[" 11.In the piven figure "OA=OB" and "OP=OQ],[" Prove that "(1)PX=QX," (in "AX=BX]

In the given figure,OA=OB and OP=OQ. Prove that (i)PX=QX, (ii) AX=BX

In the givne figure, OA = OB and OP = OQ. Prove that (i) PX = QX, (ii) AX = BX.

In the given figure, OA*OB= OC*OD . Prove that /_A= /_C" and "/_B= /_D .

If in the given figure, OA=a,OB=b and AP:PB=n:m then OP is equal to

In the given figure, OP, OQ, OR and OS are four rays. Prove that anglePOQ+angleQOR+angleSOR+anglePOS=360^(@) .

In the given figure DA _|_ OP and DB _|_OQ and /_ADB = 170^@ find /_AOB .

In the given figure, Oa = OB and OC = OD. Which is the criteria to prove DeltaAOC ~=DeltaBOD .

In the adjoining Figure it is given that OA||EC and OB||ED prove that angleAOB=angleCED

In the given figure, if OP bisects angleBOC and OQ bisects angleAOC , then anglePOQ is equal to