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Nine friends, A, B. C, D. E, F. G, H and I are sitting around a circular table facing the center but not necessarily in the same order. D is sitting second to the right of F. H is an immediate neighbor of E. Two persons are sitting between A and E. B is sitting second to the left of C. Two persons are sitting between D and C. Neither H nor E is immediate neighbor of C and D. G is sitting third to the right of A. Only one person is sitting between C and E.
Starting from A, if all the persons are made to sit in the alphabetical order in anticlockwise direction, the positions of how many (excluding A) will remain unchanged?
G is sitting third to the right of A and there are two persons between A and E.
=> E is sitting third to the left of A.
B is sitting second to the left of C and there is one person between C and E.
=> C is sitting second to the left of E and B is sitting to the immediate left of G.
Also, there are 2 person sitting between C and D but D is not sitting adjacent to E.
=> D is sitting third to the left of C and since D is sitting second to the right of F, => F is sitting to the immediate left of A.
H is sitting adjacent to E but not to C, => H is sitting to the immediate right of E.
If all the persons are made to sit in the alphabetical order in anticlockwise direction from A,
Then, the position of only 1 person, i.e. H remains unchanged.
=> Ans - (A)
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