In Figure, `O` is the centre of a circle and `P Q` is a diameter. If `/_R O S=40^0,` find `/_R T S`

In Figure,O is the centre of a circle and PQ is a diameter.If /_ROS=40^(@), find /_RTS

In Figure, find m\ /_P Q B where O is the centre of the circle

In Figure, O P||R S . Determine /_P Q R

In Fig. P Q is tangent at a point R of the circle with centre O . If /_T R Q=30^o , find /_P R S . (FIGURE)

In Fig. 6.10, ray OS stands on a line POQ. Ray OR and ray OT are angle bisectors of /_P O S and /_S O Q , respectively. If /_P O S=x , find /_R O T .

In Figure, ray O S stand on a line P O Qdot Ray O R and ray O T are angle bisectors of /_P O S\ a n d\ /_S O Q respectively. If /_P O S=x , find /_R O T

In Figure, ray O S stand on a line P O Qdot Ray O R and ray O T are angle bisectors of /_P O S\ a n d\ /_S O Q respectively. If /_P O S=x , find /_R O T

P Q is a tangent drawn from a point P to a circle with centre O and Q O R is a diameter of the circle such that /_P O R=120o , then /_O P Q is 60o (b) 45o (c) 30o (d) 90o

In Fig. 10.101, P Q and P R are two tangents to a circle with centre O . If /_Q P R=46^o , then /_Q O R equals (a) 67^o (b) 134^o (c) 44^o (d) 46^o