For the following linear programming problem, determine the optimal
solution by the graphical solution method
Max
-x + 2y
s.t.
6x - 2y <= 3
-2x + 3y <= 6
x + y <= 3
x, y
>= 0
Use the graphical method for linear programming to find the
optimal solution for the following problem.
Maximize P = 4x + 5 y
subject to 2x + 4y ≤ 12
5x + 2y ≤ 10
and x ≥ 0, y ≥
0.
graph the feasible region
Solve the LP problem using graphical method. Determine the
optimal values of the decision variables and compute the objective
function.
Maximize Z = 2A + 10B
Subject to
10A + 4B ≥ 40
A + 6B ≥ 24
A + 2B ≤ 14
A, B ≥ 0
with soln pls thank you!
The optimal solution to the following problem is:
Max X+Y2
S.T.
X2+Y2 <= 200
X-Y <= 20
3Y2-X <= 50
X = 5.34, Y=4.29
X = 13.37, Y=4.59
X = 11.31, Y=3.14
X = 13.31, Y=3.14
Identify the type of
optimal solution for the following LP problems by the graphical
solution method. Show your work
(1) Min 2X1 +
3X2
S.T. 2X1 - 2X2
<= 2
-2X1 +
X2 <= 1
X1 => 0, X2 => 0
If the objective function of the above formulation is changed
from Min 2X1 + 3X2 to Max
2X1 + 3X2, what type of
optimal solution does this problem provide? Note that all
constraints remain...
For the following LP problem, determine the optimal solution by
the graphical solution method.
Min Z= 3x1+2x2
Subject to 2x1+x2 >10
-3x1+2x2
< 6
X1+x2
> 6
X1,x1
> 0
Graph and shade the feasible region