Step 1: Understanding the Question:
We are told about five people, A, B, C, D and E, who play three different games among them, and one pair among them is a married couple with E as the husband. We need to work out who E's wife is from the given clues.
Step 2: Key Formula or Approach:
Since the puzzle names one person as the husband, his wife must be a lady in the group. So we first fix which of A, B, C, D are ladies, then check who among the ladies could actually be married to E.
Step 3: Detailed Explanation:
We are told A and D are unmarried ladies, so neither of them can be married to anyone, and both are ruled out as E's wife straight away.
E is the husband in the one married couple in the group, so E is male, and his wife must be a female from the remaining people, B or C.
We are told B is the brother of C, so B is male. A brother is male, so B cannot be E's wife either.
That leaves only C as a possible wife for E. Since A and D are already ruled out as unmarried, and B is ruled out for being male, C is the only lady left in the group who is free to be married.
So logically, the wife of E is C.
Step 4: Final Answer:
The four options given for this question are A, B, D and "None of the above". Since the wife of E is actually C, and C does not appear as one of the first three choices, the correct choice is "None of the above".
Wife of E is C.