Eight sets A, B, C, D, E, F, G and H are such that:
A is a superset of B, but subset of C.B is a subset of D, but superset of E.F is a subset of A, but superset of B.G is a superset of D, but subset of F.H is a subset of B.
N(A), N(B), N(C), N(D), N(E), N(F), N(G) and N(H) are the number of elements in the sets A, B, C, D, E, F, G and H respectively.
Which one of the following could be FALSE, but not necessarily FALSE?
If P is a new set and P is a superset of A, and N(P) is the number of elements in P, then which of the following must be true?
If Q and Z are two new sets, both supersets of H, and N(Q) and N(Z) are the number of elements of the sets Q and Z respectively, then:
Which of the following could be TRUE, but not necessarily TRUE?