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Utilize the simplex algorithm for maximization to obtain the most value. This utmost worth is similar to the minimum benefit for the first trouble. The coefficients of your slack variables in row ((0)) correspond into the values on the variables in the first problem.
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If a decision model has one variable with a certain/deterministic input price and A further variable with a random/probabilistic input, then the end result of this model that is based on equally variables will likely be probabilistic.
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It can be tempting to divide out The three in the 2nd row of the matrix, but this could break the symmetry that is necessary to return to the original problem.
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