Two sides of a square are along the lines x=−5 and y=4. The point of intersection of the diagonals is (3,−4). The point of intersection of the tangents drawn to the circumcircle of the square at the two consecutive vertices lying on x=−5 is
⇒‌‌−8x−8y−136‌=0 x+y+17‌=0.....(ii) Adding Eqs. (i) and (ii), 2x+26‌=0 x‌=−13 Substitute x=−13 in Eq. (i) −13−y+9‌=0 y‌=−4 ∴ The required point is (−13,−4).