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Question: Refer to the previous question. Create a

Refer to the previous question. Create a spreadsheet model to simulate the completion times for the auditing project. Assume that activity times follow a triangular distribution and perform 500 replications on the model. a. Estimate the probability of each activity falling on the critical path. Which activities are most critical? b. On average, how long should it take to complete the project? c. Based on your simulation results, estimate the probability that it will take at least 67 days to complete the project. Data from question 22: A partner in the national accounting firm mentioned in the previous questions does not believe the time estimates for each activity can be specified with certainty. Instead, she prefers to specify a minimum, most likely, and maximum time estimate for each task. These estimates are given in the following table
Refer to the previous question. Create a spreadsheet model to simulate the completion times for the auditing project. Assume that activity times follow a triangular distribution and perform 500 replications on the model.
a. Estimate the probability of each activity falling on the critical path. Which activities are most critical?
b. On average, how long should it take to complete the project?
c. Based on your simulation results, estimate the probability that it will take at least 67 days to complete the project.

Data from question 22:

A partner in the national accounting firm mentioned in the previous questions does not believe the time estimates for each activity can be specified with certainty. Instead, she prefers to specify a minimum, most likely, and maximum time estimate for each task. These estimates are given in the following table

a. Draw the activity network for this problem.
b. Use PERT to identify the expected time and variance for each activity.
c. What is the critical path? What is the expected time and variance for this path?
d. Assume the distribution of the completion time for the critical path is normally distributed. What is the probability that it will take at least 67 days to complete the project?

a. Draw the activity network for this problem. b. Use PERT to identify the expected time and variance for each activity. c. What is the critical path? What is the expected time and variance for this path? d. Assume the distribution of the completion time for the critical path is normally distributed. What is the probability that it will take at least 67 days to complete the project?


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