Suppose we schedule shipments to our customers so that we expect each shipment to wait for two days in finished goods inventory (in essence we add two days to when we expect to be able to ship). We do this as protection against system variability to ensure a high on-time delivery service. If we ship approximately 2,000 units each day, how many units do we expect to have in finished goods inventory due to allowing this extra time? If the items are valued at $4.50 each, what is the expected value of this inventory?

Suppose we schedule shipments to our customers so that we expect each shipment to wait for two days in finished goods inventory (in essence we add two days to when we expect to be able to ship). We do this as protection against system variability to ensure a high on-time delivery service. If we ship approximately 2,000 units each day, how many units do we expect to have in finished goods inventory due to allowing this extra time? If the items are valued at $4.50 each, what is the expected value of this inventory?

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Description: Suppose we schedule shipments to our customers so that we expect each shipment to wait for two days in finished goods inventory (in essence we add two days to when we expect to be able to ship). We do this as protection against system variability to

Practical Management Science

6th Edition

ISBN:9781337406659

Author:WINSTON, Wayne L.

Publisher:WINSTON, Wayne L.

Chapter11: Simulation Models

Section: Chapter Questions

Problem 47P

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Suppose we schedule shipments to our customers so that we expect each shipment to wait for two days in finished goods inventory (in essence we add two days to when we expect to be able to ship). We do this as protection against system variability to ensure a high on-time delivery service. If we ship approximately 2,000 units each day, how many units do we expect to have in finished goods inventory after allowing this extra time? If the items are valued at $4.50 each, what is the expected value of this inventory?
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Each hour, 100 students want to ride a bus from the student union to Fraternity Row. The admiration places a value of $5/student/hour on each hour that a student is forced to wait for a bus. It costs university $ 10 per bus to send a bus from the student union to Fraternity Row. Assuming that demand occurs at a constant rate, how many buses should be sent each hour from the student union to Fraternity Row?
Please give solution in correct and step by step detailed format thanku Don't give solution in image format The actual delivery time from Mario's Pizza is exponentially distributed with a mean of 20 minutes. What is the probability that the delivery time will exceed 30 minutes? (Round to 3 decimals)
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