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RRB NTPC (Non-Technical Popular Categories) General Intelligence and Reasoning Syllabus

The General Intelligence and Reasoning syllabus for RRB NTPC (Non-Technical Popular Categories) in full: 4 chapters, 21 topics and 10 sub-topics, every one listed below, plus 51 General Intelligence and Reasoning flashcards with answers.

4Chapters
21Topics
10Sub-topics
51Flashcards

General Intelligence and Reasoning syllabus: all 4 chapters

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

  1. Verbal Reasoning

    6 topics
    • Analogies
      • Word and letter analogies
      • Number and meaning-based analogies
    • Classification and Odd One Out
    • Series Completion
      • Number series
      • Alphabet and alphanumeric series
    • Coding and Decoding
      • Letter and number coding
      • Substitution and symbol coding
    • Blood Relations
    • Direction Sense Test
  2. Analytical and Logical Reasoning

    5 topics
    • Syllogism
      • Statements and conclusions
      • Venn diagram method
    • Seating Arrangement and Puzzles
      • Linear and circular arrangement
      • Floor and scheduling puzzles
    • Statement and Assumptions / Arguments / Courses of Action
    • Decision Making and Inference
    • Mathematical Operations and Inequalities
  3. Non-Verbal and Spatial Reasoning

    5 topics
    • Mirror and Water Images
    • Paper Folding and Cutting
    • Completion of Figures and Pattern Series
    • Embedded and Hidden Figures
    • Cubes and Dice
  4. Data Sufficiency and Miscellaneous Reasoning

    5 topics
    • Data Sufficiency
    • Venn Diagrams and Set Relations
    • Maps, Graphs and Interpretation of Data
    • Similarities and Differences
    • Analytical Functions and Jumbling

RRB NTPC (Non-Technical Popular Categories) General Intelligence and Reasoning flashcards โ€” 51 questions with answers

  1. In analogy problems, what is the core task you must perform to find the correct answer?

    Identify the specific relationship between the first pair of terms, then apply that exact same relationship to find the missing term in the second pair.

  2. Name four common types of relationships tested in verbal analogies.

    Synonym/antonym, cause and effect, part to whole, worker and tool (or worker and product), and category/classification relationships.

  3. What is the basic principle behind a 'Classification' or 'Odd One Out' question?

    Four or five items share a common property or category; you must find the one item that does NOT share that common property (the odd one).

  4. In number classification, what should you check to find the odd number out?

    Check for shared properties such as: all primes, all perfect squares/cubes, all even/odd, all multiples of a number, or a common pattern (e.g., n^2+1).

  5. What is a 'Series Completion' problem?

    A sequence of numbers, letters, or figures arranged by a hidden rule; you must identify the pattern and supply the next (or missing) term.

  6. List the common patterns used in number series.

    Arithmetic (constant difference), geometric (constant ratio), squares, cubes, prime numbers, alternating series, and difference-of-differences patterns.

  7. In a letter series, what tool is used to track positions of letters?

    The position values A=1 to Z=26 (and their reverse), used to compute gaps and jumps between letters in the sequence.

  8. What is the standard 'EJOTY' rule used for in letter series?

    It gives quick reference positions: E=5, J=10, O=15, T=20, Y=25 โ€” letting you locate any letter's position fast by counting from the nearest landmark.

  9. What is 'Coding and Decoding' in reasoning?

    A method where letters/words/numbers are encoded using a rule (a code), and you must decode given coded messages or encode new ones using the same rule.

  10. Name the main types of coding-decoding.

    Letter coding, number/symbol coding, substitution coding, mixed letter coding, and conditional/matrix coding.

  11. How do you solve a typical letter-shift coding problem?

    Compare each letter of the word with its coded letter to find the constant positional shift (+ or -), then apply that shift to the target word.

  12. In a Blood Relations problem, what is the most reliable solving method?

    Draw a family-tree diagram using standard symbols (e.g., + for male, - for female, = for married, | for parent-child) to map relationships visually.

  13. In blood relations, what does the statement 'A is the only daughter of B's mother' tell you?

    A is B's sister (since they share the same mother and A is female).

  14. What is a 'Direction Sense' test?

    A problem where a person moves in various directions and distances; you must determine the final direction, distance, or displacement from the start.

  15. List the eight standard compass directions used in direction problems.

    North, South, East, West, North-East, North-West, South-East, and South-West.

  16. Which formula gives the shortest distance between start and end points in a direction problem?

    The Pythagorean theorem: distance = sqrt(a^2 + b^2), where a and b are the net horizontal and vertical displacements.

  17. What happens to the directions if a person turns to face the opposite side (180 degrees)?

    North becomes South, East becomes West, and vice versa (left and right also swap accordingly).

  18. What is a Syllogism?

    A logical argument with two or more premises (statements) from which you must determine which conclusions logically and definitely follow.

  19. What is the most common technique for solving syllogisms?

    Drawing Venn diagrams for the statements and checking whether each conclusion holds true in every possible diagram.

  20. In syllogisms, what is the rule for an 'Either-Or' conclusion?

    It applies when two conclusions individually do not follow but together cover all possibilities and have the same subject and predicate (one possibility/one negative pair).

Show the other 31 General Intelligence and Reasoning flashcards
  1. What does 'Some A are B' imply about the reverse, 'Some B are A'?

    It is always valid โ€” if some A are B, then some B are A (immediate inference / conversion of a particular affirmative).

  2. In 'Seating Arrangement' puzzles, what are the two main arrangement types?

    Linear arrangement (people in a row, facing same or different directions) and circular arrangement (around a table, facing center or outward).

  3. In a circular arrangement facing the center, how do 'left' and 'right' differ from a linear row?

    When facing the center, a person's left and right are reversed compared to an observer's view โ€” left is clockwise and right is anticlockwise (opposite of facing outward).

  4. What is the first step in solving any seating/arrangement puzzle?

    Identify and place the fixed/definite clues first, then use conditional clues to eliminate possibilities and fill remaining positions.

  5. What does a 'Statement and Assumptions' question ask you to determine?

    Whether a given assumption (something taken for granted, not stated) is implicit in the statement โ€” i.e., necessary for the statement to make sense.

  6. In 'Statement and Arguments', what makes an argument 'strong'?

    A strong argument is directly related to the question, logically sound, and addresses the real issue โ€” not trivial, ambiguous, or based on individual perception.

  7. What is a 'Course of Action' question?

    Given a problem situation, you judge whether a suggested administrative step (course of action) logically follows to solve or improve the problem.

  8. In Decision Making questions, what is the basis for choosing an action?

    Applying given conditions/rules strictly to the candidate's data to decide which decision category (selected, rejected, referred, etc.) applies.

  9. What is an 'Inference' in reasoning?

    A conclusion that can be logically drawn from given facts/passage as definitely true, probably true, false, or data inadequate.

  10. In Mathematical Operations problems, what does the BODMAS rule stand for?

    Brackets, Orders (powers/roots), Division, Multiplication, Addition, Subtraction โ€” the order in which operations are performed.

  11. What is 'symbol substitution' in mathematical operations questions?

    Standard math symbols are replaced by other symbols/letters; you substitute back the real operators and solve using BODMAS.

  12. In coded inequalities, if A > B and B > C, what can you conclude?

    A > C (the inequality is transitive when signs point the same direction).

  13. In inequalities, when does the conclusion become 'Either-Or' (>=)?

    When you cannot definitely establish strict '>' or '=' between two terms, but one of them must hold โ€” combining a strict and an equality relation across terms.

  14. What is a 'Mirror Image'?

    The image of an object as seen in a mirror, where the left and right sides are interchanged (laterally inverted) while top and bottom stay the same.

  15. What is a 'Water Image'?

    The reflection of an object as seen in water, which is vertically inverted (upside down) while left and right remain unchanged.

  16. In a mirror image of text, what stays unchanged for symmetrical letters like A, H, I, M, O, T?

    These vertically symmetrical letters look the same in a vertical mirror image (their left-right symmetry preserves their appearance).

  17. What does 'Paper Folding and Cutting' test require you to visualize?

    How a folded paper, after being punched or cut, will look when fully unfolded โ€” the cuts appear symmetrically along each fold line.

  18. In paper cutting, how many holes result when paper folded twice (into four layers) is punched once?

    Four holes โ€” one for each layer the punch passes through.

  19. What is 'Completion of Figures' / Pattern Series?

    You identify the rule governing a sequence of figures (rotation, addition, deletion, shading) and select the figure that completes or continues the pattern.

  20. Name common transformations to look for in figure series.

    Rotation (clockwise/anticlockwise), reflection, increase/decrease in number of elements, movement of elements, and changes in shading or size.

  21. What is an 'Embedded' (Hidden) Figure problem?

    You must find which given simple figure is completely contained/hidden within a larger complex figure, without rotation.

  22. What is the key constraint when searching for an embedded figure?

    The hidden figure must appear in the same orientation and proportion (not rotated or resized) as part of the complex figure.

  23. How many faces, edges, and vertices does a cube have?

    6 faces, 12 edges, and 8 vertices.

  24. What is the rule for opposite faces of a standard dice?

    On a standard dice, opposite faces sum to 7 (1-6, 2-5, 3-4); also two faces that appear together in any view can never be opposite each other.

  25. If a painted cube is cut into 'n' smaller cubes per edge, how many small cubes have exactly 3 painted faces?

    Always 8 โ€” these are the corner cubes (regardless of n, for n>=2).

  26. What is 'Data Sufficiency'?

    A question gives a problem and two (or more) statements; you decide whether the statements โ€” individually or together โ€” provide enough data to answer, without actually solving fully.

  27. What are the standard answer options in a two-statement Data Sufficiency question?

    (a) Statement I alone sufficient, (b) Statement II alone sufficient, (c) both together sufficient, (d) either alone sufficient, (e) both together still insufficient.

  28. What does a Venn diagram represent in set-relation problems?

    It uses overlapping circles to show relationships (union, intersection, subset, disjoint) between categories or groups of items.

  29. In Venn diagrams, what does the overlapping region of two circles represent?

    The intersection โ€” elements that belong to BOTH sets simultaneously.

  30. In data interpretation, what is the difference between a bar graph and a pie chart?

    A bar graph compares discrete quantities using bar heights/lengths; a pie chart shows each part as a proportional slice (percentage) of a whole (360 degrees).

  31. In a pie chart, how many degrees represent the whole, and how do you convert a percentage to degrees?

    The whole circle is 360 degrees; degrees = (percentage/100) x 360, so 1% = 3.6 degrees.

RRB NTPC (Non-Technical Popular Categories) General Intelligence and Reasoning FAQ

What is in the RRB NTPC (Non-Technical Popular Categories) General Intelligence and Reasoning syllabus?

RRB NTPC (Non-Technical Popular Categories) General Intelligence and Reasoning is split into 4 chapters: Verbal Reasoning, Analytical and Logical Reasoning, Non-Verbal and Spatial Reasoning and Data Sufficiency and Miscellaneous Reasoning. Together they contain 21 topics and 10 sub-topics.

How many chapters are in RRB NTPC (Non-Technical Popular Categories) General Intelligence and Reasoning?

4 chapters, containing 21 topics and 10 sub-topics. The largest chapter is Verbal Reasoning, with 6 topics.

Are there flashcards for RRB NTPC (Non-Technical Popular Categories) General Intelligence and Reasoning?

Yes โ€” a 51-card General Intelligence and 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.