Let any circle S passes through the point of intersection of lines √3(y−1)=x−1 and y−1=√3(x−1) and having its centre on the acute angle bisector of the given lines. If the common chord of S and the circle x2+y2+4x−6y+5=0 passes through a fixed point, then the fixed point is

Let any circle S passes through the point of intersection of lines √

1.	Let any circle S passes through the point of intersection of lines √3(y−1)=x−1 and y−1=√3(x−1) and having its centre on the acute angle bisector of the given lines. If the common chord of S and the circle x2+y2+4x−6y+5=0 passes through a fixed point, then the fixed point is
Answer» Let any circle $S$ passes through the point of intersection of lines $\sqrt{3} (y - 1) = x - 1$ and $y - 1 = \sqrt{3} (x - 1)$ and having its centre on the acute angle bisector of the given lines. If the common chord of $S$ and the circle $x^{2} + y^{2} + 4 x - 6 y + 5 = 0$ passes through a fixed point, then the fixed point is