Given two relations, $R \subseteq X \times Y$, and $S \subseteq Y \times Z$, where

$R := \{ (a,1), (b,1), (b,3), (c, 1), (c, 3), (d, 3) \}$

$S := \{ (1,D), (1, E), (2, B), (2,C), (3, A) \}$

Given the above two relations, which of the following options describes the **composite** relation $S \circ R \subseteq X \times Z$?

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