APPLIED DECISION METHODS GBA 334-Final Exam-Saint Leo University-2018.-APLUS Graded Solutions
APPLIED DECISION METHODS GBA 334-Final Exam-Saint Leo University-2018.APPLIED DECISION METHODS GBA 334-Final Exam-Saint Leo University-2018.-APLUS Graded SolutionsQuestion 2 2 / 2 points The first step in planning and scheduling a project is to develop the . PERT/CPM network diagram work breakdown structure variance calculations for each activity employee scheduling plan critical pathdestination, then this situation is known as a(n) . transshipment problem intermediate point problem assignment problem None of the above transportation problemBank Boston has a branch at Bryant College. The branch is busiest at the beginning of the college year when freshmen and transfer students open accounts. This year, freshmen arrived at the office at a rate of 40 per day (assume 8-hour days). On average, it takes the Bank Boston staff person about ten minutes to process each account application. The bank is considering having one or two tellers. Each teller is paid $12 per hour and the cost of waiting in line is assumed to be $8 per hour. What is the average number of people waiting to open accounts? 3.27 5.83 4.16 5.27A widely used mathematical programming technique designed to help managers and decision making relative to resource allocation is called . None of the above constraint programming goal programming linear programming computer programmingA company can decide how many additional labor hours to acquire for a given week. Subcontractor workers will only work a maximum of 20 hours a week. The company must produce at least 200 units of product A, 300 units of product B, and 400 units of product C. In 1 hour of work, worker 1 can produce 15 units of product A, 10 units of product B, and 30 units of product C. Worker 2 can produce 5 units of product A, 20 units of product B, and 35 units of product C. Worker 3 can produce 20 units of product A, 15 units of product B, and 25 units of product C. Worker 1 demands a salary of $50/hr, worker 2 demands a salary of $40/hr, and worker 3 demands a salary of $45/hr. The company must choose how many hours they should contract with each worker to meet their production requirements and minimize labor cost. Assuming this is a linear programming problem, which of the following is the objective function? Minimize 40X1 + 45X2 + 50X3 Maximize 40X1 + 45X2 + 50X3 Maximize 50X1 + 40X2 + 45X3 Minimize 50X1 + 40X2 + 45X3
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