Edexcel A-Level Mathematics
Explore your course, one topic at a time.
Explore your topics
22 topics
Overarching themes3 topics
Pure Mathematics10 topics
- Proof4 objectives
- Algebra and functions33 objectives
- Coordinate geometry in the (x, y) plane12 objectives
- Sequences and series18 objectives
- Trigonometry27 objectives
- Exponentials and logarithms21 objectives
- Differentiation18 objectives
- Integration24 objectives
- Numerical methods15 objectives
- Vectors15 objectives
Statistics5 topics
About this course
About Pearson Edexcel A-Level Mathematics
Pearson Edexcel A-Level Mathematics is a rigorous two-year course that develops your mathematical knowledge and skills in pure mathematics, statistics, and mechanics. You will explore topics such as algebra, calculus, trigonometry, probability, and forces, building a strong foundation for further study or careers in STEM fields.
The specification is structured into three main areas: Pure Mathematics (two-thirds of the content), Statistics (one-sixth), and Mechanics (one-sixth). This balanced approach ensures you gain both theoretical understanding and practical problem-solving abilities. The course is assessed entirely through written examinations at the end of the second year, with no coursework component.
Assessment Structure
The Pearson Edexcel A-Level Mathematics qualification is assessed through three written papers, each lasting 2 hours and contributing equally to your final grade. Paper 1 and Paper 2 focus on Pure Mathematics, covering topics such as proof, algebra, functions, trigonometry, and calculus. Paper 3 is split into two sections: Section A tests Statistics (including statistical sampling, data presentation, probability, and hypothesis testing) and Section B tests Mechanics (including kinematics, forces, and Newton's laws). Each paper is worth 100 marks, giving a total of 300 marks. Calculators are permitted in all papers, but you must ensure they are in the approved list for the exam.
Why Choose Pearson Edexcel?
- Edexcel offers a clear and well-structured specification with a strong emphasis on problem-solving and real-world applications, which helps you connect mathematical concepts to practical scenarios.
- The assessment is entirely exam-based, which suits students who prefer to demonstrate their knowledge under timed conditions without the pressure of coursework or practical assessments.
- Edexcel provides a wide range of free and paid resources, including past papers, mark schemes, and online tutorials, making it easier to prepare effectively and understand exactly what examiners are looking for.
Frequently Asked Questions
What is the difference between Edexcel A-Level Mathematics and other exam boards like AQA or OCR?
Is there any coursework or practical assessment in Edexcel A-Level Mathematics?
Can I use a calculator in the Edexcel A-Level Mathematics exams?
What is the pass rate for Edexcel A-Level Mathematics and how hard is it to get an A*?
What topics are covered in the Edexcel A-Level Mathematics statistics and mechanics sections?
Assessment and exam guidance
Assessment Objectives
Use and apply standard techniques. Students should be able to: select and correctly carry out routine procedures; and accurately recall facts, terminology and definitions.
Reason, interpret and communicate mathematically. Students should be able to: construct rigorous mathematical arguments (including proofs); make deductions and inferences; assess the validity of mathematical arguments; explain their reasoning; and use mathematical language and notation correctly.
Solve problems within mathematics and in other contexts. Students should be able to: translate problems in mathematical and non-mathematical contexts into mathematical processes; interpret solutions to problems in their original context, and, where appropriate, evaluate their accuracy and limitations; translate situations in context into mathematical models; use mathematical models; and evaluate the outcomes of modelling in context, recognise the limitations of models and, where appropriate, explain how to refine them.
Exam Structure
Paper 1: Pure Mathematics 1
2h
Duration
100
Marks
33.33%
Weighting
Paper 2: Pure Mathematics 2
2h
Duration
100
Marks
33.33%
Weighting
Paper 3: Statistics and Mechanics
2h
Duration
100
Marks
33.34%
Weighting
Tips and common mistakes
Common Exam Mistakes
Pitfalls to avoid in your exams
- •Confusing an equation with an identity; an equation is solved for specific values, whereas an identity is true for all values of the variable and requires the ≡ symbol.
- •Omitting connecting language or logical steps; writing a sequence of disconnected expressions instead of forming a coherent argument with equations or inequalities.
- •Misidentifying parts of an algebraic expression; calling a constant a coefficient, or failing to recognise that the index applies only to its immediate base unless bracketed.
- •Writing an operator without an operand, such as leaving a square root symbol empty or writing an equals sign without a right-hand side; always complete the mathematical statement.
- •Misusing calculus notation, such as writing a derivative without specifying the original function, or omitting the dx in an integral; always include the full notation.
- •Ignoring the order of operations by omitting necessary brackets, leading to incorrect algebraic manipulation; always use brackets to group terms correctly.
- •Confusing the union (∪) and intersection (∩) symbols; remember that union means 'or' (combining sets) and intersection means 'and' (overlapping elements).
- •Writing inequality solutions incorrectly by combining disjoint sets into a single continuous inequality; use the union symbol (∪) to join separate solution intervals.
Top Examiner Tips
Expert advice for exam success
- •Always state your conclusion clearly at the end of a logical deduction, linking it back to the original question.
- •When sketching graphs to support an argument, ensure you label the axes, the origin, and any points of intersection.
- •Use the identity symbol (≡) when establishing that two algebraic expressions are equivalent for all values of the variable.
- •Read the question carefully to ensure you understand the specific mathematical language being used, such as 'exact value' or 'simplest form'.
- •Check your working line by line to ensure that mathematical syntax is maintained, particularly when manipulating complex algebraic fractions.
- •Never leave an equals sign hanging at the end of a line; ensure every equation has both a left-hand side and a right-hand side.
- •When asked for the solution to a quadratic inequality, sketch a quick graph and use set notation with the union symbol for disjoint regions.
- •In probability questions, draw a Venn diagram to visualise the sets before calculating P(A ∪ B) or P(A ∩ B).
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