**Instruction:** Name the segment that is parallel to the given segment.**Given Segment:** \(\overline{QS}\)**Answer Box:** \(\overline{MN}\)**Diagram Explanation:** The diagram presents a geometric figure consisting of various line segments and points labeled as \(O, Q, R, S, M,\) and \(N\). - The horizontal line \(\overline{QN}\) is divided into sections by points \(Q\) and \(N\).- Above \(\overline{QN}\), two triangles are formed: \(\triangle QMR\) and \(\triangle QNS\).- \(\overline{QS}\) is directly indicated as the given segment.- Parallel markings are used: \(\overline{QS}\) is parallel to \(\overline{MN}\), indicated by matching set symbols.The objective is to identify the segment parallel to \(\overline{QS}\), which is \(\overline{MN}\).

The midpoint theorem states that “The line segment in a triangle joining the midpoint of two sides of the triangle is said to be parallel to its third side."According to the midpoint theorem. In the given diagram, QS || OM(or)OR is the required answer.