Identify the vertices of the cycle in the digraph. B C A E B, D, E,...

Question

Question

engineering Computer-Science

Answer 1

Answer #1

Answer

Option A --> BDEC

Explanation:

Take an visted array here

A B C D E --->Vertex

F F F F F --> Not visited yet

Start From A->T F F F F --->Visit A

Next Go to B->T T F F F --->Visit B

Next Go to D->T T F T F --->Visit D

Next Go to E->T T F T FT --->Visit E

Next Go to C->T T T T T --->Visit C

Next Go to B->T T T T T ---> Already visited

So there exist a cycle

Answer 2

Similar Homework Help Questions

(6 points) Does there exist a digraph D in which no two vertices of D have...

(6 points) Does there exist a digraph D in which no two vertices of D have the same outdegree but every two vertices of D have the same indegree? If so, draw such a digraph. Otherwise, explain.
Identify the shortest path between vertices B and D. B X2 C x1 x6 A x3...

Identify the shortest path between vertices B and D. B X2 C x1 x6 A x3 x7 x5 X4 E x6, X3, X7 x1, x5 X2, x3, x4 X7, x4
a. b. c. d. e. What are the vertices? Is this graph connected? What is the...

a. b. c. d. e. What are the vertices? Is this graph connected? What is the degree of vertex C? Edge FE is adjacent to which edges? Does this graph have any bridges? Answer the following questions based on the graph below. 1w a. b. c. d. What are the vertices? What is the degree of vertex u? What is the degree of vertex s? What is one circuit in the graph?

A digraph has 6 nodes A-F, neighbors are always kept in alpha order. DFS(A) produces a visit order of A,B,E,C,F,D while DFS(B) produces visit order B,E,C,F. Name 2 nodes that must be neighbors of nod...

A digraph has 6 nodes A-F, neighbors are always kept in alpha order. DFS(A) produces a visit order of A,B,E,C,F,D while DFS(B) produces visit order B,E,C,F. Name 2 nodes that must be neighbors of node A. (10 points) 3. A digraph has 6 nodes A-F, neighbors are always kept in alpha order. DFS(A) produces a visit order of A,B,E,C,F,D while DFS(B) produces visit order B,E,C,F. Name 2 nodes that must be neighbors of node A. (10 points) 3.
1. In the following graph, suppose that the vertices A, B, C, D, E, and F represent towns, and th...

question 1 and 2 please, thank you. 1. In the following graph, suppose that the vertices A, B, C, D, E, and F represent towns, and the edges between those vertices represent roads. And suppose that you want to start traveling from town A, pass through each town exactly once, and then end at town F. List all the different paths that you could take Hin: For instance, one of the paths is A, B, C, E, D, F. (These...
Identify an algorithm for determining if a digraph is strongly connected.

Identify an algorithm for determining if a digraph is strongly connected.

D Question 36 8 pts Given the digraph a b с Select every trail in the...

D Question 36 8 pts Given the digraph a b с Select every trail in the list below <b.cb> <bcba <b> Dcb.c.ba MacBook Pro 搜索或入网址 $ 96 3 5 6 & 7 +00 9 E R T Y U 0 C
please answer the five parts to this question. thank you. a. b. c. d. e. For...

please answer the five parts to this question. thank you. a. b. c. d. e. For 25 49 (a) Identify the center. (c) Identify the foci. (e) Graph the hyperbola. (b) Identify the vertices. (d) Write equations for the asymptotes. Give exact answers. Express numbers in simplest form. Part: 0 / 5 Part 1 of 5 (a) The center is
Shortest paths Consider a directed graph with vertices fa, b, c, d, e, f and adjacency...

Shortest paths Consider a directed graph with vertices fa, b, c, d, e, f and adjacency list representation belovw (with edge weights in parentheses): a: b(4), f(2) e: a(6), b(3), d(7) d: a(6), e(2) e: d(5) f: d(2), e(3) (i) Find three shortest paths from c to e. (ii) Which of these paths could have been found by Dijkstra's shortest path algorithm? (Give a convincing explanation by referring to the main steps of the algorithm.)

Identify the adjacency matrix for the graph. B E A C D B C D E...

Identify the adjacency matrix for the graph. B E A C D B C D E 1 1 0 0 A А] 1 В 1 ос Do 0 1 0 o 1 0 о 1 0 0 1 0 E о 1 0 0 0 A 1 В Ос A B C D E 0 0 0 1 о 0 0 0 0 o 1 1 0 0 0 1 0 0 1 1 0 о 1 С D E...