salazar10ca
salazar10ca
23-10-2014
Mathematics
contestada
Solve: ln(x – 3) = ln(7x –
23)
– ln(x
+ 1)
Respuesta :
luana
luana
25-10-2014
[tex]Formula\ for\ lagarythm:\\ log_ab=c\ \ \ ----> a^c=b\\\\Base\ of\ ln \ is\ e=2,7\\\\ln(x-3)=ln(7x-23)-ln(x+1)\\\\ ln(x-3)=ln(\frac{7x-23}{x+1})\ \ \ | subtract\ ln(\frac{7x-23}{x+1})\\\\ ln(\frac{\frac{7x-23}{x+1}}{x-3})=0\\\\ ln(\frac{7x-23}{(x+1)(x-3)})=0\\\\ 2,7^0=\frac{7x-23}{(x+1)(x-3)}\\\\ 1=\frac{7x-23}{(x+1)(x-3)}\ \ \ | multiply\ by\ (x+1)(x-3)\\\\ (x+1)(x-3)=7x-23\\\\ x^2-3x+x-3=7x-23\\\\ x^2-9x-26=0\\\\x=\frac{1}{2}(9-\sqrt{185})\ \ or\ \ x=\frac{1}{2}(9+\sqrt{185}) [/tex]
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