Congruence of Triangles

If $\triangle MNP \cong \triangle STU$, then the vertex $P$ corresponds to:

If $\triangle ABC \cong \triangle FED$, then $\angle B$ is equal to:

If $\triangle DEF \cong \triangle BCA$, then the side $DF$ corresponds to:

Which is a necessary condition for two line segments to be congruent?

Two line segments are congruent if their lengths are:

If two figures $A$ and $B$ are congruent, we can write this as:

If $\triangle PQR \cong \triangle XYZ$, which angle corresponds to $\angle Q$?

If $\triangle ABC \cong \triangle FED$, which side is equal to $ED$?

In RHS congruence, if the hypotenuse and one side are equal, the triangles are: