UGC NET Questions (Paper – 1)

In traditional logic, a universal affirmative proposition asserts that every member of the subject class belongs to the predicate class. It is symbolised as "All S are P" and classified as an A-type proposition on the square of opposition. This structure combines universal quantity with affirmative quality. Therefore the proposition described is correctly termed a universal affirmative.

Option A:
Option A is correct because universal affirmative explicitly captures the idea of a positive assertion about all members of a class. It is distinguished from other categorical forms by its scope over the entire subject class and its affirming character. This matches exactly the form "All S are P" given in the question.

Option B:
Option B, universal negative, denies membership for all subjects in the predicate class, as in "No S are P". It has universal quantity but negative quality, which is not what the stem describes. Thus universal negative is not suitable here.

Option C:
Option C, particular affirmative, asserts that at least one member of the subject class belongs to the predicate class, as in "Some S are P". It does not speak about all members and therefore fails to fit the description.

Option D:
Option D, particular negative, denies the predicate of at least one subject, as in "Some S are not P". It differs in both quantity and quality from the universal affirmative type. Hence particular negative cannot be the correct answer.

Statements A, B, C and D correctly describe the relations of contrariety and subcontrariety in the traditional square, and F is true about exam usage. E is false because modern logic’s treatment of universal propositions without assumed existential import undermines some of the classical relationships. Thus the correct set of true statements is A, B, C, D and F only.

Option A:
Option A is correct since it includes all the accurate relational claims plus the observation that UGC NET may still use the traditional framework. It excludes E, which overstates the continuity between traditional and modern logic. This makes the option consistent with both history and syllabus.

Option B:
Option B is incomplete, as it omits F and therefore does not mention the exam context. While A, B, C and D are true, the option fails to cover all the correct statements listed.

Option C:
Option C is wrong because it includes E, which incorrectly claims that all traditional relations survive in modern treatment unchanged. This conflicts with standard modern logic texts, so the combination cannot be accepted.

Option D:
Option D is incorrect since it leaves out B, omitting the key general statement about contraries, and thus does not contain all true statements. Consequently, it does not represent the full correct set.

In traditional logic, the four standard forms of categorical propositions are labelled A, E, I and O. “Some S are P” is the pattern of a particular affirmative, symbolised as an I proposition. It asserts that at least one member of the subject class belongs to the predicate class. The statement about some scientists being philosophers fits exactly into this structure.

Option A:
Option A, universal affirmative, corresponds to “All S are P,” which would be “All scientists are philosophers,” a much stronger claim than “some.”

Option B:
Option B, universal negative, would say “No scientists are philosophers,” which directly contradicts the given statement.

Option C:
Option C matches the “some… are…” form, making it a particular affirmative that asserts existence of at least one overlapping case.

Option D:
Option D, particular negative, would say “Some scientists are not philosophers,” which has different logical content than the original statement.

Statements A, B, D and E are correct, whereas C and F are false. A and B correctly describe the distribution of subject and predicate in universal forms, and D correctly notes that O distributes only the predicate. E is right that A and O are contradictories in the traditional square. C is wrong because I distributes neither term, and F is wrong because modern (Boolean) logic does not usually treat universal statements as existentially loaded. Hence A, B, D and E only is the correct combination.

Option A:
Option A is incomplete because it omits E, which correctly identifies the contradictory relation between A and O. Although A, B and D are true about distribution, leaving out E makes the description of categorical relations less complete. Therefore A, B and D only cannot be accepted as the full set of correct statements.

Option B:
Option B is incorrect as it omits D and claims only A, B and E are correct. While A, B and E are true, ignoring the distribution property of O propositions means one correct statement is missing. As a result, this option does not capture all the true statements given.

Option C:
Option C is wrong because it does not include A and instead accepts B, D and E only. Omitting A removes the basic rule for distribution in A statements. Since A is clearly correct, any option that leaves it out fails to represent the entire set of true statements.

Option D:
Option D is correct because it groups A, B, D and E, all of which align with traditional categorical logic and the square of opposition. It excludes C, which overstates I’s distribution, and F, which misrepresents modern logic’s stance on existential import. Thus this option exactly matches the set of correct statements.

Statements A, B, C, E and F are correct, while D is false. Conversion is valid for E and I forms, obversion works by changing quality and complementing the predicate, and contraposition in its full form applies to A and O in the traditional system. Obversion is valid for all four categorical forms, and exam questions can test recognition of these operations. D is wrong because simple conversion of an A proposition is not always valid; it must usually be converted to a particular form. Therefore A, B, C, E and F only is the correct combination.

Option A:
Option A is incomplete because it stops at A, B and C and leaves out E and F, which also state correct facts about obversion and exam usage. Without acknowledging that obversion is valid for all four forms and that these operations are tested, the account is partial. Hence A, B and C only cannot be accepted.

Option B:
Option B is correct because it brings together the three operations and their main properties along with their application in UGC NET questions. It rightly excludes D, which incorrectly generalises about simple conversion of A propositions. This combination fully reflects the standard treatment of immediate inferences.

Option C:
Option C is wrong since it includes D along with B, C, E and F and omits A. Accepting D means incorrectly treating simple conversion of every A as valid, and omitting A forgets the special status of E and I in conversion. This mix of error and omission makes the option unacceptable.

Option D:
Option D is incorrect because it omits B, removing the core definition of obversion, and it also drops E. Although it mentions some correct points, without B and with the absence of E it does not capture all true statements in the list. Therefore A, C, E and F only cannot be the correct answer.

B is correct: A (“All S are P”) and O (“Some S are not P”) are contradictories. C is correct because contradictories cannot both be true and cannot both be false. E is correct: I and O are subcontraries (they cannot both be false but may both be true). A is false (it describes contraries, not contradictories). D is false because A and E are contraries, not subcontraries. Thus B, C and E only are correct.

Option A:
Option A is incomplete because it omits E, a key relation on the square involving particular propositions.

Option B:
Option B is wrong because it adds D, which misclassifies A and E as subcontraries.

Option C:
Option C is correct because it includes exactly the true relationships and excludes A and D, which are incorrect.

Option D:
Option D is incorrect because it includes A, which misdefines contradictories.