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Objective Function
Although the standard LP model can be either the maximization or the minimization type, it is sometimes useful to convert one form to the other.The maximization of a function is equivalent to the minimization of the negative of the same function, and vice versa.For example: Max. Z = 5X1 + 2X2 + 3X3 is mathematically equivalent to Min. (-Z) = -5X1 - 2X2 - 3X3Equivalence means that for the same set of constraints the optimum values of X1, X2 and X3 are the same in both cases. The only difference is that of the values of the objective functions, although equal numerically, will appear with opposite signs. Example: Write the following LP model in the standard form:Minimum: Z = 2X1 + 3X2 Minimum: Z = X1' - 2X1'' + 3X2Subject to: X1 + X2 = 10 Subject to: X'1 - 2X''1 + 3X2 = 10 -2X1' + 3X2≤ -5 2X'1 - 2X''1 - 3X2 - S2 = 5 7X1 - 4X2 ≤ 6 7X'1 - 7X''1 - 4X2 + S3 = 6 X1 Unrestricted X1', X1'', X2, S2, S3 ≥ 0 X2 ≥ 0
dentify and explain the many classsification of cost for planning,control,performance evaluation and decision making
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