AQA GCSE Mathematics · 8300
Specification N10 · Paper 1, Paper 2, Paper 3
Revise: Fractions and Decimals ConversionRecord the answer using a bar over precisely the recurring block.
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GCSE Mathematics · key term
The digit or block of digits that repeats indefinitely in a recurring decimal.
Used by AQA, Edexcel and OCR
Specification N10 · Paper 1, Paper 2, Paper 3
Revise: Fractions and Decimals ConversionRecord the answer using a bar over precisely the recurring block.
Specification N10 · Paper 1, Paper 2, Paper 3
Choose powers of 10 so that the recurring digits align before subtracting. A two-digit recurring block usually requires multiplication by 100 rather than 10.
Write enough recurring digits before using an ellipsis, and mark the complete recurring block with dots: one dot for a single recurring digit, or dots over the first and last digits of a longer block.
Choose the power of 10 from the length of the recurring block: one recurring digit suggests multiplying by 10, two by 100, three by 1000, and so on.
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Specification 2.02a · Paper 1 (Foundation), Paper 2 (Foundation), Paper 3 (Foundation), Paper 4 (Higher), Paper 5 (Higher), Paper 6 (Higher)
The digit or shortest block of digits that repeats indefinitely in a recurring decimal.
Revise: Converting Recurring Decimals and FractionsThis reverse check can reveal an incorrect multiplier, subtraction error or unsimplified interpretation of the recurring block.