Subject Leader
Mrs F Williamson 
Advanced Level Mathematics
Edexcel 
Why study Mathematics?
Potential for joint university courses, graduate prospects, transferable skills and salary advantage. 

How will you be assessed?
PEARSON Edexcel Level 3 Advanced GCE in Mathematics (9MA0) Three externally examined written papers. Students must complete all assessment in May/June, in any single year.
Paper 1: Pure Mathematics 1 (9MA0/01) 2 hours, 33.33% of the qualification and 100 marks. Students must answer all questions and calculators can be used in the assessment.
Paper 2: Pure Mathematics 2 (9MA0/02) 2 hours, 33.33% of the qualification and 100 marks. All the content of the specification for Paper 1 is assumed knowledge for Paper 2 and may also be tested within parts of questions. Students must answer all questions and calculators can be used. Synoptic assessment requires students to work across different parts of a qualification and to show their accumulated knowledge and understanding of a topic or subject area. Synoptic assessment enables students to show their ability to combine their skills, knowledge and understanding with breadth and depth of the subject. This paper assesses synopticity.
Paper 3: Statistics and Mechanics (9MA0/03) 2 hours, 33.33% of the qualification and 100 marks. The assessment comprises two sections: Section A – Statistics and Section B – Mechanics. Students must answer all questions and calculators can be used in the assessment. All of the content of the specification for Paper 1 and Paper 2, is assumed knowledge for Paper 3 and may be tested within parts of questions. This paper assesses synopticity.
Assessment objectives: AO1 Use and apply standard techniques, 4852%; AO2 Reason, interpret and communicate mathematically, 2327%; AO3 Solve problems within mathematics and in other contexts, 2327%. 

What will you study?  
Topics for Paper 1  Proof, algebra and functions, coordinate geometry in the (x,y) plane, sequences and series, trigonometry, exponentials and logarithms, differentiation, integration, numerical methods and vectors. 
Topics for Paper 2  Proof, algebra and functions, coordinate geometry in the (x,y) plane, sequences and series, trigonometry, exponentials and logarithms, differentiation, integration, numerical methods and vectors. 
Topics for Paper 3 Section A: Statistics  Statistical sampling, data presentation and interpretation, probability, statistical distributions and statistical hypothesis testing. 
Topics for Paper 3 Section B: Mechanics  Quantities and units in mechanics, kinematics, forces and Newton’s Laws and moments. 
What will GCE Mathematics offer you in the future?
Development of analytical and problem solving skills. Careers in accounting, medicine, engineering, forensic pathology, finance, business consultancy, teaching, ICT, games development, scientific research, programming, civil service, design, construction and astrophysics. 
Subject Leader
Mrs F Williamson 
Advanced Level
Further Mathematics Edexcel 

Why study Further Mathematics?
Potential for joint university courses, graduate prospects, transferable skills and salary advantage. 

How will you be assessed?
PEARSON Edexcel Level 3 Advanced GCE in Further Mathematics (9FM0) Four externally examined written papers. Students must complete all assessment in May/June, in any single year. Paper 1: Core Pure Mathematics 1 (9FM0/01) 1 hour and 30 minutes, 25% of the qualification and 75 marks. Students must answer all questions and calculators can be used in the assessment. Paper 2: Core Pure Mathematics 2 (9FM0/02) 1 hour and 30 minutes, 25% of the qualification and 75 marks. Students must answer all questions and calculators can be used in the assessment. Paper 3: Further Mathematics Option 1 (9FM0/Papers 3A – 3D) 1 hour and 30 minutes, 25% of the qualification and 75 marks. Students take one of the following four options: A Further Pure Mathematics 1; B Further Statistics 1; C Further Mechanics 1; D Decision Mathematics 1. Students must answer all questions and calculators can be used in the assessment. Paper 4: Further Mathematics Option 2 (9FM0/Papers 4A – 4G) 1 hour and 30 minutes, 25% of the qualification and 75 marks. Students take one of the following seven options (but restrictions* on papers taken together): A: Further Pure Mathematics 2; B: Further Statistics 1; C: Further Mechanics 1; D: Decision Mathematics 1; E: Further Statistics 2; F: Further Mechanics 2; G: Decision Mathematics 2. Students must answer all questions and calculators can be used in the assessment. Assessment objectives: AO1 Use and apply standard techniques, 50%; AO2 Reason, interpret and communicate mathematically, at least 15%; AO3 Solve problems within mathematics and in other contexts, at least 15%. 

What will you study?  
Paper 1 Core Pure Mathematics 1:
proof, complex numbers, matrices, further algebra and functions, further calculus, further vectors, polar coordinates, hyperbolic functions, differential equations. 
Paper 2 Core Pure Mathematics 2:
proof, complex numbers, matrices, further algebra and functions, further calculus, further vectors, polar coordinates, hyperbolic functions, differential equations. 

Paper 3 Further Mathematics Option 1
(one of the following four options) 3A Further Pure Mathematics 1: further trigonometry, further calculus, further differential equations, coordinate systems, further vectors, further numerical methods and inequalities. 3B Further Statistics 1: discrete probability distributions, Poisson and binomial distributions, geometric and negative binomial distributions, hypothesis testing, central limit theorem, chi squared tests, probability generating functions, quality of tests. 3C Further Mechanics 1: momentum and impulse, work, energy and power, elastic strings and springs and elastic energy, elastic collisions in one dimension, elastic collisions in two dimensions. 3D Decision Mathematics 1: algorithms and graph theory, algorithms on graphs I and II, critical path analysis and linear programming. 
Paper 4 Further Mathematics Option 2
(one of the following seven* options) 4A Further Pure Mathematics 2: groups, further calculus, further matrix algebra, further complex numbers, number theory, further sequences and series. 4B as 3B. 4C as 3C. 4D as 3D. 4E Further Statistics 2: linear regression, continuous probability distributions, correlation, combinations of random variables, estimation, confidence intervals and tests using a normal distribution, other hypothesis tests and confidence intervals, confidence intervals and tests using the tdistribution. 4F Further Mechanics 2: motion in a circle, centres of mass of plane figures, further centres of mass, further dynamics, further kinematics. 4G Decision Mathematics 2: transportation problems, allocation (assignment) problems, flows in networks, dynamic programming, game theory, recurrence relations, decision analysis. 

What will Further Mathematics offer you in the future?
A broad mathematical knowledge and secure technical ability to progress a broad range of career options, leading to 5% to 10% higher salaries than the mean for all graduates. 