Graphical Method of Linear Programming 3. Find the minimum value of the objective function z =...
Find the indicated maximum or minimum value of the objective function in the linear programming problem. Maximize f - 30x + 40y subject to the following constraints. x + 2y = 48 x + y s 30 2x + y 50 x 20, y 20 Need Help? Read It Vatch It Talk to a Tutor -/12.5 POINTS HARMATHAP9 4.2.015.MI. EE Solve the following linear programming problem. Restrict x 20 and y 20. Maximize = 3x + 5y sub/ect to the...
Consider the following linear programming problem. Maximize p = 5x + 7y subject to the constraints 3x + 8y ≤ 1 4x - 5y ≤ 4 2x + 7y ≤ 6 x ≥ 0, y ≥ 0 Write the initial simplex tableau.
14. Find the minimum and maximum values of z = 2x + 3y (if possible) for the following set of constraints. 2x+y ≤ 20 10x+y≥36 2x+5y≥36 Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. The minimum value is _______ B. There is no minimum value.11. Use graphical methods to solve the following linear programming problem. Maximize: 2=5x+y subject to: x-y≤11 5x+3y≤75 x≥0, y≥0 Graph the feasible region using the graphing tool to the right.4. The graph shows a region of feasible solutions. Use this...
6. [-14 Points] DETAILS TANAPMATH6 6.3.028. Solve the linear programming problem by the method of corners. Find the minimum and maximum of P = 7x + 3y subject to 3x + 5y = 20 3x + -2x + y s 3 x 0, y 20. y s 16 The minimum is P = at (x, y) = ( The maximum is P = at (x, y) = Need Help? Read It Watch It Talk to a Tutor
QUESTION 15 3 p The objective of a linear programming problem is to maximize 1.50X + 1.50Y, subject to 3X + 2Y = 600, 2X +4YS 600, and X,Y 2 0. What is the optimal (best) value of the objective function, subject to the constraints and rounded to the nearest whole number? 225 300 338 425 500
For the following linear programming problem a. change to standard for; b. use graphical approach to find complete optimal solutions(X, Y and optimal objective function value) Max 5X+6Y s.t. 3X+Y <= 15 X+2Y <= 12 3X+2Y <= 24 X, Y >= 0
3. Consider the linear programming problem with objective function Q = 4x – 3y and constraints: 9x + 4y > 180, 3x + 8y > 120, 0 < x < 35, y > 0. Graph all constraints and show the feasible region and all corner points. Can the objective function be maximized? If so, find the maximum value of Q.
Consider the following linear program: Max 2X + 3Y s.t. 5X +5Y ≤ 400 -1X+ 1Y ≥ 10 1X + 3Y ≥ 90 X, Y ≥ 0 a. Use the graphical solution procedure to find the optimal solution. b. Conduct a sensitivity analysis to determine the range of optimality for the objective function coefficients X & Y. c. What are the binding constraints? d. If the right-hand-side of the binding constraints are marginally increased, what will be the Dual Value?
coding Revised Simplex including 2-phase method and graphical user interface for solving LP problems. You can code in Python, Java, C++, or C# I request this questions's solution by code as instructed. Find the following linear programming by two phase method: Minimize z = 5x+2y subject to 2x + 3y > 75 4x + y = 80 x, y = 0
Solve the linear programming problem by simplex method. . Minimize C= -x - 2y + z. subject to 2x + y +2 < 14 4x + 2y + 3z < 28 2x + 5y + 5z < 30 x = 0, y>02 > 0