🇮🇳 NATA · subject

NATA Diagrammatic Reasoning and Aptitude Syllabus

The Diagrammatic Reasoning and Aptitude syllabus for NATA in full: 3 chapters, 10 topics and 10 sub-topics, every one listed below, plus 50 Diagrammatic Reasoning and Aptitude flashcards with answers.

3Chapters
10Topics
10Sub-topics
50Flashcards

Diagrammatic Reasoning and Aptitude syllabus: all 3 chapters

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

  1. General Aptitude and Logical Reasoning

    3 topics
    • Verbal and Logical Reasoning
      • Syllogisms and statement-conclusion problems
      • Analogies and odd-one-out
      • Coding-decoding and pattern logic
      • Blood relations and direction sense
    • Numerical and Sequential Reasoning
      • Number and alphabet series
      • Seating arrangement and ordering
      • Data sufficiency basics
    • Diagrammatic Reasoning
      • Figure series and matrices
      • Embedded and hidden figures
      • Paper folding and punching
  2. Mathematical and Inductive Reasoning

    4 topics
    • Mathematical puzzles and clock-calendar problems
    • Inductive vs deductive reasoning
    • Critical thinking and inference from premises
    • Quantitative comparison and estimation
  3. Situation and Problem Solving Under Constraints

    3 topics
    • Decision making with multiple conditions
    • Optimization and resource allocation problems
    • Cause-and-effect and assumption identification

NATA Diagrammatic Reasoning and Aptitude flashcards — 50 questions with answers

  1. In logical reasoning, what is a syllogism?

    A form of deductive argument with two premises and a conclusion, where the conclusion must logically follow from the premises (e.g., All A are B; All B are C; therefore all A are C).

  2. What distinguishes deductive reasoning from inductive reasoning?

    Deductive reasoning moves from general premises to a guaranteed specific conclusion; inductive reasoning moves from specific observations to a probable general conclusion.

  3. In verbal reasoning, what is the relationship type in an analogy like 'Hand : Glove :: Foot : Sock'?

    A 'object : covering' (functional/covering) relationship — each second term covers or fits the first.

  4. What is a valid argument versus a sound argument?

    A valid argument has a conclusion that follows logically from its premises; a sound argument is valid AND has all true premises.

  5. In a number series, how do you identify an arithmetic progression?

    Consecutive terms differ by a constant amount (common difference d); nth term = a + (n−1)d.

  6. What is the nth term of a geometric progression?

    a·r^(n−1), where a is the first term and r is the common ratio between consecutive terms.

  7. In the series 2, 6, 12, 20, 30, ..., what is the pattern and next term?

    Differences increase by 2 (4, 6, 8, 10); equivalently n(n+1). Next term = 42.

  8. In a Fibonacci-type series, how is each term formed?

    Each term equals the sum of the two preceding terms (e.g., 1, 1, 2, 3, 5, 8, 13...).

  9. What is diagrammatic (figural) reasoning?

    Reasoning that identifies patterns, rules, or relationships in visual figures—shapes, rotations, reflections, additions/removals—rather than words or numbers.

  10. In figure series, what are the common transformation rules to check?

    Rotation, reflection (mirror), translation/movement, size change, addition/removal of elements, shading/color change, and number/count changes.

  11. What is a mirror image transformation in diagrammatic reasoning?

    A figure flipped across an axis so left and right (or top and bottom) are reversed, like a reflection in a mirror.

  12. What is a 'water image' in diagrammatic reasoning?

    The inverted reflection of a figure as seen in water—flipped along the horizontal axis (top becomes bottom).

  13. In paper folding/punching problems, how do holes appear when unfolded?

    Each fold doubles the holes symmetrically about the fold line(s), so a single punch produces 2^(number of folds) holes positioned by mirroring across each crease.

  14. How do you solve a 'odd one out' figure question?

    Identify the common rule shared by most figures (symmetry, number of sides, shading, orientation) and select the figure that breaks that rule.

  15. In a clock, how many degrees does the hour hand move per hour and per minute?

    30° per hour (360°/12) and 0.5° per minute.

  16. In a clock, how many degrees does the minute hand move per minute?

    6° per minute (360°/60).

  17. What is the formula for the angle between the hour and minute hands of a clock?

    |30·H − 5.5·M| degrees, where H is the hour and M is the minutes (take 360 minus the result if it exceeds 180°).

  18. How many times do the hands of a clock overlap in 12 hours?

    11 times (they coincide every 12/11 hours, about every 65.45 minutes).

  19. How many times are the hands of a clock at right angles in 12 hours?

    22 times (a right angle occurs twice each hour but two are skipped over 12 hours).

  20. What is the odd-days method for calendar problems?

    Count remaining days after complete weeks (days mod 7) to find the day of the week; 0 odd days = same day, 1 = next day, etc.

Show the other 30 Diagrammatic Reasoning and Aptitude flashcards
  1. How many odd days are in an ordinary year and a leap year?

    An ordinary year (365 days) has 1 odd day; a leap year (366 days) has 2 odd days.

  2. What is the rule for identifying a leap year?

    Divisible by 4, but century years must be divisible by 400 (e.g., 2000 is a leap year, 1900 is not).

  3. How many odd days are in 100 years and 400 years?

    100 years = 5 odd days; 400 years = 0 odd days (the cycle repeats every 400 years).

  4. What is critical thinking in the context of aptitude tests?

    The disciplined evaluation of arguments, evidence, and assumptions to judge validity and draw well-reasoned, unbiased conclusions.

  5. In 'statement and assumption' questions, what is an assumption?

    Something taken for granted or presupposed—an unstated premise that must be true for the statement/action to make sense.

  6. In inference questions, what makes a conclusion 'definitely true'?

    It must follow logically and necessarily from the given premises alone, with no extra information assumed.

  7. What is the difference between an inference and an assumption?

    An inference is a conclusion drawn FROM the given information; an assumption is something presupposed (taken as given) BEFORE/within the statement.

  8. In 'cause and effect' reasoning, how is a cause distinguished from an effect?

    The cause is the event/condition that occurs first and produces a result; the effect is the outcome that follows from and depends on the cause.

  9. What is the post hoc fallacy in cause-and-effect reasoning?

    Assuming that because event B followed event A, A must have caused B—mistaking sequence for causation.

  10. What is correlation versus causation?

    Correlation means two variables move together; causation means one directly produces a change in the other. Correlation does not imply causation.

  11. In course-of-action questions, when is a suggested action considered to 'follow'?

    When it is a logical, practical, and proper step that directly addresses the problem stated and produces a reasonable improvement.

  12. What is quantitative comparison in aptitude?

    Comparing two quantities to determine whether one is greater, they are equal, or the relationship cannot be determined from the given data.

  13. What are the four standard answer options in a quantitative comparison question?

    (A) Quantity A is greater; (B) Quantity B is greater; (C) the two are equal; (D) the relationship cannot be determined.

  14. What is estimation in numerical reasoning and when is it useful?

    Approximating values by rounding numbers to find a quick, near-correct answer—useful for eliminating options and saving time when exact calculation is unnecessary.

  15. What is the rule for rounding to estimate a product quickly?

    Round each factor to a convenient nearby number, multiply, then adjust mentally; e.g., 49 × 21 ≈ 50 × 20 = 1000.

  16. In decision-making problems with multiple conditions, how do you apply selection criteria?

    Check each candidate/option against every condition; the option qualifies only if it satisfies all mandatory conditions (and relevant exceptions).

  17. What is an 'exception condition' in eligibility/decision-making problems?

    A special rule that allows a candidate failing one criterion to still qualify (or to be referred to a higher authority) if another stated condition is met.

  18. What is the core goal of an optimization problem?

    To maximize or minimize an objective (profit, output, time, cost) subject to given constraints on resources.

  19. In linear programming, what is the objective function?

    The linear expression (e.g., Profit = ax + by) that is to be maximized or minimized subject to the constraints.

  20. In linear programming, what is the feasible region?

    The set of all points satisfying every constraint—usually a polygon whose vertices are candidate optimal solutions.

  21. Where does the optimal value of a linear objective function occur?

    At a vertex (corner point) of the feasible region (by the corner-point/extreme-value theorem).

  22. What is resource allocation in optimization problems?

    Distributing limited resources (time, money, materials, labor) among competing activities to achieve the best possible outcome under constraints.

  23. What is opportunity cost in resource-allocation decisions?

    The value of the next-best alternative foregone when a particular choice is made.

  24. In a seating/arrangement logic puzzle, what is the first step?

    List all entities and constraints, fix the most definite/absolute clue first, then place others relative to it, eliminating impossible positions.

  25. What is a 'blood relation' coding approach in logical reasoning?

    Translate each relationship statement into generation levels and gender, often drawing a family tree to track who relates to whom.

  26. In coding-decoding, what is a common letter-shift cipher technique?

    Each letter is replaced by another a fixed number of positions ahead/behind in the alphabet (e.g., +1: CAT → DBU).

  27. In direction-sense problems, how do you handle a sequence of turns?

    Track net displacement using a coordinate grid (N/S = y-axis, E/W = x-axis), updating facing direction at each turn; use Pythagoras for shortest distance.

  28. What is a Venn diagram used for in reasoning?

    To represent logical relationships and overlaps between sets/categories, helping evaluate syllogisms and group membership.

  29. In syllogisms, what does 'Some A are B' allow you to validly conclude?

    It guarantees at least one A is B (and hence some B are A); it does NOT establish 'all' or 'no' relationships.

  30. What is the difference between necessary and sufficient conditions?

    A necessary condition must hold for an outcome to occur; a sufficient condition, if met, guarantees the outcome. A condition can be one, both, or neither.

NATA Diagrammatic Reasoning and Aptitude FAQ

What is in the NATA Diagrammatic Reasoning and Aptitude syllabus?

NATA Diagrammatic Reasoning and Aptitude is split into 3 chapters: General Aptitude and Logical Reasoning, Mathematical and Inductive Reasoning and Situation and Problem Solving Under Constraints. Together they contain 10 topics and 10 sub-topics.

How many chapters are in NATA Diagrammatic Reasoning and Aptitude?

3 chapters, containing 10 topics and 10 sub-topics. The largest chapter is Mathematical and Inductive Reasoning, with 4 topics.

Are there flashcards for NATA Diagrammatic Reasoning and Aptitude?

Yes — a 50-card Diagrammatic Reasoning and Aptitude 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.