NTS GAT Subject study materials
NTS GAT Subject study resources

NTS GAT Subject cheat sheet

NTS GAT Subject · Keep the key ideas within reach.

Quick reference

Subject-Specific Content (Discipline of Candidate's Choice)

  • GAT Subject tests advanced knowledge in one declared discipline; the candidate selects the field at registration, so the syllabus is that discipline's core undergraduate curriculum, not general aptitude.

  • For science disciplines, expect numerical problems and conceptual items on fundamental laws, units, and definitions; for humanities, expect source interpretation, periodization, and key terms.

  • Command words matter: 'define' requires a precise statement, 'compare' requires similarities and differences, 'evaluate' requires a judgment with criteria, and 'derive' requires every step.

  • In subject MCQs, eliminate options that are true but irrelevant to the stem; the correct option must answer the exact question asked, not merely be a correct fact.

  • Recall exact terminology, symbols, and standard formulas for your discipline; near-miss distractors often swap a sign, a unit, or a technical term.

  • For quantitative disciplines, check dimensional consistency and limiting cases (zero, infinity) to reject impossible answer choices quickly.

  • For textual disciplines, identify the author, period, and argument before judging an interpretation; anachronistic or overgeneralized statements are usually wrong.

  • Subject papers often include application items: apply a principle to a novel scenario rather than reciting the definition.

  • Time per item is tight; items you know should be answered in under a minute so that calculation- or analysis-heavy items get the remaining time.

Quick reference

Verbal Reasoning

  • Main-idea questions: the correct answer covers the whole passage, not one supporting detail; scope too narrow or too broad is the standard trap.

  • Inference questions: the answer must follow necessarily from the stated text; reject options that are plausible in real life but unsupported by the passage.

  • Tone and attitude items hinge on evaluative adjectives and adverbs; neutral reporting versus advocacy is signalled by words such as 'unfortunately', 'remarkably', 'merely'.

  • Analogies: state the relationship as a precise sentence (e.g., 'A is a tool used by B'), then test each pair against that same sentence.

  • Sentence completion: use the logical connectors (although, because, moreover, rather) to fix the blank's direction before choosing a word.

  • Antonym and synonym items: consider the word's part of speech and its secondary meaning; a common meaning may be the distractor.

  • Passage structure questions ask how paragraphs relate (contrast, example, concession); map each paragraph's function in one phrase before answering.

  • Eliminate answer choices containing absolute words (always, never, all) unless the passage itself is absolute.

  • For paired-passage items, identify the point of agreement or disagreement explicitly; the answer must be supported by both passages where asked.

Quick reference

Quantitative Reasoning

  • Percent change = (new − old) / old × 100; successive percentage changes do not add: a 20% rise then a 20% fall leaves 96% of the original.

  • Average (mean) = sum / count; if every value is multiplied by k, the mean and standard deviation are multiplied by k, while the median is also multiplied by k.

  • Ratios: if a : b = 3 : 5, write a = 3k and b = 5k; a single variable k converts ratio problems into equations.

  • Work-rate: combined rate = 1/a + 1/b; time together = ab / (a + b) for two workers with individual times a and b.

  • Simple interest = P × r × t; compound amount = P(1 + r)^t; for compound interest, interest is earned on previously accrued interest.

  • Distance = speed × time; for average speed over equal distances, average speed = 2xy / (x + y), the harmonic mean, not the arithmetic mean.

  • Probability of independent events = product of individual probabilities; P(at least one) = 1 − P(none).

  • Permutations count ordered arrangements: nPr = n! / (n − r)!; combinations count unordered selections: nCr = n! / [r!(n − r)!].

  • Data interpretation: read axis units and scales first; a graph starting at a nonzero baseline exaggerates differences, so compare actual values, not visual heights.

Quick reference

Analytical Reasoning

  • Grouping games: list entities and slots, then write each rule as a constraint (e.g., 'A and B cannot share a group' means not (A and B together)).

  • Conditional rules: 'If P then Q' forbids P with not-Q; its contrapositive 'if not Q then not P' is equally valid, but the converse 'if Q then P' is not.

  • Sequencing games: draw a line of positions; mark fixed placements and 'X before Y' as an arrow, then test the most restrictive rule first.

  • Use hypothetical scenarios: when a question adds a condition, apply it to the master diagram and propagate consequences before checking options.

  • In 'must be true' questions, one counterexample eliminates an option; in 'could be true' questions, one valid arrangement confirms an option.

  • Count only arrangements that satisfy all rules; for 'how many' questions, enumerate systematically by the most constrained entity.

  • Watch for hidden biconditionals: 'A is selected if and only if B is selected' means A and B are always together or always absent together.

  • In matching games, a one-to-one correspondence means each entity is used exactly once; track used entities to avoid double assignment.

  • If two answer choices are logically equivalent under the rules, neither can be the unique correct answer in a single-answer item.