A useful lesson plan connects three things: what students should be able to do, how they will practise it, and what evidence will show their understanding. Use the template below for one lesson or a short teaching sequence. It works on paper or in a spreadsheet; no app is required.
Download the editable text template, or copy the fields below into your planning document. It is an original ThePrepLab planning resource, not an official exam-board format or a claim of classroom-tested results.
What should a lesson plan with assessment include?
A lesson plan with assessment includes the learning objective, success criteria, teaching activities, checks for understanding and a response to the evidence. Write the independent check before filling the lesson with activities. This makes it easier to spot an attractive activity that does not actually prepare students for the intended task.
The blank planning template
| Field | Planning prompt |
|---|---|
| Topic and group | Who is this for, and what have they already studied? |
| Objective | What will learners solve, explain, compare or demonstrate? |
| Success criteria | What would a successful response show, and how will it be checked? |
| Timing and materials | How long is available, and which resources or access adjustments are needed? |
| Prerequisite check | What short task will reveal whether they are ready? |
| Explanation and example | Which representation and worked example make the idea clear? |
| Guided practice | What will learners attempt, and what hints are available? |
| Independent check | What new task will show understanding without help? |
| Response plan | What will you do if the evidence shows a misconception? |
| Follow-up | When will you revisit the objective with a different task? |
Completed example: a linear-equation lesson
Illustrative group: learners beginning two-step equations after practising multiplication and division. Objective: solve an equation of the form ax + b = c and explain why each operation preserves equality. Prerequisite: solve 3x = 12 and explain the division step. This example is a planning model; adjust it to the learners and curriculum you actually teach.
- Explanation: model 2x + 3 = 11, showing the same operation on both sides.
- Guided practice: use 3x + 4 = 19 and ask learners to supply and explain the first step.
- Independent check: use 4x + 5 = 21, then verify the solution by substitution.
- Evidence: collect written steps, not only the final answer.
- Response: if learners subtract a coefficient rather than divide, return to the meaning of multiplication.
- Follow-up: use a differently worded equation problem later, rather than repeating an identical answer pattern.
Keep the objective and the check aligned
If the objective is to explain reasoning, a selected answer alone is incomplete evidence. If the objective is to interpret a graph, do not let a lengthy reading passage dominate the task. Carnegie Mellon’s assessment-design questions emphasize alignment between objectives, assessment and feedback.
Maths lesson objective in what, how, why format
Use “what” for the skill learners will demonstrate, “how” for the approach and evidence, and “why” for the mathematical purpose. This is a practical communication format, not a compulsory exam-board framework. Add success criteria so the statement explains how learning will be checked.
| Part | Example statement |
|---|---|
| What | We will solve two-step linear equations and check our answers. |
| How | We will apply the same inverse operation to both sides, show our working and substitute the solution into the original equation. |
| Why | We want to find an unknown value while keeping both sides equal. |
| Evidence | Independently solve 5x + 2 = 32, explain each operation and verify x = 6 by substitution. |
“We will complete a maths test” names an activity, not the learning it assesses. For more subject examples and a blank mapping sheet, see learning objectives and success criteria in what, how, why format.
Learning objectives and success criteria: examples
The objective describes the learning you intend; success criteria describe the evidence you will look for. Replace “understand equations” with an observable task. Avoid a universal pass percentage: an arithmetic slip and a misunderstanding of equality may need different responses even when the total score is the same.
| Learning objective | Assessment task | Success criteria |
|---|---|---|
| Solve a two-step linear equation | Solve 4x + 5 = 21 and show the steps. | Subtract 5 from both sides, divide by 4, obtain x = 4 and check by substitution. |
| Calculate average speed with units | A cyclist covers 18 km in 1.5 hours. Calculate average speed. | Divide distance by elapsed time to obtain 12 km/h and identify it as an average. |
| Support an inference from a short passage | Explain one inference about a character using a detail from a teacher-selected passage. | Give a plausible inference, identify relevant textual evidence and explain the connection. |
Carnegie Mellon’s alignment guide explains why practice and assessment should require the skill named in the objective. The examples here are our own planning illustrations, not material endorsed by the university.
A 45-minute lesson plan format
Use this timing as a starting point for the equation example, not a rule for every class. The minutes total 45. If the prerequisite check reveals a gap, shorten the planned extension and address that gap; do not rush through the sequence just to complete the document.
| Minutes | Teaching and learning activity | Assessment evidence |
|---|---|---|
| 0 to 5 | Ask students to solve 3x = 12 independently. | Written answer and explanation of division. |
| 5 to 13 | Model 2x + 3 = 11 using the same operation on both sides. | Students explain why the first operation is appropriate. |
| 13 to 23 | Guide practice on 3x + 4 = 19, then reduce the hints. | Observe which steps require support; the solution is x = 5. |
| 23 to 35 | Set independent questions, including 4x + 5 = 21. | Collect working and substitution checks, not only answers. |
| 35 to 41 | Discuss one anonymous error and offer a fresh attempt. | Check whether the explanation changes the approach. |
| 41 to 45 | Collect an exit ticket and explain the next practice task. | Use responses to plan the next lesson. |
Formative assessment and exit ticket examples
Choose a prompt from the eight exit ticket examples with answers and teaching responses when you need a different check. Keep the lesson plan here as the overview and use that resource for the individual assessment task.
An exit ticket is a short task collected near the end of a lesson. It becomes useful formative assessment when you use the responses to decide what to teach next. A confidence rating can add context, but it should not replace a question that reveals understanding.
- Solve 5x + 2 = 32. Show your first operation and check the result. Answer: x = 6.
- A learner writes 4x = 16, then x = 12. Explain the error. Expected reasoning: divide both sides by 4 rather than subtract 4; x = 4.
- Write one step that you can now explain and one question you still have. Use this reflection alongside the worked answers, not as a score.
If a learner obtains 6 but cannot explain the steps, ask a nearby question before assuming secure understanding. If several responses show the same incorrect operation, begin the next class with that operation and a new example. See the diagnostic, formative and summative assessment guide for the different purposes of these checks.
Adapt the template for mixed-readiness and online classes
Keep the learning objective visible while adjusting support. One group may need a multiplication reminder or a partially completed example; another may explain an incorrect solution or build a word problem. Avoid permanent ability labels. Record the support used so that completing a task with hints is not confused with independent performance.
For online teaching, confirm that students can read the question on a phone, submit their working and access the feedback. Offer an appropriate alternative if the connection fails. A poll can collect a quick response, but a correct option may be a guess. Ask for reasoning when reasoning is the objective. Keep student names and contact details out of any publicly shared lesson plan.
From an exit ticket to a remedial teaching plan
| Evidence | Next teaching action | Fresh check |
|---|---|---|
| Subtracts the coefficient instead of dividing | Revisit what 4x means and model division on both sides. | Solve 6x = 42, then 6x + 3 = 45; both give x = 7. |
| Correct operations but a calculation slip | Ask the learner to locate the slip using substitution. | Solve 7x + 2 = 37; x = 5. |
| Correct answer with unexplained steps | Ask for a written or spoken explanation without hints. | Explain each step in 3x + 5 = 26; x = 7. |
These patterns are possible explanations to investigate, not diagnoses. Use the remedial teaching and feedback plan for follow-up and the test-results guide when reviewing evidence across a batch.
Prepare materials and review the plan
Before class, solve the examples, verify the answer key and check the student-facing layout. Have a short prerequisite task and an extension ready. Allocate time based on your class and the difficulty of the task rather than treating a sample timetable as a universal rule. After class, note one observation and one change for the next lesson.
Use the teaching-method guide to choose the activity and the results-review guide to interpret evidence. If preparing questions digitally, see the AI question workflow and review all generated items. The template does not imply that every field is an existing product feature.
Can I use this lesson plan template in Word, Google Docs or Excel?
Yes. Copy the blank table into your preferred document or spreadsheet, or download the plain-text Markdown resource above. The download is not a native Word, Excel or PDF file. To print or make a PDF, format the copied template in your editor and use its print or export option.
Is this an official B.Ed, CBSE or NTA lesson plan format?
No. It is a general planning resource for educators. If your training provider, school or exam body requires particular headings, terminology or curriculum references, follow those requirements and adapt the template. We do not claim official approval or subject-review certification.
Can AI create the assessment questions for my lesson?
AI can help draft questions from your objective, but an educator must check the content, answers, difficulty and wording before use. ThePrepLab offers an AI-assisted test-generation workflow. Keep the teaching plan in your preferred format and bring your assessment requirements to a product demo; do not assume the platform automatically makes every planning decision shown here.