Answered: Locate all the corner points And find…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Use the simplex method to solve the linear programming problem. X₂ (Type integers or simplified fractions.) OB. There is no maximum. Maximize subject to: Select the correct choice below and, if necessary, fill in the answer boxes to complete your choice. OA. The maximum is when X₁ 1, 8₂, and s₂ -. 5₁ = with z = 10x₁ + 18x₂ 6x₁ + 3x₂ $36 5X4 X5 20 3x₁ + 3x₂ ≤42 x₁20, X₂ 20
Hey I was Hoping if i could get some help with this question. Identify The variables X and Y: Find the objective Function: Graph The Constraints: Identify The vertices of the feasible region and their value
Min Z = 12X1 + 18X2 + 8X3 5X1 + 8X2 +9X2 >= 18 9X1 + 15X2 + 12X3 >= 36 10X1 + 15X2 + 12X3 >= 45 X1, X2, X3 >= 0 Look for the Optimal Solution
Solve this LP problem using simplex method. Show all your solutions/tables used. Identify the optimum values of X1, X2, S1, S2, S3, and Z. Maximize Z = 3X1 + 2X2 subject to 6X1 + 4X2 <= 24 X1 + X2 <= 5 X1 <= 3 X1, X2 >= 0
please help me
Use the simplex method and the Duality Principle to solve the following minimum problem: C = 14x₁ + 20x2 Minimize: Subject to the constraints: x₁ + 2x₂ ≥ 4 7x₁ + 6x2 ≥ 20 X1 ≥ 0 X2 ≥ 0 and using your final tableau answer the questions below by entering the correct answer in each blank box. Please enter fractions as 3/5, -4/7, and so on. x1 = x2 = C =
Find X₁ and X₂ that maximize the objective function Z = 3x₁ + 5×₂2 with the constraint function 2x, 8 3X₁ ≤ 15 6X₁ + 5X₂ > 30 = Using the simplex method.
find: a. The optimal solution for PLE. b. Find the whole solution, rounded. c. How much profit could a company lose if it implemented the rounded solution? Your answer must be accompanied by your calculation memory in pdf file, it will not be valid without this support. Maximize 6X1 + 2X2 + ХЗ r.a: 4X1 + 2X2 + 7X3 > 54 3X1 + 9X2 + 8X3 0 and integers
Find the dimensions of the rectangular box with largest volume such that the sum of the lengths of its twelve edges is 24. You may do this using either of the optimization techniques we learned in class, but you must justify your answer.

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Locate all the corner points And find the maximum value of the objective function P=14x+12y over the feasible region