Consider the general linear programming formulation of the transportation problem (see Table 9.6). Verify the claim in Sec. 9.2 that the set of (m + n) functional constraint equations (m supply constraints and n demand constraints) has one redundant equation; i.e., any one equation can be reproduced from a linear combination of the other (m + n – 1) equations.
Answer to relevant QuestionsThe Childfair Company has three plants producing child push chairs that are to be shipped to four distribution centers. Plants 1, 2, and 3 produce 12, 17, and 11 shipments per month, respectively. Each distribution center ...Consider the transportation problem having the following parameter table: Consider the transportation problem having the following parameter table: Starting with Vogel's approximation method, interactively apply the transportation simplex method to solve the Job Shop Co. assignment problem as formulated in Table 9.26b. (As stated in Sec. 9.3, the resulting optimal ...Manually apply the Hungarian algorithm (perhaps using the corresponding interactive procedure in your IOR Tutorial) to solve the assignment problem having the following cost table:
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