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.
4/9 is the fraction for 0.4 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).
103/90
If you mean: 0.151515.....repeating then as a fraction it is 5/33
0.13333333 repeating in fraction = 12/90 or 2/15
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
0.333.... = 1/3 Method of conversion. Let P = 0.3333..... 10P = 3.3333.... Subtract 9P = 3 ( NB The repeating decimals subtract to zero). P = 3/9 Cancel down by '3'. P = 1/3
4.16 repeating can be expressed as the fraction 416/99.
0.004 repeating can be expressed as a fraction by using the formula for repeating decimals. Since there are three digits after the decimal point that repeat (004), the fraction can be written as 4/999. This is derived by placing the repeating digits (004) over a denominator of 9 for each digit, resulting in 4/9 for the non-repeating part and 4/999 for the repeating part.
4/11
It is 4/3.
4/7
4/90
4/9