find the solution simplex method Maximize 2x + 5y subject to the constraints 5x + y...
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
The final simplex tableau for the linear programming problem is below. Give the solution to the problem and to its dual. Maximize 6x+ 3y subject to the constraints 5x+ ys 60 3x+ 2y s 50 x20, y20 x 1 0 4 0 10 0 10 1 90 For the primal problem the maximum value of M 11 which is attained for xD yL For the dual problem the minimum value of M is , which is attained for u-L Enter...
both questions require different ways of solving. Solve the linear programming problem graphically. Minimize c= 2x–5y, subject to (x+ y = 10 {3x – y 26 (x20, y20 (3x + y = 5 Use the simplex method to maximize p = 2x + y, subject to {x+2y 2 . x>0, y20
(3x + y 55 (9 pts) 4. Use the simplex method to maximize p= 2x + y, subject to <x+2y 52 x 20,y20
56 of 57 (55 12.8.9 Solve the given linear programming problem. Maximize z= 8x + 5y subject to x20, y20, x +y 55, x+y23 What is the solution? The maximum value of z is z=(. and it occurs at the point (x,y)=N (Type exact answers. Type integers or simplified fractions.) n ח Enter your answer in the edit fields and then click Check Answer All parts showing Clear All 5203 MAC 1105 College Algebra) is based on Sullivan: Algebra &...
simplex method with no fractions only on outside (3x + y 55 Use the simplex method to maximize p= 2x + y, subject to x+2y 2 . x>0, y20
Solve the linear programming problem by the simplex method. Maximize P = 5x + 4y subject to 3x + 5y 78 4x + y 36 x 0, y 0 x = y = P =
Maximize 4x + 6y subject to the following constraints (using the simplex method) x + 4y <= 4 3x + 2y <= 6 x>= 0, y>= 0
Solve the following linear programming problem. Maximize: z= 3x + 4y subject to: 2x + 5y = 10 6x + y s 10 X20, y20 The maximum value is The maximum occurs at the point (Type an ordered pair. If the maximum occurs at more than one point, type either answer. Type an integer or a fraction.)
Solve the linear programming problem using the simplex method. Maximize z = 2X, + 5x, subject to 5x, + X560 5x + 2x2 580 X1 + x2 $70 X1, X2 20. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. O A. The maximum is z = when X, x2 = 1,5, - S2 = and s3 = B. There is no maximum solution for this linear programming problem.