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(Solved): Please Answer me ASAP, and Please do not copy from others' work. 1)  Consider the graph ...



Please Answer me ASAP, and Please do not copy from others' work.

1) 

Consider the graph G in the figure below. Now consider running Dijkstra(G,s). (s is the bottom right vertex.)

Draw a table which indicates what the algorithm looks like after each execution of the while loop inside Dijkstra’s. In particular, for each iteration of the loop you should indicate

• which vertex is explored in that iteration

• what is the label d(v) for every vertex v at the end of that iteration.

• So all in all you should draw a table with 5 rows and 6 columns. Each row corresponds to an iteration of the while loop: so you can label the rows ”iteration 1”, ”iteration 2”, and so on up to ”iteration 5”. You then have six columns. The first column you should label ”explored vertex”, and this column indicates which vertex is explored in that iteration. You then have 5 other columns labeled d(z), d(t), d(x), d(y), and d(s), which show the label of each vertex at the end of every iteration.

NOTE: for an example of how Dijkstra is executed on a different graph, you may find it helpful to look at Figure \( 24.6 \) o

 

NOTE: for an example of how Dijkstra is executed on a different graph, you may find it helpful to look at Figure \( 24.6 \) on page 659 of CLRS. In that example the actual graph is drawn at the end of each iteration. You can do it that way if you prefer, but you can also use a table instead, since that's easier for typing.


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Dijkstra’s shortest-path algorithm to compute the shortest path from “s” to all other vertices of a graph is as follows Iteration Node N' D(s) P(s) D(
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