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(x-7)^2*(|x-6|+|x+6|)*(log(6)/log(x-5)-log(6)/log(x+5))/(sqrt(x-4)-sqrt(x+4))<=0 desigualdades

En la desigualdad la incógnita

Solución

Ha introducido [src]
       2                     /  log(6)       log(6)  \     
(x - 7) *(|x - 6| + |x + 6|)*|---------- - ----------|     
                             \log(x - 5)   log(x + 5)/     
------------------------------------------------------ <= 0
                  _______     _______                      
                \/ x - 4  - \/ x + 4                       
$$\frac{\left(x - 7\right)^{2} \left(\left|{x - 6}\right| + \left|{x + 6}\right|\right) \left(- \frac{\log{\left(6 \right)}}{\log{\left(x + 5 \right)}} + \frac{\log{\left(6 \right)}}{\log{\left(x - 5 \right)}}\right)}{\sqrt{x - 4} - \sqrt{x + 4}} \leq 0$$
(((x - 7)^2*(|x - 6| + |x + 6|))*(-log(6)/log(x + 5) + log(6)/log(x - 5)))/(sqrt(x - 4) - sqrt(x + 4)) <= 0