OCR Level 3 FSMQ: Additional Maths

OCR Free Standing Maths Qualification (FSMQ): Additional Mathematics introduces students to the maths studied post–16, including AS/A level Mathematics and Further Mathematics. It's designed for students who have sat, or are intending to sit, Higher Tier GCSE Mathematics. Integral has resources to support students taking this qualification.

Specification covered

OCR Free Standing Maths Qualification (FSMQ): Additional Mathematics- 6993

Integral resources for OCR FSMQ: Additional Mathematics emphasise problem-solving skills and extended questions based on ideas covered in GCSE maths as well as covering topic that students are likely to be meeting for the first time such as differentiation, integration and the binomial distribution.

Integrated with Hodder Education's eTextbooks

These Integral resources are fully integrated with Hodder Education's Dynamic Learning eTextbooks.

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Integral fully supports the qualification

Integral covers the whole of the OCR FSMQ: Additional Mathematics specification. The material is presented in topics, which are further divided into sections.

Algebra review I: Algebraic manipulation; Quadratics; Simultaneous equations

Algebra review II: Inequalities; Algebraic fractions; Expressions involving square roots

Algebra: Operations with polynomials; The factor theorem; Graphing polynomial functions; The binomial expansion; Sequences and recurrence relations

2D Coordinate geometry: Distance and gradients; The equation of a straight line; The equation of a circle

Inequalities in 2D and linear programming: Inequalities in 2D; Linear programming

Trigonometry: Trigonometric functions and equations; Trigonometric identities; The sine and cosine rules

Trigonometry applications: Lines and planes in three dimensions

Selections: Products, tree diagrams and Venn diagrams; Permutations and combinations; The binomial distribution

Powers and iteration: Exponentials and logarithms; Approximating solutions of equations

Differentiation: The gradient of a curve; Tangents, normals and stationary points; Approximating gradients

Integration: Reversing differentation; Finding areas; Approximating area

Applications of calculus to kinematics: The constant acceleration formulae; Variable acceleration

Take a look at some sample resources

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High quality and affordable

Integral has been developed by experts at MEI.

MEI is an independent charity, committed to improving maths education. Our maths education specialists have considerable classroom experience and deep expertise in the teaching and learning of maths.

As a charity, MEI is able to focus on supporting maths education, rather than generating profit. That's why we're able to offer fantastic resources at a low price.

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