Descomposición de una fracción log(x-5)²/((log(x+6)/log(2))) (logaritmo de (x menos 5) al cuadrado dividir por ((logaritmo de (x más 6) dividir por logaritmo de (2))))

Ha introducido [src]

   2        
log (x - 5) 
------------
/log(x + 6)\
|----------|
\  log(2)  /

\frac{\log{\left(x - 5 \right)}^{2}}{\frac{1}{\log{\left(2 \right)}} \log{\left(x + 6 \right)}}

log(x - 5)^2/((log(x + 6)/log(2)))

Simplificación general [src]

   2               
log (-5 + x)*log(2)
-------------------
     log(6 + x)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(-5 + x)^2*log(2)/log(6 + x)

Denominador racional [src]

   2               
log (-5 + x)*log(2)
-------------------
     log(6 + x)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(-5 + x)^2*log(2)/log(6 + x)

Respuesta numérica [src]

0.693147180559945*log(x - 5)^2/log(x + 6)

0.693147180559945*log(x - 5)^2/log(x + 6)

Unión de expresiones racionales [src]

   2               
log (-5 + x)*log(2)
-------------------
     log(6 + x)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(-5 + x)^2*log(2)/log(6 + x)

Potencias [src]

   2               
log (-5 + x)*log(2)
-------------------
     log(6 + x)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(-5 + x)^2*log(2)/log(6 + x)

Denominador común [src]

   2               
log (-5 + x)*log(2)
-------------------
     log(6 + x)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(-5 + x)^2*log(2)/log(6 + x)

Parte trigonométrica [src]

   2               
log (-5 + x)*log(2)
-------------------
     log(6 + x)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(-5 + x)^2*log(2)/log(6 + x)

Combinatoria [src]

   2               
log (-5 + x)*log(2)
-------------------
     log(6 + x)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(-5 + x)^2*log(2)/log(6 + x)

Abrimos la expresión [src]

   2              
log (x - 5)*log(2)
------------------
    log(x + 6)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(x - 5)^2*log(2)/log(x + 6)

Compilar la expresión [src]

   2              
log (x - 5)*log(2)
------------------
    log(x + 6)

\frac{\log{\left(2 \right)} \log{\left(x - 5 \right)}^{2}}{\log{\left(x + 6 \right)}}

log(x - 5)^2*log(2)/log(x + 6)

¿Cómo vas a descomponer esta log(x-5)^2/((log(x+6)/log(2))) expresión en fracciones?