Given: circle P with diameter RS TW
prove: RTW is isosceles

Answer:
Step-by-step explanation:
First, the RS is perpendicular to TW. That is paired with "Given".
Then arc mTR = arc mRW. This is paired with, "Diameter perpendicular to a chord bisects major arcs".
After that, chord TR = chord RW. You'll pair this up with "If arcs are =, chords are =".
Finally you'll pair Triangle TRW is isosceles with "Definition".
RS perpindicular TW Given
m RT= m RW Diameter perpindicular to chord bisects major arcs
TR = TW If arcs are =, chords are =
TRW is issocolees Definition