Mylab Operations Management With Pearson Etext -- Access Card -- For Operations Management: Sustainability And Supply Chain Management (13th Edition)
13th Edition
ISBN: 9780135225899
Author: Jay Heizer, Barry Render, Chuck Munson
Publisher: PEARSON
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Textbook Question
Chapter A, Problem 1P
Given the following conditional value table, determine the appropriate decision under uncertainty using:
- a. Maximax
- b. Maximin
- c. Equally likely
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Chapter A Solutions
Mylab Operations Management With Pearson Etext -- Access Card -- For Operations Management: Sustainability And Supply Chain Management (13th Edition)
Ch. A - Prob. 1DQCh. A - Prob. 2DQCh. A - Prob. 3DQCh. A - Prob. 4DQCh. A - Prob. 5DQCh. A - Question: 6. Explain how decision trees might be...Ch. A - Prob. 7DQCh. A - Prob. 8DQCh. A - Question 9. Identify the five steps in analyzing a...Ch. A - Prob. 10DQ
Ch. A - Question 11. The expected value criterion is...Ch. A - Question 12. When are decision trees most useful?Ch. A - Given the following conditional value table,...Ch. A - Prob. 2PCh. A - Prob. 3PCh. A - Jeffrey Helm owns a health and fitness center...Ch. A - Prob. 5PCh. A - Prob. 6PCh. A - Prob. 7PCh. A - Prob. 8PCh. A - Prob. 9PCh. A - Prob. 10PCh. A - The University of Miami bookstore stocks textbooks...Ch. A - Palmer Jam Company is a small manufacturer of...Ch. A - Prob. 21PCh. A - Prob. 22PCh. A - Prob. 23PCh. A - Prob. 13PCh. A - Prob. 24PCh. A - Prob. 25PCh. A - Prob. 26PCh. A - Philip Musa can build either a large video rental...Ch. A - Prob. 14PCh. A - Prob. 29PCh. A - Prob. 15PCh. A - Prob. 16PCh. A - Prob. 17P
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- It costs a pharmaceutical company 75,000 to produce a 1000-pound batch of a drug. The average yield from a batch is unknown but the best case is 90% yield (that is, 900 pounds of good drug will be produced), the most likely case is 85% yield, and the worst case is 70% yield. The annual demand for the drug is unknown, with the best case being 20,000 pounds, the most likely case 17,500 pounds, and the worst case 10,000 pounds. The drug sells for 125 per pound and leftover amounts of the drug can be sold for 30 per pound. To maximize annual expected profit, how many batches of the drug should the company produce? You can assume that it will produce the batches only once, before demand for the drug is known.arrow_forwardPlay Things is developing a new Lady Gaga doll. The company has made the following assumptions: The doll will sell for a random number of years from 1 to 10. Each of these 10 possibilities is equally likely. At the beginning of year 1, the potential market for the doll is two million. The potential market grows by an average of 4% per year. The company is 95% sure that the growth in the potential market during any year will be between 2.5% and 5.5%. It uses a normal distribution to model this. The company believes its share of the potential market during year 1 will be at worst 30%, most likely 50%, and at best 60%. It uses a triangular distribution to model this. The variable cost of producing a doll during year 1 has a triangular distribution with parameters 15, 17, and 20. The current selling price is 45. Each year, the variable cost of producing the doll will increase by an amount that is triangularly distributed with parameters 2.5%, 3%, and 3.5%. You can assume that once this change is generated, it will be the same for each year. You can also assume that the company will change its selling price by the same percentage each year. The fixed cost of developing the doll (which is incurred right away, at time 0) has a triangular distribution with parameters 5 million, 7.5 million, and 12 million. Right now there is one competitor in the market. During each year that begins with four or fewer competitors, there is a 25% chance that a new competitor will enter the market. Year t sales (for t 1) are determined as follows. Suppose that at the end of year t 1, n competitors are present (including Play Things). Then during year t, a fraction 0.9 0.1n of the company's loyal customers (last year's purchasers) will buy a doll from Play Things this year, and a fraction 0.2 0.04n of customers currently in the market ho did not purchase a doll last year will purchase a doll from Play Things this year. Adding these two provides the mean sales for this year. Then the actual sales this year is normally distributed with this mean and standard deviation equal to 7.5% of the mean. a. Use @RISK to estimate the expected NPV of this project. b. Use the percentiles in @ RISKs output to find an interval such that you are 95% certain that the companys actual NPV will be within this interval.arrow_forward
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