Edexcel IAL S1 June 2025 question paper and mark scheme (WST01/01)
Statistics 1 (S1), sat in June 2025: 1 h 30 min, 75 marks, calculator allowed. The buttons open Pearson's own files.
The official paper and mark scheme
-
S1 Statistics S1 WST01/01
Sit it under exam conditions: open the paper, press Start timer, press Finish when time is up, then mark it against the mark scheme.
Try 3 S1 questions like these
Written and checked by us, not taken from the Pearson paper. Tap "Worked answer" to see every step.
Probability · 3 marks
Three independent events $A$, $B$, and $C$ have probabilities $P(A) = 0.5$, $P(B) = 0.4$, and $P(C) = 0.3$. Find the probability that exactly one of these events occurs.
Worked answer
- M1 for identifying the three scenarios: $(A \cap B' \cap C')$, $(A' \cap B \cap C')$, and $(A' \cap B' \cap C)$.
- M1 for calculating the probabilities of these scenarios: $(0.5\times0.6\times0.7) + (0.5\times0.4\times0.7) + (0.5\times0.6\times0.3)$.
- A1 for evaluating and summing: $0.21 + 0.14 + 0.09 = 0.44$.
Discrete Random Variables · 4 marks
The discrete random variable $X$ takes the values $1, 2,$ and $3$ with probabilities $a, b,$ and $0.3$ respectively. Given that $E(X) = 1.9$, find the values of $a$ and $b$.
Worked answer
- M1 for forming the sum of probabilities equation: $a + b + 0.3 = 1 \implies a + b = 0.7$.
- M1 for forming the expected value equation: $1(a) + 2(b) + 3(0.3) = 1.9 \implies a + 2b = 1.0$.
- M1 for solving the simultaneous equations (e.g., subtracting the first from the second: $b = 1.0 - 0.7$).
- A1 for concluding $b = 0.3$ and $a = 0.4$.
Measures of Location and Spread · 4 marks
A dataset $x$ has mean $\bar{x} = 5$ and standard deviation $\sigma_x = 2$. A new dataset $y$ is formed using the linear transformation $y = ax + b$, where $a > 0$. The new dataset has mean $\bar{y} = 15$ and standard deviation $\sigma_y = 6$. Find the values of $a$ and $b$.
Worked answer
- M1 for linking the standard deviations: $\sigma_y = a \sigma_x$.
- A1 for solving for $a$: $6 = a(2) \implies a = 3$.
- M1 for linking the means: $\bar{y} = a\bar{x} + b$.
- A1 for substituting $a=3$ to find $b$: $15 = 3(5) + b \implies b = 0$.
More on these topics: Probability · Discrete Random Variables · Measures of Location and Spread
Free account, no card: 5 more practice questions on every topic with instant feedback, answers and mark schemes on free questions, and your streak and progress on any device. Join free
S1 topics this paper can test
Every S1 paper can test any of the 7 S1 topics in the specification.
We haven't mapped this paper question by question yet. Each topic below opens our S1 page at that topic: what it covers, a worked example with its mark scheme, then practice questions.
- Data and Summary Statistics
- Representation of Data
- Probability
- Correlation and Regression
- Discrete Random Variables
- Normal Distribution
- Measures of Location and Spread
Practise these topics (opens the practice engine)
What the examiners said about this paper
Summarised in our own words from the board's examiner report (Examiner Insights).
- WST01/01: Standardisation not shown when the question requires it (Q6); Outliers (Q5); Comparisons without figures or context (Q5(e)). Official examiner report ↗
Question-by-question topics, the top mistakes and what to focus on next →
Formula booklet
Mathematical Formulae and Statistical Tables (International AS/A Level Mathematics) · Pearson Edexcel · For the 2018 IAL specification (current)
S1 in other series
Other IAL units
Questions students ask
Where is the S1 June 2025 mark scheme?
The mark scheme button above opens Pearson's own copy.
What are the grade boundaries for IAL S1 June 2025?
Pearson publishes raw-mark grade boundaries for each IAL unit and series on its grade boundaries page (opens in a new tab). We don't copy the numbers.
Is a calculator allowed in S1?
1h 30min written paper (75 marks), calculator permitted.