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  2. Radical axis - Wikipedia

    en.wikipedia.org/wiki/Radical_axis

    If the radii are equal, the radical axis is the line segment bisector of M 1, M 2. In any case the radical axis is a line perpendicular to ¯. On notations. The notation radical axis was used by the French mathematician M. Chasles as axe radical. [1] J.V. Poncelet used chorde ideale. [2]

  3. Power center (geometry) - Wikipedia

    en.wikipedia.org/wiki/Power_center_(geometry)

    The radical axis of a pair of circles is defined as the set of points that have equal power h with respect to both circles. For example, for every point P on the radical axis of circles 1 and 2, the powers to each circle are equal: h 1 = h 2. Similarly, for every point on the radical axis of circles 2 and 3, the powers must be equal, h 2 = h 3.

  4. Power of a point - Wikipedia

    en.wikipedia.org/wiki/Power_of_a_point

    Spherical version of Malfatti's problem: [4] The triangle is a spherical one. Essential tools for investigations on circles are the radical axis of two circles and the radical center of three circles. The power diagram of a set of circles divides the plane into regions within which the circle minimizing the power is constant.

  5. Power diagram - Wikipedia

    en.wikipedia.org/wiki/Power_diagram

    The radical axis of two intersecting circles. The power diagram of the two circles is the partition of the plane into two halfplanes formed by this line. In the case n = 2, the power diagram consists of two halfplanes, separated by a line called the radical axis or chordale of the two circles. Along the radical axis, both circles have equal power.

  6. Mixtilinear incircles of a triangle - Wikipedia

    en.wikipedia.org/wiki/Mixtilinear_incircles_of_a...

    Radical center [ edit ] The radical center of the three mixtilinear incircles is the point J {\displaystyle J} which divides O I {\displaystyle OI} in the ratio: O J : J I = 2 R : − r {\displaystyle OJ:JI=2R:-r} where I , r , O , R {\displaystyle I,r,O,R} are the incenter, inradius, circumcenter and circumradius respectively.

  7. Pencil (geometry) - Wikipedia

    en.wikipedia.org/wiki/Pencil_(geometry)

    A pencil of circles (or coaxial system) is the set of all circles in the plane with the same radical axis. [9] To be inclusive, concentric circles are said to have the line at infinity as a radical axis. There are five types of pencils of circles, [10] the two families of Apollonian circles in the illustration above represent two of them.