Table 2 Table 3 Decision variables: Xm,f,p : \# of projector ' p ' produced in facility ' f ' in month ' m '. Ym,p : \# of projector ' p ' in the inventory at the beginning of the month ' m '. How should the constraint for the minimum production amount of the 2 nd projector in the 3 rd month be formulated in order to satisfy the requirements and minimize costs in the linear programming model? Correct: 4 pts Incorrect: -10 pts a. X3,1,2+X3,2,2+X3,3,2+Y3,2=120+Y4,2 b. X2,1,1+X2,2,1+X2,3,1+Y2,1+X2,1,2+X2,2,2+X2,3,2+Y2,2+X2,1,3+X2,2,3+X2,3,3+Y2,3335 c. X3,1,2+X3,2,2+X3,3,2+Y3,2120 d. X2,1,1+X2,2,1+X2,3,1+Y2,1+X2,1,2+X2,2,2+X2,3,2+Y2,2+X2,1,3+X2,2,3+X2,3,3+Y2,3335 e. There will be no such restrictions Seimimi temizle Table 2 Table 3 Decision variables: Xm,f,p : \# of projector ' p ' produced in facility ' f ' in month ' m '. Ym,p : \# of projector ' p ' in the inventory at the beginning of the month ' m '. If you formulate the linear programming model that satisfies the requirements and minimize costs using the decision variables above, how should the budget constraint in month 4 be formulated? Table 2 Table 3 Decision variables: Xm,f,p : \# of projector ' p ' produced in facility ' f ' in month ' m '. Ym,p : \# of projector ' p ' in the inventory at the beginning of the month ' m '. If you formulate the linear programming model that satisfies the requirements and minimize costs using the decision variables above, how to calculate the inventory for the 2 nd projector in the 3 rd month? Correct: 8 pts Incorrect: -5 pts a. Y4,2+120=(X3,1,2+X3,2,2+X3,3,2)+(Y3,2) b. Y3,2+(X3,1,2+X3,2,2+X3,3,2)120=(Y2,2) c. Y3,2+120=(X3,1,2+X3,2,2+X3,3,2)+(Y2,2) d. Y3,2(X4,1,3+X4,2,3+X4,3,3)495 e. Decisions variables can not be equated to a number Table 2 Table 3 Decision variables: Xm,f,p : \# of projector ' p ' produced in facility ' f ' in month ' m '. Ym,p : \# of projector ' p ' in the inventory at the beginning of the month ' m '. Correct: 4 pts Incorrect: -10 pts a. +90Y6,1 b. +24Y4,1 c. +1953,2,2 d. +1201,1,1 e. None of them