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What else can I help you with?
What fraction is equal to 0.27 repeating?
3/11
What is one third fraction equal to?
0.3333 repeating
Which fraction is equivalent to 0.66666666666666666666?
The decimal .66 repeating is equal to the fraction 2/3.
What fraction is closest to 0.22 repeating?
0.22 repeating is equal to two-ninths (2/9).
The fraction 16 is equal to what percent?
If you are asking about the fraction 1/6, the anser is 16.666(repeating)%.
What is 1 over 13 equal to?
As a decimal, 0.076923 repeating
What fraction is equivalent to 0.296296296?
If the pattern keeps repeating, then it is equal to 8/27.
What is 1.142857 repeating as a fraction?
Oh, what a happy little question! When we see a repeating decimal like 1.142857, we can turn it into a fraction by noting that the repeating part is 142857. To convert this to a fraction, we put this repeating part over a series of nines equal to the number of repeating digits, which gives us 142857/999999. And just like that, we've turned our repeating decimal into a lovely fraction.
What is the answer to 0.2 repeating as a fraction?
Expressed as a fraction, 0.2 recurring (that is, 0.2222...) is equal to two ninths or 2/9.
What is 53.3 repeating in fraction form?
In fraction form, 53.3 repeating can be expressed as 533/9. To convert a decimal with a repeating decimal point to a fraction, we first determine the non-repeating part of the decimal (in this case, 53), then subtract it from the entire decimal to isolate the repeating part (0.3 repeating). Next, we express the repeating part as a fraction over 9 (since there is one digit repeating). Thus, 53.3 repeating is equal to 533/9 in fraction form.
What is 83 repeating as a fraction?
The answer will depend on which string is repeating. That is, is the number meant to be 0.838383... or 0.833333... ?
What is -10.74 repeating in a fraction?
Oh, isn't that just a happy little number! When we have a repeating decimal like -10.74, we can express it as a fraction by setting it equal to x, subtracting 0.74x from both sides to eliminate the repeating part, and then solving for x. This way, we can see the beauty of -10.74 repeating as a lovely fraction.
