A, B, C, D, E and F, not necessarily in that order, are sitting in six chairs regularly placed around a round table. It is observed that A is between D and F. C is opposite D. D and E are not on neighbouring chairs. Which one of the following must be true?
- AA is opposite B
- BD is opposite E
- CC and B are neighbours
- DB and E are neighboursCorrect
Explanation
To solve this, place the individuals in a circle based on the given conditions.
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First, place D and its opposite chair, which is occupied by C.
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The condition A is between D and F means A and F must take the two chairs on one side of the D-C axis. Specifically, if we place D at the top, A must be next to D, and F must be next to A.
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We are told D and E are not neighbours. Since D is already next to A on one side, E cannot be on the other side of D. Therefore, the only available spot for E is next to C.
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This leaves only one chair remaining for B, which must be the chair between D and C that is not occupied by E.
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Looking at the resulting arrangement, the neighbors of E are C and B. Therefore, B and E must be neighbours. This makes option D the only logically certain conclusion.

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