X2385

ISOGONAL CONJUGATE OF X2365

As the isogonal conjugate of a point on the circumcircle, X2385 lies on the line at infinity.
< A B C >: Reference Triangle △ABC [ A B ]: Sideline AB (Base c = 1) [ B C ]: Sideline BC (Side a) [ C A ]: Sideline CA (Side b) { 19, 208 }: Central Line L(19, 208) { 30, 511 }: Central Line L(30, 511) { 774, 1842 }: Central Line L(774, 1842) { 1886, 2312 }: Central Line L(1886, 2312) A = Vertex A (0.0000, 0.0000) B = Vertex B (1.0000, 0.0000) C = Vertex C (0.6122, 0.5999) X_2365 = CIR(X(19)) (0.3884, -0.3959) X_19 = CLAWSON POINT (0.6246, 0.4244) X_208 = -CEVA CONJUGATE OF X(34) (0.6242, -0.2728) X_30 = EULER INFINITY POINT (0.7469, 0.7481) X_511 = ISOGONAL CONJUGATE OF X(98) (0.2335, -0.3020) X_774 = CROSSPOINT OF X(1) AND X(158) (0.6363, 0.3186) X_1842 = ZOSMA TRANSFORM OF X(72) (0.6364, 0.4517) X_1886 = ZOSMA TRANSFORM OF X(910) (0.6597, 0.7902) X_2312 = -ISOCONJUGATE OF X(1297) (0.6610, 2.9062) X_2385 = ISOGONAL CONJUGATE OF X(2365) (0.6246, 0.4244) A B C X2365 X19 X208 X30 X511 X774 X1842 X1886 X2312 X2385 (a, b, c) = (5, 6, 7) | AB = 1

X2385 (ISOGONAL CONJUGATE OF X2365) constructed on acute reference triangle \((a, b, c) = (5, 6, 7)\) with unit baseline AB = \(1\).

Constructed Elements

Trilinears: \(1/U : 1/V : 1/W\), where \(U : V : W\) = X2365
Barycentrics: \(a/U : b/V : c/W\)
▸ Incident Central Lines4 lines

{19, 208}, {30, 511}, {774, 1842}, {1886, 2312}

▸ Functional Relations1 relation