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Take advantage of our top-notch law specialists and get superb grades and 100% satisfaction. Therefore the total labor required is given by:Labour = 1/2 X1 + 1/4 X2As there are only 20 hours of labor available for all the food preparation each day, this therefore gives the constraint:X1 + 1/4 X2 ? 20It has also been determined that the total number of dinners prepared each night will be less than 60, which gives:X1 + X2 ? 60However it has also been identified that at least 10% of customers will order beef dinners:X1 ? 6And use this link at least three fish dinners will be sold for every two beef dinners:2X2 ? 3X1Finally, it is not possible to prepare a negative number of either fish or beef dinners, therefore thee finally parameter is:X1, X2 ? 0Therefore the linear programming problem may be summarized as:maximize 16X1 + 12X2 subject to X1 + X2 ? 60 Total dinnersX1 + 1/4 X2 ? 20 LaborX1 ? 6 Beef dinners3X1-2X2 ? 0 Beef to fish dinnersX1, X2 ? 0 Non-negativityFrom Excel, it is possible to create a graph of the feasible region, which is given in Figure 1 below. Reisman, a. The majority of our writers are native English speakers., and doctorate degrees in various subjects.
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