OCR As Further Mathematics A Pure Core Paper 1 2025 Qp

Get the official OCR AS Level Further Mathematics A Y531/01 Pure Core question paper from the June 2025 exam series. This examiner-authentic PDF contains the complete set of OCR assessment questions covering complex numbers, matrices, vectors, induction, loci and three-dimensional geometry exactly as candidates received them in the live examination.

This OCR Y531/01 June 2025 question paper includes questions on cartesian forms of complex numbers, exact square roots of complex expressions, scalar and vector products, quadratic roots using algebraic identities and matrix transformations involving reflections and enlargements. The paper also explores advanced AS Further Mathematics Pure Core topics including Argand-diagram loci, maximum arguments of complex-number regions, vector-line intersections in 3D space, proof by induction involving factorial inequalities, determinant-based volume transformations and complex conjugates. Students must apply rigorous algebraic reasoning to geometric interpretation, matrix composition, locus optimisation and prime-factor decomposition using complex-number products. Designed to test analytical reasoning, proof-writing and advanced algebraic problem-solving under timed conditions, this paper is ideal for OCR AS Further Mathematics revision and exam preparation. Pair it with the matching OCR Y531/01 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 OCR AS 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 Pure Core.

Teachers, tutors, sixth-form mathematics departments and revision-course providers can use this OCR Y531/01 paper for timed mock examinations, complex-number workshops, matrix-transformation lessons, induction-proof seminars and vector-geometry problem-solving practice. It is especially valuable for students aiming to strengthen proof-writing, algebraic communication and multistep analytical problem-solving under real exam conditions.