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Over the course of my teaching career I have written various revision sheets for my students at both of the schools I have taught at. I don't agree with the philosophy of cramming close to the exam, but students will be students, and I wanted mine to have a document that they could refer to the night before to ensure that they knew all the required information for the exam.

Inevitably when writing them I have had in mind the set who were going to use them. If I have had a weaker set, then I have possibly been a little bit patronising in detailing even the 'obvious' points. If it was for a brighter set then I have sometimes dwelt on the very subtle areas of the course and skimming over the 'obvious'. If you think anything is very poorly explained, incomplete or (worse) wrong, please drop me a note to let me know.

I am currently teaching the new OCR Linear A Maths Course (for first Assessment in 2018). I have broken my resources up by "Single" and "Further" and by "Pure", "Mechanics", and "Statistics".

Single Pure

Binomial Expansion
Chain, Product And Quotient Rules
Circles
Completing The Square
Coordinate Geometry Hard
Discriminant
Exponentials And Logarithms
Factor & Remainder Theorem
Factor Theorem Cubic Solving
Factorising Hard
General Binomial Expansion
Graphical Transformations
Hard Tangents & Normals
Implicit Functions
Integrating Squares Of Trig Functions
Integration By Inspection
Integration By Parts
Integration Definite
Integration Indefinite
Logarithms
Modulus Function
Parallel & Perpendicular Lines
Partial Fractions
Perpendicular Bisector
Polynomial Division
Polynomial Equation Finding
Polynomial Factorising & Sketching
Polynomial Sequences
Polynomial Sketching
Quadratic Formula, Completing Square & Discriminant
Quadratic Inequalities
Quadratics In Disguise
Reciprocal Sketching
Stationary Points
Surds
Translation Of Curves
Trigonometric Equations
Trigonometry
Trigonometry 2

Single Mechanics

Impulse
Inclined Planes
Moments 1
Moments 2
Multiple Particle Kinematics
Pulleys
Resultant Vectors
Vector Motion 1
Vector Motion 2

Single Statistics

Discrete Hypothesis Testing
DRVs, Expectation & Variance
Mixing Groups
Normal Distribution

Further Pure Core

Hyperbolic Functions
Integrating Factor
Method Of Differences
Partial Fractions
Series
Volumes Of Revolution

Further Mechanics

Further Statistics

CRV Introduction

Old Modular Revision Documents

These are out of date, but they may still be useful.

ALL OCR REVISION SHEETS IN ONE
OCR C1 (Core 1) Revision Sheet
OCR C2 (Core 2) Revision Sheet
OCR C3 (Core 3) Revision Sheet
OCR C4 (Core 4) Revision Sheet
OCR FP1 (Further Pure 1) Revision Sheet (3x3 Matrix Inverter)
OCR FP2 (Further Pure 2) Revision Sheet
OCR FP3 (Further Pure 3) Revision Sheet
OCR M1 (Mechanics 1) Revision Sheet
OCR M2 (Mechanics 2) Revision Sheet
OCR S1 (Statistics 1) Revision Sheet
OCR S2 (Statistics 2) Revision Sheet
OCR S3 (Statistics 3) Revision Sheet
OCR S4 (Statistics 4) Revision Sheet
OCR D1 (Decision 1) Revision Sheet

MEI C1 (Core 1) Revision Sheet
MEI C2 (Core 2) Revision Sheet
MEI C3 (Core 3) Revision Sheet
MEI C4 (Core 4) Revision Sheet
MEI S1 (Statistics 1) Revision Sheet

Other Documents

A selection of other documents of varying usefulness. Usually they derive a result or summarise a topic.

Derivation Pi Squared By Six
Differentiation FFP
Induction
Integration FFP
Lines Summary
Mortgage Repayment Formula Derivation
Proof Of Heron's Formula
Proof Of Scalar Product Equivalence
Proof S Squared Biased
Proof That e Is Irrational
Proof That Root 2 Is Irrational
Sequences & Series
Sequences
Trial & Improvement

In this section

Single Pure

Single Mechanics

Single Statistics

Further Pure Core

Further Mechanics

Further Statistics

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Why was the obtuse triangle always upset?

Because it's never right

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Why was maths class so long?

The teacher kept going off on a tangent