Answer:

Explanation:
The graph shows to different figures. Assuming the internal triangles from each figure are congruent, then the corresponding element to
is
.
Because, in the parallelogram UTSR, we have two triangles which are congruent. So, when we have a congruence between triangles, we deduct all corresponding elements that are congruent.
So, the congruence is between
and
, from this congruence, we have

Therefore, the right answer is
.