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Question
side - side - side congruence theorem
\\( \triangle rtv \cong \triangle vsr \\)
Step1: Recall congruence theorems
The Side - Side - Side (SSS) Congruence Theorem states that if three sides of one triangle are equal to three sides of another triangle, then the two triangles are congruent.
Step2: Analyze the given triangles
In \(\triangle RTV\) and \(\triangle VSR\), we need to check the side - side - side equality.
We know that \(TV = SR\) (by the given lengths in the first figure, assume the non - marked sides are equal as per the congruence setup), \(RV=VR\) (common side), and \(RT = VS\) (by the given lengths in the first figure).
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Side - Side - Side Congruence Theorem