Statements: $A < P = C ≥ D; S > U ≤ B < A; C < Q > S ≥ V$

Conclusions: I. $U > V$

II. $B < C$

III. $Q > D$

According to the statement,

$S>U$ and $S≥V$, which means $V>U$. Hence, Conclusion I doesn't follow.

$A<C$ and $B<A$, which means $B<C$, hence Conclusion II follows.

$C≥D$ and $C<Q$, which means $Q>D$, hence Conclusion III follows.