Master advanced mathematics with our comprehensive A-Level resources covering Pure Maths, Statistics, and Mechanics. Perfect for AS and A2 students.
Complete coverage of Pure Mathematics, Statistics, and Mechanics modules
Advanced algebraic techniques and function analysis.
Differentiation and integration techniques.
Advanced trigonometric identities and equations.
Arithmetic and geometric progressions.
Logarithmic and exponential functions.
Vector algebra and applications in 2D and 3D.
Sampling methods and data representation.
Advanced probability theory and distributions.
Binomial and normal distributions.
Motion in one and two dimensions.
Force analysis and equilibrium.
Moments, equilibrium, and centers of mass.
Comprehensive materials designed for A-Level success
Detailed notes covering Pure, Statistics, and Mechanics modules.
30+ GuidesExtensive question banks with fully worked solutions.
800+ QuestionsIn-depth explanations of complex A-Level topics.
75+ VideosFull A-Level past papers from all major exam boards.
50+ PapersResources tailored for AQA, Edexcel, OCR, and OCR MEI specifications.
Complete materials for both AS-Level and full A-Level courses.
Quick-reference formula sheets for exams and revision.
Developed by experienced A-Level Maths teachers and examiners.
Strategic advice to maximize your A-Level performance
Know which formulas are in the formula book and which you need to memorize. Don't waste time looking up formulas that aren't provided—learn them beforehand.
A-Level marking is generous with method marks. Write each step clearly, even if you're unsure of the final answer. Examiners can't award marks for working they can't see.
Time management is crucial. Complete full papers in exam conditions to build stamina and identify which topics need more focus.
Pay attention to whether the question asks for an exact answer (fractions, surds, π) or a decimal approximation. Losing marks for decimal rounding when exact answers are required is avoidable.
Proof questions have specific structures. Practice writing clear, logical proofs with proper mathematical language and notation.
Know your calculator inside out—especially functions for statistics, solving equations, and integration. A good calculator technique can save precious exam time.
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