1 |
The extraction of cube root of a given number is a |
Unary Operation
Binary Operation
Relation
None of these
|
2 |
The negation of given number is a |
Binary operation
Unary operation
Relation
None of these
|
3 |
A conditional is regarded as false only when the antecedent is true and consequent is |
True
False
Known
Unknown
|
4 |
A disjunction of two statement p and q is true |
p is false
q is false
Both p and q are false
One of p and q is true
|
5 |
A conjunction of two statement p and q is true only if |
p is true
q is true
Both p and q are true
both p and q are false
|
6 |
(A∩Bc)c= ------------------------- |
Ac∪Bc
Ac∪B
Ac∩B
None of these
|
7 |
For a set A, A∪Ac= --------------------- |
A
∅
Ac
U
|
8 |
A∪(A∪B)= -------------------- |
B
A
A∪B
None of these
|
9 |
(A∪B)∪C= -------------------------- |
A∩B(B∪C)
A∪(B∪C)
A∪(B∩C)
None of these
|
10 |
If B⊆ A, then complement of B in A is = ----------------------- |
A-B
A∩B
B-A
A∪B
|
11 |
If A=B, then |
A⊂B and B⊂A
A⊆B and B⊈A
A⊆B and B⊆A
None of these
|
12 |
The set X is |
Proper Subset of X
Not A subset of X
Improper Subset of X
None of these
|
13 |
The function whose range consists of just one element is called |
One-One Function
Identity Function
Onto Function
Constant Function
|
14 |
|
None of these
|
15 |
The set of natural is a semi group w.r.t |
Addition
Division
Subtraction
None of these
|
16 |
A monoid (G, *) is said to be group if |
have identity element
is commutative
have inverse of each element
None of these
|
17 |
The geometrical representation of a linear function is |
Circle
Parabola
Straight lie
None of these
|
18 |
|
Addition
Subtraction
Multiplication
None of these
|
19 |
|
None of these
|
20 |
If f:A→B is an injective function and second elements of no two of its ordered pairs are equal, then f is called |
1-1 and onto
Bijective
1-1 and into
None of these
|
21 |
Onto function is also called |
Binjective function
Injective function
Surjechive function
None of these
|
22 |
The contra positive of p → q is |
q → p
~q→~q
~p→~q
None of these
|
23 |
The logic in which every statement is regarded as true or false and no other possibility is called |
Aristotelian login
Inductive logic
Non-Aristotelian logic
None of these
|
24 |
If B-A≠φ , then n(B-A) is equal to |
n(a)+n(c)
n(c)-n(a)
n(a)-n(c)
None of these
|
25 |
If A∩B=B, then n(A∩B) is equal to |
n(a)
n(a)+n(c)
n(c)
None of these
|
26 |
If the intersection of two sets is non-empty, but either is a subset of other are called |
Disjoint sets
Over lapping
Equal sets
None of these
|
27 |
The set which has no proper subset is |
{0}
{}
{∅}
None of these
|
28 |
The set {x|x∈N∧x-4=0} in tabular form is |
{-4}
{0}
{}
None of these
|
29 |
{x|x∈R∧x≠x} is a |
Infinite set
Null set
Finite set
None of these
|
30 |
The set of rationals numbers between 0 and I is |
Finite
Null set
Infinite
None of these
|