A) minimum time that a product is allowed at each workstation
B) maximum time that a product is allowed at each workstation
C) inverse of the minimum number of workstations needed
D) sum of all the task times divided by the maximum number of workstations
E) equivalent of the maximum task time among all tasks
A manager is applying the transportation model of linear programming to solve an
aggregate planning problem. Demand in period 1 is 100 units and in period 2 demand is
150 units. The manager has 125 hours of regular employment available for $10/hour
each period. In addition, 50 hours of overtime are available for $15/hour each period. If
holding costs are $2 per unit each period, how many hours of regular employment
should be used in period 1 (assume demand must be met in both periods 1 and 2 for the
lowest possible cost and that production is 1 unit per hour)?
A) 100
B) 125
C) 150
D) 50
E) none of the above
Ten high-technology batteries are tested for 200 hours each. One failed at 20 hours;