Each family in a locality has atmost two adults, and no family has fewer than 3 children. Considering all the families together, there are more adults than boys, more boys than girls and more girls than families. Then the minimum possible number of families in the locality is	Choices
A) 4  B) 5  C) 2  D) 3  E) 1
Explanation :   As per the question, we need to satisfy three   conditions namely:   1. Adults (A) &gt; Boys (B)   2. Boys (B) &gt; Girls (G)   3. Girls (G) &gt; Families (F)   Clearly, if the number of families is 2, maximum number of adults can only be 4. Now, for the second condition to be satisfied, every family should have atleast two boys and one girl each.   This will result in non-compliance with the first condition because adults will be equal to boys. If we consider the same conditions for 3 families, then all three conditions will be satisfied.   Answer : 3
<result>D</result>
Each family in a locality has atmost two adults, and no family has fewer than 3 children. Considering all the families together, there are more adults than boys, more boys than girls and more girls than families. Then the minimum possible number of families in the locality is