Lesson 3.3.4
3.3.4 Critical path analysis Quiz: Pearson Edexcel Business, Unit 3
20 questions
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Lesson 3.3.4, Critical path analysis: 20 multiple choice questions for the Pearson Edexcel Business (9BS0), Unit 3: Business decisions and strategy, written with Revision Ninja.
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The 20 questions
-
What is the main purpose of critical path analysis?
- Maximum profit calculation
- Product market share
- Total labour costs
- Minimum project duration
-
What is the critical path in a project network diagram?
- Shortest duration path
- Longest sequence path
- Cheapest activity path
- Path with float
-
How much total float do activities on the critical path have?
- Negative float
- Maximum float
- Zero
- One day
-
Which calculation pass through a network diagram determines earliest start times?
- Forward pass
- Backward pass
- Critical pass
- Float pass
-
Which calculation pass through a network diagram determines latest finish times?
- Float pass
- Backward pass
- Parallel pass
- Forward pass
-
What does total float measure in critical path analysis?
- Minimum activity time
- Spare time available
- Total project time
- Critical delay duration
-
What major assumption in Critical Path Analysis is often unrealistic in practice?
- Infinite total float
- Fixed activity durations
- Equal path lengths
- Zero resource costs
-
In an example network, activity A takes 3 days and is followed by activity C (4 days) and then activity D (1 day). Activity B (2 days) follows A and also leads to D. What is the duration of the critical path?
- 5 days
- 10 days
- 8 days
- 6 days
-
In the same network, what is the earliest start time of activity C?
- 7 days
- 0 days
- 3 days
- 5 days
-
In the same network, what is the total float of activity B?
- 0 days
- 2 days
- 1 day
- 4 days
-
In the same network, which activities form the critical path?
- B and C only
- A, C and D
- A, B and D
- C and D only
-
An activity on the critical path is delayed by 2 days. What happens to project completion?
- 2 days earlier
- 1 day delay
- No delay
- 2 days delay
-
An activity with 2 days of float is delayed by 1 day. What is the impact on project completion?
- 1 day earlier
- 2 days delay
- 1 day delay
- No delay
-
A project has two paths: one of 4, 5 and 2 days (total 11 days) and one of 6 and 3 days (total 9 days). What is the project's minimum duration?
- 2 days
- 9 days
- 11 days
- 20 days
-
What is a key benefit of Critical Path Analysis for project managers?
- Guarantees profit margins
- Eliminates operational risk
- Identifies critical activities
- Prevents staff turnover
-
Why should a project manager focus resources primarily on critical path activities?
- Eliminates task dependencies
- Reduces labour costs
- Prevents overall delay
- Increases total float
-
What is the main risk of using up float on a non-critical activity?
- Reduces project flexibility
- Guarantees early finish
- Shortens project duration
- Increases total profit
-
Which limitation occurs when Critical Path Analysis assumes workers can perform multiple tasks simultaneously?
- Ignores task sequence
- Ignores resource constraints
- Overestimates total float
- Calculates negative float
-
A project has one path of 5, 3 and 4 days (total 12 days) and another path of 10 and 4 days (total 14 days), both ending in the same final activity. What is the minimum project duration?
- 9 days
- 14 days
- 26 days
- 12 days
-
What is the main trade-off when shortening a critical path using overtime?
- Profit versus revenue
- Time versus cost
- Quality versus safety
- Risk versus output
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