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Direct answer
This page hosts StudyVector’s independent 2026 A-Level Further Mathematics Paper 2 predicted-practice paper modelled on 7367/2,100 marks over 120 minutes. Predicted focus topics: complex numbers, matrices, hyperbolic functions, differential equations, proof. It is not an official paper, not a leaked paper and not a guarantee — students should still revise the full specification and verify against official past papers from AQA.
- Qualification
- A-Level Further Mathematics
- Exam board model
- AQA
- Paper code
- 7367/2
- Total marks
- 100 marks
- Time allowed
- 120 minutes
- Last reviewed
- 16 May 2026
StudyVector is independent revision support, not affiliated with AQA, Edexcel, OCR, JCQ or any exam provider. Always verify topic coverage with your exam-board specification.
Predicted paper
AQA A-Level Further Maths 2026 Predicted Practice Paper — Paper 2
A-Level Further Mathematics · AQA-style · 120 minutes · 100 marks
Modelled component: 7367/2 · Calculator permitted
7367/2 model: 100 marks, 120 minutes.
Prediction type: predicted_paper · Evidence mode: historical · Full-length original StudyVector predicted-practice paper modelled on public exam-board structure. It is not official, leaked or guaranteed.
Evidence basis: public exam-board specification structure, historical topic weighting patterns, StudyVector practice-quality review.
AI-generated practice paper. Not an official AQA-style paper, not leaked exam content, and not an exam-board endorsement.
83
0–100 model (higher = more demanding)
- complex numbers
- matrices
- hyperbolic functions
- differential equations
- proof
Preview mode
0/11 questions attempted · score 0/100 (0%)
Answer ALL questions. Write your answers in the spaces provided. You must write down all the stages in your working.
Section A
Short and medium-length questions. Answer ALL questions.
Question SECTION-A1 (4 marks)
A-Level Hyperbolic Functions problem. Answer this exam-style question on Hyperbolic Functions. You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-A1 is 4 marks)
Question SECTION-A2 (5 marks)
A-Level Polar Coordinates problem. Answer this exam-style question on Polar Coordinates. You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-A2 is 5 marks)
Question SECTION-A3 (6 marks)
A-Level Differential Equations problem. Answer this exam-style question on Differential Equations. You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-A3 is 6 marks)
Question SECTION-A4 (7 marks)
A-Level Numerical Methods problem. Answer this exam-style question on Numerical Methods. You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-A4 is 7 marks)
Question SECTION-A5 (8 marks)
A-Level differentiation problem. The curve C has equation y = x^3 - 6x^2 + 7x + 4. (a) Find dy/dx. (b) Find the coordinates of any stationary points. (c) Determine the nature of one stationary point.
(Total for Question SECTION-A5 is 8 marks)
Question SECTION-A6 (8 marks)
A-Level Complex Numbers (de Moivre) problem. Answer this exam-style question on Complex Numbers (de Moivre). You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-A6 is 8 marks)
Question SECTION-A7 (9 marks)
A-Level Hyperbolic Functions problem. Answer this exam-style question on Hyperbolic Functions. You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-A7 is 9 marks)
Question SECTION-A8 (10 marks)
A-Level Polar Coordinates problem. Answer this exam-style question on Polar Coordinates. You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-A8 is 10 marks)
Section B
Extended multi-part questions. Answer ALL questions.
Question SECTION-B1 (12 marks)
A-Level Differential Equations problem. Answer this exam-style question on Differential Equations. You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-B1 is 12 marks)
Question SECTION-B2 (13 marks)
A-Level Numerical Methods problem. Answer this exam-style question on Numerical Methods. You should show clear working, justify each step and give your final answer in a suitable form.
(Total for Question SECTION-B2 is 13 marks)
Question SECTION-B3 (18 marks)
A-Level differentiation problem. The curve C has equation y = x^3 - 12x^2 + 13x + 4. (a) Find dy/dx. (b) Find the coordinates of any stationary points. (c) Determine the nature of one stationary point.
(Total for Question SECTION-B3 is 18 marks)
Train weak areas
Turn this paper into targeted practice. Start with the topics where you lost marks, then come back and resit the same style of question.