OCR As Further Paper 1 Maths Numerical Methods 2025 Ms

Access the official OCR AS Further Mathematics B (MEI) Y414/01 Numerical Methods mark scheme for the June 2025 examination series. This examiner-approved PDF contains complete worked solutions, official marking guidance, method marks, follow-through criteria, and examiner expectations used during the live OCR 2025 assessment process.

The mark scheme covers major numerical methods topics including interval bisection methods, Newton-Raphson iteration, fixed point iteration, numerical differentiation, numerical integration, Simpson’s rule, trapezium rule, interpolation methods, finite difference tables, convergence analysis, error bounds, spreadsheet modelling, and iterative approximation techniques. It also includes OCR-specific annotations, assessment objectives, and detailed guidance on awarding method and accuracy marks.

This OCR Y414/01 June 2025 mark scheme is ideal for students preparing for OCR AS Further Mathematics exams, teachers delivering numerical methods revision, tutors supporting iterative methods and approximation topics, and independent learners practising exam-style questions with official marking criteria. Students can use the resource alongside the OCR Y414/01 June 2025 question paper to improve exam technique, understand how marks are awarded, and strengthen problem-solving accuracy in numerical algorithms and approximation methods.

Optimised for 2025 and 2026 OCR Further Mathematics revision, this downloadable PDF helps learners identify common mistakes in Newton-Raphson convergence, interpolation models, finite difference analysis, Simpson’s rule extrapolation, and spreadsheet-based numerical calculations while developing confidence with OCR examiner expectations.

This document is designed for OCR AS Further Mathematics students studying the Numerical Methods module within the OCR MEI specification, including Year 12 students preparing for 2026 exams, retake candidates, home learners, and students aiming for strong performance in numerical approximation and iterative methods.

It is also valuable for teachers, tutors, sixth-form colleges, revision centres, and mathematics departments using OCR Further Mathematics materials for mock exams, examiner-style marking practice, and classroom instruction in numerical methods, interpolation, and convergence analysis.