[" In Fig "6.44" ,the side QR of "Delta],[" a point "S" .If the bisecton "],[/_" PRS meet at point "T" ."],[/_QTR=(1)/(2)/_QPR]

In Fig. 6.44, the side QR of PQR is produced to a point S. If the bisectors of /_P Q R"\ "a n d/_P R S meet at point T, then prove that /_Q T R=1/2/_Q P R .

In Fig. 6.44, the side QR of PQR is produced to a point S. If the bisectors of /_P Q R and /_P R S meet at point T, then prove that /_Q T R=1/2/_Q P R .

In Fig. 6.44, the side QR of triangle PQR is produced to a point S. If the bisectors of angle PQR and angle PRS meet at point T, then prove that angle QTR =1/2 angle QPR .

In figure, the side QR of Delta PQR is produced to a point S. If the bisectors. of /_PQR and /_PRS meet at point T, then prove that /_QTR = 1/2 /_QPR .

In Fig. , the side QR of △ PQR is produced to a point S. If the bisectors of /_P Q R and /_P R S meet at point T, then prove that /_Q T R=1/2/_Q P R .

In the given figure, the side QR of DeltaPQR is produced to a point S. If the bisectors of anglePQR and anglePRS meet at point T, then prove that angleQTR=(1)/(2)angleQPR .

In Fig , the side QR and DeltaPQR is produced to a point S. If the bisector of lfloorPQR and lfloorPRS meet at point T the prove that lfloor QTR=(1)/(2) lfloorQPR.

In Figure,T is a point on side QR of PQR and S is a point such that RT=ST .Prove That :PQ+PR>QS