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CIE AS & A LEVEL Mathematics Syllabus Highlights
| Name of the University | CIE AS & A LEVEL Mathematics |
| Name of the Exam | CIE AS & A LEVEL Mathematics |
| Category | Syllabus |
| Official Website | cambridgeinternational.org |
Download The Latest Cambridge AS and A Level Maths Exam Pattern 2025 PDF
| Paper | Details |
| Paper 1 (Pure Mathematics 1) | Duration: 1 hour 50 minutes Marks: 75 marks Questions based on Pure Mathematics 1 Assessed Externally 60% of the AS Level 30% of the A Level Compulsory for AS Level and A Level |
| Paper 2 (Pure Mathematics 2) | Duration: 1 hour 15 minutes Marks: 50 marks Questions based on Pure Mathematics 2 Assessed Externally 40% of the AS Level Offered only as part of AS Level |
| Paper 3 (Pure Mathematics 3) | Duration: 1 hour 50 minutes Marks: 75 marks Questions based on Pure Mathematics 3 Assessed Externally 30% of the A Level only Compulsory for A Level |
| Paper 4 (Mechanics) | Duration: 1 hour 15 minutes Marks: 50 marks Questions based on Mechanics Assessed Externally 40% of the AS Level 20% of the A Level Offered as part of AS Level or A Level |
| Paper 5 (Probability & Statistics 1) | Duration: 1 hour 15 minutes Marks: 50 marks Questions based on Probability & Statistics 1 Assessed Externally 40% of the AS Level 20% of the A Level Compulsory for A Level |
| Paper 6 (Probability & Statistics 2) | Duration: 1 hour 15 minutes Marks: 50 marks Questions based on Probability & Statistics 2 Assessed Externally 20% of the A Level only Offered only as part of A Level |
Download CIE AS & A LEVEL Mathematics-9709 Syllabus 2025
| Content section | Assessment component | Topics |
| Pure Mathematics 1 | Paper 1 | 1.1 Quadratics 1.2 Functions 1.3 Coordinate geometry 1.4 Circular measure 1.5 Trigonometry 1.6 Series 1.7 Differentiation 1.8 Integration |
| Pure Mathematics 2 | Paper 2 | 2.1 Algebra 2.2 Logarithmic and exponential functions 2.3 Trigonometry 2.4 Differentiation 2.5 Integration 2.6 Numerical solution of equations |
| Pure Mathematics 3 | Paper 3 | 3.1 Algebra 3.2 Logarithmic and exponential functions 3.3 Trigonometry 3.4 Differentiation 3.5 Integration 3.6 Numerical solution of equations 3.7 Vectors 3.8 Differential equations 3.9 Complex numbers |
| Mechanics | Paper 4 | 4.1 Forces and equilibrium 4.2 Kinematics of motion in a straight line 4.3 Momentum 4.4 Newton’s laws of motion 4.5 Energy, work and power |
| Probability & Statistics 1 | Paper 5 | 5.1 Representation of data 5.2 Permutations and combinations 5.3 Probability 5.4 Discrete random variables 5.5 The normal distribution |
| Probability & Statistics 2 | Paper 6 | 6.1 The Poisson distribution 6.2 Linear Combinations of random variables 6.3 Continuous random variables 6.4 Sampling and Estimation 6.5 Hypothesis tests |