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Table 10-1
A company has decided to use 0-1 integer programming to help make some investment decisions.There are three possible investment alternatives from which to choose,but if it is decided that a particular alternative is to be selected,the entire cost of that alternative will be incurred (i.e. ,it is impossible to build one-half of a factory) .The integer programming model is as follows:
Maximize 5000 X1 + 7000X2 + 9000X3
Subject to: X1 + X2 + X3 ≤ 2 (only 2 may be chosen)
25000X1 + 32000X2 + 29000X3 ≤ 62,000 (budget limit)
16 X1 + 14 X2 + 19 X3 ≤ 36 (resource limitation)
all variables = 0 or 1
where X1 = 1 if alternative 1 is selected,0 otherwise
X2 = 1 if alternative 2 is selected,0 otherwise
X3 = 1 if alternative 3 is selected,0 otherwise
The optimal solution is X1 = 0,X2 = 1,X3 = 1
-In Table 10-1,which presents an integer programming problem,using the optimal solution means only two of the alternatives would be selected.How much slack is there in the third constraint?
Marginal Private Cost
The cost incurred by a firm or individual resulting from producing one more unit of a good, excluding externalities or effects on third parties.
External Benefits
External benefits refer to the positive effects or advantages that a product or activity imparts on individuals or society who are not directly involved in the production or consumption of the good.
Network Externalities
The effect on a user of a product or service that results from an increase in the number of other users of the same or compatible products or services.
Natural Monopolies
Market conditions where a single firm can supply a good or service more efficiently than any competitor due to economies of scale, hence dominating the market.
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