Q: Which of the following statements about truth tables for basic connectives are correct?
(A) The conjunction βp and qβ is true only when both p and q are true;
(B) The disjunction βp or qβ in the inclusive sense is false only when both p and q are false;
(C) The negation βnot pβ has the opposite truth value to p;
(D) A statement and its negation can both be true on the same truth assignment;
(E) In UGC NET Paper 1, understanding these basic connectives can help in solving symbolic logic questions quickly;
(F) The truth table for a statement with two independent variables has exactly three rows;
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Q: Which of the following statements about arthΔpatti and anupalabdhi as pramΔαΉas are correct?
(A) ArthΔpatti (postulation) is a pramΔαΉa accepted in MΔ«mΔαΉsΔ and some VedΔnta schools;
(B) ArthΔpatti is often illustrated by inferring that a person must be eating at night when he remains fat despite not eating during the day;
(C) Anupalabdhi is non-perception, used to know absence of an object under suitable conditions;
(D) Nyaya universally accepts arthΔpatti and anupalabdhi as independent pramΔαΉas;
(E) UGC NET questions may ask which school recognises these additional pramΔαΉas;
(F) Both arthΔpatti and anupalabdhi are unanimously rejected in all Indian philosophical traditions;
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Q: Which of the following statements about categorical syllogisms are correct?
(A) A categorical syllogism consists of exactly three categorical propositions;
(B) A categorical syllogism contains exactly four distinct terms;
(C) For a syllogism to be valid, its middle term must be distributed in at least one premise;
(D) From two negative premises, no valid conclusion can be drawn in classical syllogistic logic;
(E) In a valid syllogism, if both premises are universal, the conclusion must always be particular;
(F) Venn diagrams can be used to visually test the validity of categorical syllogisms;
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Q: Which of the following statements about the traditional square of opposition are correct?
(A) In the traditional square of opposition, A (universal affirmative) and E (universal negative) are contraries;
(B) Contraries cannot both be true, but they can both be false;
(C) I (particular affirmative) and O (particular negative) are subcontraries;
(D) Subcontraries cannot both be false, but they can both be true;
(E) In modern logic with existential import removed from universals, all four traditional relations are preserved unchanged;
(F) UGC NET questions may still use the traditional square when discussing categorical propositions;
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Q: Select the wrong statement(s) about logical equivalence of compound statements:
(A) The conditional βIf p then qβ is logically equivalent to βNot p or qβ;
(B) The conjunction βp and qβ is logically equivalent to βNot (not p or not q)β;
(C) The disjunction βp or qβ is logically equivalent to βNot (not p and not q)β;
(D) The expression βp and (q or r)β is logically equivalent to β(p and q)β only;
(E) In UGC NET symbolic logic, applying such equivalences helps simplify arguments;
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Q: Which of the following statements about βeitherβorβ reasoning are correct?
(A) In everyday language, βeither A or Bβ can sometimes be inclusive, allowing both A and B to be true;
(B) In strict exclusive-or sense, βeither A or Bβ means exactly one of A or B is true, but not both;
(C) In many logical reasoning puzzles, the context determines whether βeitherβorβ is inclusive or exclusive;
(D) Assuming exclusive-or when the context clearly allows both options can lead to wrong conclusions;
(E) UGC NET questions may expect candidates to infer the intended sense of βeitherβorβ from the given conditions;
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Q: Which of the following statements about basic quantifier rules in reasoning are correct?
(A) Universal instantiation allows us to infer that a property holds of a specific individual when it is known to hold of all individuals in the domain;
(B) Existential generalisation moves from the fact that a particular individual has a property to the claim that there exists at least one such individual;
(C) Inference from βSome S are Pβ to βAll S are Pβ is an example of a valid use of existential generalisation;
(D) Careless use of quantifier rules can lead to fallacies such as treating βsomeβ as βallβ;
(E) UGC NET logical reasoning questions may ask candidates to select a conclusion that correctly uses universal or existential quantifiers;
(F) Moving a quantifier across a negation can change a universal claim into an existential claim and vice versa, as in the equivalence between βNot all S are Pβ and βSome S are not Pβ;
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Q: Which of the following statements about argument strength and cogency are correct?
(A) A strong inductive argument with true premises is called a cogent argument;
(B) A weak inductive argument can still be called cogent if the conclusion is true;
(C) A deductively valid argument with false premises may still be unsound;
(D) Soundness is defined only for inductive arguments;
(E) In UGC NET reasoning, students must distinguish between validity, soundness and cogency;
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Q: Which of the following statements about constraint-based logical puzzles are correct?
(A) In constraint-based reasoning, each stated condition restricts the set of possible arrangements or assignments;
(B) Examining extreme or boundary cases first can sometimes simplify the analysis of constraints;
(C) When two conditions appear to conflict, re-reading the wording carefully is important before assuming inconsistency;
(D) Writing down partial conclusions during the process can help avoid repeating the same failed trials;
(E) In logical puzzles, ignoring one or two minor conditions rarely affects the correctness of the final answer;
(F) UGC NET logical reasoning questions may present such constraints through short stories or scenario descriptions;
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