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Study the following information carefully to answer the given questions.
A, B, C, D, E, and F are arranged around a circular table.
* C and D are placed such that they are equidistant to A. They are also placed at an equal distance to B.
* E is placed second to the left of A.
* Only one pair of adjacent alphabets are seated opposite to each other.
Numbers from 1 to 6 are assigned starting from AΒ in the clockwise direction.
Which of the following pairs are seated opposite to each other?
According to the firstΒ statement, A and B must be opposite each other for C and D to be equivalent toΒ both AΒ and B.Β
Since A and B are already adjacent to each other, the other pairs must not be adjacent to each other.Β It is also given that EΒ is second to the left of AΒ , and F has to be second to the right of A.
There is only one possible arrangement for C and D that satisfies the condition of adjacent letters not being opposite each other. This can be given by the figure below,
The only pairs from the options that are opposite to each other are CΒ and E.
Hence, the correct answer is option D.
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