**Edexcel**- Algebra and Functions - Algebraic Division, Factor Theorem, Remainder Theorem.
- Coordinate Geometry - Equation of Circle, Use of certain circle properties
- Sequences and Series - Geometric Series {Sum of a g. series, Sum to infinity, Proof of sum formula}, Binomial Expansion for (1+x)^n and (a+b) ^n.
- Trigonometry - Sine and Cosine Rule, Area of Triangle, Radians, Arc length, area of a sector and segment, Sin,Cos and Tan Graphs, Use of Trig. Identities, Solving simple equations.
- Exponentials and Logarithms - y=a* and the graph, Laws of Logarithms and Change of base formula.
- Differentiation - Maxima and Minima problems, Stationery points, Increasing and Decreasing Functions.
- Integration - Definite Integrals, Area under a curve is a definite integral, Trapezium Rule, Area bounded between a curve and line.

**AQA**- Algebra and Functions - Laws of Indices, Simple transformations on graphs
- Sequences and Series - Arithmetic series {nth term, Sum of a. series}, Geometric series {Sum of finite g. series, sum to infinity}, Binomial Expansion (1+x)^n.
- Trigonometry - Sine and Cosine Rule, Area of Triangle, Radians, Arc length, area of a sector and segment, Sin,Cos and Tan Graphs, Use of Trig. Identities, Solving simple equations.
- Exponentials and Logarithms - y=a* and the graph, Laws of Logarithms and Change of base formula.
- Differentiation - Differentiate functions of form x^n. where n is a rational number.
- Integration - Integration of functions of form x^n, Trapezium Rule

**OCR**- Algebra - Factor theorem, Remainder theorem, algebraic division, a* graph, laws of logarithms, change of base of logs, and solving log equations.
- Sequences and Series - Sigma Notation, Arithmetic & Geometric Series, Sum of arithmetic and geometric series, sum to infinity, Binomial Expansion.
- Trigonometry - Sine and Cosine Rule, Area of Triangle, Radians, Arc length, area of a sector and segment, Sin,Cos and Tan Graphs, Use of Trig. Identities, Solving simple equations.
- Integration - Indefinite Integration, Evaluation of definite integrals, Finding area of a region bounded by a curve and line,. Trapezium Rule.

There is alot of new content, and alot which is expanded from the topics learnt in C1. To Achieve a top grade, you should ensure you can apply everything used in C1, these modules are synoptic, and they can ask you a c1 question in c2, or ask a question which relates to c1 content.

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