Access the official OCR A Level Further Mathematics B (MEI) Y434/01 Numerical Methods question paper from the June 2025 examination series. This downloadable PDF contains the complete OCR A Level Numerical Methods assessment sat on Wednesday 18 June 2025, including all original Newton-Raphson iteration, secant method, interpolation, numerical integration, spreadsheet modelling, convergence analysis, and approximation questions exactly as presented in the live examination.
The paper covers a broad range of OCR Numerical Methods topics including forward differences, central differences, relative error analysis, midpoint rule, trapezium rule, Simpson’s rule, Newton-Raphson iteration, secant method, relaxed iteration, convergence rates, spreadsheet-generated approximation sequences, interpolation using Lagrange polynomials, Newton forward difference interpolation, and polynomial modelling. It also includes OCR “show detailed reasoning” questions designed to assess numerical reasoning, convergence justification, approximation accuracy, and structured mathematical communication under timed exam conditions.
Question contexts include athlete-performance interpolation models, convergence analysis of iterative methods, spreadsheet outputs for secant and relaxed iteration methods, hyperbolic-function root finding, relative-error estimation, and integral approximation using numerical quadrature methods. The paper features realistic OCR examiner-style modelling tasks commonly used in A Level Further Mathematics Numerical Methods assessments.
Use this OCR Y434/01 June 2025 question paper to practise authentic OCR Numerical Methods questions under timed conditions and improve exam technique using real examiner-standard assessment materials. Pair it with the matching OCR Y434/01 June 2025 mark scheme on markscheme.net for complete revision and self-assessment. Optimised for 2025/2026 OCR Further Mathematics revision, mobile-friendly, and instantly downloadable.
This document is designed for OCR A Level Further Mathematics students studying the Numerical Methods module within the OCR MEI specification, including Year 13 students preparing for 2026 examinations, resit candidates, independent learners, and home-educated students targeting top grades in OCR Further Mathematics.
It is also highly valuable for teachers, tutors, sixth forms, mathematics departments, and revision centres using OCR Further Mathematics numerical methods materials for classroom teaching, mock examinations, retrieval practice, exam-technique training, and advanced approximation-method revision sessions.
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