Year 12 and 13
Course GCE A Level Mathematics
Exam Board/Syllabus Edexcel
Grade Equivalences A*-E

Course Entry Requirements

In Addition To The School Sixth Form Entry Requirements

GCSE Grade 6 in Mathematics
Assessment Route

3 Exam papers at the end of year 13 which are all equally weighted.

2 Core papers of 120 minutes each

1 Applied paper of statistics and mechanics lasting 120 minutes


Mathematics at A-Level further deepens knowledge and skills taught at GCSE, and will enable you to think logically and creatively about a problem. There are often many approaches to the same problem. You will learn an abstract side of mathematics as a tool kit for mathematical modelling which has links to a very wide variety of (often surprising) subjects.


Three main areas of Mathematics are studied at A level Mathematics:

Core (Pure) Mathematics: When studying Pure Mathematics you will be extending your knowledge of such topics as algebra and trigonometry and geometry as well as learning brand new topics including calculus (the mathematics of change). If you enjoy the challenge of problem solving using such techniques and are highly motivated to do significant work outside of lessons then you should find the prospect of this course very appealing. Many of the ideas serve as an important foundation, and essential toolkit, for other areas of Mathematics such as Statistics and Mechanics.

Statistics: When you study Statistics you will learn how to analyse and summarise numerical data in order to arrive at conclusions about it. You will extend the range of probability problems that you started for GCSE by using the new mathematical techniques studied on the pure maths course.

Mechanics: When you study mechanics you will learn how to describe mathematically the motion of objects and how they respond to forces acting upon them, from cars in the street to satellites revolving around a planet. You will learn the technique of mathematical modelling; that is, of turning a complicated physical problem into a simpler one that can be analysed and solved using mathematical methods.

An overarching theme to all of the strands is the ability to select and apply appropriate mathematical techniques to unfamiliar problems.


Learning strategies:

  • Note taking
  • Collaborative discussion
  • Problem solving
  • Mnemonics
  • Linking of different aspects of mathematics
  • Independent practice outside of lesson time
KS5 Maths

Topic map KS5

Pure Mathematics Pure and Applied Mathematics Pure and Applied Mathematics


Differentiation from first principles Logarithms


Straight line graphs

Indices and surds

Quadratic expressions

Equations and inequalities


Factor/Remainder Theorem

Graphs and Transformations

Binomial Expansion

Trigonometry (begin)

Differentiation (begin)


Trigonometry (continue)

Differentiation (continue)

Exponentials and logarithms



Collecting data

Summarising and representing data Modelling in mechanics

Equations of motion

Correlation and regression


Discrete distributions

Binomial distribution

Hypothesis testing

Newton’s Laws of motion


Variable acceleration

Algebraic fractions and division

Partial fractions

Sequences and series

Binomial Expansion


Pure Mathematics Applied Mathematics


Proof by contradiction
Further differentiation
Differential equations

Correlation and regression


Normal distribution



Forces including friction





Useful resources

Dr Frost Maths – Key practice with instant feedback

Mathsgenie – Videos and practice by topic area

Naiker Maths – Practice papers

Jethwa Maths – Practice papers


Exam information

A-Level – Edexcel Maths and Further Maths, 9MA0 and 8/9FM0 – website

Maths – 3 Papers each 2 hours. 2x Pure and 1x Statistics and Mechanics

Further Maths – 4 Papers each 1 hour 30 minutes. 2x Core Pure and 2 x Decision

Core Maths – Edexcel 7MC0 – website

2 papers each 1 hour and 40 minutes. 40% Comprehension, 60% Applications.


Super Curricular Activities


Ethos & Aims

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