This information is provided as a course outline, to give a broad indication of the material covered in each half term. This isn't necessarily the linear order of topics.
Before you embark on any A Level maths course, we want you to be happy with all of the algebra aspects of GCSE. Have a look at these exercises to check you're feeling confident.
Single Maths A level |
|
Pure/Mechanics
|
Pure/Statistics
|
Maths A Level and Further Maths AS Level (applies to Year 13 only)
Year 12 Content
Pure AS Exponentials and logarithms
Pure AS Problem solving
Pure A2 Proof
Pure AS Coordinate geometry, Quadratic functions, Polynomials
Pure AS Vectors and Pure A2 Vectors
Pure AS Differentiation, Further differentiation
Pure AS Integration [prior knowledge]
Pure AS and AL Trigonometry, Trigonometry, Trigonometric functions, Trigonometric identities
Pure AS and A2 Differentiation
Pure A2 Further differentiation
Pure AL Algebra
Mech AS Variable acceleration
Mech AS Kinematics
Mech AS Forces and Newton's laws
Mech A2 Kinematics
Mech A2 Forces and motion
Pure A2 Sequences and series
Pure A2 Integration
Stats AS Statistical hypothesis testing
Stats AS Collecting and interpreting data
Stats AS Large data set resources
Stats AS Probability
AS The binomial distribution
Pure AS Exponentials and logarithms
Pure AS Problem solving
Pure A2 Proof
Pure AS Coordinate geometry, Quadratic functions, Polynomials
Pure AS Vectors and Pure A2 Vectors
Pure AS Differentiation, Further differentiation
Pure AS Integration [prior knowledge]
Pure AS and AL Trigonometry, Trigonometry, Trigonometric functions, Trigonometric identities
Pure AS and A2 Differentiation
Pure A2 Further differentiation
Pure AL Algebra
Mech AS Variable acceleration
Mech AS Kinematics
Mech AS Forces and Newton's laws
Mech A2 Kinematics
Mech A2 Forces and motion
Pure A2 Sequences and series
Pure A2 Integration
Stats AS Statistical hypothesis testing
Stats AS Collecting and interpreting data
Stats AS Large data set resources
Stats AS Probability
AS The binomial distribution
|
Pure/Mechanics
|
Pure/Statistics
|
|
Yr 13 Autumn Term - First Half
FMAS Matrices and transformations FMAS Matrices and their inverses FMAS Vectors and 3D Space AL Parametric equations Yr 13 Autumn Term - Second Half AL Friction AL Projectiles AL Moments of forces AL Differential equations AL Numerical methods Integration review with focus on Parts and Substitution Yr 13 Spring Term - First Half *Mocks* FMAS Dimensional analysis FMAS Circular motion Yr 13 Spring Term - Second Half FMAS Work, energy and power FMAS Impulse and momentum Revision Yr 13 Summer Term - First Half Revision |
Yr 13 Autumn Term - First Half
FMAS Complex Numbers FMAS Complex numbers and geometry FMAS Complex roots of polynomials FMAS Discrete distributions and discrete random variables Yr 13 Autumn Term - Second Half Continue Discrete distributions and DRVs Review AS and A Level trig in radians Small angle approximations AL Normal distribution and hypothesis testing FMAS Proof by induction Yr 13 Spring Term - First Half *Mocks* FMAS Probability FMAS Roots and coefficients Start Bivariate Data (below) Yr 13 Spring Term - Second Half FMAS Bivariate data FMAS Chi-squared tests Revision Yr 13 Summer Term - First Half Revision |
Further Maths A Level
Further Additional Pure Maths Option
Yr 13 Autumn Term - First Half (outside lesson times)
FMAS Sequences and series
FMAS Number Theory
FMAS Groups
FMAS Vectors
Yr 13 Spring Term - First Half (outside lesson times)
Mocks
Mock analysis
FMAS Surfaces and Partial Differentiation
Further Calculus
FMAS Sequences and series
FMAS Number Theory
FMAS Groups
FMAS Vectors
Yr 13 Spring Term - First Half (outside lesson times)
Mocks
Mock analysis
FMAS Surfaces and Partial Differentiation
Further Calculus