Identify the feasible region for the following set of constraints. 0.5A +0.25B ≥ 35 1A + 5B ≥250 0.25A + 0.5B ≤45 A, B ≥ 0

Q: 0, 25) (180, 120) C60,の) z = 12x + 10y

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A: Given that z=7x+6y with the set of constraints: x+y≤9-x+y≤52x-y≤14 We have to find the minimum and…

Q: Maximize z = 20x₁ + 10x₂ + x3 Subject to: 3x₁ - 3x₂ + 5x3 ≤ 50 x₁ + x₂ ≤ 10 X₁-x₂ + 4x₂ ≤ 20 X₁, X₂,…

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Q: 2. Consider the following linear programming problem. Maximize 3r + 4u kinat to the constraints 12r…

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Q: 2y - 3x ≤ 20 4x + y ≤ 200  y ≤ 40 x ≥ 0 , y ≥ 0 From the given constraint above, provide the…

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Q: Find a value for the constants p and q so that x₁ optimal solution of the resulting program. = 0, x2…

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Q: Find the minimum and maximum values of z= 6x + 7y, if possible, for the following set of…

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Q: Find the minimum value of z=3x+9y subject to the constraints x+3y≤10 ; 3x+y≥10; y≤x ; x≥0; y≥0 using…

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Q: Find the minimum and maximum values of z=7x+2y, if possible, for the following set of constraints.…

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Q: Determine the corresponding linear system and restate the linear programming problem in terms of the…

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Q: x+y≤10 2x-y≤2 x≥0 x≥0

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Q: Maximize (if possible) the quantity z = 5x + 7y subject to the constraints below ? x+y≥2 2x + 3y…

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Q: Using the point drawing tool​, plot all the corner points for the feasible area. Find the optimum…

A: The given problem is:.subject to:The objective is to find the optimal solution to X, Y and optimal…

Q: I am working with a 2-D LPP that has four constraints. Below is the region of points that satisfy…

A: The given region of points that satisfies the first three constraints is,

Q: Graph the feasible region subject to the following constraints: 2x+y≥12 x+3y≥18 2x+2y≥20 x≥0 y≥0

A: We have given inequalities and we have to graph the region.Given…

Q: 1. v₁ = (4, −2, 6, −4), V₂ = (6, −3, 9, −6)

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Q: Consider the following LP: Maximize z = 3x1 + 2x2 Subject to: 2x1 +52 8 3x17x210 #1, #20 The optimal…

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Q: 4.). Referring back to question 3. Determine the five vertices of the feasible region, given the…

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Q: Find the minimum value of m= 3x +2y + z subject to the constraints-y-z≥ 5, 2x+52 ≤ 40, x ≥0, r≥…

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