Find and modify an application problem that can be formulated as Linear Programming (LP) problem with at least 3 decision variables and 3 constraints 2. Discuss the sensitivity analysis in details by giving an example for each case: a) When there are changes on the RHS i. all conditions are feasible ii. At least one of the conditions is infeasible_ b) When there are changes in the objective function coefficients i. All conditions are satisfied ii. At least one of the conditions is unsatisfied.
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First, we need to find and modify an application problem that can be formulated as a Linear Programming (LP) problem with at least 3 decision variables and 3 constraints. Consider a company that produces three types of products: A, B, and C. The company wants to Show more…
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Find and modify an application problem that can be formulated as a Linear Programming (LP) problem with at least 3 decision variables and 3 constraints. Solve the LP by using LINDO or Excel Solver. Discuss the sensitivity analysis in details by giving an example for each case: when there are changes on the RHS all conditions are feasible at least one of the conditions is infeasible when there are changes in the objective function coefficients all conditions are satisfied at least one of the conditions is unsatisfied.
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Develop your own original LP problem with two constraints and two real variables. (a) Explain the meaning of the numbers on the right hand side of each of your constraints. (b) Explain the significance of the technological coefficients. (c) Solve your problem graphically to find the optimal solution. (d) Illustrate graphically the effect of increasing the contribution rate of your first variable (X1) by 50% over the value you first assigned it. Does this change the optimal solution?
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