ANSWER:
The correct answer is option a that is to determine the sensitivity of the solution to changes in model inputs for integer optimization problems , the data must be changed and the problem must be re solved. (fact)
Question 3 5 pts Which of the following is true about the sensitivity analysis for integer...
Question 14 5 pts Consider the sensitivity report below for the problems which follow. 6 Variable Cells Name Cell $8$3 $C$3 x1 X2 Final Reduced Objective Allowable Allowable Value Cost Coefficient increase Decrease 34 67.333333333 4011 12 Constraints Cell Constraint Allowable Allowable RH. Side Increase Decrease Name $0$10 Extrusion Used $0$11 Packaging Used $D$12 Additive Used Final Shadow Value Price 48 3 18 11 12 0 18 16 2 1E30 4 Which of the following constraints are binding? Extrusion and...
Sensitivity Analysis Question The manager of a small breakfast shop is determining how many sausage biscuits and ham biscuits to prepare each morning for customers. Each type of biscuit requires a certain amount of labor time, sausage, ham, and flour. Below is the linear program that defines his problem where x1-# of sausage biscuits to make and x2:# of ham biscuits to make Max Profit-6x1+5x2 Constraints 0.01x1+0.024x2 6 (Labor in terms of hours) 0.1x1< 30 (Pounds of sausage available) 0.15x2<...
following problems, we will be performing sensitivity analysis on the following LPP: Maximize Z = 25x+30x, + 40x; subject to X; + 2xy + x2 < 40 8x, + X2 – 2x, 510 X-2x, +4x2 < 25 X,X23*, 20 and The final simplex tableau for this problem is given below. Basic Variable (0) (1) Z 1 0 X 0 3 /10 17/2 0 1 2150 Coefficient of: X2 X3 s 0 0 20 1 0 2/5 0 0 0 1...
Your problem will have exactly two variables (an X1 and an X2) and will incorporate a maximization (either profit or revenue) objective. You will include at least four constraints (not including the X1 ≥ 0 and X2 ≥ 0 [i.e., the “Non-negativity” or “Duh!”] constraints). At least one of these four must be a “≤” constraint, and at least one other must be a “≥” constraint; do not include any “= only” constraints. You must have a unique Optimal Solution...
#5 urgent need now Linear Programming: 4. Kings Department Store has 625 nubies, 800 diamonds, and 700 emeraids from which they will make bracelets and necklaces that they have advertised in their Christmas brochure. Each of the rubies is approximately the same size and shape as the diamonds and the emeralds Kings will net a profit of S250 on each bracelet, which is made with 2 nubies, 3 diamonds, and 4 emeralds, and $500 on each necklace, which includes 5...
G. Managerial Economics Applications of Linear Programming. Information about a version of the make-buy problem discussed in class and on an assignment is attached. [20 Points] G.1 Briefly explain the decision variables, objective function and constraints for the problem. G.2 Interpret the optimal solution to the linear program. A Make-Buy Problem The following application of linear programming to a production problem is from Spreadsheet Modeling and Decision Analysis by Cliff T. Ragesdale. Electro-Poly Corporation supplies three types of slip rings...