Question

1. polygon abcde is congruent to polygon tvsrk. \\( \angle eab \\) corresponds to____

\\( \bigcirc \\)
\\( \angle k \\)
\\( \bigcirc \\)
\\( \angle r \\)
\\( \bigcirc \\)
\\( \angle t \\)
\\( \bigcirc \\)
\\( \angle s \\)

Explanation:

When two polygons are congruent, their corresponding parts (angles and sides) are equal. The order of the letters in the polygon names gives the correspondence. In polygon \(ABCDE\) and \(TVSRK\), \(A\) corresponds to \(T\), \(B\) corresponds to \(V\), \(C\) corresponds to \(S\), \(D\) corresponds to \(R\), \(E\) corresponds to \(K\). So, \(\angle EAB\) (where \(A\) is the vertex of the angle) corresponds to \(\angle T\) (since \(A\) corresponds to \(T\)).

Answer:

\(\angle T\)