Is AQA A-Level Maths 2026 Predicted Practice Paper — Paper 2 an official exam paper?

No. It is an original StudyVector predicted-practice paper for revision. It is not official, leaked or guaranteed, and students should still revise the full specification.

How many marks and questions are in this predicted paper?

This paper has 100 marks across 13 questions and is designed for a 120-minute practice session.

What are the A-Level Mathematics Paper 2 predictions for 2026?

StudyVector's 2026 A-Level Mathematics Paper 2 predicted paper focuses on calculus, functions, trigonometry, proof, modelling. This is an independent, AQA-style predicted-practice paper modelled on the published specification — it is not a leaked paper and is not official.

Which topics are likely to come up in A-Level Mathematics Paper 2 2026?

Based on the AQA-style structure and recent paper patterns, StudyVector's prediction prioritises: calculus; functions; trigonometry; proof; modelling. Students should still revise the full specification because exam boards rotate topics.

What is the A-Level Mathematics Paper 2 format (7357/2)?

A-Level Mathematics Paper 2 (7357/2) is 100 marks over 120 minutes. 7357/2 model: 100 marks, 120 minutes.

Published 8 March 2026Updated 22 April 2026By Lizzie D., founderPrivacy Policy

Source note: use official specifications as the source of truth. StudyVector is an independent revision platform. AQA, Pearson Edexcel and OCR

Direct answer

This page hosts StudyVector’s independent 2026 A-Level Mathematics Paper 2 predicted-practice paper modelled on 7357/2,100 marks over 120 minutes. Predicted focus topics: calculus, functions, trigonometry, proof, modelling. 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 Mathematics
Exam board model: AQA
Paper code: 7357/2
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 Maths 2026 Predicted Practice Paper — Paper 2

A-Level Mathematics · AQA-style · 120 minutes · 100 marks

Modelled component: 7357/2 · Calculator permitted

7357/2 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.

Predicted difficulty score (practice signal)

0–100 model (higher = more demanding)

Candidate focus topics (not guarantees)

calculus
functions
trigonometry
proof
modelling

Preview mode

0/13 questions attempted · score 0/100 (0%)

120:00Warm up with cards Play Daily

Section A: Pure Mathematics

Pure mathematics questions. Answer ALL questions.

Question SECTION-A-PURE-MATHEMATICS1 (3 marks)
A-Level Algebra & Functions problem. Answer this exam-style question on Algebra & Functions. You should show clear working, justify each step and give your final answer in a suitable form.
Question SECTION-A-PURE-MATHEMATICS2 (4 marks)
A-Level Coordinate Geometry problem. Answer this exam-style question on Coordinate Geometry. You should show clear working, justify each step and give your final answer in a suitable form.
Question SECTION-A-PURE-MATHEMATICS3 (5 marks)
A-Level differentiation problem. The curve C has equation y = x^3 - 4x^2 + 5x + 4. (a) Find dy/dx. (b) Find the coordinates of any stationary points. (c) Determine the nature of one stationary point.
Question SECTION-A-PURE-MATHEMATICS4 (6 marks)
A-Level differentiation problem. The curve C has equation y = x^3 - 5x^2 + 6x + 4. (a) Find dy/dx. (b) Find the coordinates of any stationary points. (c) Determine the nature of one stationary point.
Question SECTION-A-PURE-MATHEMATICS5 (7 marks)
A-Level vectors problem. Points A, B and C have position vectors a = (6, 1, -1), b = (8, 4, 2) and c = (1, 7, 3). (a) Find vector AB. (b) Find the scalar product AB · AC. (c) Use your result to comment on the angle BAC.
Question SECTION-A-PURE-MATHEMATICS6 (8 marks)
A-Level Mechanics — Kinematics problem. A particle moves in a straight line. Its velocity is modelled by v = 7t - 10, where t is measured in seconds. (a) Find the time when the particle is instantaneously at rest. (b) Find the displacement between t = 0 and t = 9. (c) Explain one modelling assumption used in your calculation.
Question SECTION-A-PURE-MATHEMATICS7 (10 marks)
A-Level Mechanics — Forces problem. A particle moves in a straight line. Its velocity is modelled by v = 8t - 11, where t is measured in seconds. (a) Find the time when the particle is instantaneously at rest. (b) Find the displacement between t = 0 and t = 10. (c) Explain one modelling assumption used in your calculation.
Question SECTION-A-PURE-MATHEMATICS8 (12 marks)
A-Level Mechanics — Moments problem. A particle moves in a straight line. Its velocity is modelled by v = 9t - 12, where t is measured in seconds. (a) Find the time when the particle is instantaneously at rest. (b) Find the displacement between t = 0 and t = 11. (c) Explain one modelling assumption used in your calculation.

Section B: Mechanics

Mechanics modelling and problem-solving questions. Answer ALL questions.

Question SECTION-B-MECHANICS1 (5 marks)
A-Level Algebra & Functions problem. Answer this exam-style question on Algebra & Functions. You should show clear working, justify each step and give your final answer in a suitable form.
Question SECTION-B-MECHANICS2 (8 marks)
A-Level Coordinate Geometry problem. Answer this exam-style question on Coordinate Geometry. You should show clear working, justify each step and give your final answer in a suitable form.
Question SECTION-B-MECHANICS3 (10 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.
Question SECTION-B-MECHANICS4 (10 marks)
A-Level differentiation problem. The curve C has equation y = x^3 - 13x^2 + 14x + 4. (a) Find dy/dx. (b) Find the coordinates of any stationary points. (c) Determine the nature of one stationary point.
Question SECTION-B-MECHANICS5 (12 marks)
A-Level vectors problem. Points A, B and C have position vectors a = (14, 1, -1), b = (16, 4, 2) and c = (1, 15, 3). (a) Find vector AB. (b) Find the scalar product AB · AC. (c) Use your result to comment on the angle BAC.

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Direct answer

Qualification

A-Level Mathematics

Exam board model

AQA

Paper code

7357/2

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.

AQA A-Level Maths 2026 Predicted Practice Paper — Paper 2

A-Level Mathematics · AQA-style · 120 minutes · 100 marks

Modelled component: 7357/2 · Calculator permitted

7357/2 model: 100 marks, 120 minutes.

Evidence basis: public exam-board specification structure, historical topic weighting patterns, StudyVector practice-quality review.

Section A: Pure Mathematics

Pure mathematics questions. Answer ALL questions.

Question SECTION-A-PURE-MATHEMATICS1 (3 marks)

A-Level Algebra & Functions problem. Answer this exam-style question on Algebra & Functions. You should show clear working, justify each step and give your final answer in a suitable form.

Question SECTION-A-PURE-MATHEMATICS2 (4 marks)

A-Level Coordinate Geometry problem. Answer this exam-style question on Coordinate Geometry. You should show clear working, justify each step and give your final answer in a suitable form.

Question SECTION-A-PURE-MATHEMATICS3 (5 marks)

A-Level differentiation problem. The curve C has equation y = x^3 - 4x^2 + 5x + 4. (a) Find dy/dx. (b) Find the coordinates of any stationary points. (c) Determine the nature of one stationary point.

Question SECTION-A-PURE-MATHEMATICS4 (6 marks)

A-Level differentiation problem. The curve C has equation y = x^3 - 5x^2 + 6x + 4. (a) Find dy/dx. (b) Find the coordinates of any stationary points. (c) Determine the nature of one stationary point.

Question SECTION-A-PURE-MATHEMATICS5 (7 marks)

A-Level vectors problem. Points A, B and C have position vectors a = (6, 1, -1), b = (8, 4, 2) and c = (1, 7, 3). (a) Find vector AB. (b) Find the scalar product AB · AC. (c) Use your result to comment on the angle BAC.

Question SECTION-A-PURE-MATHEMATICS6 (8 marks)

A-Level Mechanics — Kinematics problem. A particle moves in a straight line. Its velocity is modelled by v = 7t - 10, where t is measured in seconds. (a) Find the time when the particle is instantaneously at rest. (b) Find the displacement between t = 0 and t = 9. (c) Explain one modelling assumption used in your calculation.

Question SECTION-A-PURE-MATHEMATICS7 (10 marks)

A-Level Mechanics — Forces problem. A particle moves in a straight line. Its velocity is modelled by v = 8t - 11, where t is measured in seconds. (a) Find the time when the particle is instantaneously at rest. (b) Find the displacement between t = 0 and t = 10. (c) Explain one modelling assumption used in your calculation.

Question SECTION-A-PURE-MATHEMATICS8 (12 marks)

A-Level Mechanics — Moments problem. A particle moves in a straight line. Its velocity is modelled by v = 9t - 12, where t is measured in seconds. (a) Find the time when the particle is instantaneously at rest. (b) Find the displacement between t = 0 and t = 11. (c) Explain one modelling assumption used in your calculation.

Section B: Mechanics

Mechanics modelling and problem-solving questions. Answer ALL questions.

Question SECTION-B-MECHANICS1 (5 marks)

A-Level Algebra & Functions problem. Answer this exam-style question on Algebra & Functions. You should show clear working, justify each step and give your final answer in a suitable form.

Question SECTION-B-MECHANICS2 (8 marks)

A-Level Coordinate Geometry problem. Answer this exam-style question on Coordinate Geometry. You should show clear working, justify each step and give your final answer in a suitable form.

Question SECTION-B-MECHANICS3 (10 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.

Question SECTION-B-MECHANICS4 (10 marks)

A-Level differentiation problem. The curve C has equation y = x^3 - 13x^2 + 14x + 4. (a) Find dy/dx. (b) Find the coordinates of any stationary points. (c) Determine the nature of one stationary point.

Question SECTION-B-MECHANICS5 (12 marks)

A-Level vectors problem. Points A, B and C have position vectors a = (14, 1, -1), b = (16, 4, 2) and c = (1, 15, 3). (a) Find vector AB. (b) Find the scalar product AB · AC. (c) Use your result to comment on the angle BAC.