H2 Maths Statistics Overview | Free Notes (Topic 6)
Free H2 Maths notes on Probability & Statistics: key formulas, exam techniques, and step-by-step solutions for distributions, testing, and regression.
Q: What does H2 Maths Statistics Notes: Probability & Statistics Overview cover?
A: Understand the H2 Maths statistics strand: counting, distributions, sampling, hypothesis tests, and regression, with pacing tips for promos and A-Levels.
How to use this guide
Section B supplies the statistical thinking that feeds subjects like Economics, Physics practicals, and university interviews. Use this roadmap to plan your sampling/hypothesis practice and to identify the exact MOE expectations before diving into the detailed notes.
- Statistics is modelling uncertainty: Identify the random variable.
- Each question has a model, condition, and conclusion: Check whether it is probability, distribution, sampling, testing, or regression.
- Marks come from computation plus context: State what the number means in the scenario.
Concrete example: A hypothesis test answer is not finished after the p-value. You must say whether there is enough evidence, at the stated level, for the claim in the question context.
If you want weekly support on Paper 2 pacing, graphing-calculator routines, and method-mark working, see our H2 Maths tuition Singapore page.
Status: SEAB's current H2 Mathematics (9758) syllabus PDF is labelled for 2026. Paper 1 is Pure Mathematics only (100 marks). Probability and Statistics is assessed in Paper 2 Section B (60 marks) across Topics 6.1-6.6, with key 2026 exclusions, including no normal approximation to binomial and no correlation hypothesis tests.
Model-choice checkpoint
Before using the graphing calculator, decide what kind of statistical question you are answering. Most errors in Section B start when the working uses the right command on the wrong model.
| Question wording | First model choice | What to write before calculating | Common trap |
| "At least", "at most", "given that" | Probability rules or a named random variable. | Define the event or random variable clearly. |

