Float, also known as slack, is a crucial concept in project scheduling and the Critical Path Method (CPM). It represents the amount of time that an activity can be delayed without affecting other activities or the overall project completion date. There are two main types of float: Total Float and F…Float, also known as slack, is a crucial concept in project scheduling and the Critical Path Method (CPM). It represents the amount of time that an activity can be delayed without affecting other activities or the overall project completion date. There are two main types of float: Total Float and Free Float.
Total Float is the maximum amount of time an activity can be delayed from its earliest start date without delaying the project's finish date. It is calculated by subtracting the activity's earliest start (ES) date from its latest start (LS) date, or the earliest finish (EF) from the latest finish (LF). Activities on the critical path have zero total float, meaning they have no scheduling flexibility and cannot be delayed without impacting the project's end date.
Free Float is the amount of time an activity can be delayed without delaying the earliest start of any succeeding activities. It represents the scheduling flexibility available without affecting subsequent tasks. Free float is calculated by subtracting the activity's earliest finish (EF) from the earliest start (ES) of the next activity. An activity may have free float if it is not immediately succeeded by another critical activity.
Understanding total float and free float is essential for effective project time management. It allows project managers to identify which activities have scheduling flexibility and which do not. By knowing this, they can make informed decisions about resource allocation, prioritize tasks, and take corrective actions when delays occur.
For example, if a non-critical activity has a total float of five days, it can be delayed by up to five days without impacting the overall project schedule. However, utilizing this float must be managed carefully to avoid creating new critical paths or impacting other activities' float.
Regularly analyzing float values throughout the project helps in monitoring schedule performance, identifying potential risks, and implementing mitigation strategies. It enables proactive management by highlighting where schedule adjustments can be made without affecting the project's completion date.
In summary, total float and free float are key metrics in project scheduling. They provide insights into the flexibility of individual activities, aiding in efficient schedule management and ensuring that resources are optimally utilized to achieve timely project completion.
Total Float and Free Float in Critical Path Method
Understanding Total Float and Free Float in Critical Path Method
Why It's Important: Understanding float concepts is crucial in project scheduling as they help identify schedule flexibility, prioritize activities, and manage resources effectively. In PMI-SP exams, questions on float calculations are common and can determine your ability to analyze project schedules.
What is Float? Float (or slack) represents the amount of time an activity can be delayed without delaying the project completion date or subsequent activities. There are two primary types of float:
1. Total Float (TF): The amount of time an activity can be delayed without delaying the project completion date. Formula: TF = Late Finish (LF) - Early Finish (EF) or: TF = Late Start (LS) - Early Start (ES)
2. Free Float (FF): The amount of time an activity can be delayed without delaying the early start of any successor activity. Formula: FF = Early Start of successor - Early Finish of activity - Duration of lag (if any)
How Float Works in Critical Path Method:
When performing CPM analysis, you first conduct a forward pass (calculating ES and EF) and then a backward pass (calculating LS and LF). After these calculations:
• Activities on the critical path have zero total float • Activities not on the critical path have positive total float • Free float is always less than or equal to total float • An activity can have zero total float but still have zero free float
Float Calculation Example:
Consider Activity B with: • Early Start (ES): Day 5 • Duration: 4 days • Early Finish (EF): Day 9 • Late Start (LS): Day 7 • Late Finish (LF): Day 11 • Successor's earliest start: Day 12
Total Float = LF - EF = 11 - 9 = 2 days Free Float = Successor's ES - EF - Lag = 12 - 9 - 0 = 3 days
Practical Implications:
• Activities with low float require close monitoring • Float can be used as a buffer for resource leveling • Changes in activity durations can change the critical path • Float helps prioritize activities during execution
Exam Tips: Answering Questions on Total Float and Free Float
1. Calculation questions: Practice forward and backward pass calculations to quickly derive ES, EF, LS, LF, and both types of float.
2. Network diagram questions: Learn to identify the critical path (activities with zero total float) from a network diagram.
3. Watch for tricky scenarios: Pay attention to dependencies, lags, and leads that may affect float calculations.
4. Multiple float paths: Remember that non-critical paths can have different float values.
5. Common mistakes to avoid: • Confusing total float with free float • Forgetting to account for lags in free float calculations • Assuming all activities on a path have the same float
6. Time-saving approach: For complex networks, first identify the critical path, then focus on calculating floats for other paths.
7. Conceptual questions: Be prepared to explain what happens to project schedules when float is consumed and the implications for stakeholders.