Given that polygon \( P Q R S \cong \) polygon \( L M N O \), identify the ngruent corresponding part for \( \angle Q \). \( \angle M \) \( \angle N \) \( \angle O \) \( \angle L \)

Since polygon \( P Q R S \) is congruent to polygon \( L M N O \), their corresponding angles are equal. The order of the vertices indicates that \( \angle Q \) in polygon \( P Q R S \) corresponds to \( \angle M \) in polygon \( L M N O \). Therefore, the answer is \( \angle M \). To have a bit of fun, think of it like a dance match; \( P Q R S \) and \( L M N O \) are doing the same moves at the same time, just in a different arena! The angles are just dancing partners finding their perfect match.