Top 50+ Solved Non Linear Data Structures - Graphs MCQ Questions Answer

From 1 to 15 of 23

Q. Which of the following statements for a simple graph is correct?

a. Every path is a trail

b. Every trail is a path

c. Every trail is a path as well as every path is a trail

d. Path and trail have no relation

  • a. Every path is a trail

Q. For the given graph(G), which of the following statements is true?

a. G is a complete graph

b. G is not a connected graph

c. The vertex connectivity of the graph is 2

d. none

  • c. The vertex connectivity of the graph is 2

Q. What is the number of edges present in a complete graph having n vertices?

a. (n*(n+1))/2

b. (n*(n-1))/2

c. n

d. Information given is insufficient

  • b. (n*(n-1))/2

Q. The given Graph is regular.

a. True

b. False

c. none

d. none

  • a. True

Q. If a simple graph G, contains n vertices and m edges, the number of edges in the GraphG'(Complement of G) is

a. (n*n-n-2*m)/2

b. (n*n+n+2*m)/2

c. (n*n-n-2*m)/2

d. (n*n-n+2*m)/2

  • a. (n*n-n-2*m)/2

Q. Which of the following properties does a simple graph not hold?

a. Must be connected

b. Must be unweighted

c. Must have no loops or multiple edges

d. Must have no multiple edges

  • a. Must be connected

Q. A graph with all vertices having equal degree is known as a

a. Multi Graph

b. Regular Graph

c. Simple Graph

d. Complete Graph

  • b. Regular Graph

Q. Which of the following ways can be used to represent a graph?

a. Adjacency List and Adjacency Matrix

b. Incidence Matrix

c. Adjacency List, Adjacency Matrix as well as Incidence Matrix

d. No way to represent

  • c. Adjacency List, Adjacency Matrix as well as Incidence Matrix

Q. The number of possible undirected graphs which may have self loops but no multiple edges andhave n vertices is

a. 2((n*(n-1))/2)

b. 2((n*(n+1))/2)

c. 2((n-1)*(n-1))/2)

d. 2((n*n)/2)

  • d. 2((n*n)/2)

Q. Number of vertices with odd degrees in a graph having a eulerian walk is

a. 0

b. Can’t be predicted

c. 2

d. either 0 or 2

  • d. either 0 or 2
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