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Consider the following linear program:
MIN 6x1 + 9x2 ($ cost)
s.t.x1 + 2x2 < 8
10x1 + 7.5x2 > 30
x2 > 2
x1,x2 > 0
The Management Scientist provided the following solution output:
OPTIMAL SOLUTION
Objective Function Value = 27.000
OBJECTIVE COEFFICIENT RANGES
RIGHT HAND SIDE RANGES
a.What is the optimal solution including the optimal value of the objective function?
b.Suppose the unit cost of x1 is decreased to $4.Is the above solution still optimal? What is the value of the objective function when this unit cost is decreased to $4?
c.How much can the unit cost of x2 be decreased without concern for the optimal solution changing?
d.If simultaneously the cost of x1 was raised to $7.5 and the cost of x2 was reduced to $6,would the current solution still remain optimal?
e.If the right-hand side of constraint 3 is increased by 1,what will be the effect on the optimal solution?
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