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A Level

Further Maths

Entry Requirements

GCSE Grade 7 in Maths and an average GCSE points score of 5.9 or above

Assessment Method

This course is assessed by exams.

About this course

This course is suited to those with a passion and flair for the subject of mathematics. Learners must enjoy working with core mathematical ideas and be ready to engage with creative problem-solving. Further Maths is delivered in parallel with A-Level Mathematics, which is compulsory for learners to study alongside Further Maths. There is an opportunity to take part in the National UKMT Senior Maths Challenge held annually in October, and attend the weekly maths enrichment, Pi Club, where learners may explore maths that is outside the scope of the curriculum and further extend their problem solving skills.

Who is this course aimed at?

  • Have enthusiasm and genuine enjoyment of maths

  • Maths is a strength and you can understand and attempt difficult questions

  • Are interested in a career in maths, engineering, computer science

  • You rise to the challenge when things get difficult and you don't give up easy

What will you learn?

  • Complex Numbers

  • Further Vectors

  • Matrices

  • Further Calculus

  • Further Algebra

  • Hyperbolic Functions

  • Differential Equations

  • Polar Coordinates

  • Impulse and Momentum

  • Collisions

  • Work, Energy and Power

  • Graphs and Networks

  • Algorithms

  • Linear Programming

  • Critical Path Analysis

What skills will you develop?

  • Advanced Problem-Solving Abilities: Learners will enhance their problem-solving skills, tackling complex and abstract mathematical problems with confidence and precision through classroom-based content delivery and group discussions as well as independent consolidation.

  • Analytical Thinking: Learners will develop the ability to analyse and interpret complex data, identify patterns, and apply logical reasoning to solve mathematical problems.

  • Mathematical Modelling: Learners will gain experience in constructing and using mathematical models to represent real-world situations, enabling them to apply mathematics to diverse fields such as science and engineering.

  • Proficiency in Pure Mathematics: Learners will deepen their understanding of pure mathematics, including topics such as calculus, algebra and geometry which form the foundation of higher-level mathematical study.

  • Abstract Thinking and Theoretical Understanding: Learners will develop the ability to think abstractly and grasp theoretical mathematical concepts, preparing them for further academic study in mathematics or related disciplines.

  • Communication and Teamwork: Learners will be regularly placed in situations that require working in pairs or small groups to collaborate on a problem or concept.

Related Courses

Looking for something that works well with this course? Here are some related courses to consider.

Mathematics

Physics

Accounting

Progression routes

  • Finance and Accounting

  • Business and Finance

  • Financial Advisor

  • Lecturer

  • Statistician

  • Research and Development Manager

  • Business Analyst

  • Research Scientist

  • Statistician

  • Logistics

  • Maths Teacher

  • Director

  • Manager

  • Engineer

  • Computer programmer

  • Actuary

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