

McqMate
These multiple-choice questions (MCQs) are designed to enhance your knowledge and understanding in the following areas: Computer Science Engineering (CSE) .
401. |
The number of elements in a square matrix of order n is _____. |
A. | n power 3 |
B. | n power 4 |
C. | n power 5 |
D. | n power 2 |
Answer» D. n power 2 |
402. |
Every non-trivial tree has at least _____ vertices of degree one. |
A. | 1 |
B. | 2 |
C. | 3 |
D. | 4 |
Answer» B. 2 |
403. |
A ____ is an edge e such that w(G-e)>w(G). |
A. | cut vertex of G |
B. | cut edge of G |
C. | ends of G |
D. | path of G |
Answer» B. cut edge of G |
404. |
Every connected graph contains a ________. |
A. | tree |
B. | sub tree |
C. | spanning tree |
D. | spanning subtree |
Answer» C. spanning tree |
405. |
A minimal non-empty edge cut of G is called a _________. |
A. | bond |
B. | cycle |
C. | path |
D. | tour |
Answer» A. bond |
406. |
A connected graph that has no cut vertices is called a ________. |
A. | block |
B. | bond |
C. | cycle |
D. | tour |
Answer» A. block |
407. |
Every block with at least three vertices are __________connected. |
A. | 1 |
B. | 2 |
C. | 3 |
D. | 4 |
Answer» B. 2 |
408. |
A graph is Eulerian if it contains __________. |
A. | Euler tour |
B. | Euler trail |
C. | Hamiltonian path |
D. | Euler path |
Answer» A. Euler tour |
409. |
Hamilton cycle is a cycle that contains every ________of G. |
A. | path |
B. | cycle |
C. | vertex |
D. | edge |
Answer» C. vertex |
410. |
Collection of human beings with 4 heads, 2 legs and two hands is a ________. |
A. | null set |
B. | finite set |
C. | infinite set |
D. | equal set |
Answer» A. null set |
411. |
A set containing no element is called ____________. |
A. | null set |
B. | finite set |
C. | infinite set |
D. | equal set |
Answer» A. null set |
412. |
A = {1,3,5,7,9} is a __________. |
A. | null set |
B. | finite set |
C. | singleton set |
D. | infinite set |
Answer» B. finite set |
413. |
The number of Indians in the world is _________. |
A. | finite set |
B. | universal set |
C. | infinite set |
D. | equal set |
Answer» A. finite set |
414. |
If in the truth table the answer column has the truth values both TRUE and FALSE then it is said to be ________. |
A. | tautology |
B. | contradiction |
C. | contingency |
D. | equivalence relation |
Answer» C. contingency |
415. |
To prove the statement P tautologically implies the statement Q, it is enough to prove that _________. |
A. | P conditional Q is a contradiction |
B. | P conditional Q is a tautology |
C. | P biconditional is a contradiction |
D. | P biconditional Q is a tautology |
Answer» B. P conditional Q is a tautology |
416. |
To prove the statement P is tautologically equivalent to the statement Q, it is enough to prove that _______. |
A. | P conditional Q is a contradiction |
B. | P conditional Q is a tautology |
C. | P biconditional Q is a contradiction |
D. | P biconditional Q is a tautology |
Answer» D. P biconditional Q is a tautology |
417. |
Let R={(1,2),(3,4),(2,6.} and S={(4,3),(2,5),(6,6)} be a relation then R composite S=____. |
A. | {(1,5),(3,3),(2,6)} |
B. | {(1,5),(3,6),(2,5)} |
C. | {(4,4),(2,5),(3,3)} |
D. | {(1,1),(3,3),(2,2)} |
Answer» A. {(1,5),(3,3),(2,6)} |
418. |
The binary relation R = {(0, 0), (1, a)} on A = {0, 1, 2, 3, } is _______. |
A. | reflexive, not symmetric, transitive |
B. | not reflexive, symmetric, transitive |
C. | reflexive, symmetric, not transitive |
D. | reflexive, not symmetric, not transitive |
Answer» B. not reflexive, symmetric, transitive |
419. |
There are only five distinct Hasse diagrams for partially ordered sets that contain _______elements. |
A. | 2 |
B. | 3 |
C. | 4 |
D. | 6 |
Answer» B. 3 |
420. |
The production S tends to aB is of the type ________grammar. |
A. | 0 |
B. | 1 |
C. | 2 |
D. | all the above |
Answer» D. all the above |
421. |
The production S tends to A is of the type _____grammar. |
A. | 0 |
B. | 1 |
C. | 2 |
D. | all the above |
Answer» A. 0 |
422. |
A regular grammar contain rules of the form is _____. |
A. | A tends to AB |
B. | AB tends to a |
C. | A tends to aB |
D. | AB tends to CD |
Answer» C. A tends to aB |
423. |
If an edge e is said to join the vertices u and v then the vertices u and v are called __. |
A. | initial vertices |
B. | terminal vertices |
C. | ends of e |
D. | all the above |
Answer» B. terminal vertices |
424. |
Edges intersect only at their ends are called ________. |
A. | planar |
B. | loop |
C. | link |
D. | non plannar |
Answer» A. planar |
425. |
Two vertices which are incident with the common edge are called ______________vertices. |
A. | distinct |
B. | directed |
C. | adjacent |
D. | loops |
Answer» C. adjacent |
426. |
An edge with identical ends is called _________. |
A. | complete graph |
B. | bipartite graph |
C. | loops |
D. | link |
Answer» C. loops |
427. |
An edge with same ends is called ___________. |
A. | complete graph |
B. | bipartite graph |
C. | loops |
D. | link |
Answer» D. link |
428. |
In a graph if few edges have directions and few do not have directions then the graph is called _________. |
A. | multi graph |
B. | directed graph |
C. | undirected graph |
D. | mixed graph |
Answer» D. mixed graph |
429. |
If two edges have same vertices as its terminal vertices those edges are called ____. |
A. | parallel |
B. | adjacent |
C. | incident |
D. | distinct |
Answer» A. parallel |
430. |
Each edge has one end in set X and one end in set Y then the graph (X, Y) is called _____graph. |
A. | bipartite |
B. | simple |
C. | complete |
D. | trivial |
Answer» A. bipartite |
431. |
The graph defined by the vertices and edges of a __________ is bipartite. |
A. | square |
B. | cube |
C. | single |
D. | both square and cube |
Answer» B. cube |
432. |
To any graph G there corresponds a vertex in a matrix called ________matrix. |
A. | incidence |
B. | adjacency |
C. | square |
D. | null |
Answer» A. incidence |
433. |
If H is a sub graph of G then G is a ______ of H. |
A. | proper sub grapth |
B. | inducted sub graph |
C. | spanning subgraph |
D. | super graph |
Answer» D. super graph |
434. |
If the graph G1 and G2 has no vertex in common then it is said to be ______. |
A. | disjoint |
B. | edge disjoint |
C. | union |
D. | intersection |
Answer» A. disjoint |
435. |
The degree of vertex v in G is __________. |
A. | number of edges of G incident with v |
B. | number of loops in G |
C. | number of links in G |
D. | number of sub graph in G |
Answer» A. number of edges of G incident with v |
436. |
If the edges of a walk W are distinct then W is called _________. |
A. | path |
B. | trial |
C. | walk |
D. | tour |
Answer» D. tour |
437. |
If the vertices of a walk W are distinct then W is called __________. |
A. | path |
B. | trial |
C. | walk |
D. | tour |
Answer» A. path |
438. |
Each loop counting has _________ edges. |
A. | 1 |
B. | 2 |
C. | 3 |
D. | 4 |
Answer» B. 2 |
439. |
The statements that we consider initially are simple statements called _________statements. |
A. | molecular |
B. | compound |
C. | atomic |
D. | simple |
Answer» C. atomic |
440. |
The statements formed from atomic statements are called _________statements. |
A. | molecular |
B. | compound |
C. | atomic |
D. | simple |
Answer» A. molecular |
441. |
The negation of the statement is formed by introducing ___________. |
A. | not |
B. | and |
C. | or |
D. | if |
Answer» A. not |
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