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solve the equation 3^(x+6)=4
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take log on both sides
ln(3^(x+6))=ln(4) (x+6)ln(3)=ln(4) x=ln(4)/ln(3)-6
whay do we do after the second stp
ln(a^b)=bln(a)
or take log base 3 \[\log_3(3^{x+6})=\log_3(4)\] \[x+6=\log_3(4)\] \[x=\log_3(4)-6\]
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yep that works
Toxic, please click good answer if you get an sufficient answer so we can see what questions actually haven't been answered :)
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