RADICAL AXIS OF TWO CIRCLES

Ilustration Based upon Common Chord and Radical Axis || Angle between Two Circles Condition OF Orthogonality || Parametric Equation || Pole And Polar

Family OF Circles || Radical Axis || Radical Centre || Radical Circle || Common Chord OF two Circles

Radial Center || Properties OF Radical AXIS

Angle OF Intersection OF two circle|| Condition OF orthogonality|| Radical axis (theory)

If S = 0, S' =0 are two touching circles then angle between their radical axis and the common tangent at the at their points of contanct is

If S = 0, S' =0 are two touching circles then angle between their radical axis and the common tangent at the at their points of contanct is

Radical axis || Angle between circles and Condition OF Orthogonatility and Illustration || Examples

If S = 0, S' =0 are touching circles, then the angle between the line of centres and radical axis of S = 0, S' =0 is

Let S = 0, S' = 0 be two circle intersecting at two distinct points and L_1 be their common chord, L_2 is the line joing their centres and L_3 is the radical axis. Then

Family OF Circles ||Radical Axis ,Radical Centre,Radical Circle and Common Chord