D-Triangle

Let the circles and used in the construction of the Brocard Points which are tangent to at and , respectively, meet again at . The points then define the D-triangle. TheVertices of the D-triangle lie on the respective Apollonius Circles.

References

Johnson, R. A. Modern Geometry: An Elementary Treatise on the Geometry of the Triangle and the Circle. Boston, MA: Houghton Mifflin, pp. 284-285, 296 and 307, 1929.

• Bernstein's Inequality
• Bernstein's Polynomial Theorem
• Bernstein-Szegö Polynomials
• Berry-Osseen Inequality
• Berry Paradox
• Bertelsen's Number
• Bertini's Theorem
• Bertrand Curves
• Bertrand's Paradox
• Bertrand's Postulate
• Bertrand's Problem
• Bertrand's Test
• Bertrand's Theorem
• Besov Space
• Bessel Differential Equation
• Bessel Function
• Bessel Function Fourier Expansion
• Bessel Function of the First Kind
• Bessel Function of the Second Kind
• Bessel Function of the Third Kind
• Bessel Polynomial
• Bessel's Correction
• Bessel's Finite Difference Formula
• Bessel's First Integral
• Bessel's Formula