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A recurring decimal has a digit or block that repeats forever. In dot notation, one dot above a digit means that single digit repeats, while dots above the first and last digits show a whole block repeats.
For example, 0.72˙=0.7222…0.7\dot{2} = 0.7222\ldots0.72˙=0.7222… but 0.2˙16˙=0.216216…0.\dot{2}1\dot{6} = 0.216216\ldots0.2˙16˙=0.216216…. Our aim is to write these exact decimals as exact fractions, not rounded approximations.
Question 1
2 marksConvert 29\displaystyle \frac{2}{9}92 to a decimal.
What does a dot above a single digit in a decimal notation indicate?
Revision notes for WJEC GCSE Maths Recurring Decimals to Fractions: explanations and worked examples.
1 of 5
Write 0.777...0.777...0.777... as a fraction in its simplest form.