How many exams are there in AQA A-Level Maths and what do they cover?

There are three written exam papers, each lasting 2 hours and worth 100 marks. Paper 1 is pure mathematics only. Paper 2 is a mixture of pure mathematics and mechanics, while Paper 3 combines pure mathematics and statistics. Each paper counts for one third of your final grade, and all exams are taken at the end of the two-year course.

Can I resit individual AQA Maths papers if I don’t do well in one?

No, AQA A-Level Mathematics is a linear qualification, meaning you must retake all three papers at the same time if you wish to improve your grade. There is no option to resit an individual paper in a different exam series. However, you can carry forward the result of an AS Level in Mathematics if you took it as a separate qualification, but this does not affect the A-Level retake rules.

What is the difference between AQA and Edexcel A-Level Maths?

Both boards follow the same government subject content, so the core topics are identical. The main differences lie in the style of questions and the way the applied content is split. AQA tends to have questions that often embed maths in real-life contexts, with a slightly greater focus on reasoning and problem-solving. Edexcel includes a larger data set and may ask questions that require longer, structured written answers. Grade boundaries vary by board and series, but universities treat all awarding bodies equally.

Do I have to do both mechanics and statistics, or can I choose one?

Yes, you must study both mechanics and statistics as part of the compulsory applied content. However, the proportion is approximately half and half across the two applied papers. There is no option to only take one. If you want to focus on just one area, you might consider a qualification such as a Certificate in Mathematical Studies, but for A-Level you need both.

What calculator do I need for AQA A-Level Mathematics?

AQA allows the use of scientific or graphical calculators in all exam papers, provided they meet the Joint Council for Qualifications (JCQ) regulations. Calculators with symbolic algebra, differentiation or integration, or built-in communication capabilities are not permitted. A popular choice is a graphical calculator like the Casio fx-CG50, which can help with large data sets and visualising functions, but many students do well with an advanced scientific model such as the Casio fx-991EX. Always check AQA’s current list of approved calculators before purchasing.

Mathematics

AQA

Vocational

Specification: 7357

The AQA Vocational Mathematics specification covers 21 topics with 0 learning objectives (7357). Use the topic browser below to explore subtopics, exam tips, common mistakes, and key terminology for each area of the course.

This subject will help you develop key knowledge and skills required for exam success.

Units

Learning Outcomes

103

Assessment Guidance

106

Key Skills

Ready to learn?

AI-powered learning tailored to your qualification

Start Practising

Key Features

Master key concepts
Develop exam technique
Apply knowledge effectively

About AQA Vocational Mathematics

AQA A-Level Mathematics is a two-year linear course designed to deepen your understanding of mathematical concepts and their real-world applications. Building on GCSE knowledge, the specification is structured around three main themes: pure mathematics, mechanics, and statistics. Pure mathematics forms the backbone, covering topics such as algebra, functions, coordinate geometry, sequences, trigonometry, exponentials, calculus, and numerical methods. The applied components allow you to specialise in either mechanics (forces, motion, moments) or statistics (data handling, probability, distributions, hypothesis testing), giving you a taste of how mathematics is used in physics, engineering, and data analysis.

The course emphasises mathematical argument, language, and proof, encouraging you to think logically and communicate ideas clearly. It develops problem-solving skills that are highly valued by universities and employers. Throughout the two years, you will engage with increasingly sophisticated problems, many set in context, preparing you for further study in STEM, economics, social sciences, or any field requiring analytical thinking.

AQA’s specification is coherent and well structured, with three equally weighted exam papers at the end of the second year. The pure content is assessed across all papers, ensuring a thorough grounding, while the applied content is split over two papers. This linear approach means you build and connect knowledge over time, with no coursework to distract from mastering the core skills. The qualification is respected by higher education institutions and aligns with the latest government subject criteria for mathematics.

Assessment Structure

Assessment is entirely by written examination, with three papers taken at the end of the course. Paper 1 covers pure mathematics, Paper 2 covers pure mathematics and mechanics, and Paper 3 covers pure mathematics and statistics. Each paper lasts 2 hours, carries 100 marks, and accounts for one third of the final A-Level grade (total 300 marks). There is no coursework, and the qualification is linear, meaning all content is assessed at the end of the two years.

Why Choose AQA?

AQA provides exceptional support materials, including past papers, mark schemes, and detailed examiners’ reports that help you understand what the examiners are looking for. Their resources are designed to build confidence and exam technique throughout the course.
The specification has a strong focus on real-world applications, with mechanics and statistics modules that are directly relevant to university courses in science, engineering, economics, and data science. This practical approach helps you see the relevance of mathematics beyond the classroom.
Many teachers and schools trust AQA because of its clear, accessible exam papers and consistent standards. The board’s question styles are known for being fair and well scaffolded, rewarding methodical working as well as correct answers. Additionally, the linear structure with final exams only means you have time to develop a deep understanding without the pressure of ongoing assessed coursework.

Frequently Asked Questions

Qualification Units

21 units

Overarching themes

Mathematical problem solving requires students to recognize underlying mathematical structures in various situations and abstract them appropriately to enable solutions. It involves constructing extended arguments for unstructured problems, interpreting solutions within their original context, and evaluating the accuracy or limitations of those solutions, including those derived from numerical methods.

OT2: Mathematical problem solving, OT3: Mathematical modelling, OT1: Mathematical argument, language and proof

28 guidance points3 criteria

I: Numerical methods

Numerical methods involve finding approximate solutions to equations that cannot be solved analytically. This includes locating roots of f(x) = 0 using sign changes, applying iterative methods like the Newton-Raphson formula, and performing numerical integration using the trapezium rule.

10 guidance points

J: Vectors

This topic covers the fundamental principles of vectors in two and three dimensions, including their representation, magnitude, and direction. Students learn to perform algebraic operations such as addition and scalar multiplication, understand position vectors, and apply these concepts to solve problems in pure mathematics, kinematics, and forces.

10 guidance points

K: Statistical sampling

This topic covers the fundamental concepts of statistical sampling, including the distinction between populations and samples. Students learn to use samples to make informal inferences about populations and explore various sampling techniques, such as simple random sampling and opportunity sampling, while evaluating their appropriateness in context.

8 guidance points

L: Data presentation and interpretation

This topic focuses on the interpretation and analysis of statistical data using various graphical and numerical methods. Students are required to interpret diagrams for single-variable data, understand bivariate data through scatter diagrams and regression lines, and calculate and interpret measures of central tendency and variation, including standard deviation.

10 guidance points

M: Probability

This topic covers the fundamental principles of probability, including the use of mutually exclusive and independent events. It extends to conditional probability, utilizing tools such as tree diagrams, Venn diagrams, and two-way tables, alongside the formal conditional probability formula.

8 guidance points

N: Statistical distributions

This topic covers the application of discrete and continuous probability distributions as models for real-world data. Students learn to calculate probabilities using the binomial and Normal distributions, and develop the ability to select and justify the use of an appropriate model for a given context.

10 guidance points

O: Statistical hypothesis testing

This topic covers the principles of statistical hypothesis testing, including the use of null and alternative hypotheses, significance levels, and critical regions. Students learn to conduct tests for proportions in a binomial distribution and for the mean of a Normal distribution, as well as interpreting correlation coefficients using p-values or critical values.

10 guidance points

P: Quantities and units in mechanics

This topic covers the fundamental quantities and units used within the SI system for mechanics. It establishes the essential building blocks for physical analysis, specifically focusing on length, time, mass, velocity, acceleration, force, weight, and moments.

6 guidance points

Q: Kinematics

This topic covers the fundamental principles of kinematics, focusing on motion in a straight line and extending to two dimensions using vectors. It requires students to interpret displacement-time and velocity-time graphs, apply constant acceleration formulae, and use calculus to relate position, velocity, and acceleration.

10 guidance points

R: Forces and Newton’s laws

This topic covers the fundamental principles of forces, including Newton's three laws of motion and their application to particles. It involves resolving forces in two dimensions, understanding weight, and applying the model of friction to objects on rough surfaces.

10 guidance points

A: Proof

This topic covers the fundamental structure of mathematical proof, requiring students to progress from given assumptions through logical steps to a valid conclusion. It includes specific methods such as proof by deduction, proof by exhaustion, disproof by counter-example, and proof by contradiction, with applications including the irrationality of root 2 and the infinity of primes.

9 guidance points

S: Moments

This topic covers the concept of moments in simple static contexts. Students must understand how to calculate the turning effect of a force about a pivot and apply this to solve problems involving equilibrium.

8 guidance points

Use of data in statistics

Students must become familiar with a specific large data set provided by AQA to explore statistical concepts and skills in real-world contexts. This involves using technology to analyze the data, interpret summary or graphical forms, and investigate questions arising from the data set.

Large data set

6 guidance points

B: Algebra and functions

This topic covers advanced algebraic techniques and the study of functions, including indices, surds, and quadratic theory. It extends to the manipulation of polynomials, rational expressions, partial fractions, and the analysis of composite and inverse functions, alongside transformations of graphs.

10 guidance points

C: Coordinate geometry in the ( x , y ) plane

This topic covers the analytical geometry of straight lines and circles in the Cartesian plane. It extends to the use of parametric equations to describe curves and their application in mathematical modelling.

8 guidance points

D: Sequences and series

This topic covers the study of sequences and series, including binomial expansions for positive integer and rational powers. It encompasses arithmetic and geometric progressions, the use of sigma notation, and the application of these concepts to mathematical modelling.

9 guidance points

E: Trigonometry

This topic covers advanced trigonometric functions, identities, and their applications in solving equations and modelling. It extends beyond basic right-angled trigonometry to include radian measure, secant, cosecant, cotangent, inverse functions, and complex identities such as double angle and harmonic forms.

10 guidance points

F: Exponentials and logarithms

This topic covers the properties and graphs of exponential functions, including base 'a' and the natural exponential 'e'. It also introduces logarithms as the inverse of exponential functions, focusing on the laws of logarithms and solving exponential equations.

8 guidance points

G: Differentiation

This topic covers the fundamental principles of differentiation, including the derivative as a gradient and rate of change. Students learn to differentiate various functions, apply rules such as the product, quotient, and chain rules, and use these techniques to solve problems involving tangents, normals, stationary points, and connected rates of change.

10 guidance points

H: Integration

This topic covers the fundamental principles of integration, including the Fundamental Theorem of Calculus and techniques for evaluating definite and indefinite integrals. Students learn to apply integration to find areas under and between curves, solve first-order differential equations using separation of variables, and employ advanced methods such as integration by substitution and integration by parts.

11 guidance points

Ready to master Mathematics?

Start practising with AI-powered quizzes tailored to your AQA Vocational specification.

Get Started Free

Mathematics AQA A-Level Topics & Revision

Topics Covered

Exam Tips for AQA A-Level Mathematics

Common Mistakes to Avoid

Key Terms

Mathematics

Ready to learn?

Key Features

About AQA Vocational Mathematics

Assessment Structure

Why Choose AQA?

Frequently Asked Questions

How many exams are there in AQA A-Level Maths and what do they cover?

Can I resit individual AQA Maths papers if I don’t do well in one?

What is the difference between AQA and Edexcel A-Level Maths?

Do I have to do both mechanics and statistics, or can I choose one?

What calculator do I need for AQA A-Level Mathematics?

Qualification Units

Overarching themes

I: Numerical methods

J: Vectors

K: Statistical sampling

L: Data presentation and interpretation

M: Probability

N: Statistical distributions

O: Statistical hypothesis testing

P: Quantities and units in mechanics

Q: Kinematics

R: Forces and Newton’s laws

A: Proof

S: Moments

Use of data in statistics

B: Algebra and functions

C: Coordinate geometry in the ( x , y ) plane

D: Sequences and series

E: Trigonometry

F: Exponentials and logarithms

G: Differentiation

H: Integration

Ready to master Mathematics?