In the figure above, the triangles are congruent by ASA. Complete the congruence statement. Triangle RPQ is congruent to triangle

To complete the congruence statement for the triangles, we need to identify the corresponding vertices of triangle RPQ based on the ASA (Angle-Side-Angle) congruence criterion. Since triangle RPQ is congruent to another triangle, we can denote the vertices of the other triangle as follows: - The vertex R corresponds to the vertex that is opposite to the angle at vertex R in the other triangle. - The vertex P corresponds to the vertex that is opposite to the angle at vertex P in the other triangle. - The vertex Q corresponds to the vertex that is opposite to the angle at vertex Q in the other triangle. Assuming the other triangle is named XYZ, the congruence statement can be completed as: \[ \triangle RPQ \cong \triangle XYZ \] If you have specific labels for the other triangle, please provide them, and I can adjust the congruence statement accordingly.