The feasible region is considered to be a case of unboundedness for an LP problem due to:O Objective function is unbounded.O An incorrect formulation of the LP modelO Unbounded feasible regionAll answer5 are correct

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A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Consider the following example Maximize z = 5х, + 6х, 4x, + 6х, < 36 X1 + 5x2 < 25 6x1 + 5x2 < 45 X¡ 2 0 subject to Reverse the ist & 2nd constraint. The new feasible space is * The "Yellow" area The "Green" area The "Blue" area None of the answers, The "Pink" area OOO
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Exersise3: (a): Define the following terms: Management Science, Feasible region, Feasible Solution, Optimal Solution, Constraints, Extreme point, Objective function, Deterministic Model, Stochastic model and Sensitive analysis. (b): Find the Range of Optimality for c1 and c2 of the following LPP. Max z = 5x1 + 10x2 s.t., 2x1 + 3x2 < 25 x1 + 2 x2 < 35 and x1, x2 >
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Protein Food Type Fat (units) (units) A 20 15 10 20 Minimize Z = P2x + P4y subject to 20x + 10y 500 units of fat 15х + 20y 300 units of protein х, у Required: 1. Formulate the new program model: a. Decision variables 2. Construct and label your graph. Shade the area of feasible solution. Indicate the vertices. 3. Solve the problem using Minimization Simplex Method AL AI AL
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+ 7. Consider the feasible region shown below. Assume the origin (A) is feasible and the constraints are all constraints and the variables are all nonnegative. Suppose you wish to maximize 1 + over this feasible region and you are currently at point G. Which variable should enter the basis in the first iteration of the simplex algorithm if we wish to maximize the objective function improvement after the first iteration? O only 2₂ only Ⓒ* only A 1.₂. or s 1 H B G A: (0,0,0) B: (1,0,0) C (0, 1, 0) D: (0, 0, 1)
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The feasible region is considered to be a case of unboundedness for an LP problem due to: O Objective function is unbounded. An incorrect formulation of the LP model Unbounded feasible region All answers are correct OO 0 O