| Lesson Plan |
| Grade: |
Date: 04/03/2026 |
| Subject: Business |
| Lesson Topic: how minimum duration and floats might be used in project management |
Learning Objective/s:
- Describe the concepts of minimum project duration and float (slack) in Critical Path Analysis.
- Calculate early start/finish and late start/finish times for activities using forward and backward passes.
- Identify the critical path and determine the project's minimum duration.
- Analyse how float can be used for scheduling, resource allocation, and risk management.
- Apply CPA techniques to a simple project example and interpret the results.
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Materials Needed:
- Projector and screen
- Whiteboard and markers
- Printed activity tables and network‑diagram handouts
- Calculators
- Worksheets for CPA calculations
- Sticky notes for sequencing activities
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Introduction:
Start with a quick question: why do some projects finish on time while others slip? Review students’ prior knowledge of activity sequencing and dependencies. Explain that today’s success criteria are to correctly perform forward/backward passes and identify the critical path.
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Lesson Structure:
- Do‑Now (5') – Short quiz on activity dependencies.
- Mini‑lecture (10') – Introduce minimum duration and float with a visual diagram.
- Guided practice (15') – Build the activity list and network diagram using the example table.
- Forward pass activity (10') – Students calculate ES and EF in pairs.
- Backward pass activity (10') – Students calculate LS, LF and total float.
- Critical path identification (5') – Whole‑class discussion to highlight zero‑float activities.
- Application discussion (10') – Explore how float informs scheduling, resource allocation and risk management.
- Check for understanding (5') – Exit ticket: state the project’s minimum duration and one way float can be used.
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Conclusion:
Recap that the critical path determines the shortest possible project length and that float provides flexibility for non‑critical tasks. Collect exit tickets where students record the minimum duration and a scheduling decision based on float. For homework, assign a new set of activities for students to construct a network diagram and compute the critical path.
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