UGC NET Questions (Paper – 1)

The research process refers to the systematic series of stages including problem identification, review of literature, formulation of objectives and hypotheses, design, data collection, analysis, interpretation and reporting. These stages are logically connected and help ensure that the inquiry is coherent, rigorous and replicable. Following a clear process reduces the chance of bias and improves the quality of conclusions. Thus, the ordered sequence mentioned in the stem is correctly called the research process.

Option A:
A research synopsis is a concise outline of a proposed study that highlights the problem, objectives, methodology and expected outcomes. It describes what the researcher plans to do but is itself a product, not the sequence of actions through which the study is actually executed. Hence, research synopsis is not the best completion.

Option B:
A sampling frame is a list or database of population elements from which a sample is drawn. It is an important technical tool but represents only one aspect of the overall research process rather than the whole sequence of steps. Therefore, sampling frame does not fit the stem.

Option C:
A theoretical framework is a set of concepts and propositions that provide a lens for understanding the phenomenon under investigation. It informs the design and interpretation but is not itself the series of operational steps from problem to conclusions. Consequently, theoretical framework is not the correct answer.

Option D:
The research process provides a structured path that guides novice and experienced researchers alike, ensuring that each phase builds logically on the previous one. This aligns closely with the stem’s emphasis on a logical, ordered sequence.

In hexadecimal, each digit represents a power of 16, so 2A6 means 2×16² + 10×16¹ + 6×16⁰. This evaluates to 512 + 160 + 6, which equals 678 in decimal. Therefore 2A6 is the correct hexadecimal representation of 678. None of the other options expand to 678 when converted back to decimal.

Option A:
2A6 correctly uses the hexadecimal digits 2, A (10) and 6 in their proper positional values. When expanded as 2×256 + 10×16 + 6, it yields exactly 678. This shows that A is the correct conversion from decimal 678 to base 16.

Option B:
2B6 would be interpreted as 2×256 + 11×16 + 6 which equals 694. Since 694 is different from 678, this cannot be the correct hexadecimal form. It demonstrates how even a small change in a middle digit changes the entire value.

Option C:
2A5 corresponds to 2×256 + 10×16 + 5, which equals 677. This is very close to 678 but is still one less, so it is numerically incorrect for the given decimal. Such near values test precision in conversion.

Option D:
3A6 means 3×256 + 10×16 + 6 which totals 934, much larger than 678. Because it gives a different decimal value, it cannot represent 678 in hexadecimal. It shows the effect of changing the most significant digit in positional systems.

There are 4 aces in a standard 52-card deck. The probability that the first card is an ace is 4/52, since any of the 4 aces could appear among the 52 cards. After one ace has been drawn, 3 aces remain in a reduced deck of 51 cards, so the probability that the second card is also an ace is 3/51. Because the draws are without replacement and the events are dependent, we multiply the probabilities: (4/52) × (3/51) = 12/2652, which simplifies to 1/221. Therefore, the correct probability that both drawn cards are aces is 1/221.

Option A:
Option A (1/13) usually comes from considering only the probability that a single card is an ace (4/52 = 1/13) and ignoring that we need two consecutive aces. It does not incorporate the second dependent draw, so it does not represent the joint probability of both events occurring. Because it treats the problem as if only one ace were required, it significantly overestimates the true probability. Hence, 1/13 is not correct for “both cards are aces.”

Option B:
Option B (1/169) typically arises from incorrectly assuming that the two draws are independent with replacement and computing (1/13) × (1/13). However, in this question the cards are drawn without replacement, which means the second probability changes after the first card is drawn. Using 1/169 ignores the reduced deck on the second draw and does not reflect the correct dependent-event structure. Therefore, it underestimates the correct probability.

Option C:
Option C (2/221) looks close to the correct answer but is exactly double 1/221, and there is no step in the correct derivation that would justify multiplying the final probability by 2. This kind of error often happens when students miscount favourable outcomes or mistakenly think order does not matter when they have already accounted for it. Since the exact product (4/52) × (3/51) simplifies to 1/221, any multiple of that value, including 2/221, is incorrect.

Option D:
Option D (1/221) matches the precise result from multiplying the probability of the first ace and the second ace without replacement: (4/52) × (3/51). The numerator 12 counts the ordered ways to pick two aces in succession, and the denominator 2652 counts all ordered pairs of cards, which simplifies to 1/221. This value correctly reflects both the limited number of aces and the shrinking deck size after the first draw. Hence, it is the only option fully consistent with the rules of probability for dependent events.

From (a + b):(a − b) = 7:1, we have (a + b)/(a − b) = 7. This gives a + b = 7a − 7b. Rearranging, we get 8b = 6a, so a/b = 4/3. Therefore, the required ratio a:b is 4:3.

Option A:
Option A is correct because it is directly obtained by solving the equation derived from the ratio of sum to difference. Substituting a:b = 4:3 back into (a + b):(a − b) reproduces 7:1, verifying consistency with the original condition.

Option B:
Option B, 3:4, simply inverts the correct ratio and would imply that b is larger than a. Plugging a:b = 3:4 into (a + b):(a − b) yields a different ratio and does not give 7:1, so it fails the check.

Option C:
Option C, 5:3, might arise from mismanipulating terms or incorrectly handling coefficients when rearranging the equation. However, if a:b = 5:3, then (a + b):(a − b) simplifies to a ratio different from 7:1, so it is not acceptable.

Option D:
Option D, 7:3, uses the numerator from the given ratio as part of the answer but does not satisfy the algebraic relationship when substituted back. The resulting sum and difference ratio deviates from 7:1, demonstrating that 7:3 is incorrect.

Hetvābhāsa literally means “semblance of a reason.” It denotes a middle term that looks like a proper hetu but, on analysis, fails to meet the criteria for a valid inferential link. Such a reason might superficially satisfy some conditions or persuade the untrained, yet it does not secure the intended conclusion. Recognising hetvābhāsas is essential for diagnosing fallacies and maintaining rigour in debate.

Option A:
Option A describes a genuine hetu that meets trairūpya conditions; that is precisely what a hetvābhāsa is not.

Option B:
Option B correctly captures the deceptive nature of hetvābhāsa as a reason that has the appearance of validity but lacks true inferential force.

Option C:
Option C refers to dṛṣṭānta, the example offered to illustrate vyāpti; this is distinct from the middle term itself.

Option D:
Option D describes vyāpti, the invariable concomitance that underlies proper inference, whereas hetvābhāsa arises when this relation is missing or misapplied.

Statements A, B and C together give a correct picture of GER in higher education. GER describes the proportion of a particular age group that is enrolled, and policies do treat increasing GER as a major goal. At the same time, expansion must be seen along with quality and equity, so C is also correct. Statement D is wrong because GER can exceed 100 when learners outside the nominal age group are enrolled. Hence the correct combination is A, B and C only.

Option A:
Option A is incorrect because it includes only A and B and leaves out C, which rightly stresses the need to balance expansion with quality and equity. Ignoring C narrows the understanding of GER as merely a numerical target. Since C is also correct, this option does not contain all true statements.

Option B:
Option B is correct because it includes all three true statements A, B and C and excludes D, which wrongly claims that GER can never cross 100 percent. The option therefore reflects both the definition and policy significance of GER along with the caution about quality and equity.

Option C:
Option C is incorrect because it omits A and assumes that only B and C are correct. Without A, the basic definition of GER as a percentage of a given age group is left out. This makes the combination incomplete even though B and C are true.

Option D:
Option D is incorrect because it does not include B, which is an accurate statement about policy focus, and it also omits either A or C depending on interpretation. Since the true set consists of A, B and C, any option that fails to include all three is not acceptable.

Statements A, C and D correctly explain basic Venn diagram ideas. A is true because Venn diagrams use overlapping closed curves to depict set relationships. C is correct as union collects elements from either set or both. D is also correct since the intersection consists of elements common to both sets. B is false because the common region represents intersection, not union, and E is false as the complement contains elements not in A. Thus A, C and D only are correct.

Option A:
Option A is incomplete since it omits D, leaving out the explicit description of intersection, which is fundamental to reading Venn diagrams. It therefore does not capture all the correct statements.

Option B:
Option B is incorrect because it includes only C and D and omits A, failing to mention what a Venn diagram is, and it also leaves out one of the true descriptive statements.

Option C:
Option C is correct as it gathers all the accurate statements about the depiction of sets, their union and intersection, while excluding B and E, which misidentify the regions and the meaning of complements.

Option D:
Option D is wrong because it includes E, which reverses the meaning of complement by saying it contains all elements of A, and therefore mixes a false statement with true ones.

Statement A is correct because individualised instruction is designed to let learners move through content at a pace suited to their abilities and needs. Statement C is also correct since diagnostic assessment helps identify specific learning difficulties that remedial teaching should address. Statement B is false because remedial teaching primarily targets learners with learning gaps rather than high achievers seeking enrichment. Statement D is false as individualised instruction still involves teacher guidance, support and monitoring, even if the pace is personalised. Therefore the true statements are A and C only, so A and C only is the correct combination.

Option A:
Option A selects only statement A and ignores statement C, even though C accurately connects diagnostic assessment with remedial teaching. Omitting this true statement makes the combination incomplete. Hence A only cannot be accepted as the correct answer.

Option B:
Option B correctly groups A and C, both of which reflect key ideas about individualised and remedial instruction. It excludes B and D, which portray remedial teaching as enrichment for high achievers and deny the teacher's guiding role in individualised settings. Because the option contains all and only the true statements, A and C only is the correct answer.

Option C:
Option C includes A, B and C and therefore treats B as though it were correct, even though it wrongly defines the target group for remedial teaching. Mixing an incorrect statement with true ones undermines the validity of the combination. Consequently A, B and C only cannot be the right option.

Option D:
Option D brings together B, C and D, but both B and D are false statements about remedial and individualised instruction. While C is true, the presence of two incorrect statements means the set cannot represent the correct list. Thus B, C and D only is not acceptable as the correct answer.

Statements A, B and C properly describe the scope and determinants of environmental health and occupational risk. A points to specific occupational exposures that can harm health, B defines environmental health as dealing with external physical, chemical and biological factors and C identifies safe water and sanitation as key determinants. Statement D is incorrect because workplace safety is a major component of environmental and occupational health. Thus, the correct combination is A, B and C only.

Option A:
Option A is correct because it includes all the true statements while excluding D, which denies the environmental dimension of workplace safety. It offers a comprehensive view linking occupational risk, environmental conditions and public health determinants. Therefore, it meets the requirement.

Option B:
Option B is incorrect as it omits C, which is a crucial aspect of environmental health related to basic services like water and sanitation. Leaving out such a central factor makes the combination incomplete.

Option C:
Option C is incorrect since it includes D, which wrongly disconnects workplace safety from environmental health. Although B and C are correct, the presence of D renders the option unacceptable.

Option D:
Option D is incorrect because it combines A and C with D. While A and C are valid statements, D contradicts the recognised inclusion of workplace conditions within environmental and occupational health domains. This mixture of correct and incorrect statements cannot be chosen.

The phrase “steering at a distance” captures a situation in which governments no longer micromanage universities but use indirect tools. Funding formulas, audits and performance metrics are used to nudge institutions towards policy goals. The stem describes this exact pattern of indirect influence. Hence, “distance” correctly completes the expression.

Option A:
Distance indicates that the steering is done from afar through frameworks and indicators rather than direct orders. This reflects contemporary governance reforms in many higher education systems, confirming that this option fits.

Option B:
Centre would imply centralised direct control rather than an arm’s-length relationship. That contradicts the description in the question, so this option is not correct.

Option C:
Campus is simply the physical site of the institution and has no established meaning in this governance phrase. Therefore, this option does not suit the stem.

Option D:
Ceremony refers to formal events and rituals, which are unrelated to the mechanisms of funding formulas and performance management. Thus, this option is clearly incorrect.

Statements A, B, D and E are correct on aims, experiential learning, non-formal channels and values. Statement C is wrong because lifelong learning matters for adults too. Statement F is wrong because local issues are important contexts. Hence A, B, D and E only is correct.

Option A:
Option A is correct and excludes C and F.

Option B:
Option B is incorrect because it includes C and omits E.

Option C:
Option C is incorrect because it includes F and omits A.

Option D:
Option D is incorrect because it includes F and omits B.

Statements A, B and C are correct, while D is the only wrong statement. A is correct because circulars and notices are formal documents conveying official information. B is correct since gossip among students is a typical example of informal communication. C is correct as informal networks can sometimes spread important information quickly, though not always accurately. D is wrong because formal communication can also suffer from distortion due to multiple levels of transmission or misinterpretation.

Option A:
Option A is incorrect because it lists A and D as wrong statements. A is actually correct in describing circulars and notices as formal communication. Although D is wrong, pairing it with a correct statement makes this combination invalid.

Option B:
Option B is incorrect because it treats B and D as wrong. B is a correct example of informal communication in the form of gossip or corridor talk. Including B in the wrong set therefore misclassifies a true statement, so this option cannot be chosen.

Option C:
Option C is incorrect because it groups C and D as wrong statements. C correctly notes that informal communication can sometimes disseminate important information quickly. Even though D is wrong, adding C to the wrong set makes this combination incorrect.

Option D:
Option D is correct because it singles out D only as the wrong statement. D’s assertion that formal communication is always accurate and never distorts messages ignores the possibility of errors, delays and misinterpretation. By excluding A, B and C, which are all true, this option correctly captures the pattern of wrongness in the list.

In a computer based test, examinees use terminals to read questions and record answers, and responses are stored digitally for automated or semi automated evaluation. This format leverages ICT to enhance efficiency, security and speed of result processing. It contrasts with paper based tests where responses are handwritten. Hence, the assessment described is a computer based test.

Option A:
Option A is correct because the phrase computer based test directly captures the key feature that the test is administered through computers rather than on paper.

Option B:
Option B, oral, test involves spoken responses assessed in person and does not require computers as the main medium.

Option C:
Option C, take home, test allows candidates to complete assessments outside controlled exam venues, which is a different mode.

Option D:
Option D, open book, describes access to resources during the exam but does not specify the use of computers or ICT.

Statement A is correct because the proposed action must respond directly to the issue described. Statement C is also true since realistic feasibility and reasonableness are central to judging whether a course of action is strong. Statement E is correct as some questions intentionally include more than one acceptable course, and candidates must recognise all that are reasonable. Statement B is false because emotional appeal alone does not outweigh impracticality. Statement D is false since polite language cannot make an impractical or irrelevant action strong. Hence the combination A, C and E only is correct.

Option A:
Option A is correct because it collects the three statements that reflect how course of action questions are supposed to be analysed and excludes B and D, both of which downplay logic and feasibility.

Option B:
Option B is incorrect as it includes B, which suggests that emotional but impractical steps might be considered strong, contradicting the logical focus of such items.

Option C:
Option C is wrong because it includes D, which is clearly false as politeness does not guarantee acceptability, and it omits A, which is essential.

Option D:
Option D is also incorrect because it retains D while omitting C, losing the explicit feasibility criterion and keeping a faulty one.

The term demographic dividend refers to the economic boost that can result when a country has a high proportion of working age people relative to dependants. This age structure can raise savings,investment and productivity if appropriate policies exist. The stem describes exactly this situation of a larger working age share. Therefore dividend is the correct completion of the phrase demographic dividend.

Option A:
Dividend is used here in an economic sense to indicate a potential payoff arising from favourable demographic conditions. When the working age group expands while fertility falls,there is an opportunity to accelerate growth. This option matches both the standard terminology and the description in the question.

Option B:
Surplus suggests having more of something than needed but does not capture the specific idea of an age structure advantage. It is not the established term in demographic literature for this phenomenon,so it is not the best choice here.

Option C:
Transition refers to the broader demographic transition process involving changes in birth and death rates. While demographic transition creates the conditions for a dividend,it is not itself the benefit described in the stem.

Option D:
Bonus is sometimes used informally but demographic bonus is less common and not the standard technical phrase. The widely accepted term is demographic dividend,so bonus is not the most accurate answer.