1 |
The conjunction of 3>5, and 5<9, is |
false
true
unknown
disjunction
|
2 |
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
|
3 |
The disjunction of two statements p and q, is denoted symbolically as |
|
4 |
If both p and q are false, then the disjunction of p and q is |
false
true
equal
equivalent
|
5 |
Disjunction of p and q is |
p or q
p and q
p if q
p implies q
|
6 |
A conjunction is considered to he true only if both its components are |
false
equilvalent
equal
true
|
7 |
Conjunction of two statements p and q is denoted symbolically as |
|
8 |
If p is false, ~ p is |
true
not true
equal to p
conjuction
|
9 |
~ p is the |
implication of p
disjunction of p
negation of p
conjuction of p
|
10 |
Logic in which there is scope of third or fourth possibility is called. |
non-Aristotlian logic
Aristotlian logic
Postulates
induction logic
|
11 |
Deductive logic in which every statement is regarded as true or false and there is no other possibility is called |
deductive logic
inductive logic
Aristolian logic
non-Aristolian logic
|
12 |
According to Aristotle, in proposition there could be |
one possibilities
two possibilities
three possibilities
seven possibilities
|
13 |
A daclarative statement which may be true or false but not both is called a |
hypothesis
proposition
implication
conjuction
|
14 |
For reasoning, we have to use |
implication
conjunction
induction
proposition
|
15 |
While witting his hooks on geometry, Euclid used |
inductive method
deductive method
implication
proposition
|
16 |
To draw conclusions from some expreiments or few contacts only is called |
deduction
implication
conjunction
induction
|
17 |
Basic principles of deductive logic were laid down by |
Euclid
Leibniz
Newton
Aristotle
|
18 |
Deduction is mostly used in |
elementary mathematics
natural science
higher mathematics
medicine
|
19 |
To draw conclusions front premises believed to be true, this way of reasoning is called |
deduction
induction
implication
disjunction
|
20 |
All men are mortal. We are men, therefore, we are also mortal. This is a useful example of |
deduction
induction
conjunction
disjunction
|
21 |
We often consult doctors or lawyers on the basis of their good |
personality
behaviour
reputation
good dealing
|
22 |
The greater part of our knowledge, is based on |
deduction
induction
conjunction
disjunction
|