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0.1717 recurring written as a fraction is 17/99

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Q: How do you write 0.1717 recurring as a fraction?
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How do you write 0.75 recurring as a fraction?

0.75 recurring written as a fraction is 25/33


How do you write 0.1 as an equivalent decimal fraction?

0.10, 0.100 or, 0.0999 ... (recurring)


How do you write 6.3 recurring?

Either place a dot of the 3, or write it as a fraction. As a mixed number fraction it is six and one third, and as a top-heavy fraction, 19/3.


How do you write 2.222222 as a fraction?

Expressed as a mixed fraction, 2.2 recurring is equal to 2 2/9 or two and two ninths.


What is 0.17 recurring as a fraction?

17/99


How do you write 6.66667 as a fraction?

To write 6.66667 as a fraction, we can first recognize that it is a recurring decimal. To convert it to a fraction, we can set it as x = 6.66667 and then subtract the non-recurring part to get 10x - x = 60 - 6. This simplifies to 9x = 54, which gives x = 6. Now, we can express 6.66667 as a fraction by writing it as 6 2/3 or 20/3 in simplest form.


How do you write 0.1 repeated as a fraction?

0.1 (recurring) = 1/9 Solve this type of problem as follows :- Let n = 0.1 (recurring) 10n = 1.1(recurring) 9n = 1 n = 1/9


How do you write 13 37 as a decimal?

Expressed as a decimal fraction, 13/37 is equal to 0.351 recurring (that is, 0.351351351..)


What is 0.9 recurring as a fraction?

0.9 recurring as a fraction is equal to 1. I know its crazy. But its true.


How do you turn recurring decimals into fractions?

-- Take one whole set of the digits that repeat in the decimal. Write them as the numerator of the fraction. -- For the denominator of the fraction, write a group of 9s ... the same number of them as there are digits in the numerator. -- Simplify the fraction, if possible and if you feel like it.


How do you convert a fraction to a non-recurring decimal?

To convert a fraction to a decimal, divide the denominator into the numerator. Whether it is recurring or not depends on the fraction.


What is 0.47 recurring as a fraction?

Although it is a terminating fraction, it can be written as a recurring fraction as: 0.47000000... or 0.46999999...