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Assign slack variables as well as (z) variable as with The fundamental simplex algorithm, and make a simplex matrix. For every slack variable which has a destructive worth while in the First simple Answer, increase a distinct synthetic variable to that constraint.
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Graph the area and record the corner points in a desk. You find the corner factors through the use of matrices. Take note Should the region is bounded, or if we are trying to find a bare minimum and that area is restricted to the primary quadrant.
It truly is tempting to divide out the 3 in the next row of the matrix, but this may break the symmetry that is needed to return to the original issue.
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