Based on the given information, what can you conclude, and why?

Given: The measure of angle P equals the measure of angle T.; P R equals T R
Segment Q T intersects segment P S at point R. Points Q and P on the left are joined to form segment Q P. Points S and T on the right are joined to form segment S T. The entire figure is two triangles joined at point R.Point Q is in the upper left and Point T is in the lower right of the figure. A segment connects Q and T.
Point S is in the upper right and Point P is in the lower left of the figure. A segment connects P and S.
Segment Q T intersects Segment S P at point R. A segment is drawn between Q and P. A segment is drawn between S and T.
(1 point)
Responses

Triangle Q R P is congruent to triangle T R Sby SAS.
Image with alt text: Triangle Q R P is congruent to triangle T R S by SAS.

Triangle Q R P is congruent to triangle S R Tby SSS.
Image with alt text: Triangle Q R P is congruent to triangle S R T by SSS.

Triangle Q R P is congruent to triangle S R Tby ASA.
Image with alt text: Triangle Q R P is congruent to triangle S R T by ASA.

Triangle Q R P is congruent to triangle S T Rby ASA.

Based on the given information, you can conclude that Triangle QRP is congruent to triangle STR by SAS (Side-Angle-Side) because the measure of angle P equals the measure of angle T and PR equals TR, and they share a common side, segment QR.