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1/3(.3 repeated), 2/3(.6 repeated), 1/9(.1repeated), 2/9(.2 repeated), etc. There are billions of repeating decimals.

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Q: What is a decimal that has one or more digits that repeat forever?
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Related questions

What kind of decimal has one or more digits that repeat forever?

Recurring


What do you call a decimal that has one or more digits that repeat forever and ever?

a repeating or recurring decimal


A decimal that has one or more digits that repeat forever?

1/3 = .33333... with the 3s repeating forever 1/7 = .142857142857... with the 142857 repeating forever A recurring decimal!! I just learnt it in school.


What decimal has 1 or more digits that repeat forever?

Off the top of my head I know the fraction 1/3 & 2/3 when they become a decimal become 0.33... forever and 0.66.... forever. Does that help>


What is a decimal in which one or more digits repeat?

It is a repeating decimal.


What is a decimal in which one or more digits repeat infintely?

It is a repeating decimal.


What do you call a decimal whose digits repeat in one or more?

a repeating or recurring decimal


A decimal in which one or more digits repeat indefinitely?

The name for a decimal of this kind is "recurring".


Is 5.7777 A rational number?

Yes. If you mean 5.7777 as a terminating decimal it is 57777/10000 If you mean 5.7777... as a recurring decimal where the 7 repeats forever it is 57/9 If a decimal number terminates or repeats one or more digits forever it is a rational number. Otherwise if a decimal number goes on forever but does not repeat any digits (eg √2 = 1.41421356...) then it is an irrational number.


A decimal in which one or more digits repeat infinitely?

A repeating decial


What is a fraction in which one or more digits repeat forever........What is it called?

repeating or recurring decimals


Are decimals rational?

Some are, some aren't.If the portion after the decimal point:terminates (eg 0.125);does not terminate, but repeats one or more digits (eg 0.333..., 0.181818...)does not terminate, but has one or more digits followed by one or more further digits that repeat (eg 0.16666..., 0.258373737...)then the decimal is rational.otherwise, if the decimal does not terminate and does not repeat any digits (eg π = 3.1415726..., √2 = 1.41421...)then the decimal is irrational (not rational).