🇮🇳 IBPS PO (Probationary Officer) · subject

IBPS PO (Probationary Officer) Reasoning Ability Syllabus

The Reasoning Ability syllabus for IBPS PO (Probationary Officer) in full: 4 chapters, 13 topics and 29 sub-topics, every one listed below, plus 50 Reasoning Ability flashcards with answers.

4Chapters
13Topics
29Sub-topics
50Flashcards

Reasoning Ability syllabus: all 4 chapters

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

  1. Logical and Analytical Reasoning

    3 topics
    • Seating Arrangement
      • Linear arrangement (single and double row)
      • Circular and rectangular arrangement
      • Facing inward and outward variations
    • Puzzles
      • Floor and flat-based puzzles
      • Box and scheduling puzzles (day/month)
      • Category and comparison puzzles
    • Order, Ranking and Direction Sense
      • Order and ranking of persons
      • Direction and distance
      • Blood relations
  2. Verbal and Critical Reasoning

    4 topics
    • Syllogism
      • Possibility cases
      • Reverse syllogism
    • Inequality
      • Coded inequality
      • Direct mathematical inequality
    • Statement Based Reasoning
      • Statement and assumptions
      • Statement and conclusions
      • Cause and effect, course of action
    • Critical Reasoning
      • Strengthening and weakening arguments
      • Inference and conclusion
  3. Coding and Series Reasoning

    3 topics
    • Coding-Decoding
      • New-pattern coding
      • Symbol and number coding
    • Machine Input-Output
      • Shifting-based input-output
      • Arithmetic-based input-output
    • Alphanumeric and Symbol Series
      • Letter and number series
      • Symbol substitution
  4. Non-Verbal and Miscellaneous

    3 topics
    • Analogy and Classification
      • Word and number analogy
      • Odd one out
    • Data Sufficiency in Reasoning
      • Single and combined statements
    • Logical Venn Diagrams
      • Set relationships
      • Numerical Venn diagrams

IBPS PO (Probationary Officer) Reasoning Ability flashcards — 50 questions with answers

  1. In a Seating Arrangement puzzle, what is the difference between a 'linear arrangement' and a 'circular arrangement'?

    In a linear arrangement, people sit in a single straight row (or two parallel rows) and you must distinguish left/right ends. In a circular arrangement, people sit around a circle (or square/rectangle) with no fixed ends; directions depend on whether they face the centre or face outward.

  2. In a circular seating arrangement, how does the meaning of 'left' and 'right' change when a person faces the centre versus faces outward?

    When all persons face the centre, a person's right is anti-clockwise and their left is clockwise. When all face outward, it is reversed: their right is clockwise and their left is anti-clockwise.

  3. In a two-row (parallel) seating arrangement where Row 1 faces north and Row 2 faces south, how are members of the two rows positioned relative to each other?

    The two rows face each other, so each person in Row 1 sits directly opposite (facing) one person in Row 2. The leftmost person of the north-facing row is opposite the rightmost person of the south-facing row, since the rows are mirror images.

  4. What does the phrase 'P is an immediate neighbour of Q' specifically mean in a seating/puzzle question?

    It means P sits directly next to Q with no one in between - either immediately to Q's left or immediately to Q's right.

  5. In solving Puzzles (e.g. floor or box puzzles), what is the recommended first step before placing any elements?

    Read all the statements first and classify the clues into definite (fixed) clues and conditional/negative clues. Start placing elements using the most definite clues (which give an exact position), then use comparative and negative clues to eliminate possibilities and form cases.

  6. In a floor-based puzzle, if the ground floor is numbered 1 and the topmost is the highest number, what does 'A lives immediately above B' tell you about their floor numbers?

    A's floor number is exactly one greater than B's (A = B + 1); A is on the floor directly above B with no floor in between.

  7. What is a 'scheduling/month-date' based puzzle, and what is the key to solving it?

    It is a puzzle where persons or events are assigned to given dates or months. The key is to first list all available slots (dates/months) in order, then anchor a fixed clue, and use the gaps/intervals between clues to place the rest.

  8. In Order and Ranking, if a person is 'X-th from the top' and 'Y-th from the bottom' in a row of N people, what is the formula relating X, Y and N?

    Total number of people N = X + Y - 1. (The person is counted once from both ends, so 1 is subtracted.)

  9. In Order and Ranking, how do you find the number of people between two persons whose positions from one end are known (positions m and n, m < n)?

    Number of people between them = n - m - 1 (subtract the two persons themselves from the gap).

  10. In Ranking, if there are N people and a person's rank is X from the left, what is that person's rank from the right?

    Rank from the right = N - X + 1.

  11. In a Ranking problem, 'A is taller than B but shorter than C' translates to what order, and who could be the tallest?

    It translates to C > A > B (C tallest among the three, B shortest, A in the middle). C is the tallest of these three, though someone not mentioned could still be taller.

  12. In Direction Sense, what are the four main and four intermediate compass directions, and which way do they lie?

    Main: North (up), South (down), East (right), West (left). Intermediate: North-East (between N and E), South-East (between S and E), South-West (between S and W), North-West (between N and W).

  13. In Direction Sense, if a person initially faces North and turns to their right, then again to their right, which direction are they finally facing?

    Facing North, a right turn makes them face East; a second right turn makes them face South. (Each 90 degree right turn goes N to E to S to W to N.)

  14. In Direction Sense, which formula gives the straight-line (shortest) distance between the start and end points after movements in perpendicular directions?

    The Pythagoras theorem: shortest distance = the square root of (a squared + b squared), where a and b are the net horizontal and net vertical displacements.

  15. In Direction Sense, if you face South and someone is to your left, in which actual compass direction is that person?

    When facing South, your left hand points East. So the person is to your East.

  16. What is a Syllogism, and what two components make up each statement?

    A Syllogism is a logical argument where conclusions must be drawn only from given premises (statements), assuming them true even if they contradict real facts. Each statement is built from a quantifier (All/Some/No/Some-not) connecting two terms (subject and predicate).

  17. In Syllogism, what does the statement 'All A are B' guarantee, and what does it NOT guarantee about the reverse?

    'All A are B' guarantees that every A is inside B, so a valid conclusion is 'Some B are A'. It does NOT guarantee 'All B are A', because B may contain elements that are not A.

  18. In Syllogism, what definite conclusion follows from 'No A are B'?

    'No A are B' is convertible: 'No B are A' also follows. It also implies 'Some A are not B' and 'Some B are not A'.

  19. In Syllogism, why does 'Some A are B' never let you conclude 'All A are B' or 'No A are B'?

    'Some A are B' only fixes that at least one A is a B; the status of the remaining A's is unknown. So neither 'All A are B' nor 'No A are B' is definite - both are merely possible, not certain.

  20. In Syllogism, what is a 'Possibility' conclusion and when is it true?

    A possibility conclusion (e.g. 'Some A being C is a possibility') is TRUE if the given statements do not rule it out - that is, a valid Venn diagram can be drawn in which it holds. It is false only when the statements make it impossible.

Show the other 30 Reasoning Ability flashcards
  1. In Syllogism, what does an 'Either-Or' (complementary pair) case look like and when does it apply?

    Either-Or applies when neither conclusion is individually definite, but the two conclusions are complementary - they cover all possibilities between the same two terms (typically a 'Some' and a 'No', or 'All' and 'Some-not' on the same pair). Then 'Either I or II follows' is the answer.

  2. In Coded Inequality, what is the standard meaning of the symbols when 'A @ B' means A is not smaller than B, and 'A # B' means A is not greater than B?

    'A is not smaller than B' means A >= B (greater than or equal). 'A is not greater than B' means A <= B (less than or equal). 'Not smaller' = greater-or-equal; 'not greater' = less-or-equal.

  3. In Inequality, from A > B > C, what definite conclusion can be drawn about A and C, and what about B and any value equal to C?

    Definite: A > C (the chain of strict greater-than is transitive). B is strictly greater than C, so B and C can never be equal.

  4. In Inequality, why is no definite conclusion possible between A and C when the statement is A > B < C?

    Because the inequality changes direction at B (A is greater than B, but C is also greater than B). A and C are not directly comparable - A could be greater than, less than, or equal to C. The relationship is indeterminate.

  5. In Inequality, what combined relation results from A >= B and B > C, regarding A and C?

    A > C (definite strict greater-than). Combining 'greater-or-equal' with 'strictly greater' gives strictly greater, because A is at least B and B is strictly above C.

  6. What is 'Statement and Assumption' reasoning, and how do you define an assumption?

    An assumption is something taken for granted - an unstated idea that the speaker/writer must believe to be true for the statement to make sense. A valid assumption is implicit (hidden) in the statement, not something already openly stated in it.

  7. In 'Statement and Course of Action', when is a suggested course of action considered to 'follow'?

    A course of action follows when it is a practical, logical and appropriate step that directly addresses the problem in the statement and is likely to improve or solve it - not when it is impractical, extreme, or merely restates the problem.

  8. In 'Statement and Conclusion' questions, what is the golden rule about using outside knowledge?

    You must draw conclusions ONLY from the information given in the statement, treating it as true. Do not use your own external/real-world knowledge; a conclusion follows only if it is logically and directly implied by the statement itself.

  9. In Statement-Argument questions, what distinguishes a 'strong' argument from a 'weak' one?

    A strong argument is directly related to the question, important, and based on facts or logical reasoning. A weak argument is unrelated, trivial, based on personal opinion/assumption, ambiguous, or restates the question without adding reasoning.

  10. In Critical Reasoning, what is the difference between an 'inference' and an 'assumption'?

    An inference is a conclusion that can be logically drawn FROM the given statements (it follows after). An assumption is an unstated premise that the argument depends on and is taken for granted BEFORE the conclusion. Inference comes out of the passage; assumption is built into it.

  11. In Critical Reasoning, what does it mean for an option to 'strengthen' versus 'weaken' an argument?

    A strengthening statement provides additional support that makes the conclusion more likely to be true. A weakening statement introduces a fact or alternative that makes the conclusion less likely or attacks the link between the premises and the conclusion.

  12. In Critical Reasoning, what is a 'cause and effect' question and what should you watch out for?

    It presents two events and asks how they are related (one causes the other, both have a common cause, both are independent, etc.). Watch out for assuming causation from mere correlation - co-occurrence alone does not prove one event caused the other.

  13. What is Coding-Decoding, and name three common types of coding patterns asked.

    Coding-Decoding tests deciphering a rule by which words/numbers are encoded. Common types: (1) Letter coding (shifting letters by fixed positions), (2) Number/Substitution coding (letters replaced by numbers), and (3) New-pattern (sentence/word-based) coding where each word maps to a code.

  14. In letter-shift Coding-Decoding, if 'CAT' is coded as 'DBU', what is the rule and how is 'DOG' coded?

    The rule is: shift each letter forward by +1 position (C to D, A to B, T to U). Applying +1 to DOG: D to E, O to P, G to H, giving 'EPH'.

  15. In Coding-Decoding, what is 'new pattern / coded sentence' coding and how do you crack it?

    Several sentences are given with codes; each word has a code but the order is scrambled. You crack it by comparing two sentences that share a common word - the common code among them stands for that common word. Repeat the comparison to map every word.

  16. In number-based Coding-Decoding, what is meant by 'each letter coded by its position value' and what is the position value of letter J?

    It means A=1, B=2, ... Z=26, where each letter is replaced by its serial position in the alphabet. The position value of J is 10.

  17. What is a Machine Input-Output problem, and what stays constant across all steps?

    It gives a machine that rearranges an input line of words/numbers in successive steps until a final output is reached. The shifting LOGIC (rule applied at each step) stays constant; only the arrangement changes. You must identify that rule from the given steps.

  18. In Machine Input-Output, name three common arrangement logics a machine may use.

    (1) Arrange words alphabetically or numbers in ascending/descending order (typically one element shifted per step from one end), (2) Shift the largest/smallest element to one end each step, and (3) Apply mathematical operations or interchange positions in a fixed pattern each step.

  19. In Machine Input-Output, how do you find the input if only an intermediate step is given?

    You generally CANNOT uniquely reconstruct the original input from an intermediate step, because the operation is not reversible (you don't know what was already arranged before). Questions therefore ask only about forward steps or the final output, not backward to the input.

  20. What is an Alphanumeric Series, and what types of elements does it typically mix?

    An Alphanumeric series is a sequence mixing letters, numbers and symbols. Questions ask about elements based on their position, neighbours (e.g. a number immediately preceded by a letter and followed by a symbol), or counting elements that meet a condition.

  21. In an Alphabet Series, what is the position number of the letter that is 'as far from the beginning as R is from the end'?

    R is the 18th letter, so from the end it is the 26 - 18 + 1 = 9th letter. The 9th letter from the beginning is I. (Use rank-from-other-end = 27 - rank.)

  22. In number/letter series problems, how do you approach a series like 2, 6, 12, 20, 30, ? to find the next term?

    Find the pattern of differences: 6-2=4, 12-6=6, 20-12=8, 30-20=10 (differences increase by 2). The next difference is 12, so the next term is 30 + 12 = 42. (Equivalently each term is n(n+1).)

  23. In a Symbol Series of conditions, what does a coding condition like 'if a symbol is between two numbers, code it X' require you to check?

    It requires you to examine the immediate left and right neighbours of each symbol; the rule applies only when BOTH the immediately preceding and immediately following elements are numbers. Position-based conditional rules must be checked element-by-element.

  24. What is an Analogy question in reasoning, and what is the key to solving it?

    An Analogy presents a pair with a specific relationship (A : B) and asks you to find a matching pair (C : D) with the SAME relationship. The key is to precisely identify the relationship in the first pair (e.g. cause-effect, part-whole, synonym, function) and apply the identical logic.

  25. Give an example of a 'part-to-whole' analogy and contrast it with a 'function-based' analogy.

    Part-to-whole: Petal : Flower (a petal is a part of a flower). Function-based: Knife : Cut (the function of a knife is to cut). The relationship type must match for the analogy to be valid.

  26. What is Classification (Odd-One-Out), and what is the solving approach?

    Classification gives several items of which all but one share a common property; you must find the odd one out. The approach is to discover the common rule/category linking the majority, then identify the single item that breaks that rule.

  27. In Classification, why would 'Triangle, Square, Circle, Rectangle' have 'Circle' as the odd one out?

    Triangle, Square and Rectangle are all closed figures made of straight sides (polygons) with corners; a Circle has no straight sides or vertices. So Circle is the odd one out.

  28. What is Data Sufficiency in Reasoning, and what question does it really ask?

    Data Sufficiency gives a question followed by two (or more) statements; you must decide whether the statements provide ENOUGH information to answer - not actually solve it. The task is to judge sufficiency, individually and in combination, not to find the final answer itself.

  29. State the standard Data Sufficiency answer options (the five-option convention used in IBPS PO).

    (a) Statement I alone is sufficient but II alone is not; (b) Statement II alone is sufficient but I alone is not; (c) Each statement alone is sufficient; (d) Both statements together are still NOT sufficient; (e) Both statements together are sufficient but neither alone is. (Exact labelling can vary, but these are the five cases.)

  30. In Data Sufficiency, what is the most common mistake candidates make, and the correct mindset?

    The common mistake is fully solving the problem and wasting time, or carrying assumptions from Statement I into Statement II. The correct mindset is to evaluate each statement INDEPENDENTLY for sufficiency first, then together only if needed, deciding only whether a unique answer is determinable.

IBPS PO (Probationary Officer) Reasoning Ability FAQ

What is in the IBPS PO (Probationary Officer) Reasoning Ability syllabus?

IBPS PO (Probationary Officer) Reasoning Ability is split into 4 chapters: Logical and Analytical Reasoning, Verbal and Critical Reasoning, Coding and Series Reasoning and Non-Verbal and Miscellaneous. Together they contain 13 topics and 29 sub-topics.

How many chapters are in IBPS PO (Probationary Officer) Reasoning Ability?

4 chapters, containing 13 topics and 29 sub-topics. The largest chapter is Verbal and Critical Reasoning, with 4 topics.

Are there flashcards for IBPS PO (Probationary Officer) Reasoning Ability?

Yes — a 50-card Reasoning Ability 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.