Prove algebraically that the recurring decimal 0.2˙1˙6˙0.\dot{2}\dot{1}\dot{6}0.2˙1˙6˙ can be written as 837\displaystyle \frac{8}{37}378
Practise Oxford AQA IGCSE Maths Recurring Decimals to Fractions with exam-style questions for Core and Extended tier. 19 questions, matched to the Oxford AQA IGCSE Maths (9260) specification and written in Paper 1 and Paper 2 (Core: 1C and 2C; Extension: 1E and 2E) style. Every question includes a full worked solution and mark scheme, so you can see where marks are awarded rather than just whether you got the answer right.