π Edexcel A Level Mathematics
Complete resource hub for Pearson Edexcel A-Level Mathematics (9MA0)
π Course Overview
Pearson Edexcel Level 3 Advanced GCE in Mathematics (9MA0) is designed to develop fluency and confidence in applying mathematical techniques, constructing arguments, and solving problems. The course supports progression to further study in mathematics, sciences, computing and engineering. It combines pure mathematics with applied topics in mechanics and statistics, encouraging mathematical modelling, reasoning, and interpretation of data in context.[reference:0]
| Qualification | Specification Code | Assessment | Grading |
|---|---|---|---|
| A Level Mathematics | 9MA0 | 3 written papers (2 hours each) | A* - E |
| AS Level Mathematics | 8MA0 | 2 written papers (2 hours each) | A - E |
* Students take AS Level in Year 12 and continue to A Level in Year 13 to complete the full qualification.
π Assessment Structure
| Paper | Content | Duration | Marks | Weighting |
|---|---|---|---|---|
| Paper 1 | Pure Mathematics 1 | 2 hours | 100 | 33.3% |
| Paper 2 | Pure Mathematics 2 | 2 hours | 100 | 33.3% |
| Paper 3 | Statistics and Mechanics | 2 hours | 100 (50 Stats + 50 Mechanics) | 33.3% |
π‘ Calculators may be used for all papers. The assessments are designed to be accessible to all learners while challenging the most able students.
π All three papers must be taken in the same examination series.[reference:1][reference:2]
π Pure Mathematics (Papers 1 & 2)
Core Algebra & Functions
- Proof (including proof by contradiction)
- Algebraic manipulation and indices
- Surds and rationalising denominators
- Quadratics, inequalities, and simultaneous equations
- Partial fractions (including repeated factors)
- Functions (domain, range, composite, inverse)
- Graphs and transformations
Sequences, Series & Binomial
- Arithmetic and geometric sequences/series
- Summation notation and sigma notation
- Binomial expansion (positive integer and rational powers)
- Series and recurrence relations
Trigonometry
- Sine, cosine, tangent rules and graphs
- Trigonometric identities and equations
- Harmonic form (R cos(ΞΈ Β± Ξ±), R sin(ΞΈ Β± Ξ±))
- Inverse trigonometric functions
- Small angle approximations
Exponentials & Logarithms
- Laws of logarithms and exponential functions
- Natural logarithms (ln) and exponential (eΛ£)
- Exponential growth and decay models
- Solving exponential equations
Differentiation
- First principles and differentiation rules
- Chain, product and quotient rules
- Differentiation of trigonometric, exponential and logarithmic functions
- Parametric and implicit differentiation
- Applications: tangents, normals, rates of change, stationary points
Integration
- Indefinite and definite integration
- Integration by substitution and by parts
- Integration of trigonometric, exponential and rational functions
- Area under a curve and volume of revolution
- Differential equations (first order, separation of variables)
Vectors & Numerical Methods
- Vectors in 2D and 3D
- Vector equations of lines
- Scalar product and applications
- Numerical methods: iteration, Newton-Raphson
- Location of roots and staircase/cobweb diagrams
π Statistics (Paper 3, Section A)
Statistical Sampling & Data
- Sampling techniques (random, stratified, systematic, quota)
- Data presentation (histograms, box plots, cumulative frequency)
- Measures of central tendency and spread
- Variance and standard deviation
Probability & Distributions
- Probability rules, Venn diagrams, tree diagrams
- Discrete random variables
- Binomial distribution and its applications
- Normal distribution and standardisation (Z-scores)
- Approximating binomial using normal distribution
Hypothesis Testing
- Null and alternative hypotheses
- Significance levels and critical regions
- Oneβtailed and twoβtailed tests
- Hypothesis tests for the mean using normal distribution
- Correlation and regression
βοΈ Mechanics (Paper 3, Section B)
Kinematics
- Constant acceleration (SUVAT equations)
- Motion graphs (displacement-time, velocity-time)
- Vertical motion under gravity
- Projectile motion (horizontal and vertical components)
- Variable acceleration (calculus)
Forces & Newtonβs Laws
- Force diagrams and resolving forces
- Newtonβs first, second and third laws
- Connected particles (pulleys, tow bars)
- Friction and coefficient of friction (ΞΌ)
- Equilibrium and limiting equilibrium
Work, Energy & Power
- Work done by a force (constant and variable)
- Kinetic and gravitational potential energy
- Conservation of mechanical energy
- Power and efficiency
- Moments and equilibrium of rigid bodies
π Exam Timetable 2026
* Results for the June series are typically released on the second Thursday in August.
β° AS exams are generally held in May, while A Level exams peak in June.[reference:3]
β Revision Checklist
Pure Mathematics
Statistics
Mechanics
π Resources Library
π Official Specifications
π Past Papers
βοΈ Enroll in A Level Mathematics
β Frequently Asked Questions
What is the difference between AS Level and A Level Mathematics?
AS Level Mathematics (8MA0) is the first half of the full A Level, typically taken in Year 12. It consists of Paper 1 (Pure Mathematics, 2 hours) and Paper 2 (Statistics and Mechanics, 1 hour 15 minutes). The full A Level (9MA0) comprises three 2βhour papers (two Pure and one Applied) and is taken at the end of Year 13.
Can I use a calculator in the exams?
Yes, calculators are permitted in all three papers. A scientific calculator is required; a graphical calculator (e.g., Casio fx-CG50) is optional but can be helpful for statistics and some pure topics.
How is the A* grade awarded?
To achieve an A* in Edexcel A Level Mathematics, you need to achieve an A overall (at least 480/600 UMS marks) and score at least 270/300 UMS marks across the three A2 papers (Papers 1, 2 and 3). Strong performance in the applied paper is therefore essential.
Can I retake individual papers?
Yes, Edexcel offers exam sessions in October/November and January as well as the main June series. You can retake individual papers to improve your UMS marks; your best results will count toward the final grade.
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