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With the small sample provided, it doesn't look as if it is repeating. The problem, however, lies in the "and so forth"; it is not clear what rule you use to write the decimal digits, and depending on what exactly that rule is, it may, or may not, be a repeating decimal. To be "repeating", and therefore a rational number, after a while the same group of digits has to repeat over and over, without end.

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Q: Is 0.123467239 and so fort a repeating decimal?
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Is 8.56909 a rational or irrational decimal?

Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.


Is 0.1666666 a repeating decimal?

no, there are no elipses so it doesn't go on forever, therefore, not a repeating decimal


Is there such a thing as a repeating decimal that has a non-repeating decimal after it?

No, because repeating decimals never stop repeating, so it would be impossible to have a different number that does not repeat.


Is 0.243 a reapting decimal?

No a repeating decimal is a decimal like 2/3, which is .6666666666 and so on.


What are the numbers in the smallest group of repeating digits when 4111 is converted to a nonterminating decimal?

4111 is an integer and so there is no sensible way to convert it into a repeating decimal.


What is the difference between a terminating and a repeating decimal?

A terminating decimal reaches an end after a finite number of digits whereas a repeating decimal, after a finite number of digits, has a string of decimals (also of finite length) that repeats forever. Thus 1.2356 is a terminating decimal. 1.456333... is a repeating decimal with the digit 3 repeating an infinite number of times. So also is 23.56142857142857...... where the string 142857 repeats to infinity. In fact, terminating decimals may be viewed as repeating decimals with zero repeating infinitely.


Is a repeating decimal greater than a decimal?

Oh, dude, you're hitting me with some math vibes here. So, like, technically speaking, a repeating decimal is just a decimal that goes on forever, right? And, like, if it's greater than a regular decimal, it's probably because it's showing off its never-ending nature. So, yeah, repeating decimals can totally be greater than regular decimals. Math, man, it's a trip.


What is 22 divided by 121 in a fraction and decimal?

0.1818


Is 8.2 a rational number?

Yes. Any terminating decimal is a rational number. Any repeating decimal also.


How do you change one sixth to a percent?

1/6 as a decimal is 0.1666 repeating percent. So what you need to do is move the decimal point over twice to the right and you get the percent, 16.66 repeating %.


Is a repeating decimal bigger than a normal decimal?

Well, honey, a repeating decimal is just a fancy way of saying a number that goes on forever, like a bad date that won't end. So technically, yes, a repeating decimal is bigger than a normal decimal because it has more digits that keep repeating. But hey, don't stress about it too much, math is like a puzzle - sometimes you just gotta roll with it and hope for the best.


What 6 and 18 in fraction and decimal?

6/1/ = 6/18 as a fraction - which can be simplified, if you so desire. The decimal is 0.33... (repeating).