the moon computing to the thousandth decimal-place, unless you're working at the Jet Propulsion Lab right now you'll be ok with the number 4.

OpenStudy (anonymous):

you're all wrong, actually ^^

OpenStudy (anonymous):

take 3.99... and find the last place. For this equation, the 9 would be in the hundredths place. Now, make x = 3.99...

OpenStudy (anonymous):

3 99999/100000, google serch it :)

OpenStudy (babyslapmafro):

if the 9 is repeating infinitely: 3.99999... is irrational 1.33333... where the 3's are repeating infinitely is rational, it can be expressed as 4/3

OpenStudy (anonymous):

scratch that last sentence. Move the decimal two places so your number is now 399. take 100 and multiply it by x. you will then have 100x.

OpenStudy (babyslapmafro):

I understand, but how do you write 3.9999.... as a fraction if the 9's repeat infinitely? you can't

OpenStudy (anonymous):

1000x =399.99... now, 1000x-1=999x 399.99-.99...=399

OpenStudy (babyslapmafro):

There is no debate here

OpenStudy (anonymous):

399 ---- 999

OpenStudy (anonymous):

haha my math teacher taught me this ^^

OpenStudy (anonymous):

I'm confused..

OpenStudy (anonymous):

/:

jigglypuff314 (jigglypuff314):

http://en.wikipedia.org/wiki/0.999... so the first person who commented was correct :)

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