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Geometry of complex number | Inverse points wrt a Circle | L14 | Selected solved example
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Geometry of complex number | Inverse points wrt a Circle | L14 | Selected solved example
Definition of inverse points wrt a circle
SE If C is the center of the circle |z-c|=r and A and B are two points such that CA.CB=r^2 then prove b=c+r^2/(a-c) Support the channel:
Definition of inverse points wrt a circle
SE If C is the center of the circle |z-c|=r and A and B are two points such that CA.CB=r^2 then prove b=c+r^2/(a-c) Support the channel:
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