Simplificación general
[src]
$$- \frac{6}{z} + \frac{1}{m}$$
$$\frac{- 6 m + z}{m z}$$
Unión de expresiones racionales
[src]
2 2
z - m - 5*m*(m + z)
---------------------
m*z*(m + z)
$$\frac{- m^{2} - 5 m \left(m + z\right) + z^{2}}{m z \left(m + z\right)}$$
(z^2 - m^2 - 5*m*(m + z))/(m*z*(m + z))
Denominador racional
[src]
/ 2 2\ 2 2
z*\z - m / - 5*m*z - 5*z*m
-----------------------------
/ 2 2\
z*\m*z + z*m /
$$\frac{- 5 m^{2} z - 5 m z^{2} + z \left(- m^{2} + z^{2}\right)}{z \left(m^{2} z + m z^{2}\right)}$$
(z*(z^2 - m^2) - 5*m*z^2 - 5*z*m^2)/(z*(m*z^2 + z*m^2))
-5.0/z + (z^2 - m^2)/(m*z^2 + z*m^2)
-5.0/z + (z^2 - m^2)/(m*z^2 + z*m^2)
$$\frac{- 6 m + z}{m z}$$