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Question

T, W, A, L, O and B live on six different floors of the same building. The lowermost floor in the building is numbered 1, the floor above it is numbered 2 and so on till the topmost floor is numbered 6. A lives on an even-numbered floor. T lives immediately below A. Exactly one person lives between T and L. Exactly one person lives between W and L. W lives immediately above O. O does not live on the lowermost floor. Who lives immediately above L?

This question was previously asked in
RRB ALP 2025 CBT 2 Wiremen Question Paper (28-Jul-2026) (Shift 2)
The correct answer is
O

Apartment Floor Puzzle: Step-by-Step Solution

This solution deciphers the floor arrangement using the provided clues to identify who lives immediately above L.

Analyzing the Clues

  • People & Floors: T, W, A, L, O, B occupy floors \(1\) (lowermost) to \(6\) (topmost).
  • A's Floor: A is on an even floor (\(2\), \(4\), or \(6\)).
  • T relative to A: T is immediately below A. Pair: \((A, T)\).
  • W relative to O: W is immediately above O. Pair: \((W, O)\).
  • O's Restriction: O is not on Floor \(1\).
  • T and L Gap: Exactly one person between T and L.
  • W and L Gap: Exactly one person between W and L.

Deductive Steps

  1. Possible (A, T) Positions: Based on A being on an even floor (\(2\), \(4\), or \(6\)) and T being below A, the possible pairs for \((A, T)\) are: \((A=2, T=1)\), \((A=4, T=3)\), or \((A=6, T=5)\).
  2. Possible (W, O) Positions: Based on W being above O and O not on Floor \(1\), the possible pairs for \((W, O)\) are: \((W=3, O=2)\), \((W=4, O=3)\), \((W=5, O=4)\), or \((W=6, O=5)\).
  3. Testing Case 1: \((A=2, T=1)\).
    • With T on Floor \(1\), the condition 'one person between T and L' implies L is on Floor \(3\). (T=1, Person, L=3).
    • With L on Floor \(3\), the condition 'one person between W and L' implies W is on Floor \(5\). (L=3, Person, W=5). Note: W cannot be on Floor \(1\) as it's below L.
    • Since W (\(5\)) is immediately above O, O must be on Floor \(4\).
    • This configuration (T=\(1\), A=\(2\), L=\(3\), O=\(4\), W=\(5\)) satisfies all given conditions.
    • The remaining person, B, must occupy the last spot, Floor \(6\).
    • Resulting Arrangement: Floor 1: T, Floor 2: A, Floor 3: L, Floor 4: O, Floor 5: W, Floor 6: B.
  4. Eliminating Other Possibilities:
    • Case \((A=4, T=3)\): L would be on Floor \(1\) or \(5\). Floor \(1\) is impossible due to required floor gap. L=\(5\) implies W=\(3\), which conflicts with T already being on Floor \(3\).
    • Case \((A=6, T=5)\): L would be on Floor \(3\). W would be on Floor \(1\) or \(5\). W=\(1\) requires O on Floor \(0\) (impossible). W=\(5\) conflicts with T already being on Floor \(5\).
    • Thus, the arrangement derived from Case 1 is the only valid solution.
  5. Conclusion: L resides on Floor \(3\). The person living immediately above L (on Floor \(4\)) is O.
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Similar Questions

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  10. A, G, H, P, S and Y live on six different floors of the same building. The lowermost floor in the building is numbered 1, the floor above it is numbered 2 and so on till the topmost floor is numbered 6. Only three people live between Y and H, where Y lives below H. G lives on an odd-numbered floor and immediately above Y. S lives on one of the floors below A and on one of the floors above P. Who lives on floor numbered 5?

Important Questions from Floor Puzzle

  1. If P is on the first step, on which step is S?
  2. If P is on the first step, which of the following is true?
  3. If T was on the third step, which of the following pairs is incorrect?
  4. If T joined P, Q, R and S, and T was on the third step, and Q was on a higher step than T, which step must be vacant?

  5. If there are two steps in between the steps on which A and D are standing and C is standing on Step 6, A must be standing on which of the following steps?

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