11. If \( \triangle \mathrm{MNO} \cong \triangle \mathrm{PQR} \), which of the following can you NOT conclude as being true? \( \overline{\mathrm{NO}} \cong \overline{\mathrm{QR}} \) \( \angle \mathrm{M} \cong \angle \mathrm{P} \) \( \overline{\mathrm{MN}} \cong \overline{\mathrm{PR}} \) \( \begin{array}{l}\angle \mathrm{N} \cong \angle \mathrm{Q}\end{array} \)

Given that \( \triangle \mathrm{MNO} \cong \triangle \mathrm{PQR} \), we can conclude that all corresponding sides and angles of the two triangles are congruent. This means: 1. \( \overline{\mathrm{MN}} \cong \overline{\mathrm{PR}} \) 2. \( \overline{\mathrm{NO}} \cong \overline{\mathrm{QR}} \) 3. \( \angle \mathrm{M} \cong \angle \mathrm{P} \) 4. \( \angle \mathrm{N} \cong \angle \mathrm{Q} \) Since all of these statements are true based on the congruence of the triangles, we need to identify which statement cannot be concluded as true. Let's analyze each option: 1. **\( \overline{\mathrm{NO}} \cong \overline{\mathrm{QR}} \)**: This is true because \( \overline{\mathrm{NO}} \) corresponds to \( \overline{\mathrm{QR}} \). 2. **\( \angle \mathrm{M} \cong \angle \mathrm{P} \)**: This is true because \( \angle \mathrm{M} \) corresponds to \( \angle \mathrm{P} \). 3. **\( \overline{\mathrm{MN}} \cong \overline{\mathrm{PR}} \)**: This is true because \( \overline{\mathrm{MN}} \) corresponds to \( \overline{\mathrm{PR}} \). 4. **\( \angle \mathrm{N} \cong \angle \mathrm{Q} \)**: This is true because \( \angle \mathrm{N} \) corresponds to \( \angle \mathrm{Q} \). Since all the statements are true based on the congruence of the triangles, there is no statement that can be concluded as NOT true. However, if we were to consider a scenario where one of the statements was not true, it would typically involve a misunderstanding of the triangle's properties. In this case, all statements are valid conclusions from the given congruence. Thus, the answer is that there is no statement that can be concluded as NOT true based on the given information.