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log3 5x + 6 = 4 I am trying to solve for x
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Solving the equation would be log(3)= exponent 5 sqrt -2. But i dont know if thats solving for x
Is the log of 5x, or 5x+6?
\[\log_3 (5x+6) = 4\]or \[\log_3(5x)+6=4\]
its log3 (5x+6) = 4
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Okay. \[\log_3 (5x+6) = 4\]That means that \[3^4 = 5x+6\]because \[\log_b u = a\]\[b^a=u\]
also \[b^{\log_b u} = u\]so\[3^{\log_3(5x+6)} = 3^4 = 5x+6\]
okay thank you. with this equation i am receiving an answer of 15
that's correct. if you do the other problem, the answer is \(\dfrac{1}{4 5}\)
thank you
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