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A-Level H2 Maths help and practice
Junior college, working toward the Singapore-Cambridge GCE A-Level. Rae explains, marks and drills H2 Maths with your level in mind. Free to try, no install.
What Rae does for Maths
- Step-by-step working and feedback on the method you used.
- Mathematical notation and diagrams to support the explanation.
- Hints when you're stuck, practice questions when you're not.
- Snap a photo of the problem, send a voice note, or attach the file.
- Revisit topics with Rae’s notes and practice tools.
Use the SEAB syllabus for A-Level H2 Maths (9758) to check which skills you need to practise.
Topics
Functions
Syllabus expectations, worked examples and practice.
Graphs and their transformations
Syllabus expectations, worked examples and practice.
Equations and inequalities
Syllabus expectations, worked examples and practice.
Sequences and series
Syllabus expectations, worked examples and practice.
Vectors in two and three dimensions: basic properties
Syllabus expectations and practice.
Scalar and vector products
Syllabus expectations, worked examples and practice.
Vector geometry in three dimensions
Syllabus expectations, worked examples and practice.
Complex numbers in cartesian form and the Argand diagram
Syllabus expectations, worked examples and practice.
Differentiation
Syllabus expectations, worked examples and practice.
Maclaurin series
Syllabus expectations, worked examples and practice.
Techniques of integration
Syllabus expectations, worked examples and practice.
Definite integrals
Syllabus expectations, worked examples and practice.
Differential equations
Syllabus expectations, worked examples and practice.
Probability
Syllabus expectations, worked examples and practice.
Discrete random variables
Syllabus expectations, worked examples and practice.
Normal distribution
Syllabus expectations, worked examples and practice.
Sampling
Syllabus expectations, worked examples and practice.
Hypothesis testing
Syllabus expectations, worked examples and practice.
Correlation and linear regression
Syllabus expectations, worked examples and practice.
See also: which topics come up most in past papers.
How the exam is structured
Paper 1
- Pure Mathematics (whole paper) (100 marks): Between 10 and 12 questions varying in length and mark value, all drawn from the Pure Mathematics part of the syllabus; one of these is a real-world application question (worth 12 marks or more) that may draw on several topics at once.
Paper 2
- Section A: Pure Mathematics (40 marks): Four to five questions of differing lengths and mark values, taken from the Pure Mathematics part of the syllabus.
- Section B: Probability and Statistics (60 marks): Six to eight questions of differing lengths and mark values from the Probability and Statistics part of the syllabus; one is a real-world application question (worth at least 12 marks) that can span more than one topic.
What the exam rewards
- AO1 Applying mathematical methods and procedures: directly recalling and using notation, formulae and facts, drawing information from texts, tables, graphs and diagrams, and carrying out routine calculations. (30% of the marks)
- AO2 Setting up and solving problems, including ones grounded in real situations: picking a suitable strategy or concept, expressing a situation as a model or set of equations, combining ideas to reach a solution, moving between equivalent forms of an expression, and reading the answer back into the problem's context. (60% of the marks)
- AO3 Reasoning and communicating with mathematics: justifying why a particular method or model was chosen, generalising and making inferences, proposing conjectures, and putting together sound arguments and proofs. (10% of the marks)
How it works
Open Rae on the web or in Telegram. Ask a question, attach your working or use voice. Read the explanation, try a follow-up question and use the notes and practice tools to revisit what you learned. AI feedback can make mistakes; check it against your syllabus and your teacher’s guidance.