Only three people sit to the left of R. Only A sits to the right of C. Only three people sit between C and Q. B sits at some place to the left of P but at some place to the right of D.
How many people sit between D and P?
To solve this seating arrangement problem, we need to determine the order of people sitting in a row based on the given clues and finally find out how many people are sitting between D and P.
Let's analyze the clues one by one:
| 1 | 2 | 3 | 4 (R) | 5 | 6 | 7 |
| - | - | - | R | - | - | - |
| 1 | 2 | 3 | 4 (R) | 5 | 6 (C) | 7 (A) |
| - | - | - | R | - | C | A |
| 1 | 2 (Q) | 3 | 4 (R) | 5 | 6 (C) | 7 (A) |
| - | Q | - | R | - | C | A |
| 1 (D) | 2 (Q) | 3 (B) | 4 (R) | 5 (P) | 6 (C) | 7 (A) |
| D | Q | B | R | P | C | A |
Now, we count the number of people sitting between D (1st position) and P (5th position). The people sitting between them are in positions 2, 3, and 4, namely Q, B, and R.
Therefore, the number of people sitting between D and P is three.
Conclusion: The correct answer is \("Three"\).
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