The minimum number of lines covering all zeros in a reduced cost matrix of order n can be
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The minimum number of lines covering all zeros in a reduced cost matrix of order n can be at most n.
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The minimum number of lines covering all zeros in a reduced cost matrix of order n can be AT THE MOST N
It is given that the assignment problem is of order n in the reduced cost matrix.
There is some row and / or column without assignment.
There is one assignment in, each row and in each column. In this case the optimal assignment can be made in the current solution.
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