1 |
The set of first elements of the ordered pairs in a relation is called its |
domain
range
relation
function
|
2 |
If A is a set then any subset R of A x A is called |
relation on A
relation on B
relation from A to B
relation from B to A
|
3 |
If A and B are two sets then any subset R of B x A is called |
relation on A
relation on B
relation from A to B
relation from B to A
|
4 |
If A and B are two sets then any subset R of A x B is called |
relation on A
relation on B
relation from A to B
relation from B to A
|
5 |
The number of subsets of a set having three elements is |
4
6
8
none of these
|
6 |
|
|
7 |
|
|
8 |
|
|
9 |
|
Biconditional
Implication
Antecedent
Hypothesis
|
10 |
|
Conclusion
Implication
Antecedent
Hypothesis
|
11 |
If we have a statement "if p then q" then q is called |
Conclusion
Implication
Unknown
Hypothesis
|
12 |
If p and q are two statements then their biconditional 'p if q' is denoted by |
|
13 |
A conditional "if p then q" is denoted by |
|
14 |
If p and q are two statements then their conjunction is denoted by |
|
15 |
If P is a proposition then its negative is denoted by |
|
16 |
A statement which is either true or false is called |
Induction
Deduction
Propositicon
Logic
|
17 |
|
A
A'
U
None of these
|
18 |
|
A
B
U
None of these
|
19 |
|
A
B
U
None of these
|
20 |
|
n(A)
n(B)
0
1
|