If that is 38 recurring then the fraction is 38/99
0.32... = 32/99 in fraction
It is: 9/11 = 0.'81' recurring '81'
The answer depends on what string is repeating. It is not clear from the question whether the recurring fraction is meant to be 0.347347347... or 0.3474747... or 0.3477777...
17/9
17/99
0.1717 recurring written as a fraction is 17/99
To convert 0.136 recurring to a fraction, we can use algebraic manipulation. Let x = 0.136136... (recurring part denoted by the bar). Multiplying by 1000 to shift the decimal three places gives 1000x = 136.136... Subtracting the original equation from this new one eliminates the recurring part, giving 999x = 136. Solving for x, we get x = 136/999, which simplifies to 8/59. Therefore, 0.136 recurring is equal to 8/59 as a fraction.
0.75 recurring written as a fraction is 25/33
0.9 recurring as a fraction is equal to 1. I know its crazy. But its true.
To convert a fraction to a decimal, divide the denominator into the numerator. Whether it is recurring or not depends on the fraction.
Although it is a terminating fraction, it can be written as a recurring fraction as: 0.47000000... or 0.46999999...
If its a recurring decimal then it is -11/3 as a fraction
If it is a recurring decimal then its fraction is 1/9
If its recurring 6 then as a fraction it is 2/3
If that is 38 recurring then the fraction is 38/99
0.32... = 32/99 in fraction