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logsqrt(2)(5-x)^2=>x^2log(2)(x-5)^2+xlog(1/sqrt2)(5-x)

logsqrt(2)(5-x)^2=>x^2log(2)(x-5)^2+xlog(1/sqrt2)(5-x) desigualdades

En la desigualdad la incógnita

Solución

Ha introducido [src]
   /  ___\        2     2               2        /  1  \        
log\\/ 2 /*(5 - x)  >= x *log(2)*(x - 5)  + x*log|-----|*(5 - x)
                                                 |  ___|        
                                                 \\/ 2 /        
$$\left(5 - x\right)^{2} \log{\left(\sqrt{2} \right)} \geq x \log{\left(\frac{1}{\sqrt{2}} \right)} \left(5 - x\right) + x^{2} \log{\left(2 \right)} \left(x - 5\right)^{2}$$
(5 - x)^2*log(sqrt(2)) >= (x*log(1/(sqrt(2))))*(5 - x) + (x^2*log(2))*(x - 5)^2
Solución de la desigualdad en el gráfico
Gráfico
logsqrt(2)(5-x)^2=>x^2log(2)(x-5)^2+xlog(1/sqrt2)(5-x) desigualdades