ABCD is a square of side length 2 units. C1 is the circle touching all the sides of the square ABCD and C2 is the circumcircle of square ABCD. L is a fixed line in the same plane and R is a fixed point.
A line L′ through A is drawn parallel to BD. Point S moves such that its distances from the line BD and the vertex A are equal. If locus of S cuts L′ at T2 and T3 and AC at T1, then area of ΔT1T2T3 is
(1) 21 sq units
(2) 32 sq units
(3) 1 sq units
(4) 2 sq units