Question

triangle PQR and triangle PQS are right angled triangles . Angle RPQ and Angle PQR are angles of 90 degree each and RP = QS. prove that triangle PQR congruent to triangle PQS and PS=RQ . FIGURE GIVEN​

Answer 1

Answer:

qs is common

angle RSQ=angle PQR

pq=sr

(sas)

therefore

$pqr congruent \: pqs$

Answer 2

proof:

=qs is common

=∆sqr=~pqr

=qp is equal to rs

by[SAS] property it proof