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To turn 0.5 repeating into a fraction, we can represent it as a geometric series. Let x = 0.5 repeating. Multiplying x by 10, we get 10x = 5.5555... Subtracting x from 10x, we have 10x - x = 5.5555... - 0.5555..., which simplifies to 9x = 5. Dividing both sides by 9, we get x = 5/9. Therefore, 0.5 repeating can be expressed as the fraction 5/9.

Q: How do you turn 0.5 repeating into a fraction?

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decimal and repeating bar

If all three digits are repeating then as a fraction it is 41/333 in its simplest form

113/999

It is 1 5/9.

0.78 repeating as a fraction = 78/99

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decimal and repeating bar

If all three digits are repeating then as a fraction it is 41/333 in its simplest form

113/999

It is 1 5/9.

Oh, dude, turning 2.91666666667 into a fraction is like trying to turn a cat into a dog - it's just not gonna happen. But if you really want to, you can simplify it by realizing that 2.91666666667 is the same as 2 and 11/12, so the fraction would be 35/12. But seriously, who needs fractions when you can just use decimals, am I right?

444/100 unless that's repeating, in which case it is 4/9

If it's a 6 repeating decimal then it is 224/3 if not then it is 746666/10000

what is 0.194 as a repeating fraction

0.78 repeating as a fraction = 78/99

0.14 repeating as a fraction = 14/99

If that is a terminating decimal, it is 2 535353/1000000 (as a mixed number) = 2535353/1000000 (as an improper fraction) If that is a repeating decimal 2.535353... with the 53 repeating, it is 2 53/99 = 251/99

If you mean: 0.151515.....repeating then as a fraction it is 5/33