Considering the elements of crashing a network, every activity has mainly two types of completion time that include- normal time and crash time. Similarly, costs will also have two types of measures that include normal cost and crash cost.
Comparing both normal cost and crash cost, the crash cost will always higher than the normal cost. But in the case of different activities, normal time will be greater than crash time.
If there is a crash on network, this implies crash on the activities and direct cost gets increased. So, there will be tradeoff between the direct cost and indirect cost and it will be there until total cost becomes economical.
Following assumptions are taken to carry out the calculation in such situations-
Slope = Crashing Cost – Normal Cost/ Normal Time – Crash Time
Here, the compression time is given by min (crash limit, free float limit). Two conditions will be found that include-
When more than one CP is there, choose the common CP and when no such activity is found, choose critical activity with least slope for each CP.
Now, compress them within crash limit.
Total Crash = Previous TC + Increase in Direct Cost – Decrease in Indirect Cost
Suppose the current TC is greater than previous. In such case, next crashing will be uneconomical. So, there is no need to perform anymore crashing and stop here. To get the result, the previous solution will be considered as optimal crashing solution.