# A Level Further Mathematics (Legacy)

What is Further Mathematics?

A level Further Mathematics builds upon those skills acquired while studying Mathematics. It is, in particular, a qualification which both broadens and extends the topics covered in AS/A level Mathematics.

What sort of student does it suit and what will you get out of the course?

This is a challenging course for those with a real interest in and aptitude for the subject. The training in logic that the course provides is appropriate to most subjects and the course supports most careers in the fields of Mathematics, Science and Engineering, Computing, Accountancy and Economics. It equips you with skills such as logistic analysis and deduction, data handling, mathematical modelling and problem solving, all of which can be applied in almost any field of work.

## AS Level

MPW approach to AS study

The AS Further Mathematics course is taught separately from the A level Mathematics course and is delivered systematically, unit by unit, with much interactive discussion in our small groups. Regular homework, timed assignments and practice examination questions are all analysed in detail in lessons so that students become thoroughly familiar with the application of all the mathematical concepts involved.

AS Specification Number

Edexcel 8372

**Unit 1 (C1)**

16.67%

1h 30m exam

Algebra and functions, co-ordinate geometry in the (x,y) plane, sequences and series, differentiation, integration.

**Unit 2 (C2)**

16.67%

1h 30m exam

Algebra and functions, co-ordinate geometry in the (x,y) plane, sequences and series, trigonometry, exponentials and logarithms, differentiation, integration.

**Unit 3 (C3)**

16.67%

1h 30m exam

Algebra and functions; trigonometry; exponentials and logarithms; differentiation; numerical methods.

**Unit 4 (S1)**

16.67%

1h 30m exam

Mathematical models in probability and statistics, representation and summary of data, probability, correlation and regression, discrete random variables, discrete distributions, the normal distribution.

**Unit 5 (FP1)**

16.67%

1h 30m exam

Series; complex numbers; numerical solution of equations; coordinate systems, matrix algebra, proof.

**Unit 6 (M1)**

16.67%

1h 30m exam

Mathematical models in mechanics; vectors in mechanics; kinematics of a particle moving in a straight line; dynamics of a particle moving in a straight line or plane; statics of a particle; moments.

Reading List

Author | Title | Publisher |
---|---|---|

Pledger (ed) | Modular Maths Edexcel Further Pure Mathematics 1 |
Heinemann |

## A2 Level

MPW approach to A2 study

The A2 Further Mathematics course is also taught separately from the A level Mathematics course and ultimately results in A level qualifications in Mathematics and Further Mathematics. The course is followed in the same systematic way as is required at AS level. The intellectual demands of A2 level work, however, mean that students must expect to work extremely hard. Breadth of study, depth of analysis and exam technique are crucial to achieving top grades.

A2 Specification Number

Edexcel 9372

**Unit 7 (C4)**

16.67%

1h 30m exam

Algebra and functions; coordinate geometry in the (x, y) plane; sequences and series; differentiation; integration; vectors.

**Unit 8 (FP2)**

16.67%

1h 30m exam

Inequalities; series, first order differential equations; second order differential equations; further complex numbers, Maclaurin and Taylor series.

**Unit 9 (D1)**

16.67%

1h 30m exam

Algorithms; algorithms on graphs; the route inspection problem; critical path analysis; linear programming; matchings.

**Unit 10 (M2)**

16.67%

1h 30m exam

Kinematics of a particle moving in a straight line or plane; centres of mass; work and energy; collisions; statics of rigid bodies.

**Unit 11 (S2)**

16.67%

1h 30m exam

The Binomial and Poisson distributions; continuous random variables; continuous distributions; samples; hypothesis tests.

**Unit 12 (D2)**

16.67%

1h 30m exam

Transportation problems; allocation (assignment) problems; the travelling salesman; game theory; further linear programming, dynamic programming; flows in networks.

Reading List

Author | Title | Publisher |
---|---|---|

Pledger (ed) | Modular Maths Edexcel Further Pure Mathematics 1 |
Heinemann |

Click - Full specification details, to find out more.