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- K = ±1/rDescartes' theorem is most easily stated in terms of the circles' curvatures. The curvature (or bend) of a circle is defined as k = ±1/r, where r is its radius. The larger a circle, the smaller is the magnitude of its curvature, and vice versa.www.scientificlib.com/en/Mathematics/Geometry/DescartesTheorem.html
Descartes' Circle Theorem | Brilliant Math & Science Wiki
WEBDescartes' circle theorem (a.k.a. the kissing circle theorem) provides a quadratic equation satisfied by the radii of four mutually tangent circles. By solving this equation, one can determine the possible values …
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WEBGiven four mutually tangent circles with curvatures a, b, c, and d as in Figure 2, the Descartes Circle Equation specifies that (a 2 + b 2 + c 2 + d 2) = (1/2)(a + b + c + d) 2, where the curvature of a circle is defined as the …
Descartes' theorem - Scientific Lib
Descartes Circle Theorem
From Heron's formula to Descartes' circle theorem
WEBAug 9, 2013 · Descartes' Circle Theorem. Given four circles \({{ C_i : 1 \le i \le 4}}\) that are mutually tangent to each other, then their curvatures (reciprocal of radius) satisfy the following relation: \[ 2\left(k_1^2 + k_2^2 …
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