Given, OA=1 unit, OB=13 unit Since, OB is diameter of circle. Then, radius (r)=
13
2
=6.5 unit
Draw a line joining points P and C, where C is the centre of the given circle. Then, PC= radius of circle =6.5 units OC= radius of circle =6.5 units Now, AC=OC−OA=6.5−1=5.5 units Then, using Pythagoras theorem, (PA)2=(PC)2−(AC)2 =(6.5)2−(5.5)2 =(6.5−5.5)(6.5+5.5) =(1)(12)=12 ∴PA=√12 Then, PQ=2PA=2√12 Hence, area of △PQB=