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Problems based on LPP when feasible region is unbounded.
1. Minimize z = 3x + 5y subject to constraints
X + y ≥ 2
X + 3y ≥ 3
X, y ≥ 0
script
solution
1. Let z = 3x + 5y
2. Let us Draw the line x + y = 6 and x + 3y = 3 using suitable points on the graph.
3.These lines intersect at
4. Now shade the region of intersection of these lines
5.Vertices of shaded feasible region are
Now,
At C(3,0)
At P(3\2,1\2)
At B(0,2)
Therefore at P(3\2,1\2), z=3x+5y is minimum
P(3\2,1\2)
(3,0) P(3\2,1\2) and B(0,2)
Z= 3x + 5y
Z= 9
Z= 7
Z= 10
#use the simple method to solve the following L.P.P. Maximize Z =4X1 +10X2 subject to constraints, 2X1 +X2 2X1+5X2 2X1 +3X2 X1,X2 > 0
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