Answer:
482/999
Explanation:
Since there are 3 repeating digits, starting at the decimal point, the short answer is that the fraction is ...
482/999
where 999 has a number of 9's equal to the number of repeating digits.
This fraction cannot be reduced.
_____
Long answer
Multiply the value by 1000 = 10^3, where the '3' is the number of repeating digits. Then subtract the original and divide by the coefficient of 'x'.
![x=0.\overline{482}\\1000x=482.\overline{482}\\1000x-x=482.\overline{482}-0.\overline{482}\\999x=482\\\\x=(482)/(999)](https://img.qammunity.org/2021/formulas/mathematics/high-school/ro57nfzb8mzz33a2v8okw2wtt6emhljx9w.png)
482 and 999 have no common factors, so the fraction cannot be reduced.