Sr Examen
¿Cómo vas a descomponer esta (3*c+1/c-1+c)*(1/(c+1)) expresión en fracciones?
Solución
Ha introducido
[src]
1
3*c + - - 1 + c
c
---------------
c + 1
$$\frac{c + \left(\left(3 c + \frac{1}{c}\right) - 1\right)}{c + 1}$$
(3*c + 1/c - 1 + c)/(c + 1)
Simplificación general
[src]
1 + c*(-1 + 4*c) ---------------- c*(1 + c)
$$\frac{c \left(4 c - 1\right) + 1}{c \left(c + 1\right)}$$
(1 + c*(-1 + 4*c))/(c*(1 + c))
Descomposición de una fracción
[src]
4 + 1/c - 6/(1 + c)
$$4 - \frac{6}{c + 1} + \frac{1}{c}$$
1 6
4 + - - -----
c 1 + c
Compilar la expresión
[src]
1
-1 + - + 4*c
c
------------
1 + c
$$\frac{4 c - 1 + \frac{1}{c}}{c + 1}$$
(-1 + 1/c + 4*c)/(1 + c)
Potencias
[src]
1
-1 + - + 4*c
c
------------
1 + c
$$\frac{4 c - 1 + \frac{1}{c}}{c + 1}$$
(-1 + 1/c + 4*c)/(1 + c)
Unión de expresiones racionales
[src]
2 1 - c + 4*c ------------ c*(1 + c)
$$\frac{4 c^{2} - c + 1}{c \left(c + 1\right)}$$
(1 - c + 4*c^2)/(c*(1 + c))
Parte trigonométrica
[src]
1
-1 + - + 4*c
c
------------
1 + c
$$\frac{4 c - 1 + \frac{1}{c}}{c + 1}$$
(-1 + 1/c + 4*c)/(1 + c)
Combinatoria
[src]
2 1 - c + 4*c ------------ c*(1 + c)
$$\frac{4 c^{2} - c + 1}{c \left(c + 1\right)}$$
(1 - c + 4*c^2)/(c*(1 + c))
Denominador común
[src]
-1 + 5*c
4 - --------
2
c + c
$$- \frac{5 c - 1}{c^{2} + c} + 4$$
4 - (-1 + 5*c)/(c + c^2)
Denominador racional
[src]
2 1 - c + 4*c ------------ c*(1 + c)
$$\frac{4 c^{2} - c + 1}{c \left(c + 1\right)}$$
(1 - c + 4*c^2)/(c*(1 + c))