Edexcel IGCSE Maths November 2023 Paper 1H: question paper and mark scheme (4MA1)
Higher tier Paper 1H, sat in November 2023: 2 h, 100 marks, calculator allowed. The buttons open Pearson's own files.
The official paper and mark scheme
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Paper 1H (Higher) 4MA1/1H
Sit it under exam conditions: open the paper, press Start timer, press Finish when time is up, then mark it against the mark scheme.
3 4MA1 questions like these, with worked solutions
Written and checked by us, not taken from the Pearson paper. Try each one, then tap "Worked solution" to see every step and its marks.
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Work out
, giving your answer in standard form.Worked solution
- Multiply the numbers:
. - Add the powers:
. .
Answer:
- Multiply the numbers:
-
Solve
.Worked solution
- Two numbers multiplying to
and adding to : and . . or .
Answer:
or - Two numbers multiplying to
-
Find the nth term of 2, 9, 16, 23, …
Worked solution
- Common difference 7, so start with
: 7, 14, 21, 28. - Each term is 5 less, so the nth term is
.
Answer:
- Common difference 7, so start with
More on these topics: Indices and Standard Form · Quadratic Equations · Sequences
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What was on this paper
Every question on 4MA1/1H, with the topic it tests, matched by us from Pearson's examiner report for the paper. Each topic opens our worked examples and exam-style questions on it.
4MA1/1H: question by question
Tap a question number to learn that topic and practise questions on it. Topic labels are ours (high confidence, checked 2026-09-26); the questions themselves are in the official paper.
- Q1Sets 1: Set Language & Notation · Sets and Venn Diagrams
- Q2Brackets 1 · Expanding and Factorising
- Q3Percentage 1 · Percentages
- Q4Probability 1: Theoretical Probability · Probability
- Q5Circles 1: Circumference & Area · Circles, Arcs and Sectors
- Q6Percentage 2 · Percentages
- Q7Highest Common Factor (HCF) and Lowest Common Multiple (LCM) · HCF, LCM and Prime Factors
- Q8Regions on Graphs 1: Linear Inequalities on a Grid · Inequalities on Graphs
- Q9Standard Form 1 · Indices and Standard Form
- Q10Trigonometry 1 · Right-Angled Trigonometry
- Q11Algebraic Fractions 2: Operations · Algebraic Fractions
- Q12Graphs 2 · Quadratic and Cubic Graphs
- Q13Cumulative Frequency 1 · Histograms and Cumulative Frequency
- Q14Circle Theorems 1: Angles in Circle · Circle Theorems
- Q15Rearranging Formulae 3: Subject Appears Twice · Rearranging Formulae
- Q16Differentiation 4: Stationary Points · Differentiation
- Q17Representing Data 2 · Histograms and Cumulative Frequency
- Q18Harder Trigonometry Problems 1 · Sine and Cosine Rules
- Q19Sequences 3: Sum of an Arithmetic Series · Sequences
- Q20Conditional Probability 1: Tree Diagrams · Tree Diagrams and Conditional Probability
- Q21Harder Trigonometry in 3D 1 · Sine and Cosine Rules
- Q22Parallel and Perpendicular Lines · Straight Line Graphs
- Q23Similarity 3: Volume Scale Factors · Similar Shapes, Similar Shapes
- Q24Graph Transformations 3: Combined · Graph Transformations
Where marks were lost on this paper, and the fix
From Pearson's examiner report for this paper, in our own words. Try the question first, then check your working against each point.
- Reverse percentages: finding a percentage of the new amount (1H Q6). Fix: Write "original × multiplier = new", then divide. Check by multiplying back.
- Histograms: reading heights as frequencies (1H Q17). Fix: Frequency = frequency density × class width. Use a bar you know to work out the scale.
- Cumulative frequency plotted at midpoints (1H Q13). Fix: Plot running totals at the upper class boundary and join with a smooth curve; show your reading lines.
- Similar shapes: length scale factor used for area or volume (1H Q23). Fix: Find the length scale factor k first; area × k², volume × k³.
- Graph transformations of f(x) (1H Q24). Fix: f(x + a): move left a; f(x) + a: up a; −f(x): reflect in x-axis; f(−x): reflect in y-axis. Read the scale.
- Differentiation: forgetting the negative root and the context (1H Q16). Fix: Write ± when square-rooting. "Turning point", "gradient" and "maximum" all mean differentiate.
- Probability tables: dividing the remainder by the wrong number. Fix: Count the outcomes that share the remaining probability. For "given" questions, restrict the sample space first.
- Circle theorems: reasons not in the recognised wording (1H Q14). Fix: Learn the exact wording of each theorem and quote it with the angle it justifies.
What the examiners said about this paper
Summarised in our own words from the board's examiner report (Examiner Insights).
- 4MA1/1H: Reverse percentages (Q6); Histograms (Q17); Cumulative frequency plotted at midpoints (Q13). Official examiner report ↗
Question-by-question topics, the top mistakes and what to focus on next →
Formula booklet
International GCSE Mathematics A formulae sheet (Higher tier) · Pearson Edexcel · 4MA1 specification, Appendix 5 (current)
4MA1 has no separate booklet: the Higher tier formulae sheet is printed inside every exam paper and in Appendix 5 of the specification (the link).
Paper 1H in other series
- June 2025
- November 2024
- June 2024
- June 2023
- January 2023
- June 2022
- January 2022
- November 2021
- June 2021
- January 2021
- November 2020
- January 2020
- June 2019
- January 2019
- June 2018
Same series
Keep revising
Questions students ask
Where is the November 2023 Paper 1H mark scheme?
The mark scheme button above opens Pearson's own copy.
What are the grade boundaries for 4MA1 November 2023?
Pearson publishes the official boundaries for every series on its grade boundaries page (opens in a new tab). They are set for the qualification (both papers together), so we link there rather than quote them.
What is the difference between 1H and 1HR?
R papers are the version sat in some time zones. They follow the same specification, length and mark scheme style, so both are good practice.