In the figure in `/_PQR=/_PRQ` then prove that `/_PQS=/_PRT`

/_PQR=/_PRS, then prove that /_PQS=/_PRT

In Figure,/_PQR=/_PRQ, then prove that /_PQS=/_PRT

In figure, /_PQR = /_PRQ , then prove that /_PQS = /_PRT .

In Fig.6.15 angle PQR= angle PRQ, then prove that angle PQS= angle PRT.

In Fig. 6.15, angle PQR = angle PRQ , then prove that angle PQS = angle PRT .

In the figure, given alongside, /_QPS = /_RPT and /_PRQ = /_PTS . Prove that triangles PQR and PST are similar.

In the given figure, (PS)/(SQ)=(PT)/(TR) and /_PST= /_PRQ . Prove that PQR is an isosceles triangle.

In Figure (PS)/(SQ)=(PT)/(TR)/_PST=/_PRQ Prove that PQR is an isosceles triangle.

In the figure, M is the midpoint of QR . /_PRQ=90^(@) . Prove that PQ^(2)=4PM^(2)-3PR^(2)

In the figure, M is the midpoint of QR . /_PRQ=90^(@) . Prove that PQ^(2)=4PM^(2)-3PR^(2)