Iteration: OCR GCSE Maths questions
Every OCR GCSE Maths exam question on A20 Iteration, 2017–2025, with its mark scheme and examiner’s report.
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All 10 questions on Iteration, as a list
- June 2025, Paper 6, Q24 (7 marks): (a) Show that the equation x 3 x 2 x 5 0 has a solution between x = 1 and x = 2. + - - = (b) Find this solution correct to 1 decimal place. You must show calcul
- November 2024, Paper 4, Q20 (8 marks): (a) Show that the equation x 3 x 4 0 has a solution between x 2 and x 3 . - = = = 3 - (b) Use x 2 5 . to find a smaller interval for the solution to x 3 x 4 0 .
- November 2023, Paper 6, Q16 (6 marks): The graph of y 70 150 is sketched below. x x = - - 5 - The root of the equation x 70 150 0 is p. x - = y p x O (a) Show that 3 1 p 1 4 . (b) Find a smaller inte
- June 2023, Paper 4, Q18 (7 marks): (a) Show that the equation x 5 0 has a solution between x = 1 and x = 2. x + - = (b) Find this solution correct to 1 decimal place. You must show calculations t
- June 2022, Paper 5, Q13 (7 marks): The graph of y 6 2 is shown below. x x = + - 2 + The roots of the equation x 6 x 2 0 are at p and q. - = y x p q O (a) (i) Calculate y when x = 1. (a)(i) y = (i
- November 2021, Paper 6, Q15 (7 marks): (a) Show that the equation x 5 1 0 has a solution between x 2 and x 3 . x - = = = (b) Find this solution correct to 1 decimal place. You must show your working.
- November 2019, Paper 6, Q11 (8 marks): A sequence is defined by the rule u 5 u 15 . 1 = - n n + (a) If u 6 , calculate 3 = (i) u5 (a)(i) u5 = (ii) u2 (ii) u2 = (b) Trevor says If u 1 = 3.75 then u 10
- June 2019, Paper 6, Q20 (7 marks): (a) Show that the equation x 9 0 has a solution between x = and x 1 2 . x - - = = (b) Find this solution correct to 1 decimal place. Show your working. (b) x =
- November 2018, Paper 6, Q15 (3 marks): Use the formula x 2 with x 2 to calculate x2 and x3. = + 1 = n 1 30 + Round your answers correct to 4 decimal places. x2 = and x3 =
- June 2018, Paper 6, Q9 (6 marks): The root of the equation x3 - 7x - 12 = 0 is p. y x p O (a) Calculate y when x = 3. (a) y = (b) Show that 3 1 p 1 4. (c) Find a smaller interval that contains t
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