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2log6(x)=log6(2)+log6(3x+20) solve for x
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2log6(x) = log6(x)² Now, since all the terms have the same base 6, do you know what to do next?
yes.
remove log
the two log laws you need here are as follows: \[alog(b) = \log(b^a) \text{ , and } \log(a) + \log(b) = \log(ab)\]
Great, could you show the step?
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x^2=2+3x+22 and then just solve for x?
not quite, before you get rid of logs you need only one log on each side. like this: log(X) = log(Y) implies X =Y you need to group together the logs on the right using the second rule i posted :)
loga + log b= log(ab)
@nasryn I should have mentioned, please apply the log rule before get rid of log6
a = 2, b = 3x + 20
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