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One More Log Question Logbase5(2x+5)=2
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So we take 5 and raise it to the 2nd power, why is that? I just can't wrap my head around it. Maybe because i am picturing it like this
raise both side to be powers of 5 5^(log_5(2x+5) = 5^2 2x+5 = 25
you have a = b I did 5^a = 5^b
\[\log_{5} 2\] This does not equal 25, am I just picturing it wrong?
no it does not
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5^? = 2
you are not taking the log of both sides, you are raising them both to the base of the log
Okay so i am using a log cancellation property to get rid of the log on the left hand side?
x=e^1 then right?
yeah lhs 5^(log_5(2x+5)) = 2x+5
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yeah sorry :)
:) awesome man, so i raise it to the base to cancel out the log, then solve it like i normally would?
yeah
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