OCR A Level Further Mathematics A Paper 1 2025 Qp

Get the official OCR A Level Further Mathematics A Y544/01 Discrete Mathematics question paper from the June 2025 exam series. This examiner-authentic PDF contains the complete set of OCR assessment questions covering graph theory, critical path analysis, linear programming, game theory, algorithms and network optimisation exactly as candidates received them in the live examination.

This OCR Y544/01 June 2025 question paper includes travelling salesperson problems using nearest neighbour and lower-bound algorithms, graph theory questions on bipartite and planar graphs using Kuratowski’s Theorem, adjacency matrices and digraph connectivity, and sorting-algorithm analysis using bubble sort and shuttle sort. The paper also explores project scheduling and critical path analysis, simplex algorithm optimisation, zero-sum games with mixed strategies and Nash equilibrium, inclusion-exclusion principles and combinatorics. Designed to test advanced reasoning, optimisation techniques and algorithmic problem-solving under timed conditions, this paper is ideal for OCR Further Mathematics revision and exam preparation. Pair it with the matching OCR Y544/01 June 2025 mark scheme on markscheme.net for complete examiner-standard revision and worked-solution practice. Updated for the 2025/2026 academic year, mobile-friendly and instantly downloadable from markscheme.net.

This document is designed for Year 13 OCR A Level Further Mathematics students preparing for the 2026 examination series, including independent learners, resit candidates and high-achieving mathematics students seeking authentic OCR exam practice in Discrete Mathematics.

Teachers, tutors, sixth-form mathematics departments and revision-course providers can use this OCR Y544/01 paper for timed mock examinations, graph-theory workshops, simplex-method lessons, critical-path-analysis revision and algorithm-comparison activities. It is especially valuable for students aiming to strengthen optimisation techniques, mathematical modelling and algorithmic reasoning under real exam conditions.