1 |
A statement which is already false is called |
Tautology
Contrapsitive
Absurdity
Universal quantifiers
|
2 |
A statement which is already false is called |
Tautology
Contrapsitive
Absurdity
Universal quantifiers
|
3 |
The symbol ∃ stand for |
Such that
This implies that
For all
There exist
|
4 |
The symbol∋ stand for |
Such that
There exist
For all
Belongs to
|
5 |
The converse and Inverse are |
Equivalent to each other
Opposite to each other
Equal to each other
Not Equal to each other
|
6 |
Any conditional and its contrapositive are |
Equilavant
Opposite
Equal
Not Equal
|
7 |
The conditional statement "If p then q" is logically equivalent to the statement. |
Not p or Not q
Not p and Not q
Not p or q
p or q
|
8 |
Which of the following statement, is ture |
Lahore is in Punjab and 5>7
Lahore is the capital of Pakistan and 3<23
Lahore is capital of Sindh and 2+2=7
Lahore is the capital of Sindh or 2+2 = 4
|
9 |
The conjunction of 3>5 , and 5>9, is |
False
True
Disjunction
Unknown
|
10 |
10 is a even number or 0 is a natural number, then truth value of this disjunction is |
False
True
Not discussed
negation of first
|
11 |
A conjunction is considered to be true only if both its components are |
False
Equivalent
Equal
True
|
12 |
If p is false, -p is |
True
Not true
Equal to p
Conjunction
|
13 |
-p is the |
Implication of p
disjunction of p
negation of p
conjunction of p
|
14 |
Deductive logic in which every statement is regarded as true or false and there is no other possibility is called: |
Deductive logic
Inductive logic
Aristotlian logic
Non-Aristotlian logic
|
15 |
According to Aristotle, in preposition there could be |
One possibility
Two possibility
three possibility
Seven possibilites
|
16 |
A declarative statement which may be true or false but not both is called a |
Hypothesis
Proposition
implication
conjunction
|
17 |
While writing his books on geometry, Euelid used |
Inductive method
Deductive method
Implication
proposition
|
18 |
To draw conclusions from some experiments or few contacts only is called: |
Deduction
Implication
Conjunction
Induction
|
19 |
Basic-principles of deductive logic were laid down by: |
Euelid
Leibniz
Aristotle
Newton
|
20 |
All men are mortal, We are men, there fore, we are also mortal. This is a useful example of |
Deduction
Induction
Conjuction
disjunction
|
21 |
The greater part of our knowledge,is based on |
Deduction
Induction
Conjunction
Disjunction
|
22 |
|
hypothesis
implication
consequent
conditional
|
23 |
|
hypothesis
implication
consequent
antecedent
|
24 |
|
conclusion
consequent
hypothesis
conditional
|
25 |
An implication of p and q is denoted by |
|
26 |
|
p and q
p or q
p implies q
p is equivalent to q
|
27 |
The statements of the form "If p then q" are called |
hypothesis
conditional
disjunction
conjunction
|
28 |
|
false
true
not valid
undefine
|
29 |
Which of the following statement, is true |
Lahore is in Punjab and 5>7
Lahore is the capital of Pakistan and 3<23
Lahore is capital of Sindh and 2+2 = 7
Lahore is the capital of Sindh or 2+2=4
|
30 |
Any two propositions which is combined by the word "and" and form a compound proposition is called |
conditional of the original proposition
consequent of the original proposition
disjunction of the original proposition
conjunction of the original propositoin
|