Question:

There are five different houses P, Q, R, S, T in a row. P is to the right of Q and T is to the left of R and right of P, Q is to the right of S. Which of the houses is in the middle?

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For arrangement problems, convert statements into direct order relations, then link them to form a full sequence.
  • P
  • Q
  • R
  • S
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The Correct Option is A

Solution and Explanation

Step 1: Write down the conditions:
- P is to the right of Q. This means Q comes before P in the row.
- T is to the left of R and also to the right of P. So P comes before T, and T comes before R.
- Q is to the right of S, meaning S comes before Q.
Step 2: Arrange step-by-step:
From "S before Q" and "Q before P": S → Q → P.
From "P before T before R": P → T → R.
Step 3: Combine: S → Q → P → T → R.
Step 4: In this arrangement, the middle house (3rd position) is $\mathbfP$.
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