Question

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Explanation:

Step1: Identify triangle markings

• $\triangle KI$: Two angles marked, included side marked
• $\triangle TRS$: Two angles marked, non-included side marked
• $\triangle WX$: Two angles marked, included side marked (matches $\triangle KI$ pattern)

Step2: Match congruent triangles

$\triangle KI$ (written as $\triangle KJI$, assuming the unlabeled vertex is $J$) has matching angle-side-angle markings with $\triangle WXY$.

Step3: Write congruence statement

Align corresponding vertices: $\triangle KJI \cong \triangle WXY$

Answer:

$\triangle KJI \cong \triangle WXY$
(Note: If the unlabeled vertex of the first triangle is not $J$, the congruence is $\triangle \text{[first triangle vertices]} \cong \triangle WXY$, as the first and third triangles share ASA congruence criteria: two congruent angles and the included congruent side)