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PLEASE PLEASE SOLVE USING GAMS CODE PLEASE DONT HANDWRITE 115. Oxbridge University maintains a powerful mainframe mputer for research use by its faculty, Ph.D. students,

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PLEASE PLEASE SOLVE USING GAMS CODE PLEASE DONT HANDWRITE image text in transcribed

115. Oxbridge University maintains a powerful mainframe mputer for research use by its faculty, Ph.D. students, and earch associates. During all working hours, an operator must be vailable to operate and maintain the computer, as well as to per- form some programming services. Beryl Ingram, the director of the computer facility, oversees the operation. It is now the beginning of the fall semester, and Beryl is con- fronted with the problem of assigning different working hours to her operators. Because all the operators are currently enrolled in the university, they are available to work only a limited number of hours each day, as shown in the following table. Maximum Hours of Availability Mon Tue Wed Operators Wage Rate Thurs. Fri. K.C. D. H. H. B. $25/hour $26/hour $24/hour $23/hour $28/hour $30/hour ooooo Otomo sit There are six operators (four undergraduate students and two graduate students). They all have different wage rates because of differences in their experience with computers and in their pro- gramming ability. The above table shows their wage rates, along with the maximum number of hours that each can work each day. Each operator is guaranteed a certain minimum number of hours per week that will maintain an adequate knowledge of the operation. This level is set arbitrarily at 8 hours per week for the undergraduate students (K. C., D. H., H. B., and S. C.) and 7 hour: per week for the graduate students (K. S. and N. K.). 87 The computer facility is to be open for operation from 8 A.M. to 10 P.M. Monday through Friday with exactly one operator on duty during these hours. On Saturdays and Sundays, the computer is to be operated by other staff. Because of a tight budget, Beryl has to minimize cost. She wishes to determine the number of hours she should assign to each operator on each day. (a) Formulate a linear programming model for this problem. C (b) Solve this model by the simplex method

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