31. According to rule of syllogism, anything distributed in the conclusion must be distributed in at least one premise. The statement is
32. Which one of the following is equivalent of ∼ p ⊃ q?
33. If the middle term is not distributed in any of the premises, then the syllogism becomes invalid and has the falllacy of
34. Match the following:
List-I
List-II
a. Two or more meanings of a word or phrase are used accidently or deliberately.
1. Fallacy of division
b. When the words are same but the lnterpretation of them are different in premise and conclusion.
2. Fallacy of composition
c. Premise where arguer assumers that whole is sum total of its parts.
3. Fallacy of equivocation
d. An argument where things are erroneously assign attributes to parts of a whole.
4. Fallacy of Amphiboly
List-I | List-II |
a. Two or more meanings of a word or phrase are used accidently or deliberately. | 1. Fallacy of division |
b. When the words are same but the lnterpretation of them are different in premise and conclusion. | 2. Fallacy of composition |
c. Premise where arguer assumers that whole is sum total of its parts. | 3. Fallacy of equivocation |
d. An argument where things are erroneously assign attributes to parts of a whole. | 4. Fallacy of Amphiboly |
35. Sometimes in an argument we use more terms than middle, major and minor and due to this argument, fails to prove it's validity. The fallacy in such a case will be
36. Which one of the following forms represents 'De Morgans'
37. Propositional logic is referred as
1. statements logic.
2. proposition which join entire proposition.
3. argument logic.
4. proposition does not join entire proposition.
Select the correct answer:
1. statements logic.
2. proposition which join entire proposition.
3. argument logic.
4. proposition does not join entire proposition.
Select the correct answer:
38. Truth function is dependent on what?
39. p.q', 'p ∨ q', 'p ⊃ q' and 'p ≡ q' are all true, only when
40. Given that p is true, both q and r are false, what can you tell about the truth value of ∼ [ p ≡ (q ⊃ r)] ⊃ ∼ [r ≡ (p ⊃ q)]?
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