6. In fig., ray OS stands on a line POR. Ray OR and ray OT are angle bisectors of \(\angle POS\) and \(\angle SOQ\) respectively. If \(\angle POS = x\), find \(\angle ROT\). 7. In fig., find the measure of \(\angle AOD\), \(\angle BOC\) & \(\angle AOE\), given that \(\angle COD = 90^\circ\), \(\angle BOE = 70^\circ\) & AOB is a straight line. 8. In fig., lines xy and MN intersect at O. If \(\angle POY = 90^\circ\) and a:b = 2:3, find c. 9. In fig., \(\angle PAR = \angle PRQ\), then \(\angle S.T\) \(\angle PQS = \angle PRT\). 10. In fig., lines PQ and RS intersect each other at the point O. If \(\angle POR : \angle ROQ = 5:7\), find all the angles. 11. In fig., 3 coplanar lines AB, CD & EF are intersecting at O forming \(\angle BOD = 90^\circ\) & \(\angle DOE = 25^\circ\), find x, y, z & t.
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