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¿Cómo vas a descomponer esta ((3*c+1)/(c-1)+c)*(1/(c+1)) expresión en fracciones?

Expresión a simplificar:

Solución

Ha introducido [src]
3*c + 1    
------- + c
 c - 1     
-----------
   c + 1   
c+3c+1c1c+1\frac{c + \frac{3 c + 1}{c - 1}}{c + 1}
((3*c + 1)/(c - 1) + c)/(c + 1)
Simplificación general [src]
1 + c 
------
-1 + c
c+1c1\frac{c + 1}{c - 1}
(1 + c)/(-1 + c)
Descomposición de una fracción [src]
1 + 2/(-1 + c)
1+2c11 + \frac{2}{c - 1}
      2   
1 + ------
    -1 + c
Respuesta numérica [src]
(c + (1.0 + 3.0*c)/(-1.0 + c))/(1.0 + c)
(c + (1.0 + 3.0*c)/(-1.0 + c))/(1.0 + c)
Denominador común [src]
      2   
1 + ------
    -1 + c
1+2c11 + \frac{2}{c - 1}
1 + 2/(-1 + c)
Denominador racional [src]
1 + 3*c + c*(-1 + c)
--------------------
  (1 + c)*(-1 + c)  
c(c1)+3c+1(c1)(c+1)\frac{c \left(c - 1\right) + 3 c + 1}{\left(c - 1\right) \left(c + 1\right)}
(1 + 3*c + c*(-1 + c))/((1 + c)*(-1 + c))
Combinatoria [src]
1 + c 
------
-1 + c
c+1c1\frac{c + 1}{c - 1}
(1 + c)/(-1 + c)
Unión de expresiones racionales [src]
1 + 3*c + c*(-1 + c)
--------------------
  (1 + c)*(-1 + c)  
c(c1)+3c+1(c1)(c+1)\frac{c \left(c - 1\right) + 3 c + 1}{\left(c - 1\right) \left(c + 1\right)}
(1 + 3*c + c*(-1 + c))/((1 + c)*(-1 + c))