

McqMate
These multiple-choice questions (MCQs) are designed to enhance your knowledge and understanding in the following areas: Computer Science Engineering (CSE) .
Chapters
51. |
If A and B are two non empty sets then cartesian product of A and B is---------- |
A. | AΧB={(a,b);a,bϵA } |
B. | AΧB={(a,b);a,bϵB} |
C. | AΧB={(a,b);aϵA and bϵB} |
D. | AΧB={(a,b);aϵB and bϵA} |
Answer» C. AΧB={(a,b);aϵA and bϵB} |
52. |
If set A contains n elements, set B contains m elements then number of elements in AXB is--- |
A. | m+n |
B. | n-m |
C. | m.n |
D. | n/m |
Answer» C. m.n |
53. |
If A,B and C are non empty sets then AX(B∩C) is-----. |
A. | (AXB)U(AXC) |
B. | (AXB)∩(AXC) |
C. | (AXB)∩C |
D. | (AXC)∩B |
Answer» B. (AXB)∩(AXC) |
54. |
If A,B and C are non empty sets then AX(BUC) is-----. |
A. | (AXB)U(AXC) |
B. | (AXB)∩(AXC) |
C. | (AXB)UC |
D. | (AXC)UB |
Answer» A. (AXB)U(AXC) |
55. |
If R is a relation defined from set A to set B then------ |
A. | R=AXB |
B. | RCAXB |
C. | RCBXA |
D. | AXBCR |
Answer» B. RCAXB |
56. |
If A=(1,2,3} and R on A is defined by R={(1,1),(2,2),(3,3)} then R is………… |
A. | Reflexive |
B. | Symmetric |
C. | Transitive |
D. | All of these |
Answer» A. Reflexive |
57. |
If A=(1,2,3} and R on A is defined by R={(1,2),(2,1),(1,1),(2,2)} then R is………… |
A. | Reflexive and symmetric |
B. | Reflexive and Transitive |
C. | Symmetric and Transitive |
D. | All of the above. |
Answer» C. Symmetric and Transitive |
58. |
Which statement is true? |
A. | Relation can be of the type one many |
B. | Function can be of the type one many |
C. | Both (a) and (b) |
D. | None of these. |
Answer» B. Function can be of the type one many |
59. |
Which statement is true? |
A. | Every function is a relation. |
B. | Every Relation is a function. |
C. | Both A and B. |
D. | None of these. |
Answer» A. Every function is a relation. |
60. |
In-----Relation every element is related with itself. |
A. | Reflexive |
B. | Symmetric |
C. | Transitive |
D. | None |
Answer» A. Reflexive |
61. |
The Relation is----------if a has relation with b and b has relation with a. |
A. | Reflexive |
B. | Symmetric |
C. | Transitive |
D. | None |
Answer» B. Symmetric |
62. |
If a has relation with b and b has relation with c then a has relation with c is………………..Relation. |
A. | Reflexive |
B. | Symmetric |
C. | Transitive |
D. | None |
Answer» C. Transitive |
63. |
Types of function Mappings are----- |
A. | One to one |
B. | Many to one |
C. | Into, Onto |
D. | All |
Answer» D. All |
64. |
The Transitive Closure of a relation R is denoted by---- |
A. | R* |
B. | R |
C. | R+ |
D. | RR |
Answer» A. R* |
65. |
The alternative method to find transitive closure of R* is-------. |
A. | R* |
B. | RR |
C. | Warshall’s Algorithm |
D. | R |
Answer» C. Warshall’s Algorithm |
66. |
Poset is a------ |
A. | Positive set |
B. | p-set |
C. | P* |
D. | Partially Ordered set |
Answer» D. Partially Ordered set |
67. |
If A is any non-empty set and R is a partial ordered relation on set A, then the ordered pair (A,R) is called ------- |
A. | Poset |
B. | p-set |
C. | Positive set |
D. | None |
Answer» A. Poset |
68. |
Let (A, ≤) be a poset. A subset of A is known as ------if every pair of elements in the subset are related. |
A. | Chain |
B. | Antichains |
C. | Group |
D. | Lattice. |
Answer» A. Chain |
69. |
The number of elements in the chain is called as------ |
A. | Chain |
B. | Antichains |
C. | None |
D. | Length of chain |
Answer» D. Length of chain |
70. |
A ------ is a poset (A, ≤) in which every subset {a, b} of A, has a least upper bound and a greatest lower bound. |
A. | Chain |
B. | Lattice. |
C. | Antichains |
D. | Group |
Answer» B. Lattice. |
71. |
Pigeon Hole Principle says that if there are many pigeons and a few pigeon holes, then there must be some pigeon holes occupied by-------------- |
A. | Two or more pigeons. |
B. | Pigeons |
C. | One only |
D. | None |
Answer» A. Two or more pigeons. |
72. |
Digraph can be represented by----- |
A. | Hasse diagrams |
B. | Digraph |
C. | Graph |
D. | None |
Answer» A. Hasse diagrams |
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