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(3) A project was planned using PERT. Its expected completion time was determined to be 55 days. The variance of the critical path is 36.
(3) A project was planned using PERT. Its expected completion time was determined to be 55 days. The variance of the critical path is 36. What is the probability the project will be completed in 59 days or more (5 decimal places)? Let X= the project completion time. P(X Please show how you use the Normal Curve Table to obtain your answer in the space below. (4) Perform a project management analysis for the data given below to determine ES, EF, LS, LF, and slack for each activity, the total project completion time, and the critical path. Activity Time (weeks) Predecessors A B C D 9 8 D E F G H 6 5 - A A Activity E F G H Time (weeks) Predecessors B B C, E D, F (a) Draw a network with t, ES, EF, LS, and LF (follow the same format as Figure 11.5 on p.394). (b) Complete the following table (similar in format to Table 11.3 on p.396). ES EF LS Activity Time (weeks) A B C (c) Identify the critical path(s): (d) Based on your analysis, the project completion time is: 7 9 13 10 LF Slack Critical? weeks and the least critical activity is:
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