maximize p = 3x + 2y subject to −1x+y≥15 x+2y≤17 x ≥ 0, y ≥ 0...
maximize p = 3x + 2y subject to −1x+y≥15 x+2y≤17 x ≥ 0, y ≥ 0 p=? (x,y)=?
Homework Answers
But this solution is not feasible
because the final solution violates the 1st constraint
- x + y ≥ 15.
and the artificial variable A1 appears in the basis with positive
value 13/2.
Maximize the objective function 3x + 5y subject to the constraints. x + 2y = 32...
Maximize the objective function 3x + 5y subject to the constraints. x + 2y = 32 3x + 2y = 36 X58 X20, y20 The maximum value of the function is The value of x is The value of y is
2. Solve: (1x)'-2y-(x-1)y subject to IC: y(0) 1
2. Solve: (1x)'-2y-(x-1)y subject to IC: y(0) 1
Solve the linear programming problem by the method of corners. Maximize P = 3x - 2y...
Solve the linear programming problem by the method of corners. Maximize P = 3x - 2y subject to x + 2y s 50 5x + 4y s 145 2x + y 2 25 y 29, x 20 The maximum is P = at (x,y) =(
p x + y+ 2z Subject to x+ 2y + 2z 60 2x +y + 3z...
p x + y+ 2z Subject to x+ 2y + 2z 60 2x +y + 3z 60 +3y+ 6z s 60 Maximize x, y,z 2 0
p x + y+ 2z Subject to x+ 2y + 2z 60 2x +y + 3z 60 +3y+ 6z s 60 Maximize x, y,z 2 0
Maximize p = 3x + 6y + 3z + 6w + 3v subject to x +...
Maximize p = 3x + 6y + 3z + 6w + 3v subject to x + y ≤ 3 y + z ≤ 3 z + w ≤ 9 w + v ≤ 12 x ≥ 0, y ≥ 0, z ≥ 0, w ≥ 0, v ≥ 0. p = (x,y,z,w,v)=
(3x + y 55 (9 pts) 4. Use the simplex method to maximize p= 2x +...
(3x + y 55 (9 pts) 4. Use the simplex method to maximize p= 2x + y, subject to <x+2y 52 x 20,y20
Maximize Z = 3X + Y subject to the following constraints: 12X + 14Y ≤ 85,...
Maximize Z = 3X + Y subject to the following constraints: 12X + 14Y ≤ 85, 3X + 2Y ≤ 18, Y ≤ 4. Which of the following extreme points yields the maximum value? Select one: a. X = 2.416, Y = 4 b. X = 6, Y = 0 c. X = 0, Y = 4 d. X = 4.556, Y = 2.1667
L.P. Model: 20- Maximize Subject to: 18- Z= 2X + 8Y 1X + 2Y = 6...
L.P. Model: 20- Maximize Subject to: 18- Z= 2X + 8Y 1X + 2Y = 6 5X + 1 Y = 20 X,Y 20 (C1) (C2) 16- 14- On the graph on right, the constraints C, and Cy have been plotted. 12- Using the point drawing tool, plot the four corner points for the feasible area. 10- 8- 6- 4- 2- 0- 0 2 4 6 00- 12 14 16 00 20 10 X
Solve the following linear programming problem. Maximize: z = 6x + 2y subject to: 3x-y s...
Solve the following linear programming problem. Maximize: z = 6x + 2y subject to: 3x-y s 16 2x + y214 x 24 ys9 The maximum value is (Type an integer or a simplified fraction.) The maximum occurs at the point (Type an ordered pair. Type an integer or a simplified fraction.)
QUESTION 15 3 p The objective of a linear programming problem is to maximize 1.50X +...
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
Maximize the objective function 3x + 5y subject to the constraints. x + 2y = 32 3x + 2y = 36 X58 X20, y20 The maximum value of the function is The value of x is The value of y is
2. Solve: (1x)'-2y-(x-1)y subject to IC: y(0) 1
Solve the linear programming problem by the method of corners. Maximize P = 3x - 2y subject to x + 2y s 50 5x + 4y s 145 2x + y 2 25 y 29, x 20 The maximum is P = at (x,y) =(
p x + y+ 2z Subject to x+ 2y + 2z 60 2x +y + 3z 60 +3y+ 6z s 60 Maximize x, y,z 2 0
p x + y+ 2z Subject to x+ 2y + 2z 60 2x +y + 3z 60 +3y+ 6z s 60 Maximize x, y,z 2 0
(3x + y 55 (9 pts) 4. Use the simplex method to maximize p= 2x + y, subject to <x+2y 52 x 20,y20
L.P. Model: 20- Maximize Subject to: 18- Z= 2X + 8Y 1X + 2Y = 6 5X + 1 Y = 20 X,Y 20 (C1) (C2) 16- 14- On the graph on right, the constraints C, and Cy have been plotted. 12- Using the point drawing tool, plot the four corner points for the feasible area. 10- 8- 6- 4- 2- 0- 0 2 4 6 00- 12 14 16 00 20 10 X
Solve the following linear programming problem. Maximize: z = 6x + 2y subject to: 3x-y s 16 2x + y214 x 24 ys9 The maximum value is (Type an integer or a simplified fraction.) The maximum occurs at the point (Type an ordered pair. Type an integer or a simplified fraction.)
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
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