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NTS GAT-General Analytical Reasoning Syllabus

The Analytical Reasoning syllabus for NTS GAT-General in full: 5 chapters and 22 topics, every one listed below, plus 50 Analytical Reasoning flashcards with answers.

5Chapters
22Topics
50Flashcards

Analytical Reasoning syllabus: all 5 chapters

Expand any chapter to see its topics and sub-topics.

  1. Logical Deduction

    4 topics
    • Syllogisms
    • Statements and Conclusions
    • Statements and Assumptions
    • Cause and Effect
  2. Analytical Puzzles

    5 topics
    • Seating Arrangements
    • Ordering and Ranking
    • Grouping and Selection
    • Conditional Constraint Sets
    • Matching and Distribution
  3. Critical Reasoning

    5 topics
    • Strengthening and Weakening Arguments
    • Identifying Assumptions
    • Drawing Inferences
    • Evaluating Conclusions
    • Logical Flaws and Fallacies
  4. Inductive and Pattern Reasoning

    4 topics
    • Number and Letter Series
    • Analogical Reasoning
    • Classification (Odd One Out)
    • Coding and Decoding
  5. Logical Relationships

    4 topics
    • Blood Relations
    • Direction Sense
    • Venn Diagrams
    • Calendar and Clock Problems

NTS GAT-General Analytical Reasoning flashcards — 50 questions with answers

  1. In categorical syllogisms, what is the basic structure of a standard syllogism?

    Two premises (a major and a minor premise) sharing a common 'middle term', leading to a conclusion that links the remaining two terms. A valid conclusion must follow logically from both premises.

  2. In syllogisms, what is the rule about the 'middle term'?

    The middle term appears in both premises but never in the conclusion. It must be distributed (taken universally) at least once; otherwise the syllogism commits the fallacy of the undistributed middle and is invalid.

  3. In syllogism rules, can a valid conclusion be drawn from two particular premises (both using 'Some')?

    No. Two particular premises yield no definite conclusion. At least one premise must be universal (All/No) for a valid conclusion to be possible.

  4. In syllogism rules, what can you conclude when both premises are negative?

    Nothing. Two negative premises give no valid conclusion. At least one premise must be affirmative.

  5. In syllogisms, what is the rule for the quality and quantity of the conclusion relative to the premises?

    If one premise is particular, the conclusion must be particular. If one premise is negative, the conclusion must be negative. The conclusion always follows the 'weaker' premise (particular is weaker than universal; negative is weaker than affirmative).

  6. In syllogism problems, what is a 'complementary pair' (the either-or case)?

    When neither a positive ('All/Some') nor its negative form definitely follows, but two possible conclusions are contradictory pairs (e.g., 'Some A are B' and 'Some A are not B'), then together they form a valid 'either-or' conclusion.

  7. For a 'Statements and Conclusions' question, what is the core rule for accepting a conclusion?

    Assume the given statements are true (even if they contradict known facts), then determine whether the conclusion definitely and logically follows from them alone. Do not use outside knowledge.

  8. In 'Statements and Assumptions' questions, what is an 'assumption'?

    An assumption is something taken for granted or supposed — an unstated idea that must be true for the statement to hold or make sense. It is the implicit premise on which the statement rests.

  9. What is the standard test for whether an assumption is 'implicit' in a statement?

    Negate the assumption; if its negation makes the statement fall apart or become illogical/meaningless, then the assumption is implicit. If the statement still holds when the assumption is negated, it is not implicit.

  10. In assumption questions, why are assumptions that are 'too obvious' or restate the statement usually rejected?

    An implicit assumption must be unstated and genuinely presupposed. If an option merely restates the statement's information or is universally known/already given, it is not the hidden assumption the statement depends on.

  11. In 'Cause and Effect' questions, what defines the 'cause' and the 'effect'?

    The cause is the event/factor that occurs first and brings about a result; the effect is the consequence that follows. The cause must precede the effect and have a direct, independent influence on it.

  12. In Cause and Effect reasoning, what does it mean if 'both statements are independent causes'?

    Both events are effects of some common third cause but neither causes the other — they occur due to a separate underlying factor rather than one producing the other.

  13. What logical error does the phrase 'correlation does not imply causation' warn against in cause-effect reasoning?

    Two events occurring together (correlation) does not prove one caused the other; the link may be coincidental, reversed, or due to a hidden third factor. (Related fallacy: post hoc ergo propter hoc.)

  14. In a linear seating arrangement, how do 'left' and 'right' change when people face NORTH versus face SOUTH?

    When people face North, a person's right is the observer's right (east) — the arrangement reads normally. When they face South, left and right are reversed relative to the observer.

  15. In a circular seating arrangement, how do neighbours' positions differ when members face the CENTRE versus face OUTWARD?

    Facing the centre: clockwise is to a person's left, anticlockwise to their right. Facing outward: this reverses — clockwise is to the right and anticlockwise to the left.

  16. In circular seating problems, how many seats are exactly opposite each other if N people sit evenly around a circle?

    A person directly opposite is N/2 seats away (only possible when N is even). E.g., with 8 people, the person opposite is 4 seats away in either direction.

  17. In Ordering and Ranking, if a person is Xth from the top and Yth from the bottom in a group of N, what is the relationship?

    N = X + Y - 1. The '-1' avoids counting the person twice. Conversely, position from the other end = N - rank + 1.

  18. In ranking problems, how do you find the total number of people if A is xth from left and yth from right (A counted once)?

    Total = x + y - 1. If two given positions overlap or describe the same person from both ends, subtract 1 to avoid double counting.

  19. In Grouping and Selection problems, what are the two key constraint types to track?

    (1) Positive constraints — items that must be selected together (if A then B). (2) Negative constraints — items that cannot be together (if A then not C). Build valid groups satisfying all such rules simultaneously.

  20. In Conditional Constraint Sets, what does a rule of the form 'If P then Q' (P→Q) logically also guarantee?

    Its contrapositive: 'If not Q then not P' (¬Q→¬P). The contrapositive is always equally true. Note it does NOT guarantee the converse (Q→P) or inverse (¬P→¬Q).

Show the other 30 Analytical Reasoning flashcards
  1. In conditional logic, distinguish 'A only if B' from 'A if B'.

    'A only if B' means A→B (B is necessary for A). 'A if B' means B→A (B is sufficient for A). 'A if and only if B' means both directions: A↔B.

  2. In constraint-based games, what is the difference between a 'sufficient' and a 'necessary' condition?

    A sufficient condition (P→Q): if it holds, the result is guaranteed. A necessary condition (Q requires P): the result cannot hold without it. Sufficient triggers; necessary is required but may not trigger.

  3. In Matching and Distribution puzzles, what is the most efficient first step?

    Build a grid/matrix mapping each entity against each attribute, then mark definite Yes/No cells from direct clues, and use elimination (each row/column has exactly one match) to fill the rest.

  4. In matching grids, what does it mean when a row has all cells marked 'No' except one?

    That single remaining cell must be 'Yes' — by elimination, since each item pairs with exactly one match, the only un-eliminated option is the correct pairing.

  5. What does it mean to 'strengthen' an argument?

    To add information that makes the conclusion more likely to be true — supporting a premise, closing a gap between premise and conclusion, or ruling out an alternative explanation.

  6. What does it mean to 'weaken' an argument?

    To introduce information that makes the conclusion less likely — attacking a premise, breaking the link to the conclusion, or offering an alternative explanation for the evidence.

  7. In strengthen/weaken questions, why is attacking the argument's underlying assumption so effective?

    Every argument rests on an unstated assumption bridging premise to conclusion. Confirming that assumption strengthens the argument; showing it false breaks the bridge and weakens the argument most directly.

  8. In critical reasoning, how do you identify the 'main conclusion' of an argument?

    It is the central claim the author wants you to accept; all other statements support it. Test: ask 'what is being argued for?' — the conclusion is the point that the premises lead to (often signalled by 'therefore', 'thus', 'hence').

  9. What is the difference between a premise and a conclusion in an argument?

    A premise is offered as evidence or reason (supports). A conclusion is the claim being supported (is supported). Premise indicators: 'because', 'since', 'for'. Conclusion indicators: 'therefore', 'thus', 'so', 'hence'.

  10. In Drawing Inferences, what qualifies as a valid inference from a passage?

    A statement that must be true given the passage — something logically entailed by the information, not merely plausible or likely. If it could be false while the passage is true, it is not a valid inference.

  11. What is the key difference between an 'inference' and an 'assumption'?

    An inference follows FROM the stated information (a conclusion you draw out). An assumption goes INTO the argument as an unstated premise it depends on. Inference = output; assumption = hidden input.

  12. In Evaluating Conclusions, what makes a conclusion 'logically follow'?

    It follows only if it is fully supported by the given statements with no gaps and no need for outside information. A conclusion that goes beyond the data, overgeneralises, or requires extra assumptions does not follow.

  13. What is the logical flaw known as 'ad hominem'?

    Attacking the person making the argument rather than addressing the argument itself. The opponent's character or motives are criticised instead of refuting their actual claim.

  14. What is the 'straw man' fallacy?

    Misrepresenting or exaggerating an opponent's argument into a weaker version, then refuting that distorted version instead of the real argument.

  15. What is the 'false dilemma' (false dichotomy) fallacy?

    Presenting only two options or outcomes as the only possibilities when in fact other alternatives exist, forcing an artificial either/or choice.

  16. What is the 'circular reasoning' (begging the question) fallacy?

    An argument whose conclusion is assumed within its own premises — the claim is used to prove itself, so it provides no independent support (e.g., 'It's true because it says so').

  17. What is the 'hasty generalisation' fallacy?

    Drawing a broad, general conclusion from a sample that is too small or unrepresentative — assuming what is true of a few cases is true of all.

  18. What is the 'post hoc ergo propter hoc' fallacy?

    Assuming that because event B followed event A, A must have caused B. Mere sequence in time is mistaken for a causal relationship.

  19. What is the 'appeal to authority' fallacy?

    Claiming something is true merely because an authority or famous person said so, when that authority is not a legitimate expert on the topic or the claim itself lacks supporting evidence.

  20. In Number Series, what are the most common patterns to check first?

    Constant difference (arithmetic), constant ratio (geometric/multiplication), squares/cubes, prime numbers, alternating series, and patterns based on adding/subtracting an increasing step (e.g., +2, +4, +6).

  21. In number series, how do you recognise an 'alternating series'?

    Two different rules operate on alternate terms — odd-position terms follow one pattern and even-position terms follow another. Split the series into two interleaved sub-series and analyse each separately.

  22. In Letter Series, what is the standard alphabet-position mapping you should memorise?

    A=1 … Z=26. Reverse: A=26 … Z=1. Sum of position from front + from back = 27 (EJOTY trick: E=5, J=10, O=15, T=20, Y=25 mark every 5th letter).

  23. In coding-decoding letter shifts, what is the 'opposite letter' of a given letter?

    The letter whose position from the other end is equal; opposite of letter at position n is position (27 - n). E.g., A↔Z, B↔Y, C↔X, M↔N. Sum of the pair's positions = 27.

  24. In Analogical Reasoning, what is the method for solving 'A : B :: C : ?' questions?

    Identify the precise relationship between A and B (cause-effect, part-whole, synonym, degree, function, etc.), then apply the exact same relationship to C to find the missing term.

  25. List common relationship types tested in analogy questions.

    Synonym/antonym, part-to-whole, worker-to-tool, cause-effect, object-function, category-member, degree/intensity (warm:hot), male-female, symbol-meaning, and product-raw material.

  26. In Classification (Odd One Out), what is the solving approach?

    Find the common property shared by most items, then identify the single item that does not share it. The odd one differs by category, type, characteristic, or pattern from the rest.

  27. In Coding and Decoding, what is 'letter-to-letter substitution' coding?

    Each letter is replaced by another following a fixed rule — most often a constant positional shift (e.g., +1: A→B, B→C) or a reversal (A→Z). Decode by reversing the same rule.

  28. In coding-decoding, how do you crack a code when words are coded by 'number coding'?

    Compare the coded numbers to letter positions or letter counts; check if numbers equal alphabet positions (A=1), sums of positions, or counts of letters, and test the rule consistently across all given words.

  29. In substitution coding, how do you handle problems where 'words are substituted' (e.g., 'sky is blue, blue is red')?

    Replace the asked term with its given substitute and answer based on the substituted word, not the real-world meaning. Track the chain of substitutions exactly as defined in the problem.

  30. In coding-decoding, what is the technique for decoding when each whole message/word is coded with no letter correspondence given (pattern of common words)?

    Compare pairs of statements that share a common word; the code-symbol appearing in both coded statements corresponds to that shared word. By matching common words across statements, deduce each word's code.

NTS GAT-General Analytical Reasoning FAQ

What is in the NTS GAT-General Analytical Reasoning syllabus?

NTS GAT-General Analytical Reasoning is split into 5 chapters: Logical Deduction, Analytical Puzzles, Critical Reasoning, Inductive and Pattern Reasoning and Logical Relationships. Together they contain 22 topics.

How many chapters are in NTS GAT-General Analytical Reasoning?

5 chapters, containing 22 topics. The largest chapter is Analytical Puzzles, with 5 topics.

Are there flashcards for NTS GAT-General Analytical Reasoning?

Yes — a 50-card Analytical Reasoning deck, printed in full in the flashcards section of this page and available in the Examius app with spaced repetition. The free plan covers one exam of your choice, including its flashcards; Examius Pro, a one-time purchase, unlocks every other exam and deck.