Breadth First traversal(BFT) approach:- Visiting the Node
Breadth wise not depth wise.
Whatever node encounter first visit all the node directly connected
to the node and
then proceed for down to the graph/tree.
In the given graph Breadth-first traversal beginning at D.
Print D and tag D as visited.
Now visit all the node which is not visited and directly connected
with D.
First Visit A, Print A, Tag A as visited and push
A into the Queue.
Queue:- A
First Visit E, Print E, Tag E as visited and push
E into the Queue.
Queue:- A , E
All node directly connected with D is visited then we pop out one
element from Queue
A is pop out and visit all node that is directly connected with
A.
Only B is directly connected to A.
Then Visit B, Print B, Tag B as visited and push B
into the Queue.
Queue:- E , B
Again pop one element from queue. E is popped and only B is
directly connected
and already visited.
Queue:- B
Now pop B, and visit its directly connected nodes.
First Visit F, Print F, Tag F as visited and push
F into the Queue.
Queue:- F
Now Visit G, Print G ,Tag G as visited and push G
into the Queue.
Queue:- F , G
Now Visit C, Print C Tag C as visited and push C
into the Queue.
Queue:- F , G , C
Now pop F,G,C because all the node has traversed.
Breadth-first Traversal:-
D --> A --> E --> B --> F--> G -->
C
For the following graph, give the result of any one breadth-first traversal beginning at D, where...
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Find the list of vertices following the breadth-first traversal of the graph below starting from vertex A. (Note: when two or more nodes are equally as likely to be selected, select the one that comes first alphabetically). Enter your answer as a list of nodes with no space (or any other separator) between them.
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(5 marks) a. The pseudo-code for breadth-first search, modified slightly from Drozdek,1 is as follows: void breadthFirstSearch (vertex w) for all vertices u num (u) 0 null edges i=1; num (w) i++ enqueue (w) while queue is not empty dequeue ( V= for all vertices u adjacent to v if num(u) is 0 num (u) = i++; enqueue (u) attach edge (vu) to edges; output edges; Now consider the following graph. Give the breadth-first traversal of the graph, starting from...