(iv)The position of the radical axis of the two circles geometrically is as :

The equation of the radical axis of the two circles represented by the equations,|z-2|=3 and |z-2-3i|=4 an the complex plane is

Radical Axis Of Two Circles

The equation of radical axis of two circles is x+y=1. One of the circles has the ends ofa diameter at the points (1,-3) and (4,1) and the other passes through the point (1, 2).Find the equating of these circles.

AB and CD are the chords of the parabola which intersect at a point E on the axis.The radical axis of the two circles described on ABand CD as diameter always passes through

The equation of the radical axis of the system of coaxial circles x^2 + y^2 + 2ax + 2by + c + 2lambda(ax-by + 1) = 0 is

LOL' and MOM' are two chords of parabola y^(2)=4ax with vertex A passing through a point O on its axis.Prove that the radical axis of the circles described on LL' and MM' as diameters passes though the vertex of the parabola.

(iii)If two circles cut a third circle orthogonally,then the radical axis of two circle will pass through the center of the third circle.

Find the radical axis of co-axial system of circles whose limiting points are (-1,2) and (2,3).

ln n(n>=3) circles the centres of no three circles are collinear. If the number of the radical axes of the circles is equal to the number of the radical centres of the circles then n^(2)-4n-5=