SOLUTION: I want to pass my test on Monday and I need help please tutors and thank you. Given: S is the midpoint of QT, QR is parallel to TU Prove: triangle QSR is congurent to TSU

Algebra ->  Geometry-proofs -> SOLUTION: I want to pass my test on Monday and I need help please tutors and thank you. Given: S is the midpoint of QT, QR is parallel to TU Prove: triangle QSR is congurent to TSU      Log On


   

Question 168589: I want to pass my test on Monday and I need help please tutors and thank you.
Given: S is the midpoint of QT, QR is parallel to TU
Prove: triangle QSR is congurent to TSU
Answer by Edwin McCravy(20056) About Me  (Show Source):
You can put this solution on YOUR website!




Angle Q = angle T because they are alternate interior angles
          formed by tranversal QT cutting two given parallel
          line segments QR and TU

SQ = ST  because S is given to be the midpoint of QT

Angle UST = Angle RSQ because they are vertical angles.

Triangle QSR is congruent to triangle TSU by Angle-side-angle.

Edwin