An exit ticket is a brief end-of-lesson task that reveals what learners can do independently. Choose one objective, ask a question that exposes the reasoning, and use the responses to plan the next lesson. These eight examples include answers or scoring criteria and a specific teaching response.
These are original planning examples, not real student records or classroom-tested interventions. Adapt the language and prerequisites to your group. Download the editable exit-ticket response log to record the question, evidence and follow-up decision.
How to choose an exit ticket question
Choose the decision before the question. If tomorrow’s lesson depends on dividing fractions, assess that prerequisite rather than asking whether students enjoyed class. If you need evidence of explanation, ask for a reason; a multiple-choice selection alone may not show it. Use a fresh task rather than the worked example students just copied.
Carnegie Mellon’s formative-assessment guidance connects feedback with adjustments to teaching and learning. The examples below apply that principle; they are not a prescribed assessment instrument.
1. Maths: solve and verify an equation
Prompt: Solve 5x + 2 = 32. Show both operations and check your answer. Answer: subtract 2 to obtain 5x = 30; divide by 5 to obtain x = 6. Substitution gives 5 × 6 + 2 = 32. If learners subtract 5 instead of dividing, revisit what 5x means before the next two-step equation.
2. Maths: compare fractions with a reason
Prompt: Which is larger, 3/4 or 2/3? Explain without using a calculator. Answer: 3/4 = 9/12 and 2/3 = 8/12, so 3/4 is larger. Accept another valid explanation, such as accurately drawn equal wholes. If a learner compares only the denominators, return to equivalent fractions and the meaning of equal-sized parts.
3. Maths: distinguish area from perimeter
Prompt: A rectangle is 6 cm long and 4 cm wide. Find its perimeter and area, including units. Answer: perimeter 20 cm; area 24 cm². Ask what each quantity measures. If the numbers or units are interchanged, trace the boundary and cover the interior with unit squares before adding a new calculation.
4. Science: average speed and units
Prompt: A cyclist covers 18 km in 1.5 hours. Find the average speed and explain whether the cyclist must have travelled at that speed throughout. Answer: 12 km/h; no, the average does not establish a constant speed. If the learner calculates correctly but claims constant speed, separate the meaning of average from the arithmetic.
5. Science: design a fair comparison
Prompt: You want to compare how quickly equal amounts of sugar dissolve in warm and cool water. Name the factor you change, the outcome you measure and two conditions to keep the same. Expected: change water temperature; measure dissolving time; keep conditions such as water volume, sugar mass, grain size and stirring method consistent. If several factors change, redesign the comparison before drawing a conclusion. Use a teacher-approved safe procedure for any practical work.
6. English: support an inference
Original mini-passage: “Mira checked the platform clock twice and tightened her grip on the ticket.” Prompt: Make one reasonable inference and support it with a detail. Example: she may be anxious about timing because she repeatedly checks the clock. Accept other defensible readings; do not treat this as proof of her feelings. If students supply an unsupported story, practise separating the text from the inference.
7. Data interpretation: read a small table
Prompt: A class log records 12 books borrowed on Monday, 18 on Tuesday and 15 on Wednesday. Which day has the largest count, and how much larger is it than Monday? Answer: Tuesday, by 6 books. The numbers are invented. If learners answer 18 as the difference, ask them to identify the two quantities before subtracting. Do not infer why borrowing changed from these counts alone.
8. Error analysis: explain an incorrect solution
Prompt: A learner writes 4x = 16, then x = 12. Identify the error and correct it. Answer: subtracting 4 does not undo multiplication by 4; divide both sides by 4 to obtain x = 4. A bare corrected answer is incomplete if the objective is explaining the mistake. Ask for the operation and its reason, then check a new equation such as 7x = 35.
Sort responses into next actions, not permanent ability groups
| Evidence | Possible action |
|---|---|
| Correct reasoning without help | Offer a transfer question or move to the next objective. |
| Correct answer without a clear explanation | Ask for reasoning on a fresh task. |
| Repeated misconception in several responses | Check question wording, then revisit the underlying idea. |
| Blank or incomplete response | Check time, access, language and instructions before inferring lack of knowledge. |
Show counts with any percentages, especially for small batches. A category is a temporary interpretation of today’s evidence. It does not label a student’s ability. Recheck with a different task after support and keep personal details out of shared examples.
Can an exit ticket be oral or online?
Yes, if the response mode still measures the intended skill. A short oral explanation can be appropriate when writing is not the objective. For online classes, test readability and submission on a phone, provide a fallback for connection problems, and distinguish supported responses from independent ones. Do not compare learners unfairly because of the device they used.
Connect the response to tomorrow’s lesson
Use the lesson-plan template for the full sequence, the objective and success-criteria examples to select the task, and the remedial teaching plan when follow-up is needed. The assessment-purpose guide explains when a quiz is formative.
If you want to prepare digital questions, explore ThePrepLab’s AI-assisted test generator. Review every draft and answer key before students use it. These worksheets remain usable without purchasing software.