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3. (Waner 4.5 #9) Solve the following LP problem by either the graphical or cornerpoint method...
Solve the following LP problem by any method (indicate the method you're using (starred row, dual, etc), whether you're doing a minimization or maximization, and what the final result is with respect to the values of s,t, and the objective function for the original problem; also show that your answer is feasible): Minimize c = 2s + t subject to: 3s + t >= 30 s + t >= 20 s + 3t >= 30 s,t >= 0
Problem 3: Consider the following LP. (a) Solve the LP with the graphical method. (b) Place the model in standard form. (c) Use a simplex algorithm in tableau form and solve the LP. (d) Using matrix A and b recalculate the basic feasible solution and the directions for the first iteration.
a) Solve the following problem using graphical method (using the following graph): Minimize f(x,y) - 2x-y subject to the constraints x2+y's 20 y<x (1) (2) (In the space provided below the graph, please write down your solution clearly) we wish to solve the above problem using Exterior Penalty Function approach. Define b) Suppose augmented cost function and explain how to use it to find a solution to the above problem. a) Solve the following problem using graphical method (using the...
Problem 3. Solve the following LP by the simplex method. max -x1 + x2 + 2xz s. t x1 + 2x2 – x3 = 20 -2x1 + 4x2 + 2x3 = 60 2xy + 3x2 + x3 = 50 X1, X2, X3 > 0 You can start from any extreme point (or BFS) that you like. Indicate the initial extreme point (or BFS) at which you start in the beginning of your answer. (30 points)
Problem 1. Model the following problem as an LP and solve it by the graphical method (a template is provided in Figure 2, next page). (40 points: 20 points modeling, 20 points solving) LightCo produces two types of lamps (type I and type II) that require metal parts and electrical components. Each lamp type I requires 1 unit of metal part, and 2 units of electrical components, and it can be sold for $1. Each lamp type II requires 3...
Problem 3. (a) Solve the following LP problem using the Simplex Method. Use the smallest- subscript rule to choose entering and leaving variables. Show all steps. maximize xi+ 5.02 + 5x3 + 524 subject to X1+ 412 + 3x3 + 3x4 < 17 12 + x3 + x4 <4 Xit 202 + 2x3 + 3x4 < 10 X1, ..., 84>0. (b) Is the optimal solution you found the only one? Explain.
Name.... * an10 a) Solve the following problem using graphical method (using the following graph): 2. Minimize f(x,y)=2x-y subject to the constraints x2+ y2s 20. y Sx (1) (2) (In the space provided below the graph, please write down your solution clearly) b) Suppose we wish to solve the above problem using Exterior Penalty Function approach. Define an augmented cost function and explain how to use it to find a solution to the above problem. Name.... * an10 a) Solve...
Name.... * an10 a) Solve the following problem using graphical method (using the following graph): 2. Minimize f(x,y)=2x-y subject to the constraints x2+ y2s 20. y Sx (1) (2) (In the space provided below the graph, please write down your solution clearly) b) Suppose we wish to solve the above problem using Exterior Penalty Function approach. Define an augmented cost function and explain how to use it to find a solution to the above problem. Name.... * an10 a) Solve...
coding Revised Simplex including 2-phase method and graphical user interface for solving LP problems. You can code in Python, Java, C++, or C# I request this questions's solution by code as instructed. Find the following linear programming by two phase method: Minimize z = 5x+2y subject to 2x + 3y > 75 4x + y = 80 x, y = 0
QUESTION 1 Given the following LP, answer questions 1-10 Minimize -3x15x2 Subject to: 3x2x 24 2x1+4x2 2 28 2s 6 x1, x2 20 How many extreme points exist in the feasible region for this problem? We cannot tell from the information that is provided The feasible e region is unbounded QUESTION 2 Given the following LP, answer questions 1-10 Minimize 2- 31+5x2 Subject to: 3x2x 24 2x1+4x2228 t is the optimal solution? (2, 6) (0, 12) (5,4.5) None of the...