Question 2. Consider the following linear programming problem.Min 7.505 9.00Ps.t.0.1050.065SS, P200.30P 26 (carbon constraint)0.12P s 3 (Kevlar constraint)P = 30 (total constraint)Draw the feasible region. How many corner (extreme) points exist in the feasible region? What are the valuesof 5 and P at each extreme point? Find the optimal solution using the graphical solution procedure.

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Answered: Question 2. Consider the following…

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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This is a linear programming problem. Show the feasible region using the following constraints. Kindly show a neat and clear solution.
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Which one is the optimal solution of given linear programming model? Max Z = X1 + X2 s.t. 8X1 + 6X2 12 X2 2 1 2X2 < 6 X1, X2 0. OA. X1= 9/4, X2 = 1, Max Z-13/4 O B. X1=3/ 2, X2 =1, Max Z-5/2 OC X1=6/8, X2 =3, Max Z-15/4 OD. X1=0, X2 = 3, Max Z=3 Seçimi Sıfırla
List the corner points for the following collection of constraints of a linear programming problem. x ≤ 13 4x + 6y224 X20 y20 a. (0,4), (6, 0), (13,0) b. (0, 0), (6, 0), (0, 13) c. (0, 0), (0, 4), (13,0) d. (0,4), (0, 24), (13, 0) e. (0, 0), (6, 0), (13,0) O O
Consider the following maximization problem. Maximize subject to the constraints 5x1 I1 201 P = 10x₁ + x₂ - 5x3 x₁ ≥ 0 I₂ +9x3 90 15x2 + 3x3 0 T3 > 0 82 Introduce slack variables and set up the initial tableau below. Keep the constraints in the same order as above, and do not rescale them. P X3 81 I1 X2 83 RHS
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Part D,E,F
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Use a graphing calculator or a computer program for the simplex method to solve this linear programming problem. S1 $2 X4 .625 1 0 .5 .375 0 1 0 0 0 0 X1 0 0 1 X2 X3 0 .375 .75 .25 125 0 -105-80 -75 - 65 S3 = 0 530 0 630 1 280 0 0 The optimal solution X₁ = ‚ X₂ = ₁ ×3 = (Do not round until the final answer. Then round to the nearest integer as needed.) and X4 = produces the maximum value
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In the linear programming problem, the shaded region in the given graph is called the (o. 8) (6. 5) o feasible region. o basic region. O optimal region. constraint region.

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