[mark all correct answers] \( \square \) a. \( \triangle P Q R \cong \triangle X Y Z \) \( \square \) b. \( \triangle P Q R \cong \triangle X Z Y \) \( \square \) c. \( \triangle P Q R \cong \triangle Y X Z \) \( \square \) d. \( S S S \) \( \square \) e. \( S A S \)
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To determine which triangles are congruent, we can use various congruence criteria. The options a, b, and c present arrangements of the same triangle points and can be checked for congruency based on the properties of triangles. Generally, triangles can be congruent through a combination of side lengths and angles. Additionally, SSS (Side-Side-Side) and SAS (Side-Angle-Side) are two popular congruence rules that help establish whether two triangles are congruent based purely on their sides and included angles. It's essential to notice the order of points which can affect congruency conclusions.