Category:Number times Recurring Part of Reciprocal gives 9-Repdigit
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This category contains pages concerning Number times Recurring Part of Reciprocal gives 9-Repdigit:
Let a (strictly) positive integer $n$ be such that the decimal expansion of its reciprocal has a recurring part of period $d$ and no non-recurring part.
Let $m$ be the integer formed from the $d$ digits of the recurring part.
Then $m \times n$ is a $d$-digit repdigit number consisting of $9$s.
Pages in category "Number times Recurring Part of Reciprocal gives 9-Repdigit"
The following 5 pages are in this category, out of 5 total.
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- Number times Recurring Part of Reciprocal gives 9-Repdigit
- Number times Recurring Part of Reciprocal gives 9-Repdigit/Examples
- Number times Recurring Part of Reciprocal gives 9-Repdigit/Examples/37
- Number times Recurring Part of Reciprocal gives 9-Repdigit/Examples/41
- Number times Recurring Part of Reciprocal gives 9-Repdigit/Generalization