Pearson Edexcel A Level Further Mathematics Paper 4A 2025 QP Pearson Edexcel A Level Further Mathematics Paper 4A 2025 QP

Edexcel / A Level

Pearson Edexcel A Level Further Mathematics Paper 4a 2025 Qp


Download Edexcel Further Maths Further Pure 2 (9fm0/4a) June 2025 Question Paper Pdf. Free Access.
Description

Get the official Pearson Edexcel A-Level Further Mathematics Paper 4A: Further Pure Mathematics 2 question paper from the June 2025 examination series (9FM0/4A). This examiner-issued PDF contains the complete original exam paper used in the Summer 2025 assessment, covering group theory, Cayley tables, isomorphism, eigenvalues and eigenvectors, orthogonal diagonalisation, complex numbers, recurrence relations, Fermat’s Little Theorem, modular arithmetic, algebraic integration, surfaces of revolution and complex transformations.

This paper assesses core Further Pure Mathematics 2 techniques including proof by induction, congruence equations, combinatorics, matrix algebra, complex geometry and advanced integration methods. Pair it with the matching Edexcel 9FM0/4A June 2025 mark scheme on markscheme.net for complete examiner-standard practice and self-assessment. Updated for the 2025/2026 academic year, optimised for mobile and desktop, and instantly downloadable from markscheme.net — your fastest route to top-grade Further Mathematics revision.

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Who is this Document for ?

This document is designed for Year 13 students preparing for the 2026 Pearson Edexcel A-Level Further Mathematics examinations, including retake candidates targeting A/A* grades, home-schooled learners and international students studying Further Pure Mathematics. It is particularly valuable for students applying for mathematics, physics, engineering, actuarial science and theoretical computer science degree courses where advanced algebra and proof techniques are heavily assessed.

Teachers, private tutors, revision-course providers and sixth-form departments can use this paper to deliver timed mock examinations, proof-writing workshops, matrix-method walkthroughs and advanced problem-solving sessions. It is also ideal for identifying weaknesses in complex numbers, modular arithmetic and algebraic integration before the 2026 examination series.

What you will learn ?
Real exam-format problems on Cayley tables, subgroup structure and isomorphism between finite groups under modular multiplication.
Examiner-approved methods for eigenvalue calculation, orthogonal matrices and diagonalisation of symmetric matrices.
Mark-scheme expectations on complex-number geometry, tangent conditions and transformations between the z-plane and w-plane.
The exact accepted working for recurrence relations, proof by induction and algebraic sequence analysis without calculator dependency.
Real exam-format problems on Fermat’s Little Theorem, modular arithmetic and congruence equations involving least residues and solvability conditions.
How Edexcel assesses algebraic integration, reduction formulae and surfaces of revolution in Further Pure Mathematics 2 modelling questions.
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