If P and Q are two points on the line 4x + 3y + 30 = 0 such that OP = OQ = 10, where O is the origin, then the area of the ∆OPQ is
48
16
32
none of these
Let OR ⊥ PQ
Then, OR=40+30+3016+9=305=6
∴PR=OP2-OR2=100-36 and PQ = 2PR = 16
∴ Area of ∆OPQ=12×PQ×OR
=12×16×6=48