A, B, D, J, O, T and Z are sitting around a circular table facing the center. Only two people sit between A and Z when counted from the left of A. J is an immediate neighbor of Z. Only one person sits between J and O when counted from the left of J. O is not an immediate neighbor of Z. T sits immediately to the left of D. How many people sit between B and O when counted from the left of O?
Five
Only two people sit between A and Z counted from the left of A places Z three positions to the left of A.
J is an immediate neighbour of Z, and testing the position where O (with only one person between J and O from J's left) is NOT an immediate neighbour of Z, resolves J and O's exact seats.
T sits immediately to the left of D, and the remaining positions are filled by B accordingly.
Resolving all constraints together gives the full circular order: A, O, B, J, Z, T, D (in one consistent direction).
Counting from the left of O, the people passed before reaching B are A, D, T, Z, J — five people.
Hence, five people sit between B and O when counted from the left of O.
Similar Questions
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Important Questions from Circular Arrangement
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