UGC NET Questions (Paper – 1)

Reset

Q: Which of the following statements about padārtha (categories) in classical Nyaya–Vaisheshika are correct?

(A) Padārtha refers to what can be named and known, broadly “object of knowledge”;
(B) Classical lists include categories like substance (dravya), quality (guṇa) and motion (karma);
(C) Universal (sāmānya) and particularity (viśeṣa) are also counted among padārthas;
(D) Cognition (buddhi/jñāna) is never treated as a padārtha in any Indian system;
(E) UGC NET questions may ask which of the listed items is a Nyaya–Vaisheshika padārtha;
Choose the correct answer from the options given below:

Q: Which of the following statements about pramāṇa acceptance in different Indian philosophical schools are correct?

(A) Nyaya accepts perception, inference, comparison and verbal testimony as pramāṇas;
(B) Advaita Vedānta generally accepts six pramāṇas, including arthāpatti and anupalabdhi;
(C) Cārvāka (Lokāyata) is often said to accept only perception as an independent pramāṇa and to reject inference as a separate source of knowledge;
(D) All Buddhist schools accept exactly the same set of pramāṇas as Nyaya without variation;
(E) Mīmāṃsā schools are known for recognising arthāpatti as a distinct pramāṇa;
(F) The number and kinds of accepted pramāṇas vary across different Indian systems of philosophy;
Choose the correct answer from the options given below:

Q: Which of the following statements about using Venn diagrams in syllogistic reasoning are correct?

(A) In Venn diagram testing of categorical syllogisms, each circle normally represents a term;
(B) Shading a region of a Venn diagram typically indicates that no elements are located in that region;
(C) Marking an “×” in a region usually indicates that at least one element lies in that region;
(D) To test a syllogism, we usually first represent the conclusion and then add the premises afterwards;
(E) If, after diagramming the premises, the pattern required by the conclusion also appears, the syllogism is valid;
(F) In UGC NET Paper 1, Venn diagrams are always drawn with four or more circles representing four or more terms;
Choose the correct answer from the options given below:

Q: Which of the following statements about language-based informal fallacies are correct?

(A) Equivocation is a fallacy in which a key term is used in two different senses within the same argument;
(B) Amphiboly arises from ambiguous grammatical construction that allows multiple readings of a sentence;
(C) The fallacy of composition infers that what is true of parts is true of the whole;
(D) The fallacy of division infers that what is true of a whole must be true of each of its parts;
(E) These fallacies are classified as formal fallacies because they depend solely on the symbolic form of arguments;
(F) Recognising these fallacies is useful for critically evaluating arguments in everyday language and in UGC NET passages;
Choose the correct answer from the options given below:

Q: Which of the following statements about methods of ascertaining vyāpti in Indian logic are correct?

(A) In Nyaya, vyāpti is not established by a single observation but by repeated observation combined with the absence of counterexamples;
(B) The method of anvaya considers cases where both hetu and sādhya are present together;
(C) The method of vyatireka considers cases where both hetu and sādhya are absent together;
(D) Tarka (hypothetical reasoning) can be used to rule out alternative explanations and thus support vyāpti;
(E) Once a vyāpti has been established, it can never be revised in the light of new counterexamples;
(F) UGC NET questions may describe smoke–fire reasoning and ask which method of vyāpti ascertainment is being illustrated;
Choose the correct answer from the options given below:

Q: Which of the following statements about quantifiers in logical reasoning are correct?

(A) The quantifier “all” usually corresponds to universal statements about every member of a class;
(B) The quantifier “some” in logic means at least one, and possibly all, members of a class;
(C) The quantifier “no” can be understood as “for all, not”, as in “for all S, S is not P”;
(D) In ordinary language, “some” always implies “not all” and never allows the possibility that all may satisfy the property;
(E) In UGC NET syllogism questions, careful reading of quantifiers prevents mistaken inferences;
Choose the correct answer from the options given below:

Scroll to Top