The question asks for the minimum number of people required in a room that contains exactly 3 fathers and 6 sons. An important condition is that "every father's son(s) and every son's father are present," implying a complete set of relationships within the group. To find the minimum number, we must maximize the overlap in roles, where one person can be both a father and a son.
The minimum number of individuals required is 7. This can be achieved with a structure spanning three generations:
Let's verify if this group of 7 people meets all the conditions:
All conditions are satisfied with 7 individuals, confirming this as the minimum number required.
A is the daughter of C's sister B. D is the husband of C. E is D's father. How is A related to E?
In a certain code language,
A + B means 'A is the mother of B',
A - B means 'A is the brother of B',
A x B means 'A is the wife of B',
A% B means 'A is the father of B' and
A# B means 'A is the daughter of B'.
How is L related to P if 'L # K% R-T+P# N'?