That article on Recurring decimal is a great reference article too!
2.
:We have an article on recurring decimals, with this as the first example.
3.
This number is derived from or corresponds to the recurring decimal . 142857 = 1 / 7.
4.
:OK, based on the context of the puzzle dots for recurring decimals is probably allowed.
5.
A Fraction which is cyclic thus has a recurring decimal of even length that divides into two sequences in 9's complement form.
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The angles of 30 and 60 degrees come about so often in common usage that having them be recurring decimals ( as they are in grads ) is a major inconvenience.
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Rational numbers ( e . g ., ) with prime factors in the denominator other than 2 and 5 ( when reduced to simplest terms ) have a unique recurring decimal representation.
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Recurring decimals only exist because in the base system we have chosen ( denary-base 10 ), because two integers have been divided and the result is not a terminating decimal.
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:Having " any " opinion on it, resisting or accepting, seems like a bad idea until you have gotten that recurring decimal thing " defined " to you.
10.
For example, 1 / 3 = 0.333 . . ., etc . In fact, all recurring decimals are rational and all rationals have decimal expansions that either terminate or are recurring.
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