Problem Set 7.1 1. For each of the following distribution problems, determine either a feasible ship- ping schedule or the set of rows R' and columns C of Theorem 7.1.2, and verify that these rows and columns satisfy the inequality of that theorem. (A capacity of means that there is no limit on the number of units that can be shipped through the corresponding link.)
Theorem 7.1.2. Let Rand C be as defined in Theorem 7.1.1, and let R' and ' denote their complements. Then Σ» Σ -Σ(Σ.) +E (EX) IER That is, the total demand in the columns is strictly greater than the total supply in the Rrows plus the sum of the capacities of the links from the remaining vows to the C' columns
(d) 0 0 8 31 8olo 8 8 - 088 0 0 808 00 0 IN 08 00 oo 23 17 29 00 0 0 0 12 0 24 21 2 9 18 15
Problem Set 7.1 1. For each of the following distribution problems, determine either a feasible ship- ping schedule or t
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Problem Set 7.1 1. For each of the following distribution problems, determine either a feasible ship- ping schedule or t
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