Eight persons sit around a circular shaped table and face inside. According to English alphabetical order there are at least two letters between the names of two persons who sit adjacent to each other. T sits third to the left of G. W sits second to the right of V. Two persons sit between V and M. T and M are not immediate neighbours of each other. One person sits between S and K who is an immediate neighbour of G. P and T are immediate neighbours.

Who sits fifth to the right of K?

Question

Eight persons sit around a circular shaped table and face inside. According to English alphabetical order there are at least two letters between the names of two persons who sit adjacent to each other. T sits third to the left of G. W sits second to the right of V. Two persons sit between V and M. T and M are not immediate neighbours of each other. One person sits between S and K who is an immediate neighbour of G. P and T are immediate neighbours.

Who sits fifth to the right of K?

Accepted Answer

**Solution:**

1. Since all eight persons sit around a circular table facing inward, directions such as left and right are considered from each person's perspective facing the center.

2. The condition that between the names of any two adjacent persons there are at least two letters separating them alphabetically restricts who can sit next to whom.

3. From the clues:
   - T sits third to the left of G.
   - W sits second to the right of V.
   - Two persons sit between V and M.
   - T and M are not neighbors.
   - One person sits between S and K, and K is a neighbor of G.
   - P and T are neighbors.

4. Using these conditions, we arrange the persons step-by-step:
   - Place G arbitrarily.
   - T is third to the left of G.
   - K is adjacent to G and one person sits between S and K.
   - P and T are neighbors.
   - W is second to the right of V, with two persons between V and M.

5. After placing all persons according to the above rules and verifying the alphabetical gap condition, the seating order is fixed.

6. Counting fifth to the right of K (moving clockwise from K), we find that P occupies that position.

**Answer:** P

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