Milano. Double choclatey bliss. Hello. I have homework to do... Milano... Need book...
Edit (3:45) ~ I figured something out.
To turn a repeating decimal into a fraction:
If it's in the form
X.Y
where X is a whole number and Y is repeating decimals after the decimal, simply count up the digits of Y, use the amount of numbers as the denominator, and put Y as the numerator. Use X as the whole number.
If it is in the form
X.YZ
where X is a whole number, Y is a series of numbers as a terminating decimal, and Z is a repeating series of numbers, then do this.
1) Count the digits of Y.
2) Put that many zeros in the denominator of a fraction.
3) Count the digits of Z.
4) Put that many nines in the denominator, before the zeros.
5) Use Z as the numerator.
6) Turn 0.Y into a fraction, add it to the other.
7) Use that as a fraction, and for the whole number, use X.
I know. It's weird. But I'm weird.
Example [I used n[1],n[2],n[3] to represent splitting up n.]:
--Note that n = n[1] + n[2] + n[3].--
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n = 1.4567
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n[1] = 0.0067
n[2] = 0.45
n[3] = 1
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100n[1] = 0.67
100n[1] = 67/99
n[1] = 67/99/100
n[1] = 67/9900
n[2] = 45/100
n[2] = 4455/9900
n = n[1] + n[2] + n[3]
n = (67 + 4455)/9900 + 1
n = 4552/9900 + 1
n = 14552/9900
--At this point, reduce. However, I am lazy.--
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n = 1.4567
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Hobey-ho, Pandu.