The common steps to transform these decimals into fractions are: Identify the digit (or digits) that is repeated Create an equation where the decimal will be equal to a variable (e.g.: X) Multiply the equation by a power of 10 (10, 100, 1000, etc.) until the repeating digits are on the left side of the decimal point. Subtract the original equation from the equation that originated after the multiplication. More items...
https://www.wikihow.com/Convert-Repeating-Decimals-to-Fractions
Note: Terminating decimals are rational numbers. In non-terminating decimals, the decimal expansion does not come to an end and it has an infinite number of digits. The repeating decimals are the decimals, where a certain number of digits uniformly repeats after the decimal point.
https://www.onlinemath4all.com/how-to-determine-if-a-fraction-is-terminating-or-repeating.html
Tips for converting recurring decimals to fractions Count the number of times you move the decimal point. ... Revise your times tables. In a numerical reasoning test, time is of the essence, and since most recurring decimal conversions will require you to simply the fraction, you need ... Practice simplifying improper fractions. ... Learn to work in reverse. ...
https://www.practiceaptitudetests.com/resources/how-to-convert-recurring-decimals-into-fractions/
Write down: 0.333 1 Multiply both top and bottom by 1,000 (3 digits after the decimal point so that is 10×10×10=1,000) 333 1000 Simplify Fraction:
https://www.mathsisfun.com/converting-decimals-fractions.html
pdf for "converting repeating decimals to fractions calculator".(Page 1 of about 12 results)