To solve this seating arrangement problem, we can list the positions of each friend based on the given clues and constraints.
- First, we know that A is sitting immediately to the left of B. Let's place B at an initial position and A immediately to the left of B.
- The next clue tells us that C sits two places to the right of A. Since A is next to B, by placing B in a reference position, C will be two positions clockwise from A.
- D is sitting opposite to E. This means that they are directly across from each other at the table.
- F is not sitting next to C or D. This constraint helps us eliminate certain positions for F.
Let's calculate the seating order:
- Place B, and then A immediately to its left:
- [...] → B → A → [...] (assuming clockwise)
- Since C is two places to the right of A:
- [...] → C → B → A → [...]
- Identify a suitable position for D and E being opposite, keeping F away from C and D. Let's trial as follows:
- [...] → D → C → B → A → E → [...], leaving one unnamed position.
- Finally, F cannot sit next to C or D, so the only position left is two places to the right of A:
- [...] → D → C → B → A → E → F (indicating two places right of A)
From this deduction, F's position relative to A is two places to the right. Thus, the correct answer is:
Two places to the right
By following each constraint and ensuring no contradictions are present in the arrangement, we can confirm the logical seating order.