Use the Bellman-Ford algorithm (Table 11.1) to find the shortest distance for all nodes in the graph of Figure 11.60.

Table 11.1 Bellman-Ford Algorithm

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1 Bellman_Ford ( ) 2 ( 3 4 5 6 7 // Initialization for (1=1 to N; for j = 1 to N) ( if (1 == j) D₁y = 0 else Day = 00 8 9 10 11 12 13 14 15 16 17 } // end Bellman-Ford Figure 11.60 Exercise 17 } // Updating repeat ( C19 = 0 C₁ = cost between 1 and j for (1 = 1 to N; for j = 1 to N) ( Dij } // end for until (there was no change in previous iteration) minimum [(C₁1 + D₁y) (C₁N + D)] 1 Bellman_Ford ( ) 2 ( 3 4 5 6 7 // Initialization for (1=1 to N; for j = 1 to N) ( if (1 == j) D₁y = 0 else Day = 00 8 9 10 11 12 13 14 15 16 17 } // end Bellman-Ford Figure 11.60 Exercise 17 } // Updating repeat ( C19 = 0 C₁ = cost between 1 and j for (1 = 1 to N; for j = 1 to N) ( Dij } // end for until (there was no change in previous iteration) minimum [(C₁1 + D₁y) (C₁N + D)]

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Refers to the Table 111 and Figure 1160 of chapter 11 of the textbook BellmanFo... View the full answer