4/9 is the fraction for 0.4 repeating.
1/3 is the fraction form of 0.3 repeating.
0.324 is a terminating fraction. The only way to express it as a repeating fraction is to express it as 0.323999... (repeating).
The number 0.724 with the 4 repeating can be represented as a fraction by understanding that the digit 4 repeats indefinitely. To convert this into a fraction, we can set it up as an equation where x equals 0.724724... (repeating). Multiplying x by 1000 to move the decimal point three places gives 1000x = 724.724... (repeating). Subtracting x from 1000x eliminates the repeating decimal places, resulting in 999x = 724. Solving for x gives us the fraction 724/999.
The answer depends on what string is repeating. It is not clear from the question whether the recurring fraction is meant to be 2.313131... or 2.311111...
The fraction for .4 repeating is 2/5.
4/9 is the fraction for 0.4 repeating.
What is 1.49 repeating (9 is repeating)
4/9
1/3 is the fraction form of 0.3 repeating.
4.16 repeating can be expressed as the fraction 416/99.
0.004 repeating equals 0.004004004004..... which as a fraction is expressed as 4/999
It is 4/3.
4/7
4/90
4/11
4/9