_El_triangulo_/LaRectaDeEuler _escala_=73.75430438542944 _Ox_=-38 _Oy_=-8 _nNOG_=54 _pasos_=1 'P_101:=newCnstrGCtrl('','',-3.7863188177433993,-1.7532707826003917,'',fuerte,2.5,'(ver>=0)')' ¦ 'fuerte' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'P_102:=newCnstrGCtrl('','',4.942731461586211,-1.7346189657642173,'',fuerte,2.5,'(ver>=0)')' ¦ 'fuerte' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'L_105:=newS(P_101,P_102,fuerte,2,'(ver>=0)')' ¦ 'fuerte' ¦ 3.000000 ¦ '' ¦ '' ¦ 0.000000 'P_106:=newCnstrGCtrl('','',2.1076553024877045,3.5065415652007843,'',fuerte,2.5,'(ver>=0)')' ¦ 'fuerte' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'L_109:=newS(P_102,P_106,fuerte,2,'(ver>=0)')' ¦ 'fuerte' ¦ 3.000000 ¦ '' ¦ '' ¦ 0.000000 'L_112:=newS(P_106,P_101,fuerte,2,'(ver>=0)')' ¦ 'fuerte' ¦ 3.000000 ¦ '' ¦ '' ¦ 0.000000 'L_115:=newParal2D(L_105,P_106,verde,1,'(ver>=0)')' ¦ 'verde' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'L_118:=newParal2D(L_112,P_102,verde,1,'(ver>=0)')' ¦ 'verde' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'L_121:=newParal2D(L_109,P_101,verde,1,'(ver>=0)')' ¦ 'verde' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'P_122:=newMeetLL2D('','',L_121,L_118,'(ver>=0)')' ¦ 'verde' ¦ 3.500000 ¦ '' ¦ '' ¦ 0.000000 'P_123:=newMeetLL2D('','',L_118,L_115,'(ver>=0)')' ¦ 'verde' ¦ 3.500000 ¦ '' ¦ '' ¦ 0.000000 'P_124:=newMeetLL2D('','',L_121,L_115,'(ver>=0)')' ¦ 'verde' ¦ 3.500000 ¦ '' ¦ '' ¦ 0.000000 'L_127:=newMediatrix2D(P_124,P_123,verde,3,'(ver>=0)')' ¦ 'verde' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_130:=newMediatrix2D(P_123,P_122,verde,1,'(ver>=0)')' ¦ 'verde' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_133:=newMediatrix2D(P_124,P_122,verde,1,'(ver>=0)')' ¦ 'verde' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'P_134:=newMeetLL2D('','',L_130,L_127,'(ver>=0)')' ¦ 'verde' ¦ 4.000000 ¦ '' ¦ '2' ¦ 0.000000 'L_137:=newMediatrix2D(P_101,P_102,naranja,1,'(ver>=0)')' ¦ 'naranja' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_140:=newMediatrix2D(P_102,P_106,naranja,1,'(ver>=0)')' ¦ 'naranja' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_143:=newMediatrix2D(P_106,P_101,naranja,1,'(ver>=0)')' ¦ 'naranja' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'P_144:=newMeetLL2D('','',L_137,L_140,'(ver>=0)')' ¦ 'naranja' ¦ 3.500000 ¦ '' ¦ '3' ¦ 0.000000 'P_145:=newMeetLL2D('','',L_137,L_105,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'P_146:=newMeetLL2D('','',L_140,L_109,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'L_149:=newS(P_145,P_146,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'P_150:=newMeetLL2D('','',L_112,L_143,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'L_153:=newS(P_146,P_150,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'L_156:=newS(P_150,P_145,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'L_159:=newPerp2D(L_115,P_122,verde,1,'(ver>=0)')' ¦ 'verde' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_162:=newPerp2D(L_118,P_124,verde,1,'(ver>=0)')' ¦ 'verde' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_165:=newPerp2D(L_121,P_123,verde,1,'(ver>=0)')' ¦ 'verde' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'P_166:=newMeetLL2D('','',L_159,L_162,'(ver>=0)')' ¦ 'verde' ¦ 4.500000 ¦ '' ¦ '1' ¦ 0.000000 'L_169:=newLine2D(P_166,P_134,fuerte,2,'(ver>=0)')' ¦ 'fuerte' ¦ 3.000000 ¦ '' ¦ '' ¦ 0.000000 'P_170:=newMidPoint('','',P_145,P_146,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'P_171:=newMidPoint('','',P_146,P_150,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'P_172:=newMidPoint('','',P_150,P_145,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'L_175:=newS(P_171,P_172,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_178:=newS(P_172,P_170,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_181:=newS(P_170,P_171,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_184:=newPerp2D(L_105,P_171,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_187:=newPerp2D(L_112,P_170,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_190:=newPerp2D(L_109,P_172,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'P_191:=newMeetLL2D('','',L_184,L_187,'(ver>=0)')' ¦ 'gris_descartes' ¦ 3.000000 ¦ '' ¦ '4' ¦ 0.000000 'P_192:=newMidPoint('','',P_170,P_171,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'P_193:=newMidPoint('','',P_171,P_172,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'P_194:=newMidPoint('','',P_172,P_170,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '' ¦ 0.000000 'L_197:=newS(P_193,P_192,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_200:=newS(P_192,P_194,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_203:=newS(P_194,P_193,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'L_206:=newS(P_106,P_122,azul_descartes,2,'(ver>=0)')' ¦ 'amarillo_oscuro' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'L_209:=newS(P_124,P_102,azul_descartes,2,'(ver>=0)')' ¦ 'amarillo_oscuro' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'P_210:=newMeetLL2D('','',L_105,L_133,'(ver>=0)')' ¦ 'azul_descartes' ¦ 3.000000 ¦ '' ¦ '' ¦ 0.000000 'L_213:=newS(P_210,P_123,azul_descartes,2,'(ver>=0)')' ¦ 'amarillo_oscuro' ¦ 2.000000 ¦ '' ¦ '' ¦ 0.000000 'P_214:=newMeetLL2D('','',L_209,L_206,'(ver>=0)')' ¦ 'amarillo_oscuro' ¦ 4.500000 ¦ '' ¦ '' ¦ 0.000000 'L_217:=newPerp2D(L_178,P_194,gris_descartes,1,'(ver>=0)')' ¦ 'gris_descartes' ¦ 1.000000 ¦ '' ¦ '' ¦ 0.000000 'P_218:=newMeetLL2D('','',L_217,L_169,'(ver>=0)')' ¦ 'gris_descartes' ¦ 2.500000 ¦ '' ¦ '5' ¦ 0.000000 'P_218' ¦ 'La recta de Euler es la que une los ortocentros y los circuncentros de todos los triángulos anidados que se van formando tomando como vértices los puntos medios de los lados del anterior.' 0.000000 ¦ 0.000000 ¦ 0.000000 ¦ 0.000000 ¦ 0.000000 ¦ 0.000000 ¦ 0.000000 ¦ 0.000000 ¦ 0.000000 ¦ 0.000000