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Log4 (x+1) + log4 (x-3) = log4 12 solve for x
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use the property of Log \[\Large \log_b M+\log_b N = \log_b {MN}\]
I don't know what to do with that
your b =4 , M = (x+1), N = (x-3)
\[ \Large{\log_b(M) \quad\;\;\;\; + \log_b(N)\quad \quad\quad=\log_b(MN)\\\log_4(x+1) + \log_4(x-3)}\;\;\;\;= \]
Then what?
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what do you have so far?
The same equation
log4[(x+1)(x-3) = log4 12
Do you distribute?
FOIL (x+1)(x-3)
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