WILL GIVE MEDAL PLEASE HELP
@Hero @Luigi0210 @mathstudent55 @ParthKohli @SolomonZelman
Can you identify the first step?
Using a compass and straightedge, construct US as an angle bisector of ∡RST. This one?
Right, now which one comes next?
RS ≅ ST according to the given information.
We're going to use that later for the Side Angle Side Theorem, so not quite yet.
∡RSU is congruent to ∡UST by the definition of an angle bisector.
Yup. Now which one?
US is congruent to US by the Reflexive Property of Equality.
Nice job, which one next?
Angle TRS ≅ Angle STR by CPCTC (Corresponding Parts of Congruent Triangles are Congruent).
Exactly, now just two left, can you put them both in order?
and then it starts over?
Oh no I made a mistake, I'm sorry. The initial step is that RS is congruent to ST because it is given, which makes it take a whole different direction. I'm really sorry about that. So start with that one, then which one comes next.
It's almost in the correct order, just put the given box first, then switch CPCTC with the SAS formula. You're figuring out that the sides are equal because the triangles are congruent.
what do you mean
Acknowledging the given information should have been the first step in the proof. Everything else is in order up to the box where US is congruent to US by the Reflexive Property, so which one should come after the Reflexive Property box?
Triangle RSU is congruent to Triangle TSU by the Side-Angle-Side Postulate
Right, and then to the last box.
Angle TRS ≅ Angle STR by CPCTC (Corresponding Parts of Congruent Triangles are Congruent).
Exactly. Sorry again about messing up, I hope I didn't confuse you.
its fine
so like this
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