1. 1. You arrive at a new assignment as a plant manager (likely in Poughkeepsie, NY).A review of the plant's receipts shows that labor is purchased for $15 per worker and capitalis rented for $500perunit.Discussions with a foreman reveals that a new unit of labor will generate 3 additional unitsof output while a new unit of capital will generate 50 additional units of output.Make a recommendation on adjusting the inputs in this plant to maximize the entire firm'sprofits. Justify your answer.

From the specified information we have,

Answered: You arrive at a new assignment as a…

Practical Management Science

6th Edition

ISBN:9781337406659

Author:WINSTON, Wayne L.

Publisher:WINSTON, Wayne L.

Chapter2: Introduction To Spreadsheet Modeling

Section: Chapter Questions

Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...

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Ex 4.12 Formulate the linear programming model of the following problems. Titan Credit Card Marketing works for HSBC to verify and approve credit card application. TCCM receives P380 for every completed customer application. The company maintained three call agents targeting at P20,000 worth of approvals daily, altogether. In a regular working day, James can process as much as P3000 worth of applications. Mark can process twice as much as Tim. How many credit cards should each call agent process to achieve the target for the day. Formulate the LP model
Q1. Hotel manager Mr. Smith and his resourceful assistant, John, run a 26-room hotel in a little town. A combination of Mr. Smith's friendly attitude and the absence of a respectable hotel in the nearby vicinity imply that Mr. Smith enjoys sufficient demand at his low fare of $159 per night. John notes that some customers will walk into the hotel requesting a room for that evening and they are willing to pay a high fare of $325 per night. John knows this demand is variable. (In reality, this demand is U(4,9)) He suggests some rooms should be kept unsold to the low-fare customers so that they can serve the high-fare customers. a) To maximize profits with John's plan, what is the booking limit that should be set for low fare customers? b) Mr Smith does not like the idea of John and says “we will sell to everyone who reserves in advance and ignore the walk-in demand." If Mr Smith has his way, what will be the hotel's expected revenue? C) John replies, "If you are going to forgo the…
A.3 Yellowburn University, a not-for-profit higher education organization, has the following mission statement: ‘We aim to deliver excellent tuition in state-of-the-art facilities to help develop socially responsible students and to contribute to global academic research.’ Which TWO of the following would be appropriate objectives to fit in with this mission? To deliver the best possible lessons. Each member of staff is to write two research papers for publication over the next two years. To increase car parking space at the university by 10% in the next 12 months to improve access. To get 15% of all students to receive first class honors degrees each year. To ensure 100% attendance from all students for every lecture.
Q1. General Appliance Corp. produces refrigerators at three plants: Marietta, Minneapolis and Phoenix. They ship them to major retail outlets in Chicago, Los Angeles and New York City. The accounting, production and marketing departments have provided the following information in the given tables; Plant capacities over the next planning period, retail outlet demand and unit cost of shipping between any plant and retail outlet. The company would like to minimize the cost of their transportation network by identifying how many units to ship between each plant and retail outlet. 1. Formulate this linear optimization problem by clearly listing the decision variables, objective function and constraints. 2. Create a spreadsheet model for this problem and solve it using Solver. What is the minimum cost? Plant Supply Marietta 1200 Minneapolis 800 Phoenix 1600 Retail Outlet Demand Chicago 650 Los Angeles 1450 New York City 1500…
Q: Final Reduced Objective Allowable Allowable Cell Name Value Cost Coefficient Increase Decrease $B$5 consider Cake (C) 0 -0.5 4.5 0.5 1E+30 $C$5 consider Dozen Cookies (D) 10 0 10 1E+30 1 what does the value minus .5 for the reduced cost of C mean (other than it is the change in thevalue of the coefficient in the objective function so that the solution includes a positive amountof C)?

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