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  1. A Level
  2. Old Maths Edexcel

Old Maths

Spec 9371

Free Edexcel A Level Old Maths revision: 205 exam-style questions and past papers from 2005–2018 with mark schemes.

Revision Notes & Formula Book

Formula Book

All C1 Revision Notes

All C2 Revision Notes

All C3 Revision Notes

All C4 Revision Notes

All S1 Revision Notes

All M1 Revision Notes

Solomon Worksheets

C1 Solomon Worksheets

C2 Solomon Worksheets

C3 Solomon Worksheets

C4 Solomon Worksheets

Core 1

Indices and Surds

Algebra and Functions 1

Algebra and Functions 2

Coordinate Geometry

Sequences and Series

Differentiation and Integration 1

Differentiation and Integration 2

Core 2

Factor Theorem and Remainder Theorem

The Binomial Expansion

Sequences and Series

Coordinate Geometry - Cirlces

Logs

Geometry - Sine Rule, Cosine Rule, Sectors, Arcs

The Trapezium Rule

Differentiation and Integration

Trigonometry

Core 3

Functions

Logs

Numerical Methods

Trigonometry

Differentiation

Core 4

Partial Fractions and The Binomial Expansion

Differentiation

Integration

Parametric Equations

Differential Equations

Vectors

Statistics 1

Representing Data

Correlation and Regression

Probability

Discrete Random Variables

The Normal Distribution

Mechanics 1

SUVAT

Velocity Time Graphs

Resolving Forces

Dynamics - F=ma

Dynamics - Plane

Momentum

Moments

Vectors

Assessment at a glance

AssessmentFormatDurationMarksWeighting
Core Mathematics C1Written exam1h 30m75 marks16.7%
Core Mathematics C2Written exam1h 30m75 marks16.7%
Core Mathematics C3Written exam1h 30m75 marks16.7%
Core Mathematics C4Written exam1h 30m75 marks16.7%
Applications unit 1 (e.g. Statistics S1)Written exam1h 30m75 marks16.7%
Applications unit 2 (e.g. Mechanics M1)Written exam1h 30m75 marks16.7%

Course aims & skills

Edexcel A Level Old Maths builds the skills examiners reward. By the end of the course you should be able to:

  • construct and present clear mathematical arguments and proofs
  • use and apply standard techniques fluently
  • solve problems within mathematics and in modelling contexts
  • interpret solutions in the context of the problem
  • work confidently with functions, calculus and vectors
  • reason with probability and statistical distributions
  • model motion and forces in mechanics
  • use a calculator and technology effectively
  • translate real-world situations into mathematical models

Frequently Asked Questions