AQA As Further Mathematics Paper 1 7366/1 2025 Qp

Get the official AQA AS Further Mathematics Paper 1 question paper from the May 2025 series (7366/1), sat on the afternoon of Monday 12 May 2025. This free downloadable PDF reproduces every question in its original exam layout across all 16 questions and 80 marks, exactly as candidates encountered them in the live sitting — complete with mark allocations, diagrams, and working space.

Use it to attempt full timed mocks at AS Further Mathematics standard before the 2026 series. The paper spans complex numbers in Cartesian and modulus-argument form, hyperbolic functions and their inverses, roots of polynomial equations, matrices and transformations in 2D and 3D, the method of differences, rational inequalities, polar coordinates and areas, volumes of revolution, and proof by induction — giving comprehensive coverage of the AQA 7366 Year 12 content. Pair it with the matching AQA 7366/1 May 2025 mark scheme on markscheme.net for end-to-end exam practice. Updated for the 2025/2026 academic year, optimised for mobile and desktop, and instantly downloadable from markscheme.net — your fastest route to top-grade AS Further Mathematics revision.

This question paper is essential for Year 12 students sitting AQA AS Further Mathematics (7366) in the 2026 series, students retaking the AS qualification targeting A/A* grades, and home-educated learners following the AQA specification independently. It is equally valuable for candidates using the AS qualification as a stepping stone to A-Level Further Mathematics, who need timed, full-paper practice on the discrete Year 12 content at the correct exam standard.

Teachers of AS Further Mathematics, sixth-form heads of department, and private tutors will find this paper indispensable for setting authentic 1 hour 30 minute timed mocks, delivering mark-scheme walkthrough sessions, moderating student performance across a cohort, and identifying persistent misconceptions in topics such as complex number loci, hyperbolic identities, and inductive proof. Revision-course providers and parents supporting self-study at home will also benefit from the original AQA question format and mark allocation.