X2250

X2-ISOCONJUGATE OF X859

X2250 = crosspoint of X37 and X2245
< 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) { 9, 48 }: Central Line L(9, 48) { 31, 33 }: Central Line L(31, 33) { 63, 190 }: Central Line L(63, 190) { 210, 228 }: Central Line L(210, 228) { 71, 1018 }: Central Line L(71, 1018) { 226, 1020 }: Central Line L(226, 1020) A = Vertex A (0.0000, 0.0000) B = Vertex B (1.0000, 0.0000) C = Vertex C (0.6122, 0.5999) X_37 = CROSSPOINT OF INCENTER AND CENTROID (0.5567, 0.2158) X_2245 = -ISOCONJUGATE OF X(759) (1.8169, 2.2770) X_9 = MITTENPUNKT (0.5110, 0.1615) X_48 = CROSSPOINT OF X(1) AND X(63) (0.5412, 0.1246) X_31 = 2nd POWER POINT (0.6228, 0.3008) X_33 = PERSPECTOR OF THE ORTHIC AND INTANGENTS TRIANGLES (0.6019, 0.3546) X_63 = ISOGONAL CONJUGATE OF X(19) (0.4566, 0.0823) X_190 = YFF PARABOLIC POINT (0.0748, 0.3999) X_210 = -CEVA CONJUGATE OF X(37) (0.4925, 0.1466) X_228 = -CEVA CONJUGATE OF X(71) (0.5231, 0.1126) X_71 = ISOGONAL CONJUGATE OF X(27) (0.4807, 0.0915) X_1018 = -CROSS CONJUGATE OF X(1) (0.1051, 0.4358) X_226 = -CEVA CONJUGATE OF X(65) (0.5778, 0.2588) X_1020 = POINT ALGEDI (0.4031, 0.5979) X_2250 = -ISOCONJUGATE OF X(859) (0.8277, -0.2264) A B C X37 X2245 X9 X48 X31 X33 X63 X190 X210 X228 X71 X1018 X226 X1020 X2250 (a, b, c) = (5, 6, 7) | AB = 1

X2250 (X2-ISOCONJUGATE OF X859) constructed on acute reference triangle \((a, b, c) = (5, 6, 7)\) with unit baseline AB = \(1\).

Constructed Elements

Trilinears: \(a/f(a,b,c) : b/f(b,c,a) : c/f(c,a,b)\), where f(a,b,c) is as in X859
Barycentrics: \(a^{2}/f(a,b,c) : b^{2}/f(b,c,a): c^{2}/f(c,a,b)\)
Search Value (6, 9, 13): \(6.925120499388\)
▸ Incident Central Lines12 lines

{9, 48}, {31, 33}, {37, 1409}, {63, 190}, {71, 1018}, {210, 228}, {226, 1020}, {515, 2183}, {654, 900}, {1309, 2249}, {1400, 1826}, {1766, 1820}

▸ Functional Relations2 relations