Studying Further Mathematics A Level offers several benefits and advantages: Further Mathematics builds upon the foundation of Mathematics but delves deeper into advanced topics and develops your mathematical skills to a higher level. If you intend to pursue a mathematics-intensive degree at university, such as mathematics, physics, engineering or computer science, studying Further Mathematics is often required or highly recommended as a prerequisite for some universities and degree programmes. It is a rigorous subject that can distinguish you from other applicants and can give you a competitive edge when applying for university or apprenticeships. What will I study? There are four areas covered: PAPER 1: CORE PURE MATHEMATICS Series, proof, complex numbers, matrices, further algebra and functions, further calculus, further vectors PAPER 2: CORE PURE MATHEMATICS 2 Complex numbers, further algebra and functions, calculus, polar coordinates, hyperbolic functions, differential equations PAPER 3: FURTHER STATISTICS 1* Discrete probability distributions, Poisson and binomial distribution, geometric and negative binomial distributions, hypothesis testing, the central limit theorem, chi squared tests, probability generating functions, quality of statistical tests PAPER 4: FURTHER MECHANICS 1* Momentum and impulse, collisions, work, energy and power, elastic strings and springs *These are two possible modules that can be taken from eight different options.
This is a very demanding course and should only be attempted by pupils who have a high natural ability for mathematics and have achieved at least a grade 8 at GCSE. Some of the essential skills you'll need are: - A solid grasp of mathematical concepts, including algebra, trigonometry, calculus, and geometry. - Problem-solving abilities; the ability to approach unfamiliar problems, devise strategies, think creatively, and persist in finding solutions. - Accuracy in calculations; precision and meticulousness in interpreting problems and equations are essential to avoid errors and ensure correct solutions. - A resilient mindset; being willing to tackle difficult tasks, and persevering through obstacles are key qualities that will support your progress in the subject.
All areas are examined using 1.5 hour papers, each worth 75 marks and 25% of the qualification.
About Education Provider
| Region | East of England |
| Local Authority | Suffolk |
| Ofsted Rating | |
| Gender Type | Co-Educational |
| ISI Report | View Report |
| Boarding Fee | £30,552 - £41,301 |
| Sixth Form Fee | £19,119 - £22,239 |
| Address | Holbrook, Ipswich, IP9 2RX |
Studying Further Mathematics A Level offers several benefits and advantages: Further Mathematics builds upon the foundation of Mathematics but delves deeper into advanced topics and develops your mathematical skills to a higher level. If you intend to pursue a mathematics-intensive degree at university, such as mathematics, physics, engineering or computer science, studying Further Mathematics is often required or highly recommended as a prerequisite for some universities and degree programmes. It is a rigorous subject that can distinguish you from other applicants and can give you a competitive edge when applying for university or apprenticeships. What will I study? There are four areas covered: PAPER 1: CORE PURE MATHEMATICS Series, proof, complex numbers, matrices, further algebra and functions, further calculus, further vectors PAPER 2: CORE PURE MATHEMATICS 2 Complex numbers, further algebra and functions, calculus, polar coordinates, hyperbolic functions, differential equations PAPER 3: FURTHER STATISTICS 1* Discrete probability distributions, Poisson and binomial distribution, geometric and negative binomial distributions, hypothesis testing, the central limit theorem, chi squared tests, probability generating functions, quality of statistical tests PAPER 4: FURTHER MECHANICS 1* Momentum and impulse, collisions, work, energy and power, elastic strings and springs *These are two possible modules that can be taken from eight different options.
This is a very demanding course and should only be attempted by pupils who have a high natural ability for mathematics and have achieved at least a grade 8 at GCSE. Some of the essential skills you'll need are: - A solid grasp of mathematical concepts, including algebra, trigonometry, calculus, and geometry. - Problem-solving abilities; the ability to approach unfamiliar problems, devise strategies, think creatively, and persist in finding solutions. - Accuracy in calculations; precision and meticulousness in interpreting problems and equations are essential to avoid errors and ensure correct solutions. - A resilient mindset; being willing to tackle difficult tasks, and persevering through obstacles are key qualities that will support your progress in the subject.
All areas are examined using 1.5 hour papers, each worth 75 marks and 25% of the qualification.