Emergency AP Statistics Sub Plans (No Prep)
By Jude Wallis · Published
Four ready plans, ordered by notice: a self-explanatory interactive with a written task, a self-checking practice set, a written scope-of-inference task, and an assigned unit reading with a return-day quiz. None require the substitute to check a calculation.
The full-day writing task draws on scope of inference, covered in topics 1.10 and 1.13, and the no-notice interactive draws on descriptive statistics from earlier in Unit 1. The plans themselves are classroom logistics rather than exam content, so the half-day and several-day options apply regardless of which unit a class is in when the absence happens.
The requirement is not statistics knowledge
Sub plans for AP Statistics fail for a specific reason. The substitute is not just unfamiliar with the course, they are often uneasy with the arithmetic itself, so anything requiring them to check a calculation collapses, and anything requiring them to explain a concept collapses along with it. A workable plan needs three properties. A student can start it without being taught, it produces written evidence you can look at later, and the adult in the room never has to check a number.
Below are four plans that meet all three, ordered by how much notice you have.
No notice at all
You are out sick and typing on a phone before the first bell. Leave one line, and point it at a page that already tells students what to do.
Hand out or project: nothing beyond the URL: the descriptive statistics sandbox. Every point on that page is draggable, and the page itself lists three experiments to run: drag an outlier and watch the mean chase it while the median holds still; build a long right tail and watch the mean sit above the median, then reverse it; and squeeze the points together, then spread two clusters apart, to watch the standard deviation and IQR move differently. No login, no prior explanation, because the instructions are printed on the page.
Timing: the three built-in experiments run about twenty minutes worked alone. Pair students and it stretches to fill the period, since a partner who disagrees about what the mean will do next is the whole mechanism.
Student instructions, in plain words: go to the page, do the three experiments listed under the sandbox, and for each one write two sentences, what you predicted before dragging and what actually happened.
Exit task, low stakes: drag one point of your own choosing and write one sentence on which measure, the mean or the median, moved further.
Answer key: dragging a point away from the rest always moves the mean toward it and moves the median much less or not at all, because the mean uses every value in the calculation and the median only uses the position in the middle. A correct exit ticket names the mean and gives that reason. Nothing beyond that is required to accept it.
Half a day of notice
Pair a self-checking practice set with an interactive, so students both compute something and see the shape of what they computed.
Hand out or project: the normal curve explorer for the first few minutes, then the z-scores and normal distribution practice set for students to work through at their seats.
Timing: five minutes with the explorer as a whole class, dragging the two boundary markers and reading the shaded area, the z-scores, and the percentiles as they update. The remaining time on the eight practice problems, worked individually or in pairs.
Student instructions, in plain words: for the explorer, drag the markers and read the three numbers that change. For the practice set, solve each problem on paper first, then open "Show the worked solution," a dropdown under every problem, to check yourself. Do not open it first.
Exit task, low stakes: hand in the paper work for problem one and problem five only, with a box checked to say whether your answer matched before or after you checked.
Answer key: every problem's full worked solution and final answer already sit inside the page, under the disclosure a student opens. There is nothing for the substitute to compute or verify. The only judgment call is whether a student opened the solution before attempting the problem, which the honesty box on the exit task is built to surface.
A full day of notice
With a full day, use the time for a task that reads like a free-response question rather than a worksheet.
Hand out or project: Problem 1 at the scope of inference practice set, the first of eight problems on the page, with the worked solution kept closed until the writing is done. Problem 1 bundles four short scenarios, labeled (a) through (d); work through all four.
Timing: about five minutes of reading and writing per scenario, so the four scenarios inside Problem 1 comfortably fill a period once you leave time to compare answers at the end.
Student instructions, in plain words: for each of the four scenarios, write two sentences. First, was a cause-and-effect conclusion earned, and why. Second, who does the result apply to, and why. Use the phrase random assignment for the first sentence and random selection for the second, and do not swap them. If a word needs looking up, random sampling vs. random assignment states both definitions side by side, and population vs. sample covers the audience question.
Exit task, low stakes: the class votes on which of the four scenarios produced the most disagreement, and every student writes one sentence naming which of the two sentences, the causal claim or the audience, people got wrong most often.
Answer key: Problem 1's own worked solution is the key. It walks through scenarios (a) through (d) individually, then lines up all four side by side. Once the writing is collected, open that disclosure and compare it against what students wrote. A correct answer names both random assignment and random selection and applies each to the right sentence, not a general claim that the study seems fine.
Several days, planned absence
With real notice, keep the course moving instead of parking it for a one-off activity.
Hand out or project: the reading at Unit 1: Exploring One-Variable Data, swapped for whichever unit your class is actually on, alongside the matching practice set, for example the describing distributions practice set if the class is inside that unit's topics.
Timing: this spans the whole absence rather than one period. The first day is the reading and half the practice set, the second day finishes the practice set, and the final day is the short assessment below.
Student instructions, in plain words: read the unit page, work every problem in the matching practice set on paper, check each one against its own worked solution, and circle any you got wrong to ask about when class resumes.
Exit task, collected by the sub, graded when you return: a five-question quiz built from problems you pull yourself out of the same practice set, changing only the numbers.
Answer key: since you write the return-day quiz yourself from a set you already trust, you already have the key. The substitute collects papers and takes attendance, nothing more.
What to leave in the sub folder
Write the no-notice plan now, while nothing is wrong, and put it where the front office can find it without calling you. One page: the URL, one line of what to project, and the exit task question. That single sheet covers the worst case, an absence with zero notice, and it means every plan above it is an upgrade rather than something written under pressure at six in the morning.
Add the half-day and full-day plans as a second sheet in the same folder, since the only difference between them and the no-notice plan is which link goes out and how much writing gets asked for. A folder with these sheets, plus a stack of blank paper for the writing tasks, is the whole kit. None of it requires the person running the room to know a p-value from a percentile.
Walkthrough: running the no-notice sandbox plan
It is six in the morning, you are too sick to write lesson plans, and first period starts in ninety minutes. Walk through what actually happens in the room.
You text the front office one line: project the descriptive statistics sandbox and tell students to do the three experiments listed under it, writing two sentences per experiment.
The substitute projects the page. Nothing else is required of them, since the three experiments are printed on the page itself.
Students spend the first ten minutes reading the page and starting the first experiment, dragging the labeled outlier point.
By the halfway mark, most pairs have finished two of the three experiments and are writing their prediction-versus-outcome sentences.
With ten minutes left, the substitute reads the exit task off your one-line note: drag one point of your own choosing and write which measure, the mean or the median, moved further.
Papers come in at the bell. You read them that evening; a correct one names the mean as the one that moved and gives a reason involving every value being used in the calculation.
A full period that needed no lesson, no grading during class, and no statistics knowledge from the substitute, built from one link and one sentence of instruction written in advance.
Walkthrough: running the full-day scope-of-inference task
You have a full day of notice ahead of a planned absence. Walk through how the writing task fills the period without the substitute needing to explain anything.
Print or project Problem 1 at the scope of inference practice set, the first of eight problems on the page, hidden from the worked solution. Problem 1 bundles four short scenarios, labeled (a) through (d).
Students work scenario (a) individually for five minutes, writing the causal sentence and the generalization sentence separately.
The substitute reads scenario (b) aloud, pauses for five minutes of writing, and repeats through scenario (d), which is enough to fill a period with time left for review.
With the writing collected, the substitute opens Problem 1's worked solution, projected on the board, and reads through scenarios (a) through (d) so students can compare each one against what they wrote.
For the exit task, the class votes on which of the four scenarios produced the most disagreement, and every student writes one sentence naming which half of the answer, the causal claim or the audience, people got wrong most often.
You collect both the written scenarios and the exit sentences when you return, and you already know from the page which answer was correct for every one.
A full class period of writing that reads like free-response practice, self-checked from the site's own worked solution, with the substitute doing nothing but reading scenarios aloud and keeping time.
Frequently asked questions
What makes a good AP Statistics sub plan?
Three properties: a student can start it without being taught, the task produces written evidence you can review later, and the substitute never has to check a calculation or explain a concept. Anything that requires the adult in the room to know statistics, or to grade open-ended work, will fail.
Can a substitute grade AP Statistics work without knowing statistics?
Only if the task is built to self-check. The practice sets on the site show every worked solution under a dropdown a student opens themselves, so the substitute is confirming a box got checked, not whether the arithmetic was right.
What should go in an AP Statistics emergency sub folder?
One sheet for the no-notice plan: a single interactive's URL and one written exit question. A second sheet with the half-day and full-day options, since they reuse the same interactives and practice sets with more writing attached. Nothing beyond a stack of paper.
Do these plans require the class to have already covered the topic?
The no-notice sandbox plan does not; dragging a point and comparing the mean and median needs no prior lesson. The full-day scope-of-inference task and the several-day unit assignment do assume the topic has been introduced, since both ask students to apply vocabulary rather than discover it.
Why do worksheet-and-video sub plans fail specifically in AP Statistics?
Checking the work usually means redoing the arithmetic, which is exactly what a substitute without a statistics background cannot do. A task that reveals its own worked solution, or that only asks for a written prediction, removes the arithmetic from the substitute's job entirely.