Question

question
\\( \triangle n x v \cong \triangle t l e \\). if \\( v n = 21 \\), find \\( e t \\).
answer attempt 2 out of 2
\\( e t \\) can be determined. \\( e t = \\)

Explanation:

Step1: Recall Congruent Triangles Property

In congruent triangles, corresponding sides are equal. For $\triangle NXV \cong \triangle TLE$, the order of the vertices implies that $VN$ corresponds to $ET$.

Step2: Apply Corresponding Sides Equality

Since $VN = 21$ and $VN$ corresponds to $ET$ (because of the congruence $\triangle NXV \cong \triangle TLE$), we have $ET = VN$.

Answer:

$ET = 21$