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 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, P O S is a line, find x

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 P||R S . Determine /_P Q R

In Figure, O P bisects /_B O C\ a n d\ O Q \ bisects \ /_A O C . Show that /_P O Q=90^0

In figure, A B\ a n d\ C D are straight lines and O P\ a n d\ O Q are respectively the bisectors of angles /_B O D\ a n d\ /_A O C . Show that the rays O P\ a n d\ O Q are in the same line.

In Figure, P Q R S is a parallelogram, P O\ a n d\ Q O are, respectively, the angle bisectors of /_P\ a n d\ /_Q . Line L O M is drawn parallel to P Q . Prove that: (i) P L=Q M (ii) L O=O M

In Figure, P Q R S is a parallelogram, P O\ a n d\ Q O are, respectively, the angle bisectors of /_P\ a n d\ /_Q . Line L O M is drawn parallel to P Q . Prove that: P L=Q M (ii) L O=O M

In Figure, P O Q is a line. Ray O R is perpendicular to line P Q . O S is another ray lying between rays O P\ a n d\ O R . Prove that /_R O S=1/2(/_Q O S-/_P O S)

In Figure, P Q R S is a parallelogram, P O and Q O are, respectively, the angle bisectors of /_P and /_Qdot Line L O M is drawn parallel to P Qdot Prove that : P L=Q M (ii) L O=O M