Mathew, Nathan, Olonga, Peter, Quine, Rafeal, Sutherland, Thomson and Udele ar

Question

Mathew, Nathan, Olonga, Peter, Quine, Rafeal, Sutherland, Thomson and Udele are nine members in a family, who go to play to two different football clubs namely Liverpool and Chelsea. Each club can allow only three members of the same family. Peter has a priority and must be given preference by Liverpool or Chelsea. Rafeal and Nathan do not wish to go to the same club. Sutherland goes to Liverpool only and Thomson goes to Chelsea only. Olonga comes back saying that neither of the two clubs allowed him. Mathew does not go with Rafeal and Udele does not go with Quine. Nathan and Udele do not go together. If Quine, Rafeal and Sutherland go together and are allowed by one of the clubs, then who goes to play in which club, assuming that Mathew does not go to play?

Options:

A . Chelsea - Peter, Udele, Thomson or Peter, Nathan, Thomson

B . Chelsea - Peter, Mathew, Thomson or Peter, Nathan, Thomson

C . Liverpool - Mathew, Udele, Thomson or Nathan, Udele, Thomson

D . Liverpool - Peter, Udele, Thomson or Mathew, Udele, Thomson

Answer: Option A
:
A

According to the condition that Sutherland goes to Liverpool only, Quine, Rafeal and Sutherland go to Liverpool. Thus Options (C) and (D) are not possible. Now, Peter is given preference and Thomson goes to Chelsea only thus possible answer options can be (A) and (B). Since Mathew does not play so Option (B) can be discarded. Thus option (A) is the answer.

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