CLASS 11 | CIRCLES | COMMON CHORD | RADICAL AXIS | PROPERTIES OF RADICAL CENTRE

Radial Center || Properties OF Radical AXIS

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

Radical center || Family OF circle

Types OF Radical or Alkyl Group||Common Naming OF Part-1

Common tagents to two circles | Common Chord | Chord with given mid point

O' is the centre of the circle, AB is a chord of the circle, OM_|_ AB . If AB= 20 cm, OM = 2sqrt(11) cm, then radius of the circle is

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

ABC is a triangle. The radical centre of the circles with AB, BC , CA as the diameters is (-6, 5) . If A(3, 2), B(2, 1) then C=

Consider two statements S1 && S2 as s1: Radical Axis is identical to common chord of two circles which are intersecting S2: Radical Axis is locus of all such points such that lengths of tangents drawn from it to two circles are equal

A and B are two fixed points and P moves so that PA=nPB. Show that locus of P is a circle and for different values of n all the circles have a common radical axis.