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book Introduction to Management Science 12th Edition by Bernard Taylor cover

Introduction to Management Science 12th Edition by Bernard Taylor

Edition 12ISBN: 978-0133778847
book Introduction to Management Science 12th Edition by Bernard Taylor cover

Introduction to Management Science 12th Edition by Bernard Taylor

Edition 12ISBN: 978-0133778847
Exercise 4
For the Bigelow Manufacturing example in this chapter, re-create the simulation shown in Table and Exhibit using Crystal Ball. Assume that the repair time is normally distributed with a mean of 2.15 days and a standard deviation of 0.8 day. Assume that the time between breakdowns is defined by the triangular distribution used in the example. Using Crystal Ball, determine the average annual number of breakdowns, average annual repair time, and average annual repair cost.
Table
For the Bigelow Manufacturing example in this chapter, re-create the simulation shown in Table and Exhibit using Crystal Ball. Assume that the repair time is normally distributed with a mean of 2.15 days and a standard deviation of 0.8 day. Assume that the time between breakdowns is defined by the triangular distribution used in the example. Using Crystal Ball, determine the average annual number of breakdowns, average annual repair time, and average annual repair cost. Table     Exhibit      Exhibit 1 shows the Excel spreadsheet simulation for the modified breakdown system with the new maintenance program, which was simulated manually in Table. The two differences in this simulation model are the cumulative probability distribution formulas for the time between breakdowns and the reduced repair time distributions from Table in cells A6:C8. The average annual cost for this model, shown in cell H8, is $44,504.74. This annual cost is only slightly higher than the $42,000 obtained from the manual simulation in Table. Thus, as before, the decision should be to implement the new maintenance system. Exhibit 1      Table    Exhibit
For the Bigelow Manufacturing example in this chapter, re-create the simulation shown in Table and Exhibit using Crystal Ball. Assume that the repair time is normally distributed with a mean of 2.15 days and a standard deviation of 0.8 day. Assume that the time between breakdowns is defined by the triangular distribution used in the example. Using Crystal Ball, determine the average annual number of breakdowns, average annual repair time, and average annual repair cost. Table     Exhibit      Exhibit 1 shows the Excel spreadsheet simulation for the modified breakdown system with the new maintenance program, which was simulated manually in Table. The two differences in this simulation model are the cumulative probability distribution formulas for the time between breakdowns and the reduced repair time distributions from Table in cells A6:C8. The average annual cost for this model, shown in cell H8, is $44,504.74. This annual cost is only slightly higher than the $42,000 obtained from the manual simulation in Table. Thus, as before, the decision should be to implement the new maintenance system. Exhibit 1      Table
Exhibit 1 shows the Excel spreadsheet simulation for the modified breakdown system with the new maintenance program, which was simulated manually in Table. The two differences in this simulation model are the cumulative probability distribution formulas for the time between breakdowns and the reduced repair time distributions from Table in cells A6:C8.
The average annual cost for this model, shown in cell H8, is $44,504.74. This annual cost is only slightly higher than the $42,000 obtained from the manual simulation in Table. Thus, as before, the decision should be to implement the new maintenance system.
Exhibit 1
For the Bigelow Manufacturing example in this chapter, re-create the simulation shown in Table and Exhibit using Crystal Ball. Assume that the repair time is normally distributed with a mean of 2.15 days and a standard deviation of 0.8 day. Assume that the time between breakdowns is defined by the triangular distribution used in the example. Using Crystal Ball, determine the average annual number of breakdowns, average annual repair time, and average annual repair cost. Table     Exhibit      Exhibit 1 shows the Excel spreadsheet simulation for the modified breakdown system with the new maintenance program, which was simulated manually in Table. The two differences in this simulation model are the cumulative probability distribution formulas for the time between breakdowns and the reduced repair time distributions from Table in cells A6:C8. The average annual cost for this model, shown in cell H8, is $44,504.74. This annual cost is only slightly higher than the $42,000 obtained from the manual simulation in Table. Thus, as before, the decision should be to implement the new maintenance system. Exhibit 1      Table
Table
For the Bigelow Manufacturing example in this chapter, re-create the simulation shown in Table and Exhibit using Crystal Ball. Assume that the repair time is normally distributed with a mean of 2.15 days and a standard deviation of 0.8 day. Assume that the time between breakdowns is defined by the triangular distribution used in the example. Using Crystal Ball, determine the average annual number of breakdowns, average annual repair time, and average annual repair cost. Table     Exhibit      Exhibit 1 shows the Excel spreadsheet simulation for the modified breakdown system with the new maintenance program, which was simulated manually in Table. The two differences in this simulation model are the cumulative probability distribution formulas for the time between breakdowns and the reduced repair time distributions from Table in cells A6:C8. The average annual cost for this model, shown in cell H8, is $44,504.74. This annual cost is only slightly higher than the $42,000 obtained from the manual simulation in Table. Thus, as before, the decision should be to implement the new maintenance system. Exhibit 1      Table
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Introduction to Management Science 12th Edition by Bernard Taylor
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