Question:
Five persons P, Q, R, S, and T are standing one above another in a vertical line.
• Q is above R.
• R is above S.
• T is at the bottom.
• P is directly above T.
• S is above P.
Who is at the top?
Five persons P, Q, R, S, and T are standing one above another in a vertical line.
• Q is above R.
• R is above S.
• T is at the bottom.
• P is directly above T.
• S is above P.
Who is at the top?
• Q is above R.
• R is above S.
• T is at the bottom.
• P is directly above T.
• S is above P.
Who is at the top?
Show Hint
In ranking and arrangement questions, first place the persons having fixed positions such as "top", "bottom", or "immediately above".
Updated On: Jun 11, 2026
- P
- Q
- R
- S
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The Correct Option is B
Solution and Explanation
Concept:
Arrange all persons according to the given positional conditions and identify the only arrangement satisfying all statements.
Step 1: Place T and P. T is at the bottom. P is directly above T. Thus, \[ P \] \[ T \]
Step 2: Place S above P. Since S is above P, \[ S \] \[ P \] \[ T \]
Step 3: Use remaining conditions. R is above S. Q is above R. Hence final arrangement from top to bottom becomes: \[ Q \] \[ R \] \[ S \] \[ P \] \[ T \] Thus the topmost person is \[ \boxed{Q} \] \[ \boxed{\text{Answer = (B)}} \]
Step 1: Place T and P. T is at the bottom. P is directly above T. Thus, \[ P \] \[ T \]
Step 2: Place S above P. Since S is above P, \[ S \] \[ P \] \[ T \]
Step 3: Use remaining conditions. R is above S. Q is above R. Hence final arrangement from top to bottom becomes: \[ Q \] \[ R \] \[ S \] \[ P \] \[ T \] Thus the topmost person is \[ \boxed{Q} \] \[ \boxed{\text{Answer = (B)}} \]
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