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Fractions, decimals and recurring decimals: Edexcel GCSE Maths questions

Every Edexcel GCSE Maths exam question on N10 Fractions, decimals and recurring decimals, 2017–2025, with its mark scheme and examiner’s report.

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  1. Q13

    June 2025 · Paper 1H

    5 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    June 2025 Paper 1H, question 13: x = 0.2∙ y = 0.68∙1∙ Work out the value of xy. Give your answer as a fraction in its simplest form.

  2. Q14

    November 2024 · Paper 3H

    3 marksN10 Fractions, decimals and recurring decimalsA6 Identities and algebraic proof
    The whole paper ↗
    November 2024 Paper 3H, question 14: Prove algebraically that 0.46 495

  3. Q18

    June 2024 · Paper 1H

    3 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    June 2024 Paper 1H, question 18: Show that 0.1. 5. + 0.22. 7. can be written in the form m 66 where m is an integer.

  4. Q13

    November 2023 · Paper 2H

    3 marksN10 Fractions, decimals and recurring decimalsA6 Identities and algebraic proof
    The whole paper ↗
    November 2023 Paper 2H, question 13: Prove algebraically that 0.07. 23. can be written as 241 3330

  5. Q20

    June 2023 · Paper 3H

    3 marksN10 Fractions, decimals and recurring decimalsA6 Identities and algebraic proof
    The whole paper ↗
    June 2023 Paper 3H, question 20: Prove algebraically that 0.12∙ 3∙ can be written as 61 495

  6. Q14

    November 2022 · Paper 2H

    3 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    November 2022 Paper 2H, question 14: Using algebra, prove that 1.062∙ can be written as 1 14 225

  7. Q12

    June 2022 · Paper 1H

    3 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    June 2022 Paper 1H, question 12: Express 0.11. 7. as a fraction. You must show all your working.

  8. Q13

    November 2021 · Paper 1H

    1 markN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    November 2021 Paper 1H, question 13: Ted is trying to change 0.4. 3. to a fraction. Here is the start of his method. x = 0.4. 3. 10x = 4.3. 4. 10x – x = 4.3. 4. – 0.4. 3. Evaluate Ted’s method so f

  9. Q15

    November 2020 · Paper 3H

    2 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    November 2020 Paper 3H, question 15: Prove algebraically that 0.73· can be written as 11 15

  10. Q15

    November 2019 · Paper 1H

    3 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    November 2019 Paper 1H, question 15: Express 0.41. 8. as a fraction. You must show all your working.

  11. Q16

    November 2018 · Paper 1H

    3 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    November 2018 Paper 1H, question 16: Prove algebraically that 0.25. 6. can be written as 127 495

  12. Q8

    November 2017 · Paper 1H

    2 marksN1 Ordering numbersN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    November 2017 Paper 1H, question 8: Write these numbers in order of size. Start with the smallest number. 0.24. 6. 0.246. 0.2. 46. 0.246

  13. Q15

    November 2017 · Paper 1H

    3 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    November 2017 Paper 1H, question 15: x = 0.43. 6. Prove algebraically that x can be written as 24 55

  14. Q16

    June 2017 · Paper 2H

    3 marksN10 Fractions, decimals and recurring decimals
    The whole paper ↗
    June 2017 Paper 2H, question 16: Using algebra, prove that 0.13. 6. × 0.2. is equal in value to 1 33
All 14 questions on Fractions, decimals and recurring decimals, as a list
  1. June 2025, Paper 1H, Q13 (5 marks): x = 0.2∙ y = 0.68∙1∙ Work out the value of xy. Give your answer as a fraction in its simplest form.
  2. November 2024, Paper 3H, Q14 (3 marks): Prove algebraically that 0.46 495
  3. June 2024, Paper 1H, Q18 (3 marks): Show that 0.1. 5. + 0.22. 7. can be written in the form m 66 where m is an integer.
  4. November 2023, Paper 2H, Q13 (3 marks): Prove algebraically that 0.07. 23. can be written as 241 3330
  5. June 2023, Paper 3H, Q20 (3 marks): Prove algebraically that 0.12∙ 3∙ can be written as 61 495
  6. November 2022, Paper 2H, Q14 (3 marks): Using algebra, prove that 1.062∙ can be written as 1 14 225
  7. June 2022, Paper 1H, Q12 (3 marks): Express 0.11. 7. as a fraction. You must show all your working.
  8. November 2021, Paper 1H, Q13 (1 mark): Ted is trying to change 0.4. 3. to a fraction. Here is the start of his method. x = 0.4. 3. 10x = 4.3. 4. 10x – x = 4.3. 4. – 0.4. 3. Evaluate Ted’s method so f
  9. November 2020, Paper 3H, Q15 (2 marks): Prove algebraically that 0.73· can be written as 11 15
  10. November 2019, Paper 1H, Q15 (3 marks): Express 0.41. 8. as a fraction. You must show all your working.
  11. November 2018, Paper 1H, Q16 (3 marks): Prove algebraically that 0.25. 6. can be written as 127 495
  12. November 2017, Paper 1H, Q8 (2 marks): Write these numbers in order of size. Start with the smallest number. 0.24. 6. 0.246. 0.2. 46. 0.246
  13. November 2017, Paper 1H, Q15 (3 marks): x = 0.43. 6. Prove algebraically that x can be written as 24 55
  14. June 2017, Paper 2H, Q16 (3 marks): Using algebra, prove that 0.13. 6. × 0.2. is equal in value to 1 33

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