am. 28. What is the minimum cost of crashing the following project at Sawaya Robotics by 4 days?ACTIVITYDesign (A)Wiring (B)Chip install (C)Software (D)Testing (E)NORMALCRASHTIME (DAYS) TIME (DAYS)87766696NORMALCOST4001,1007009001,200CRASHCOST5501,3008001,2501,950IMMEDIATE PREDECESSOR(S)The minimum cost of crashing the following project at Sawaya Robotics by 4 days is $whole number).A, BC(enter your response as a

Critical path method is a project management tool (others e.g WBS, PERT). It uses flow chart of…

What is the minimum cost of crashing the following project at Sawaya Robotics by 4 days? NORMAL COST ACTIVITY Design (A) Wiring (B) Chip install (C) Software (D) Testing (E) NORMAL CRASH TIME (DAYS) TIME (DAYS) 8 7 7 6 6 4 6 4 9 6 400 1,100 700 900 1,200 CRASH COST 550 1,300 800 1,250 1,950 IMMEDIATE PREDECESSOR(S) The minimum cost of crashing the following project at Sawaya Robotics by 4 days is $ whole number). n A, B C (enter your response as a

What is the minimum cost of crashing the following project at Sawaya Robotics by 4 days? NORMAL COST ACTIVITY Design (A) Wiring (B) Chip install (C) Software (D) Testing (E) NORMAL CRASH TIME (DAYS) TIME (DAYS) 8 7 7 6 6 4 6 4 9 6 400 1,100 700 900 1,200 CRASH COST 550 1,300 800 1,250 1,950 IMMEDIATE PREDECESSOR(S) The minimum cost of crashing the following project at Sawaya Robotics by 4 days is $ whole number). n A, B C (enter your response as a

Practical Management Science

6th Edition

ISBN:9781337406659

Author:WINSTON, Wayne L.

Publisher:WINSTON, Wayne L.

Chapter2: Introduction To Spreadsheet Modeling

Section: Chapter Questions

Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...

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Question 1. 1A. Write the general dual problem associated with the given LP. (Do not transform or rewrite the primal problem before writing the general dual) Maximize -4x1 + 2x2 Subject To 4x, +x2 + x; = 20 2x1 – X2 26 X1 – x, + 5x; 2-5 -3x, + 2x, + x; <4 Xị <0, x2 20, x3 unrestricted IB. Given the following information for a product-mix problem with three products and three resources. Primal Decision Variables: x1 = number of unit 1 produced; x, = # of unit 2 produced; x; = # of unit 3 produced Primal Formulation: Dual Formulation: Min W = Max Z (Rev.) = 25x1 50т + 20n, +25n3 + 47, +2n32 25 + 2n, +n3 2 30 + 3n, +2n;2 20 20 + 30x, +20x3 Subject To 8x: + 6х < 50 (Res. 1 constraint) (Res. 2 constraint) (Res. 3 constraint) (Nonnegativity) + X3 Subject To + 2x, + 3x3 S20 + 2x3 <25 20 4x1 2x1 + x2 X1, X2, X3 T1, 72, 73 Optimal Solution: Optimal Z = Revenue = $268.75 XỊ = 0 (Number of unit 1) X2 = 8.125 (Number of unit 2) X; = 1.25 (Number of unit 3) Resource Constraints: Dual Var. Optimal…
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