
30 Most Important Reasoning Questions for Bank Exams 2026: This session explores key reasoning concepts vital for bank exams, focusing on a mock test-style discussion.
We cover essential problem-solving techniques and common pitfalls in Coding-Decoding, Inequality, Syllogism, Order & Ranking, and Seating Arrangement puzzles, aiming to enhance conceptual clarity for competitive exam success.
For comprehensive Puzzle learning, refer to "251 Rules of Puzzle by Sachin Sir", a 13-hour session designed to help students master problem-solving techniques.
Here are 15 Most Important Reasoning Questions for Bank Exams 2026 with answers (covering key topics like coding-decoding, syllogism, inequality, puzzles, and ranking):
If CAT = DBU, then DOG =?
Answer: EPH
If PEN = QFO, then BOOK =?
Answer: C P P L
Statements:
All apples are fruits.
All fruits are healthy.
Conclusion: All apples are healthy.
Answer: True
Statements:
Some cats are dogs.
All dogs are animals.
Conclusion: Some cats are animals.
Answer: True
A > B ≥ C > D
Which is true?
Answer: A > D
P ≤ Q < R ≥ S
Which is definitely true?
Answer: R ≥ P
Ravi is 10th from the top and 15th from the bottom. Total students?
Answer: 24
A is 5 ranks above B, and B is 10th from the bottom. A from the bottom?
Answer: 15th
Ramesh walks 10m north, then 5m east. Distance from start?
Answer: √125 = 11.18 m
A walks 5m south, then 5m west. Final direction from start?
Answer: South-West
A is B’s mother. C is B’s sister. How is A related to C?
Answer: Mother
X is Y’s brother. Y is Z’s daughter. How is X related to Z?
Answer: Son
A sits to the left of B, B sits to the left of C. Who is in the middle?
Answer: B
Five people sit in a row. A is at one end, C is in middle. Who sits between A and C?
Answer: B
A1B2C3D4E5, what comes after C?
Answer: 3
Important reasoning concepts for Bank Exams 2026 include coding-decoding, syllogisms, inequalities, seating arrangements, puzzles, and order-ranking. These topics form the core of the reasoning section and require regular practice and clear understanding. To explore each concept in detail and improve your preparation, check below.
To find codes for specific words, such as "Blue Sky," identify sentences that contain the target words. If "Blue" appears in only one sentence and its code is unique among common words, then that unique code (e.g., DD) corresponds to "Blue." For "Sky," if it's common in multiple sentences along with other words, identify common codes. By eliminating codes for other common words, the remaining common code (e.g., OO) will be for "Sky."
When a word, like "Whale," is not present in any of the provided coded sentences, its code must be new and not found anywhere in the given list.
Crucial Distinction: Definite vs. Possible Codes
If the question asks "What will be the code for Whale?", and "Whale" isn't in the source, the answer is Cannot Be Determined or None of These.
If the question asks "What is the possible code for Whale?", the answer must be a new code (not present in the original codes).
Pay close attention to the exact wording: "What will be" versus "What is the possible word/code". This determines whether a definite or potential answer is expected. A code identified in one question does not automatically apply to others.
For words like "Dangerous" which may have multiple unique codes within a single sentence (e.g., GG or Z), ambiguity arises. If the question asks "What will be the code?" and ambiguity exists, the answer is Cannot Be Determined. If it asks "What is the possible code?", then an option with one of the ambiguous codes, alongside definite ones, would be correct. The importance of question language is re-emphasized for such ambiguous cases.
Be cautious of similar-looking codes (e.g., TUN vs. TUM). These are often deliberate "optical illusions" designed to trick students. (Memory Tip: Always double-check spelling and exact characters in codes, especially when multiple options seem plausible. Do not assume similar codes are typos.) Failing to do so can lead to incorrect "Cannot Be Determined" answers or vice versa.
When determining codes for a phrase like "Last People," first find individual word codes. If a word like "Last" is unique to one sentence but has multiple possible codes also unique to that sentence (e.g., NAG or TUM), its code is ambiguous. If the question is definite ("What will be the code?"), And there's ambiguity for even one part of the required code, the final answer is Cannot Be Determined. Exam में होने वाले ये वेरिएशंस याद रखना। छोटी-छोटी बातें अच्छे से याद रखना। (Remember these variations that occur in exams. Remember these small things well.)
These questions require determining codes for given words (e.g., "See" coded as TAB) and then identifying the word for a given code (e.g., "UAB" corresponding to "First" if it's common in specific sentences). This format tests the application of coding-decoding rules in a sentence completion context.
The general approach to inequality problems involves tracing paths between the two elements in question. A definite relation (e.g., '>' or '<') is established only if all signs along the path point in the same direction. If there are conflicting signs (e.g., '>' and '<') along the path, or if a path does not exist, then no definite relation can be established. This is sometimes referred to as "Khandani Dushman" (ancestral enemies), implying conflicting relations.
Examples:
If U > X and U > Y, then U > Y is true.
If S > X, but the path from S to Z has conflicting signs, no definite relation exists between S and Z.
If H > I and I > M, then H > M is true. However, if the path from K to S involves conflicting signs, no relation exists between K and S.
The "Either/Or" case in syllogism applies when two conclusions are individually false but together form a complementary pair. The conditions for "Either/Or" are:
Same Elements: Both conclusions must involve the same two elements (e.g., "Goat" and "Cat").
One Positive, One Negative: One conclusion must be affirmative ("Some Goats are Cats") and the other negative ("No Goats are Cats" or "Some Goats are not Cats").
Both Individually False: Each conclusion, when considered independently, must be false.
Possibility Exists: There must be a possibility for the relationship between the two elements in question, preventing either conclusion from being definitively true.
Examples:
Case 1:
Statements: All cats are lions; No Lion is a dog; Some dogs are goats.
Conclusions: 1) Some goats are cats. 2) No Goat is Cat.
Analysis: Both conclusions involve "Goat" and "Cat," one is positive, one negative, and individually, neither is definitively true, but a possibility exists. Result: Either 1 or 2 follows.
Case 2:
Statements: All Cutes are Dogs; Some Cutes are Cats.
Conclusions: 1) All cats are Cute. 2) Some dogs are cats.
Analysis: Conclusion 1 is false. Conclusion 2 ("Some Dogs are Cats") is true, as "Some Cutes are Cats" and "All Cutes are Dogs" imply an overlap between Dog and Cat. Result: Only 2 follow.
To arrange people by weight, systematically deduce their relative positions from given clues.
Example Clues: "T is lighter than only one person" implies T is the second heaviest. "U is heavier than S but lighter than Q" means S < U < Q. "R is heavier than Q" means Q < R.
Combined Deduction: If you have S < U < Q < R and T is 2nd heaviest, and S is not the lightest, the lightest person is determined by elimination (e.g., P).
Final Order Construction: Piece together the order from heaviest to lightest. For instance, (Heaviest) R > T > Q > U > S > P (Lightest).
Numerical Application: Once the order is established, apply numerical data (e.g., weights of specific individuals or sums) to calculate unknown values. For example, if T+R = 230 kg and R = 117 kg, then T = 113 kg. This requires step-by-step construction and careful application of numerical data.
For linear arrangements with mixed directions, begin with clues that fix positions or directions (e.g., ends, specific counts).
Use relative placement clues (e.g., "D is 2nd Left of H") and directional information (e.g., "H faces South") to build the arrangement. Identify redundant information and apply constraints like the total number of North/South-facing people to deduce remaining directions. The approach relies on logical deduction from multiple intertwined clues.
In square arrangements, where some face inside and others outside, start with anchor clues—a person at a corner or middle, and their immediate neighbors or opposites.
Use relative position clues ("J is 2nd Right of P") and possibilities (e.g., "O is an immediate neighbor of J") to map out the positions. Crucially, test possibilities and eliminate contradictory cases that conflict with other clues, leading to systematic placement.
When the number of people in a linear arrangement is unknown, start by mapping relative gaps (e.g., "3 people between P and Q").
Deduce end points by testing scenarios (e.g., if Y is at an end, check if the left or right end is consistent). If a person is "exactly in the middle of the row," this fixes the total number of people. Be prepared to manage multiple possible arrangements initially, eliminating them as more clues are applied, and finalize by counting people between specific individuals.