Cambridge Assessment International Education(CAIE) offers programs/qualifications broadly divided into four categories
The Cambridge Upper Secondary course prepares the students for the advanced levels more specifically AS and A levels; It is not mandatory that students be qualified for Upper secondary to pursue the AS/A levels. Any recognized school certificate equivalent to the Cambridge Upper secondary is acceptable.
Cambridge International AS and A levels are internationally benchmarked qualifications providing an excellent foundation for university education. They are part of the Cambridge Advanced category.
Thousands of students worldwide gain admission into the leading universities yearly with the Cambridge AS and A levels. The syllabuses are designed to provide a deep understanding of the subjects and independent thinking skills.
Students can choose from a range of assessment options to gain Cambridge AS and A – level qualifications.
Assessments are held twice a year – June and November and the results are out in August and January.
Cambridge AS and A levels curriculum offers a choice of 55 subjects and schools can offer them almost in any combination. This flexibility enables the schools to build an individualized curriculum and the students can choose to specialize in a specific subject area or study a range of subjects.
The A level is typically a two-year course, and the AS level is typically a one-year course.
Cambridge AS and A level – further mathematics develops and extends a set of skills that can be applied to a range of subjects. These skills equip the students well for progression to higher education or directly into employment. In fact, some universities prefer applicants for degrees in mathematics and mathematical/scientific subjects to have an AS or A level Further mathematics or equivalent qualification.
The key concepts of Cambridge AS and A-level further mathematics are:
The aims describe the purpose of the course based on the syllabus. The aims enable the students to:
| Content Section | Assessment component | Topics |
| Further Pure Mathematics 1 | Paper 1 | Root of polynomial equations, Rational Functions and Graphs, Summation of series, Matrices, Polar Coordinates, Vectors, Proof by Induction |
| Further Pure Mathematics 2 | Paper 2 | Hyperbolic Functions, Matrices, Differentiation, Integration, Complex Numbers, Differential Equations |
| Further Mechanics | Paper 3 | Motion of a projectile, Equilibrium of a rigid body, Circular motion, Hooke’s Law, Linear motion under a variable force, Momentum |
| Further Probability and Statistics | Paper 4 | Continuous random variables, Inference using normal and t-distributions, X^2 tests, Non-parametric tests, Probability generating functions |
It is expected that the students would have studied the majority if Cambridge AS and A level mathematics subject content before studying Cambridge AS and A level Further Mathematics.
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Book your Free Counselling Session now!Cambridge International AS & A Level math helps develop various adaptable abilities. This includes the ability to work with mathematical data, as well as the capacity to reason deductively and independently, take correctness into account, model problems numerically, analyze outcomes, and reflect on discoveries.
While A level and AS level are taught similarly, A level is more difficult and requires longer to accomplish. The first year of an A-level program is comparable to an AS level. Your ultimate A-level score is determined by your AS-level performance.
An effective way to get ready for a degree in mathematics is to study A-level Further Mathematics. As it covers a larger spectrum of pure and practical material, including matrices and complex numbers, Advanced Mathematics is highly recommended by many university math departments.
More than 850 American colleges legally accept the Cambridge International AS and A Levels. These universities include the ivy league, Harvard, MIT, Stanford, and Yale.
The topics covered in Cambridge International AS and A levels in Further Mathematics include complex numbers, matrices, proof by mathematical induction, differential equations, numerical methods, and further calculus. In addition, students may have the opportunity to study topics such as group theory, differential geometry, and topology, depending on their interests and the resources available at their school.
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