126:@0.032380:0.974518:0.061577:0.974518:0.061577:0.956590:0.032380:0.956590:0.000000:0.000000:0.000000
Funciones:@0.073089:0.043661:0.163813:0.043661:0.163813:0.024916:0.073089:0.024916:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
6.5 Problemas con ecuaciones de segundo grado:@0.293660:0.136836:0.676757:0.136836:0.676757:0.119889:0.293660:0.119889:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Un equipo de estudiantes averigua que un puente colgante está sostenido por un cable :@0.293660:0.164199:0.931392:0.164199:0.931392:0.147766:0.293660:0.147766:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
en forma de arco invertido, formado por numerosos cables de acero de los que se :@0.293660:0.180841:0.931173:0.180841:0.931173:0.164407:0.293660:0.164407:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
suspende el tablero del puente mediante tirantes verticales.:@0.293660:0.197483:0.726818:0.197483:0.726818:0.181049:0.293660:0.181049:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
El equipo de estudiantes decide realizar una investigación de campo y acude a uno de :@0.293660:0.224845:0.930956:0.224845:0.930956:0.208411:0.293660:0.208411:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
los puentes colgantes situado en la provincia de :@0.293660:0.241487:0.644053:0.241487:0.644053:0.225053:0.293660:0.225053:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Pastaza:@0.643416:0.241487:0.696698:0.241487:0.696698:0.225053:0.643416:0.225053:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
. Encuentran que la longitud del :@0.696577:0.241487:0.931114:0.241487:0.931114:0.225053:0.696577:0.225053:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
puente es de 60   y los cables tensores se encuentran separados entre sí con una :@0.293660:0.258129:0.930925:0.258129:0.930925:0.241695:0.293660:0.241695:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
m:@0.423965:0.258129:0.438580:0.258129:0.438580:0.241723:0.423965:0.241723:0.000000
distancia constante. Registran las observaciones que han hecho en la siguiente tabla. :@0.293660:0.274771:0.930682:0.274771:0.930682:0.258337:0.293660:0.258337:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
¿Qué modelo matemático representan los datos?:@0.293660:0.291412:0.651249:0.291412:0.651249:0.274979:0.293660:0.274979:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Modelo matemático :@0.293660:0.325916:0.451480:0.325916:0.451480:0.309247:0.293660:0.309247:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Graficamos los datos obtenidos para determinar la :@0.293660:0.353278:0.658547:0.353278:0.658547:0.336845:0.293660:0.336845:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
forma geométrica que toma.:@0.293660:0.369920:0.502297:0.369920:0.502297:0.353486:0.293660:0.353486:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
La forma geométrica que mejor aproxima los :@0.293660:0.397282:0.658488:0.397282:0.658488:0.380848:0.293660:0.380848:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
datos es la de una parábola. Para determinar la :@0.293660:0.413924:0.658584:0.413924:0.658584:0.397490:0.293660:0.397490:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
ecuación de dicha curva, haremos el siguiente :@0.293660:0.430566:0.658275:0.430566:0.658275:0.414132:0.293660:0.414132:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
análisis.:@0.293660:0.447208:0.347973:0.447208:0.347973:0.430774:0.293660:0.430774:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
La forma general de la función cuadrática es: :@0.293660:0.474570:0.620632:0.474570:0.620632:0.458136:0.293660:0.458136:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
y ax:@0.293660:0.501932:0.335445:0.501932:0.335445:0.485526:0.293660:0.485526:0.000000:0.000000:0.000000:0.000000
 =  ² +   +  . Tomamos tres puntos de la tabla: (30; 2); (38; 2,30) y (22; 2,30). Cada punto :@0.301023:0.501932:0.931321:0.501932:0.931321:0.485498:0.301023:0.485498:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
bx c:@0.358270:0.501932:0.400072:0.501932:0.400072:0.485526:0.358270:0.485526:0.000000:0.000000:0.000000:0.000000
se reemplaza en la función cuadrática para obtener un sistema de tres ecuaciones con :@0.293679:0.518573:0.930415:0.518573:0.930415:0.502140:0.293679:0.502140:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
tres incógnitas, así::@0.293679:0.535215:0.428434:0.535215:0.428434:0.518781:0.293679:0.518781:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
(30, 2), reemplazamos las coordenadas: 2 = 30²  + 30  +  ;:@0.293679:0.562577:0.714855:0.562577:0.714855:0.546143:0.293679:0.546143:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
a:@0.630310:0.562577:0.639569:0.562577:0.639569:0.546171:0.630310:0.546171:0.000000
b:@0.676089:0.562577:0.685348:0.562577:0.685348:0.546171:0.676089:0.546171:0.000000
c:@0.704068:0.562577:0.711726:0.562577:0.711726:0.546171:0.704068:0.546171:0.000000
2 = 900a + 30b + c; primera ecuación.:@0.293660:0.582797:0.576607:0.582797:0.576607:0.566127:0.293660:0.566127:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
(38; 2,30) 2,3 = 38²  + 38  + :@0.293660:0.637521:0.498459:0.637521:0.498459:0.621087:0.293660:0.621087:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
a:@0.424609:0.637521:0.433868:0.637521:0.433868:0.621115:0.424609:0.621115:0.000000
b:@0.470388:0.637521:0.479647:0.637521:0.479647:0.621115:0.470388:0.621115:0.000000
c :@0.498367:0.637521:0.509338:0.637521:0.509338:0.621115:0.498367:0.621115:0.000000:0.000000
2,3 = 1444a + 38b + c; segunda ecuación.:@0.293642:0.657741:0.605240:0.657741:0.605240:0.641071:0.293642:0.641071:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
(22; 2,3) 2,3 = 22²  + 22  + :@0.293642:0.712465:0.489550:0.712465:0.489550:0.696031:0.293642:0.696031:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
a:@0.415700:0.712465:0.424959:0.712465:0.424959:0.696059:0.415700:0.696059:0.000000
b:@0.461479:0.712465:0.470738:0.712465:0.470738:0.696059:0.461479:0.696059:0.000000
c:@0.489458:0.712465:0.497115:0.712465:0.497115:0.696059:0.489458:0.696059:0.000000
2,3 = 484a + 22b + c; tercera ecuación.:@0.293642:0.732684:0.582639:0.732684:0.582639:0.716015:0.293642:0.716015:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Resolvemos el sistema de tres ecuaciones lineales y obtenemos los siguientes valores::@0.293642:0.760046:0.913596:0.760046:0.913596:0.743613:0.293642:0.743613:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
a:@0.293642:0.780266:0.302901:0.780266:0.302901:0.763860:0.293642:0.763860:0.000000
 = 0,004 6;  = –0,281;   = 6,26:@0.302827:0.780266:0.518799:0.780266:0.518799:0.763832:0.302827:0.763832:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
b :@0.380266:0.780266:0.392765:0.780266:0.392765:0.763860:0.380266:0.763860:0.000000:0.000000
c:@0.462473:0.780266:0.470130:0.780266:0.470130:0.763860:0.462473:0.763860:0.000000
Conclusiones matemáticas:@0.293623:0.811206:0.496087:0.811206:0.496087:0.794537:0.293623:0.794537:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Nuestro modelo está representado analíticamente por la función cuadrática::@0.293623:0.834990:0.845885:0.834990:0.845885:0.818556:0.293623:0.818556:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
y:@0.293623:0.855210:0.301097:0.855210:0.301097:0.838804:0.293623:0.838804:0.000000
 = 0,004 6  ² – 0,281  + 6,26.:@0.301023:0.855210:0.502914:0.855210:0.502914:0.838776:0.301023:0.838776:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
x:@0.371394:0.855210:0.378849:0.855210:0.378849:0.838804:0.371394:0.838804:0.000000
x:@0.443661:0.855210:0.451116:0.855210:0.451116:0.838804:0.443661:0.838804:0.000000
La solución gráfica es la que se muestra a continuación.:@0.293605:0.882572:0.694693:0.882572:0.694693:0.866138:0.293605:0.866138:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Se forma el sistema de ecuaciones::@0.650945:0.618979:0.902793:0.618979:0.902793:0.602545:0.650945:0.602545:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
1.  2 = 900  + 30  + :@0.682543:0.646342:0.840990:0.646342:0.840990:0.629909:0.682543:0.629909:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
a:@0.767140:0.646342:0.776399:0.646342:0.776399:0.629936:0.767140:0.629936:0.000000
b:@0.812919:0.646342:0.822178:0.646342:0.822178:0.629936:0.812919:0.629936:0.000000
c:@0.840898:0.646342:0.848555:0.646342:0.848555:0.629936:0.840898:0.629936:0.000000
2.  2,3 = 1444  + 38  + :@0.682543:0.671204:0.861919:0.671204:0.861919:0.654770:0.682543:0.654770:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
a:@0.788069:0.671204:0.797328:0.671204:0.797328:0.654798:0.788069:0.654798:0.000000
b:@0.833848:0.671204:0.843107:0.671204:0.843107:0.654798:0.833848:0.654798:0.000000
c:@0.861827:0.671204:0.869484:0.671204:0.869484:0.654798:0.861827:0.654798:0.000000
3.  2,3 = 484  + 22  + :@0.682543:0.696066:0.853028:0.696066:0.853028:0.679632:0.682543:0.679632:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
a:@0.779178:0.696066:0.788437:0.696066:0.788437:0.679660:0.779178:0.679660:0.000000
b:@0.824957:0.696066:0.834216:0.696066:0.834216:0.679660:0.824957:0.679660:0.000000
c:@0.852936:0.696066:0.860594:0.696066:0.860594:0.679660:0.852936:0.679660:0.000000
0:@0.734842:0.431041:0.740558:0.431041:0.740558:0.420583:0.734842:0.420583:0.000000
1,5:@0.724716:0.369599:0.738187:0.369599:0.738187:0.359141:0.724716:0.359141:0.000000:0.000000:0.000000
2:@0.732471:0.351728:0.738187:0.351728:0.738187:0.341270:0.732471:0.341270:0.000000
2,5:@0.724716:0.333857:0.738187:0.333857:0.738187:0.323399:0.724716:0.323399:0.000000:0.000000:0.000000
1:@0.732471:0.387469:0.738187:0.387469:0.738187:0.377011:0.732471:0.377011:0.000000
0,5:@0.724716:0.405337:0.738187:0.405337:0.738187:0.394879:0.724716:0.394879:0.000000:0.000000:0.000000
10:@0.762066:0.431041:0.773499:0.431041:0.773499:0.420583:0.762066:0.420583:0.000000:0.000000
20:@0.785786:0.431041:0.797219:0.431041:0.797219:0.420583:0.785786:0.420583:0.000000:0.000000
30:@0.809507:0.431041:0.820939:0.431041:0.820939:0.420583:0.809507:0.420583:0.000000:0.000000
40:@0.833227:0.431041:0.844660:0.431041:0.844660:0.420583:0.833227:0.420583:0.000000:0.000000
Longitud del puente ( ):@0.768989:0.445417:0.883103:0.445417:0.883103:0.434960:0.768989:0.434960:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
m:@0.870698:0.445417:0.879999:0.445417:0.879999:0.434977:0.870698:0.434977:0.000000
Altura del cable tensor (:@0.712241:0.415075:0.712241:0.331757:0.698360:0.331757:0.698360:0.415075:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
m:@0.712241:0.331757:0.712241:0.324750:0.698384:0.324750:0.698384:0.331757:0.000000
):@0.712241:0.324750:0.712241:0.322411:0.698360:0.322411:0.698360:0.324750:0.000000
50:@0.856934:0.431041:0.868366:0.431041:0.868366:0.420583:0.856934:0.420583:0.000000:0.000000
60:@0.880654:0.431041:0.892087:0.431041:0.892087:0.420583:0.880654:0.420583:0.000000:0.000000
Longitud :@0.088507:0.202694:0.159520:0.202694:0.159520:0.187073:0.088507:0.187073:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
del puente :@0.082628:0.217823:0.165393:0.217823:0.165393:0.202202:0.082628:0.202202:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
(m):@0.109937:0.232952:0.134703:0.232952:0.134703:0.217331:0.109937:0.217331:0.000000:0.000000:0.000000
Altura del :@0.182624:0.202694:0.258579:0.202694:0.258579:0.187073:0.182624:0.187073:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
cable :@0.199097:0.217823:0.242103:0.217823:0.242103:0.202202:0.199097:0.202202:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
tensor (m):@0.181091:0.232952:0.256745:0.232952:0.256745:0.217331:0.181091:0.217331:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
30:@0.114173:0.253981:0.130505:0.253981:0.130505:0.239041:0.114173:0.239041:0.000000:0.000000
       2:@0.177745:0.253981:0.211564:0.253981:0.211564:0.239041:0.177745:0.239041:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
34:@0.114173:0.271846:0.130505:0.271846:0.130505:0.256906:0.114173:0.256906:0.000000:0.000000
2,15:@0.205222:0.271846:0.232632:0.271846:0.232632:0.256906:0.205222:0.256906:0.000000:0.000000:0.000000:0.000000
38:@0.114173:0.289710:0.130505:0.289710:0.130505:0.274771:0.114173:0.274771:0.000000:0.000000
2,30:@0.205222:0.289710:0.232632:0.289710:0.232632:0.274771:0.205222:0.274771:0.000000:0.000000:0.000000:0.000000
42:@0.114173:0.307575:0.130505:0.307575:0.130505:0.292635:0.114173:0.292635:0.000000:0.000000
2,45:@0.205222:0.307575:0.232632:0.307575:0.232632:0.292635:0.205222:0.292635:0.000000:0.000000:0.000000:0.000000
26:@0.114173:0.325440:0.130505:0.325440:0.130505:0.310500:0.114173:0.310500:0.000000:0.000000
2,15:@0.205222:0.325440:0.232632:0.325440:0.232632:0.310500:0.205222:0.310500:0.000000:0.000000:0.000000:0.000000
22:@0.114173:0.343305:0.130505:0.343305:0.130505:0.328365:0.114173:0.328365:0.000000:0.000000
2,30:@0.205222:0.343305:0.232632:0.343305:0.232632:0.328365:0.205222:0.328365:0.000000:0.000000:0.000000:0.000000
18:@0.114173:0.361169:0.130505:0.361169:0.130505:0.346230:0.114173:0.346230:0.000000:0.000000
2,45:@0.205222:0.361169:0.232632:0.361169:0.232632:0.346230:0.205222:0.346230:0.000000:0.000000:0.000000:0.000000
El Puente Canakkale 1915 :@0.077395:0.463568:0.249546:0.463568:0.249546:0.448629:0.077395:0.448629:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
es una impresionante obra :@0.077395:0.478697:0.257589:0.478697:0.257589:0.463757:0.077395:0.463757:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
de ingeniería que conecta :@0.077395:0.493826:0.254006:0.493826:0.254006:0.478886:0.077395:0.478886:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Europa y Asia, reduce :@0.077395:0.508955:0.221480:0.508955:0.221480:0.494015:0.077395:0.494015:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
significativamente el :@0.077395:0.524084:0.216959:0.524084:0.216959:0.509144:0.077395:0.509144:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
tiempo de desplazamiento :@0.077395:0.539213:0.259135:0.539213:0.259135:0.524273:0.077395:0.524273:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
y acerca culturas. Ubicado :@0.077395:0.554342:0.252451:0.554342:0.252451:0.539402:0.077395:0.539402:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
en la entrada sur del mar :@0.077395:0.569471:0.244566:0.569471:0.244566:0.554531:0.077395:0.554531:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
del Mármara, este puente :@0.077395:0.584600:0.249744:0.584600:0.249744:0.569660:0.077395:0.569660:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
colgante, el más largo del :@0.077395:0.599729:0.249449:0.599729:0.249449:0.584789:0.077395:0.584789:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
mundo con 4068 metros, :@0.077395:0.614858:0.247816:0.614858:0.247816:0.599918:0.077395:0.599918:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
une las ciudades de :@0.077395:0.629987:0.211433:0.629987:0.211433:0.615047:0.077395:0.615047:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Lapseki en Asia y Galípoli :@0.077395:0.645116:0.245500:0.645116:0.245500:0.630176:0.077395:0.630176:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
en Europa, superando al :@0.077395:0.660245:0.240789:0.660245:0.240789:0.645305:0.077395:0.645305:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
puente japonés Akashi :@0.077395:0.675374:0.231683:0.675374:0.231683:0.660434:0.077395:0.660434:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Kaikyo que tenía 3911 :@0.077395:0.690502:0.226067:0.690502:0.226067:0.675563:0.077395:0.675563:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
metros de longitud.:@0.077395:0.705631:0.207380:0.705631:0.207380:0.690692:0.077395:0.690692:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Competencia :@0.077395:0.422861:0.185955:0.422861:0.185955:0.405915:0.077395:0.405915:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
matemática :@0.077395:0.439503:0.174871:0.439503:0.174871:0.422556:0.077395:0.422556:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
EC. Identifica fenómenos en la física, la ingeniería, la economía u otras ciencias que pueden modelarse mediante funciones y ecuaciones cuadráticas.:@0.136163:0.971366:0.918156:0.971366:0.918156:0.959415:0.136163:0.959415:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
MUESTRA EDITORIAL:@0.248902:0.947499:0.888171:0.113285:0.743922:0.050540:0.104653:0.884754:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
 Muestra editorial solo para fines didácticos – Prohibida su venta:@0.095585:0.659700:0.095585:0.341447:0.077558:0.341447:0.077558:0.659700:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000