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This theorem gives a simple strategy for finding the optimum Answer to your linear programming problem in two variables.

A "dual" of this issue may be published by transposing the coefficients. Place the coefficients with the constraints into an augmented matrix. Position the coefficients of the target operate into the bottom row, with a 0 in the best portion:

Vanessa has to have at the least two hundred units assembled and packaged by the tip from the 7 days. She will be able to assign Just about every worker a maximum of forty hours. How should really Vanessa routine her staff members to attenuate payroll?

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Sustaining this will make sure the right selection of the pivot row. The pivot row is selected by selecting the row that minimizes the ratio of (frac text Element on appropriate facet of augmented matrix textual content Coefficient of getting into variable ,) presented that the coefficient on the coming into variable is constructive

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The amount of units assembled and packaged must be at the least two hundred. This may be expressed with the constraint