CIRCLES | ANGLE OF INTERSECTION OF TWO CIRCLES., ORTHOGONAL INTERSECTIONrd

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

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

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

Angle Between Two Circle | Orthogonal Circles | Locus Based Problems

Orthogonality OF two circles

STATEMENT-1: If three circles which are such that their centres are non-collinear,then exactly one circle STATEMENT-2: Radical axis for two intersecting circles is the common chord exists which cuts the three circles orthogonally

If the bisectors of the opposite angle /_P and /_Rof a Cyclic quadrilateral PQRS intersect the cooresponding circle at A and B respectively; then AB is a diameter of the circle.