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Dear candidates you will find MCQ questions of Discrete Mathematics here. Learn these questions and prepare yourself for coming examinations and interviews. You can check the right answer of any question by clicking on any option or by clicking view answer button.

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Q. 381) Let R = {(3, 3), (6, 6), (9, 9), (12,12), (3,6), (6,3), (3, 9), (9, 3), (9, 12),(12,9)} be a relation on the set A = {3, 6, 9, 12}. The relation is _________

(A) reflexive and transitive
(B) reflexive and symmetric
(C) symmetric and transitive
(D) equivalence relation
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Q. 382) Let R={(1,b),(3,d),(2,b)} and S={(b,4),(2,5),(d,a)} be a relation then R composition S=____.

(A) {(1,b),(3,d),(2,b)}
(B) {(1,4),(3,a),(2,4)}
(C) {(4,b),(2,5),(3,a)}
(D) {(1,d),(3,b),(2,c)}
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Q. 383) An undirected graph is tripartite if and only if it has no circuits of _______ lengths

(A) odd
(B) even
(C) distinct
(D) equal
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Q. 384) A graph is bipartite if and only if its chromatic number is ________.

(A) 1
(B) 2
(C) odd
(D) even
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Q. 385) G is strongly connected implies _________.

(A) G is unilaterally connected.
(B) G is bilaterally connected
(C) G is unilaterally connected
(D) G has more than one component
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Q. 386) The number of pendant vertices in a full binary tree with n vertices is ________.

(A) (n-a)/2
(B) (n-1)/2
(C) (n+a)/2
(D) n/2
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Q. 387) The number of vertices in a full binary tree is _______.

(A) odd
(B) even
(C) equal
(D) 0
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Q. 388) A binary tree with 2k vertices of level k has at least _______ vertices.

(A) 2 power k
(B) 2 power (k-1)
(C) 2 power (k-1)-1)
(D) 2 power (k+1)-1
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Q. 389) For a symmetric digraph, the adjacency matrix is _________.

(A) symmetric
(B) antisymmetric
(C) asymmetric
(D) symmetric and asymmetric
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Q. 390) The diagonal entries of A A^T where A is the adjacency matrix are the _______.

(A) outdegrees of the node
(B) indegrees of the nodes
(C) unit degree of the nodes
(D) in & out degrees of the nodes
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