Good exit ticket questions ask students to demonstrate the specific skill you taught: solve a problem, choose evidence, explain an error, or apply an idea. Start with that learning goal, then choose a short task whose answers will help you decide what to teach next.
“Did you understand?” can reveal confidence, but it does not show whether a student can use the lesson. A question such as “Which solution is incorrect, and why?” gives you work to examine.
The 12 examples below include expected answers and possible teaching responses. Choose one suitable prompt for your lesson rather than giving students the whole list.
What makes an exit ticket question useful?
A useful exit ticket checks one important learning goal, lets each student respond, and produces evidence you can act on. Keep the wording clear and the task short enough to finish without rushing. Decide what a successful answer looks like before handing out the question.
The Australian Education Research Organisation’s guidance on monitoring student progress connects checking understanding with identifying learning gaps and adjusting instruction. The practical implication is simple: collect answers you can use, not just responses you can count.
Before writing a prompt, finish this sentence: “I need to know whether students can…”
| Your lesson goal | A useful question format | What to inspect |
|---|---|---|
| Recall essential knowledge | Name, label, or define | Accurate recall |
| Explain a concept | Explain why or compare examples | Reasoning and connections |
| Apply a procedure | Solve a fresh problem | Method as well as answer |
| Identify a misconception | Find and correct an error | The idea behind the mistake |
| Support a claim | Choose evidence and explain it | Whether evidence fits the claim |
| Identify a support need | Attempt the task, then identify a difficult step | Performance alongside self-report |
An exit ticket serves a formative purpose when you use the evidence to guide subsequent teaching. Our formative vs. summative assessment guide explains that distinction in more detail.
Which exit ticket questions check recall and understanding?
Use a recall question when students need essential knowledge ready for the next lesson. Add a short explanation or contrasting example when you need to distinguish recognition from understanding. The following prompts include the information students need, but they should follow instruction on the concept being assessed.
1. Can students define a science term and distinguish it from a related idea?
Question: “What is evaporation? Give one example that does not involve boiling.”
Look for: Liquid water changing into water vapor, with an example such as a puddle drying or wet clothing drying.
Next step: If answers describe boiling only, revisit evaporation at the surface of a liquid. If students give an appropriate example but cannot explain the change, work on the definition alongside the example.
2. Can students use context to explain vocabulary?
Question: “Leah was reluctant to enter the dark room, so she waited outside. What does ‘reluctant’ mean here? Which words support your answer?”
Look for: Unwilling or hesitant, supported by her decision to wait outside.
Next step: If students say “afraid,” discuss the difference between the word’s meaning and a possible reason for the character’s hesitation.
3. Can students distinguish a property from an example?
Question: “Every square is a rectangle. Is every rectangle a square? Explain using side lengths.”
Look for: No. A rectangle does not have to have four equal sides, while a square does.
Next step: If students rely on how a shape is drawn or rotated, compare several rectangles using their defining properties.
Which questions reveal methods and misconceptions?
Ask students to show a calculation, check a proposed answer, or locate an incorrect step when the method matters. A correct final answer alone can hide guessing or incomplete reasoning. These prompts help distinguish a calculation slip from a misunderstanding that needs another explanation or model.
4. Can students add fractions with different denominators?
Question: “A student writes 1/3 + 1/4 = 2/7. Correct the answer and explain why the denominators cannot simply be added.”
Look for: 7/12, with thirds and fourths renamed as equal-sized twelfths.
Next step: Use fraction strips if students add denominators. If the method is correct but arithmetic is wrong, address the calculation without reteaching the entire concept.
5. Can students check a solution to an equation?
Question: “Someone says x = 5 solves 3x + 2 = 14. Substitute 5 to check the claim, then find the correct value.”
Look for: Substitution gives 17, not 14. The correct solution is x = 4.
Next step: Separate difficulties with substitution from difficulties with inverse operations. Those errors require different follow-up practice.
6. Can students apply a unit rate?
Question: “Four identical notebooks cost $10. At the same price per notebook, what do six cost? Show your method.”
Look for: $2.50 per notebook and a total of $15, or another valid proportional method.
Next step: If students add $2 because the quantity increased by two, model the relationship between the number of notebooks and their total cost.
Which questions check evidence and application?
Use a short text, data set, or unfamiliar example when you need to see students apply the lesson. Keep extra reading demands manageable so the task measures the intended skill. Ask students to connect their answer to evidence instead of simply naming a conclusion or repeating a definition.
7. Can students support an inference about a character?
Question: “Amir checked the clock three times and kept his packed bag beside the door. What can you infer about him? Support your answer with one detail.”
Look for: A plausible inference, such as anticipating departure, connected to the clock-checking or packed bag. Accept different interpretations when the evidence supports them.
Next step: If students only retell the passage, model the difference between a stated detail and an inference drawn from it.
8. Can students interpret evidence without overclaiming?
Question: “One plant in sunlight grew 4 cm. One plant in a cupboard grew 1 cm. What do these observations suggest? Why are they insufficient to conclude that sunlight always makes plants grow faster?”
Look for: The sunlit plant grew more in this comparison, but two plants alone do not establish a universal rule or rule out other differences.
Next step: Discuss repeated observations and controlled conditions if students turn a limited result into a certainty.
9. Can students apply primary- and secondary-source definitions?
Question: “You are investigating a town parade in 1920. Which is a primary source for that event: a participant’s diary written that day or a historian’s account written in 2020? Explain.”
Look for: The diary provides a contemporary participant’s account. Being primary does not automatically make every statement accurate.
Next step: If students equate firsthand evidence with unquestionable truth, examine perspective and corroboration.
10. Can students correct a sentence fragment?
Question: “Revise ‘Because the bus arrived late’ into a complete sentence. Explain what you added.”
Look for: A complete independent clause, such as “Because the bus arrived late, we missed the opening announcement.”
Next step: If students only add punctuation, revisit the difference between a dependent clause and a complete sentence.
How can reflection questions lead to useful support?
Pair reflection with an actual attempt so students can identify a specific difficulty. Confidence and understanding can differ, so neither a rating nor a request for help should replace the work itself. Use the reflection to choose a follow-up question, then check what the student can do.
11. Where does the student need help?
Question: “Solve 24 ÷ 6. Explain or draw why your answer works, then mark any part where you would like help.”
Look for: Four, supported by equal groups or a related multiplication fact. Inspect the work alongside the help request.
Next step: Offer targeted support with division, representation, or explanation rather than assuming all uncertainty means the same thing.
12. What revision can the student make independently?
Question: “A paragraph begins, ‘School should start later because it would be better.’ Rewrite the reason to make it more specific. What evidence would you need to support your new reason?”
Look for: A specific, relevant reason and a suitable type of evidence. Do not require students to invent a supporting statistic.
Next step: Separate students who need help forming a claim from those who need help finding evidence.
How should you use the answers in your next lesson?
Group responses by the learning need they reveal, then choose a proportionate response. Some students may need one correction, while a shared misconception may justify another worked example for the class. Keep missing or unclear answers separate: they do not establish why a student struggled.
- Check against the intended answer. Accept valid alternative methods and evidence-based interpretations.
- Identify the error pattern. Separate conceptual misunderstandings, procedural slips, and insufficient evidence.
- Plan one response. Choose a brief model, targeted practice, individual check-in, or extension.
- Check again with a fresh item. Use a similar task to see whether the follow-up helped.
Paper is enough for these questions. For digital collection, use our Google Forms exit-ticket guide to plan the setup; keep the question tied to the same learning goal regardless of format.
Start with one prompt from tomorrow’s lesson. Write the expected answer before class and decide which misunderstanding would change your next teaching step. That makes the exit ticket useful beyond the moment students hand it in.
