197:@0.942817:0.964671:0.976116:0.964671:0.976116:0.945025:0.942817:0.945025:0.000000:0.000000:0.000000
M.3.2.12. Clasificar poliedros y cuerpos de revolución de acuerdo a sus características y elementos. :@0.105857:0.084150:0.584333:0.084150:0.584333:0.073571:0.105857:0.073571:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
M.3.2.13. Aplicar la fórmula de Euler en la resolución de problemas. :@0.105857:0.094711:0.432908:0.094711:0.432908:0.084132:0.105857:0.084132:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Cuerpos de revolución:@0.096359:0.132898:0.307082:0.132898:0.307082:0.112924:0.096359:0.112924:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Fórmula de Euler:@0.096359:0.506412:0.255294:0.506412:0.255294:0.486438:0.096359:0.486438:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Existe una ecuación que define el teorema de Euler, que dice::@0.096359:0.531332:0.585072:0.531332:0.585072:0.514237:0.096359:0.514237:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
C = Número de caras        V = Número de vértices        A = Número de aristas :@0.096359:0.632268:0.699104:0.632268:0.699104:0.615173:0.096359:0.615173:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
A partir de la ecuación propuesta, se pueden plantear otras para calcular el :@0.096359:0.657494:0.699102:0.657494:0.699102:0.640400:0.096359:0.640400:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
número de cada uno de sus elementos.:@0.096359:0.675599:0.412491:0.675599:0.412491:0.658505:0.096359:0.658505:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Ejemplo 1:@0.096359:0.774712:0.172815:0.774712:0.172815:0.758088:0.096359:0.758088:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
¿Cuántas aristas tiene un prisma pentagonal?:@0.096359:0.800260:0.457503:0.800260:0.457503:0.783165:0.096359:0.783165:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Solución :@0.096359:0.848903:0.166992:0.848903:0.166992:0.832279:0.096359:0.832279:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Utilizamos la fórmula:  A = C + V – 2:@0.096359:0.874450:0.380272:0.874450:0.380272:0.857356:0.096359:0.857356:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Si es prisma pentagonal, tiene 2 bases + 5 caras laterales y 10 vértices.:@0.096359:0.899677:0.652071:0.899677:0.652071:0.882583:0.096359:0.882583:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
A = 7 + 10 – 2   :@0.096359:0.924903:0.221379:0.924904:0.221379:0.907809:0.096359:0.907809:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
A = 7 + 10 – 2   :@0.277285:0.924904:0.402305:0.924904:0.402305:0.907809:0.277285:0.907809:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
A = 15:@0.458211:0.924904:0.510378:0.924904:0.510378:0.907809:0.458211:0.907809:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Cilindro:@0.163883:0.231171:0.229539:0.231171:0.229539:0.213036:0.163883:0.213036:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Cono:@0.373817:0.231171:0.418486:0.231171:0.418486:0.213036:0.373817:0.213036:0.000000:0.000000:0.000000:0.000000
Esfera:@0.570745:0.231171:0.620439:0.231171:0.620439:0.213036:0.570745:0.213036:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Base:@0.232172:0.262052:0.271748:0.262052:0.271748:0.243530:0.232172:0.243530:0.000000:0.000000:0.000000:0.000000
Base:@0.232172:0.347028:0.271748:0.347028:0.271748:0.328506:0.232172:0.328506:0.000000:0.000000:0.000000:0.000000
base:@0.421902:0.344417:0.456818:0.344417:0.456818:0.328488:0.421902:0.328488:0.000000:0.000000:0.000000:0.000000
vértice:@0.326069:0.254006:0.376645:0.254006:0.376645:0.238077:0.326069:0.238077:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Esta formado por una :@0.103688:0.386183:0.280752:0.386183:0.280752:0.369088:0.103688:0.369088:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
superficie lateral curva  Tiene una base circular,  un conjunto de los :@0.103688:0.404288:0.657742:0.404288:0.657742:0.387193:0.103688:0.387193:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
y cerrada y dos planos  una superficie lateral :@0.103688:0.422393:0.473700:0.422393:0.473700:0.405299:0.103688:0.405299:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
paralelos que forman :@0.103688:0.440498:0.278059:0.440498:0.278059:0.423404:0.103688:0.423404:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
sus bases.:@0.103688:0.458603:0.182007:0.458603:0.182007:0.441509:0.103688:0.441509:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
curva y un vértice.:@0.303129:0.440498:0.448591:0.440498:0.448591:0.423404:0.303129:0.423404:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Está formada por :@0.502570:0.386183:0.643087:0.386183:0.643087:0.369088:0.502570:0.369088:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
puntos del espacio, :@0.502570:0.422393:0.662024:0.422393:0.662024:0.405299:0.502570:0.405299:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
que equidistan de un :@0.502570:0.440498:0.677907:0.440498:0.677907:0.423404:0.502570:0.423404:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
punto llamado centro.:@0.502570:0.458603:0.680820:0.458603:0.680820:0.441509:0.502570:0.441509:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
C + V − A = 2:@0.118503:0.725815:0.223420:0.725815:0.223420:0.708720:0.118503:0.708720:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
C = A + 2 − V:@0.268178:0.725815:0.373093:0.725815:0.373093:0.708720:0.268178:0.708720:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
A = C + V − 2:@0.417853:0.725815:0.522769:0.725815:0.522769:0.708720:0.417853:0.708720:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
V = A + 2 − C:@0.568473:0.725815:0.674094:0.725815:0.674094:0.708720:0.568473:0.708720:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Destrella, (2020).:@0.093511:0.303998:0.093511:0.254843:0.082123:0.254843:0.082123:0.303998:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Glosario:@0.776561:0.244249:0.850730:0.242062:0.849842:0.225105:0.775673:0.227293:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
poliedro convexo.:@0.728162:0.270607:0.860609:0.265397:0.859523:0.249841:0.727076:0.255050:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
  Un :@0.860609:0.265397:0.891040:0.264200:0.890046:0.249974:0.859616:0.251171:0.000000:0.000000:0.000000:0.000000:0.000000
poliedro es convexo si se :@0.729302:0.286930:0.898719:0.280265:0.897726:0.266040:0.728308:0.272704:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
puede apoyar en todas :@0.730442:0.303252:0.888065:0.297052:0.887071:0.282826:0.729448:0.289026:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
sus caras.:@0.731582:0.319575:0.793161:0.317152:0.792168:0.302927:0.730588:0.305349:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
En el año 1750, el :@0.733188:0.464037:0.852783:0.464037:0.852783:0.449792:0.733188:0.449792:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
matemático suizo :@0.733188:0.480382:0.855613:0.480382:0.855613:0.466137:0.733188:0.466137:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Leonhard Euler publicó el :@0.733188:0.496727:0.907296:0.496727:0.907296:0.482482:0.733188:0.482482:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
teorema de los poliedros, :@0.733188:0.513072:0.905232:0.513072:0.905232:0.498827:0.733188:0.498827:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
que dice que: \En todo :@0.733188:0.529417:0.888699:0.529417:0.888699:0.515172:0.733188:0.515172:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
poliedro convexo:@0.733188:0.545762:0.854306:0.545762:0.854306:0.530649:0.733188:0.530649:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
 se :@0.854306:0.545762:0.876017:0.545762:0.876017:0.531516:0.854306:0.531516:0.000000:0.000000:0.000000:0.000000
cumple que el número :@0.733188:0.562107:0.890037:0.562107:0.890037:0.547861:0.733188:0.547861:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
de caras más el número :@0.733188:0.578451:0.895281:0.578451:0.895281:0.564206:0.733188:0.564206:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
de vértices es igual al :@0.733188:0.594796:0.878446:0.594796:0.878446:0.580551:0.733188:0.580551:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
número de aristas más :@0.733188:0.611141:0.887509:0.611141:0.887509:0.596896:0.733188:0.596896:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
dos\.:@0.733188:0.627486:0.763661:0.627486:0.763661:0.613241:0.733188:0.613241:0.000000:0.000000:0.000000:0.000000:0.000000
Dibuja:@0.733188:0.818016:0.779173:0.818016:0.779173:0.802904:0.733188:0.802904:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
 en el cuaderno :@0.779173:0.818016:0.886789:0.818016:0.886789:0.803771:0.779173:0.803771:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
tres poliedros. :@0.733188:0.834361:0.829931:0.834361:0.829931:0.820116:0.733188:0.820116:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Escribe:@0.829931:0.834361:0.879703:0.834361:0.879703:0.819249:0.829931:0.819249:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
 el :@0.879703:0.834361:0.898717:0.834361:0.898717:0.820116:0.879703:0.820116:0.000000:0.000000:0.000000:0.000000
nombre y :@0.733188:0.850706:0.801638:0.850706:0.801638:0.836461:0.733188:0.836461:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
determina:@0.801638:0.850706:0.874126:0.850706:0.874126:0.835593:0.801638:0.835593:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
 el :@0.874126:0.850706:0.893140:0.850706:0.893140:0.836461:0.874126:0.836461:0.000000:0.000000:0.000000:0.000000
número de aristas que :@0.733188:0.867051:0.886035:0.867051:0.886035:0.852806:0.733188:0.852806:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
tiene cada uno.:@0.733188:0.883396:0.835627:0.883396:0.835627:0.869151:0.733188:0.869151:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Competencia :@0.783165:0.426893:0.884276:0.426893:0.884276:0.410116:0.783165:0.410116:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
matemática:@0.783165:0.440723:0.871194:0.440723:0.871194:0.423947:0.783165:0.423947:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
Wikimedia.org:@0.926765:0.793055:0.926765:0.749898:0.915377:0.749898:0.915377:0.793055:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000
 ©:@0.079553:0.731952:0.079553:0.720342:0.061505:0.720342:0.061505:0.731952:0.000000:0.000000
maya:@0.080774:0.720340:0.080774:0.684191:0.055786:0.684191:0.055786:0.720340:0.000000:0.000000:0.000000:0.000000
®EDUCACIÓN – Libro resuelto solo para fines didácticos – Prohibida su reproducción :@0.079553:0.684191:0.079553:0.268044:0.061505:0.268044:0.061505:0.684191:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000:0.000000