Given that triangles \( QRS \) and \( TUV \) are similar, we can find the corresponding sides and angles based on the correspondence of the vertices.
Part 1: Name the corresponding side.
Since \( QR \) corresponds to \( TU \), we can write:
- \( \overline{QR} \) corresponds to \( \overline{TU} \).
Part 2: Name the corresponding angle.
The angles that correspond to each other based on the order of the vertices are:
- \( \angle Q \) corresponds to \( \angle T \).
Part 3: Name the corresponding side.
Since \( QS \) corresponds to \( UV \), we can write:
- \( \overline{QS} \) corresponds to \( \overline{UV} \).
So in summary:
- Part 1: \( \overline{QR} \) and \( \overline{TU} \)
- Part 2: \( \angle Q \) and \( \angle T \)
- Part 3: \( \overline{QS} \) and \( \overline{UV} \)