Contact us - +12567847275

Management

Embassy Publishing Company received a six-chapter manuscript for new college textbook. The editor of the college division is familiar with the manuscript and estimated a 0.65 probability that the textbook will be successful. If successful, a profit of $750,000 will be realized. If the company decides to publish the textbook and it is unsuccessful, a loss of $250,000 will occur. Before making the decision to accept or reject the manuscript, the editor is considering sending the manuscript out for review. A review process provides either a favorable (A) or unfavorable (u) evaluation of the manuscript. Past experience with the review process suggests that probabilities P(A) 5 0.7 and P(u) 5 0.3 apply. Let s1 5 the textbook is successful, and s2 5 the textbook is unsuccessful. The editor’s initial probabilities of st and s2 will be revised based on whether the review is favorable or unfavorable. The revised probabilities are as follows: P(s,F) = 0.75 P(s2|F) = 0.25 P( SU) = 0.417 P($2U) = 0.583 a. Construct a decision tree assuming that the company will first make the decision as to whether to send the manuscript out for review and then make the decision to accept or reject the manuscript. b. Analyze the decision tree to determine the optimal decision strategy for the publishing company c. If the manuscript review costs $5,000, what is your recommendation? d. What is the expected value of perfect information? What does this EVPI suggest for the company?

Solution:

15% off for this assignment.

Our Prices Start at $11.99. As Our First Client, Use Coupon Code GET15 to claim 15% Discount This Month!!

Why US?

100% Confidentiality

Information about customers is confidential and never disclosed to third parties.

Timely Delivery

No missed deadlines – 97% of assignments are completed in time.

Original Writing

We complete all papers from scratch. You can get a plagiarism report.

Money Back

If you are convinced that our writer has not followed your requirements, feel free to ask for a refund.