1. Directions: Use the following, simple Undirected Graph G = (V, E) shown below for the next subproblems. The following

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1. Directions: Use the following, simple Undirected
Graph G = (V, E) shown below for the next
subproblems.

1 Directions Use The Following Simple Undirected Graph G V E Shown Below For The Next Subproblems The Following 1 (59.77 KiB) Viewed 25 times

The following Dijkstra's Algorithm shown below serves as
an aid for the next problem.

1 Directions Use The Following Simple Undirected Graph G V E Shown Below For The Next Subproblems The Following 2 (97.95 KiB) Viewed 25 times

a.) Fill in the distances and predecessors in the next
tables shown below according to Dijkstra's Algorithm. The rows
correspond to the sequence of steps 0 to 7 as the algorithm
proceeds.

1 Directions Use The Following Simple Undirected Graph G V E Shown Below For The Next Subproblems The Following 3 (14.4 KiB) Viewed 25 times

4 d 9 С e 6 8 3 7 Yf 5 a 2 11 09 g 1 b h 10 12
Dmin priority queue starting node > arrays of size n indexed for every v EV Require: Q Require: s Require: dist, P 1: for v #EV do 2: set dist(v):= 3: set p(v):= 0 4: insert (v, dist(v)) into Q 5: set dist(s) := 0 6: set p(s) := 0 7: insert (s, dist(s)) into Q 8: while Q #{} do V + extract-min from Q 10: set v extracted 11: for u € N(v) do 12: if u not extracted then if dist(v) + w(u, v) < dist(u) then 14: set dist(u) := dist(v) + w(u, v) set p(u) := :=V 16: decrease-key for (u, dist(u)) in Q 9: 13: 15:
oo 8 00 8 00 oo 8 DISTANCE a b c d e f g h 00 10 20 30 40 50 60 70 PREDECESSOR a b c d e f g h 0 0 0 0 0 0 0 0 0 10 20 30 4 Ø 50 60 70