Bipartite Graphs and Matchings · Easy problem

Men $A,B,C$ rank women as $A: Y,Z,X$; $\;B: X,Y,Z$; $\;C: X,Y,Z$. Women rank men as $X: B,C,A$; $\;Y: A,C,B$; $\;Z: A,B,C$. Running the men-proposing deferred-acceptance algorithm, what rank (among his own preference list, $1$st, $2$nd, or $3$rd) does man $C$ end up with?