AP Statistics exam guide 2027
The AP Statistics course was revised for the 2026–27 school year. This guide follows the new five-unit course framework and the new exam, with a free lesson for every topic, how answers are scored and a 10-week revision plan.
The exam at a glance
The May 2027 exam is fully digital in the Bluebook app, lasts 3 hours, and allows a graphing calculator. Reference sheets with formulas and tables are provided.
| Section | Questions | Time | Weight |
|---|---|---|---|
| Section I: Multiple choice | 42 questions | 1 hour 30 minutes | 50% of your score |
| Section II: Free response | 4 questions | 1 hour 30 minutes | 50% of your score |
The four free-response questions are: Question 1, a multi-focus question on formulating questions and collecting data; Question 2, a multi-focus question on analysing data and interpreting results; Question 3, an inference question (a confidence interval or a significance test); Question 4, a multi-focus question that pulls several skills together. The separate investigative task from the old exam has gone.
What is on the exam, unit by unit
Unit 1: Exploring One-Variable Data and Collecting Data 20–30% of the multiple-choice section
| Unit | What you must know | Learn it here |
|---|---|---|
| 1 | Variables, data, parameters and statistics | Statistical Thinking |
| 1 | Tables and graphs for one categorical variable | Describing Data with Graphs |
| 1 | Graphs for one quantitative variable and describing distributions (shape, centre, spread, outliers) | Describing Data with Graphs |
| 1 | Summary statistics, boxplots and comparing distributions | Describing Data with Numbers |
| 1 | Random sampling and sampling problems (bias) | Data and How It's Collected |
| 1 | Experimental design: random assignment, blocking, matched pairs, scope of inference | Experimental Design |
Unit 2: Probability, Random Variables and Probability Distributions 15–25%
| Unit | What you must know | Learn it here |
|---|---|---|
| 2 | Two-way tables and summary statistics for two categorical variables | Two-Way Tables and Simulation |
| 2 | Estimating probabilities with simulation | Two-Way Tables and Simulation |
| 2 | Probability rules, mutually exclusive and independent events, conditional probability | Probability |
| 2 | Random variables, mean and standard deviation, binomial distribution | Discrete Random Variables |
| 2 | Normal distribution | The Normal Distribution |
| 2 | Sampling distributions and the Central Limit Theorem | Sampling Distributions and the Central Limit Theorem |
Unit 3: Inference for Categorical Data: Proportions 15–25%
| Unit | What you must know | Learn it here |
|---|---|---|
| 3 | Estimators and sampling distributions for proportions | Sampling Distributions and the Central Limit Theorem, Confidence Intervals |
| 3 | Confidence interval for one proportion | Inference for One Proportion, Confidence Intervals |
| 3 | Significance test for one proportion and p-values | Inference for One Proportion, Hypothesis Testing: The Foundations |
| 3 | Type I and Type II errors, power | Errors and Power in Significance Tests |
| 3 | Interval and test for the difference of two proportions | Comparing Two Proportions |
| 3 | Chi-square tests for homogeneity and independence | Chi-Square Tests for Categorical Data |
Unit 4: Inference for Quantitative Data: Means 10–20%
| Unit | What you must know | Learn it here |
|---|---|---|
| 4 | Sampling distributions for sample means | Sampling Distributions and the Central Limit Theorem |
| 4 | t interval and t test for a mean or mean difference (paired data) | One-Sample t Procedures and Paired Data |
| 4 | Interval and test for the difference of two means | Comparing Two Groups |
Unit 5: Regression Analysis 10–20%
| Unit | What you must know | Learn it here |
|---|---|---|
| 5 | Scatterplots, correlation, least-squares regression and residuals | Exploring Relationships |
How free-response answers are scored
- Answers are scored E, P or I (essentially correct, partially correct, incorrect) on each part, then combined into a score for the question. Clear communication matters as much as the numbers.
- Always answer in context. “The mean is 4.2” earns less than “the mean commute time for these 30 students is 4.2 minutes”.
- Use the four-step inference structure every time: State the parameter and hypotheses (or confidence level), Plan by naming the procedure and checking random, 10% and normal/large-counts conditions, Do the calculation, and Conclude in context.
- Write the conclusion with the exact logic: “Because the p-value of 0.012 is less than α = 0.05, we reject H0. There is convincing evidence that the true proportion of …”
- Never say “accept H0” and never say the interval has a 95% chance of containing the parameter. The 95% describes the method.
- Calculator output alone is not enough. Name the test, give the test statistic and p-value, and label any numbers you write down.
10-week revision plan
| Week | Focus | Do this |
|---|---|---|
| 1 | Unit 1 | Describing distributions with SOCS (shape, outliers, centre, spread) in context. |
| 2 | Unit 1 | Sampling methods, bias and experimental design. Write two full experiment designs. |
| 3 | Unit 2 | Two-way tables, simulation and probability rules. |
| 4 | Unit 2 | Random variables, binomial and normal calculations. |
| 5 | Unit 2–3 | Sampling distributions, then one-proportion intervals. |
| 6 | Unit 3 | One- and two-proportion tests, errors and power. |
| 7 | Unit 3 | Chi-square tests for homogeneity and independence. |
| 8 | Unit 4 | t procedures, paired data and two-sample means. |
| 9 | Unit 5 and mixed | Regression, residuals and computer output. One timed multiple-choice set. |
| 10 | Free response | Timed free-response sets, marked against the scoring guidelines. |
Common mistakes that cost points
Further reading
Our earlier article on this exam, with more background:
