Question: ( a ) Develop an integer programming model for maximizing the net present value ( in $ ) . ( Let x l = 1

(a) Develop an integer programming model for maximizing the net present value (in $ ).(Let xl=1 if investment alternative i is selected, 0 otherwise, for i=1,2,3,4,5,6.)
Max,3500x1+5500x2+10000x3+3500x4+8500x5+2500x6
s.t.
Year 11000x1+2500x2+6000x3+2000x4+5000x5+1000x69000
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Year 21000x1+3500x2+4000x3+1500x4+1000x5+500x611000
Year 34000x1+3500x2+5000x3+1800x4+4000x5+900x612000
warehouse
expansions
expansions
Enter inequalities using less than (), greater than (>), less than or equal (s),or greater than or equal (z).
xl=0,1 for i=1,2,3,4,5,6
According to this model, what is the maximum net present value (in $ )?
$
(b) Suppose that if the Advertising campaign is chosen, then the Test market new product alternative must be chosen. Modify your model from part (a) to take this into account.
In addition to the constraints from part (a), what additional constraint should be added to the integer programming model?
According to this model, what is the maximum net present value (in $ )?
$
(c) Suppose the Extensive warehouse expansion must be chosen. Modify your formulation from part (b) to reflect this new situation.
In addition to the constraints from part (a) and part (b), what additional constraint should be added to the integer programming model?
According to this model, what is the maximum net present value (in $ )?
$1
Wat Is clle IIIpact
Compared to the optimal NPV from part (b), the optimal NPV - Select-- with the additional constraint.
 (a) Develop an integer programming model for maximizing the net present

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