The triangles triangle RST and triangle XYZ are congruent. Points P and W lie on ST and YZ, respectively. Which of the following statements are true?
(a) If P is the midpoint of line ST and W is the midpoint of line YZ then triangle RSP≅ XYW
(b) If RP bisects angle RST and line XW angle YXZ, then RSP ≅ XYW
(c) If RP = ST and XW = YZ, then triangle RSP ≅ XYW
(d) If RP ⊥ ST and XW ⊥ YZ, then triangle RSP ≅ XYW
This is multiple choice problem and if none of the answers work type none.
First you should include a link to the original question when you say it is a repeat.
But from what you have said it was not actually answered. The link is still desirable though.
This question seems to require a fair amount of diagram sketching, with thought and considerable time.
Have you done any sketches, have you discounted any of the choices?
Do you think you might have the answer?
I would like to see evidence of your own attempts.