The Critical Path is the sequence of activities that represents the longest path through a project, determining the shortest possible duration for project completion. Any delay in a critical path activity directly impacts the project’s finish date.
Key Aspects of the Critical Path
- Determines Project Duration – Defines the minimum time needed to complete the project.
- Identifies Critical Activities – Tasks on the critical path cannot be delayed without extending the project timeline.
- Has Zero Float (Slack) – Critical tasks have no scheduling flexibility.
- Used in the Critical Path Method (CPM) – Helps in scheduling, resource allocation, and risk management.
Example Calculation of Critical Path
| Activity | Duration (Days) | Predecessor | 
|---|---|---|
| A | 3 | Start | 
| B | 5 | A | 
| C | 2 | A | 
| D | 4 | B | 
| E | 6 | C | 
| F | 3 | D, E | 
| G (End) | 2 | F | 
Critical Path Determination
- 
Identify all paths through the project network. - Path 1: A → B → D → F → G → (Total: 3+5+4+3+2 = 17 days)
- Path 2: A → C → E → F → G → (Total: 3+2+6+3+2 = 16 days)
 
- 
Select the longest path. - Critical Path: A → B → D → F → G (17 days)
 
Mermaid Diagram: Critical Path Example
graph LR; Start["Project Start"] --> A["Task A (3d)"] A --> B["Task B (5d)"] A --> C["Task C (2d)"] B --> D["Task D (4d)"] C --> E["Task E (6d)"] D --> F["Task F (3d)"] E --> F F --> G["Task G (2d)"] G --> End["Project Completion"] class A,B,D,F,G critical;
Why the Critical Path Matters
- Defines the Minimum Project Duration – Helps set realistic completion deadlines.
- Highlights High-Risk Activities – Delays in critical path tasks directly impact the schedule.
- Aids in Resource Allocation – Focuses attention on critical activities requiring priority resources.
- Enables Proactive Schedule Management – Allows project teams to anticipate and mitigate potential delays.
See also: Critical Path Activity, Critical Path Method (CPM), Schedule Network Diagram, Total Float.