The recurring decimal representation 1.272727... is equivalent to
The recurring decimal representation 1.272727... is equivalent to
- 13/11
- 14/11
- 127/99
- 137/99
Solution
Let $y = 1.272727...$ The recurring part is '27'. $y = 1 + 0.\overline{27} = 1 + \dfrac{27}{99} = 1 + \dfrac{3}{11} = \dfrac{14}{11}$.
Asked in: CSAT 2020
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