1 |
If set has 3 and B has 2 elements then number binary relations of A x B. |
2<sup>2</sup>
2<sup>8</sup>
2<sup>6</sup>
2<sup>3</sup>
|
2 |
If set a has 3 elements and B has 4 then A x B has __________ elements. |
3
4
12
7
|
3 |
If A and B are two disjoint sets then A⋃ b = ______ |
A
B
∅
B⋃ A
|
4 |
A⋃(B⋂C) = ___________________ |
(A⋃B) ⋂ (A⋃C)
A⋂ (B⋂C)
(A⋂ B)⋃ (A⋂C)
A⋃ (B⋃ C)
|
5 |
(A⋃B)⋃C = ________ |
A ⋂ (B⋃C)
(A⋃B)⋂C
A⋃ (B⋃C)
A⋂(B⋂C)
|
6 |
A⊆ B then A-b = __________ |
A
B
∅
B-A
|
7 |
If A⊆ B the A⋂ B = ______ |
A
B
∅
A⋃ B
|
8 |
If A⊆ B then A⋃ B = __________ |
A
B
∅
None of these
|
9 |
Number of elements in power set of {1,2,3} |
4
6
8
9
|
10 |
Power set of empty set. |
∅
{a}
{∅,{a}}
{∅}
|
11 |
A set having only one member. |
Empty set
Power set
Singleton set
Sub set
|
12 |
A set containing no element is called. |
subset
Empty set
Singleton set
Super set
|
13 |
Collection of distinct objects. |
Subset
Power set
Set
None of the
|
14 |
The number of elements of the power set {a,b} are. |
1
2
3
4
|
15 |
The number of elements in the power set of {1,2,3,4}. |
4
8
16
0
|