A, B, C, D, E and F are a group of friends. These are two housewives, one professor, one engineer, one accountant and one lawyer in the group. There are only two married couples in the group. The lawyer is married to D , who is housewife. No woman in the group is either an engineer or an accountant. C, the accountant, is married to F, who is professor. A is married to a housewife. E is not a housewife. What is E's profession?
To determine E's profession, we can use a process of elimination and a table to track the attributes of each person (A, B, C, D, E, F).
At this point, we have assigned professions to A (Lawyer), C (Accountant), D (Housewife), and F (Professor). The people remaining are B and E.
The professions remaining are the second Housewife and the Engineer.
We need to assign the roles of Housewife (female) and Engineer (male) to B and E.
Therefore, E's profession must be Engineer.
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