tyrell is going to use asa to prove that triangle pqr is congruent to triangle sqr. which of these statements would prove there is a necessary step in tyrell's proof

A prove that pq is congruent to sq by the reflexive property

B prove that qr is congruent to qr by reflexive property

C prove that qpr is congruent to qsr by the symmetric property

Question

tyrell is going to use asa to  prove that triangle pqr is congruent to triangle sqr. which of these statements would prove there is a necessary step in tyrell's proof 

A  prove that pq is congruent to sq by the reflexive property

B prove that qr is congruent to qr by reflexive property

C  prove that qpr is congruent to qsr by the symmetric property

anonymous · Answer

attachment

unklerhaukus · Answer

ASA

Angle is PRQ, SRQ  these are both 90° (given)

S side is QR   this side is common

the other angle is PQR, SQR

anonymous · Answer

is it a  pq is congruent to sq by the reflexive property

unklerhaukus · Answer

to prove congruence using ASA, you need to prove two angels are equal and the included side is equal

anonymous · Answer

ok

unklerhaukus · Answer

pq is congruent to sq, 
but we already have a common side, we need to prove the two angles are be equal

anonymous · Answer

is it b qr is congruent to qr by the reflexive property

unklerhaukus · Answer

no

anonymous · Answer

i need help