Web Reference: Consider a basic feasible solution of this problem Because of the constraints x + y j = uj, at least one of the variables x or y is basic, j = 1,2,...,n. Then for all j = 1,2,...,n, one of the three situations holds: x = ujis basic and y = 0 is non basic x = 0 is non basic and y = u j is basic 0 < x < ujis basic and 0 < y < ujis j j basic Observe that to use the standard Simplex method, each upper bound of a variable adds one constraint to simplex tableau, which is inefficient if there are many upper-bound constraints. Nov 16, 2018 Β· Let's write down our simplex table, remembering our upper bounds for each variables.
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