Question: 2. How did you approach finding these bounds? 3. What is the optimal solution and objective value with R=a? Exercise 1.4. Tight constraints. Use the

2. How did you approach finding these bounds? 3.

2. How did you approach finding these bounds? 3. What is the optimal solution and objective value with R=a? Exercise 1.4. Tight constraints. Use the same problem setup as the prior exercise. 2 Consider a variation of the problem where T is a parameter. max 2 = 721 + 14:02 +6:13 + 10.74 + 125 s.t. 25 0 Vi= 1,...,5 1. For each value T = -100, -10, 100, solve the linear program. 2. Report for each value, which constraints are tight (this includes the 4 constraints of the problem + the 5 non-negativity constraints) at the optimal solution. Note: a non-negativity constraint it tight if the corresponding variable is 0 at the optimal solution. Man anda Tuomainan AutoSave CH Excel-Solver Example-LP S Insert Drew Page Layout Formula Data Review Home - View Tell me Share Comments Calib (Recy! 12 YAA v ATD Test General Normal Bad X Cut . ngri ~ Format " TRI Clear Y. O PARTH --- Gud Nutral Inter MACA A CAR Cari un Tomat Ferming Table CHHIRI Sart Find Filler Sukat Anal Sy B3 A B 0 E F G H . K L M N P 0 R S T U V W 1 awthamma VIP M celti dents 19 10 213333333 G56 GEGE67 160001 ol 4300 type: non negative KHS slack/surplus 4000 0 carsi in 1 stritz constraint 3 constraint sumproduct 4!! 3 3 1 1 1 0 0 0 0 5 7 variables B 9 10 Corrente 11 13 11 14 15 16 17 13 19 20 21 22 22 24 Excel solver-Solving LP 29 max z = 7x4 + 14x2 + foxz + 1074 3x5 St. XS 4000 3x3 + 2x4+ xy S 6000 x + x2 - 3x = 0 x3 + x4 - 4x = 0 x2 v = 1,5 28 29 32 31 11 11 35 35 37 33 -40 41 42 42 44 45 45 47 49 50 51 52 51 51 Optimization Model Answer Report 1 Sensitivity Heport 1 umits Report Raad, # - + 1925

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