Let $S = \left\{ {{p_1},{p_2} \ldots ,{p_{10}}} \right\}$ be the set of first ten prime numbers. Let $A = S \cup P$ , where P is the set of all possible products of distinct elements of S. Then the number of all ordered pairs (x, y), $x \in S$,$y \in A$, such that x divides y, is________.
