Use the method of corners to solve the linear programming problem. Maximize P= 5x + 3y x + 2y < 12 y < 8 Зу 2 6 х2 0, у 2 0 subject to х + 2x The maximum is P = at (x, y) =

Q: Solve using Lagrange Mult ipliera, fenal anewere phould have 4 decimal placia. Find the maximum and…

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Q: Write the dual maximization problem, and then solve both the primal and dual problems with the…

A: Converting the given problem in standard form, using surplus and artificial variable. Max g =…

Q: Use the simplex method to maximize subject to P = -X1 P= 5x₁ + 8x2 + 2x3 X₂ +5x2 X1 + x₁ 20 +7x3 ≤…

A: The LPP is: Maximize P=5x1+8x2+2x3Subject to-x1+x2+7x3≤12-x1+5x2+2x3≤10x1+8x2+9x3≤13x1, x2, x3≥0 We…

Q: Find the maximum and the minimum points on the graph of z2 + 4y? – 2x 16y + 13 = 0 a. min (-1, 1);…

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Q: You are given the ILP model below: Мaximize Z = -3x1 + 5x2, subject to 5x1 – 7x2 > 3 and X; < 3 X; 2…

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Q: Given the linear program Max 3A + 4B -1A + 2B ≤ 8 1A + 2B ≤ 12 2A 1B ≤ 16 A, B≥ 0 Write the…

A: Given LPP is            sub to :…

Q: For X1 and X2 that maximize the values of Zz by using linear programming (graphical method) Maximize…

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Q: *Suppose you have a budget of 400 dollars for one month. You would like to buy some textbooks and…

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Q: Solve the linear programming problem by the simplex method. Minimize x + 8y subject to the…

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Q: Use graphical methods to solve the linear programming problem Minimize 2-4x+ 5y subject to 2x-4y 10,…

A: The linear function that needs to be optimized(maximize or minimize) is called the objective…

Q: Consider the following Linear Program: max 2x1 + 3x2 +4x3 (1) (2) s.t. X1 + x2 +x3 < 50 X1 + x2 + x3…

A: Given linear programming problem is max    2x1 +3x2 +4x3s.t.   x1 +x2 +x3 ≤50               1…

Q: Give the Steps Involved in graphical method for solving linear programming problem?

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Q: Solve the linear programming problem using the simplex method Maximize subject to P=9x₁ +2x₂-x3 x₁ +…

A: The given LPP,Maximize Subject to,The objective is to find the solution to the LPP.

Q: Solve the linear programming problem using the simplex method. Зх + 2y< 100 Maximize 2x + 3y + 500…

A: Solve the following linear programming problem using Simplex method: Maximize M=2x+3y+500 Subject to…

Q: Suppose that the profit (in hundreds of dollars) of a pharmaceutical company is approximated by P(x,…

A: Given,Px,y=1500+36x-1.5x2+120y-2y2 it is a function in two variable , to find the maximum of px,y.

Q: Maximize P = x1 + 2x2 + x3, Subject to: 3x1 + x2 + x3 <4 x1 + x2 + 2x3 < 4 æ1, X2, x3 and give the…

A: It is given that, Max P=x1+2x2+x3 Subject to the constraints, 3x1+x2+x3≤4x1+x2+2x3≤4and x1,x2,x3≥0…

Q: Q1/ solve the following by using graphical method: Maximize Z=12x+16y, Subject to: 10x+20y < 120,…

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Q: Solve the linear programming problem using the simplex method. Maximize subject to P=8x₁ + 2x₂ - X3…

A: The given LPP is: Maximize P=8x1+2x2-x3Subject to:x1+x2-x3≤12x1+4x2+3x3≤3x1, x2, x3≥0 We have to…

Q: Form the dual maximization problem (Use x,, X2, and x, as the variables and fas the function.) and…

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Q: Minimize C=20x₁ + 2x2 subject to 4x1 + x₂ 221 3x₁ + x₂ 25 X₁, X₂ 20 a. Form the dual problem.…

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Q: Use the duality method to solve each linear programmin 1. Minimize Z = 29x,+ 10x2 subject to: 3x,+…

A: Given that  Minimum z=29x1+10x2subject to 3x1+2x2≥2                   5x1+x2≥3…

Q: Maximize 3x + 3y Subject to 2x + y <= 150 2x + 3y <= 300 Find the optimal solution for the above…

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Q: = 4x1 + 5x2 %3D Xị + 3x2 < 12 + 2x2 < 12

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Q: Maximize z = 10x₁ + 55x2 + 50x3, subject to 16x1 4x2+ 9x3 S 122 8x₁ + 13x2 + 22x3 ≤ 142 6x215x3 S…

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Q: Write the dual to the following problem. Maximize z = 2x1+ x2 + 3x3+ x4 subject to X1+ x2 + X3 + X4…

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Q: A company determines a cost function of C = 6x² - 180x+2000, where is the cost (in dollars) of…

A: Given: We need to find the value of x for which c is having minimizes the cost. So,…

Q: Use the simplex method to find the

A: Given,        Max(Z)=20x1+10x2subject to            4x1+x2+x3=30           2x1+3x2+x3≤60…

Q: Suppose a company has a total costs of 0.1x² + 35x + 15000, where x is the total number of units…

A: We will find out the required values.