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tiny question regarding this log problem
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\[\log_4x+\log_44=5\log_42\]
Any idea how you are going to solve this?
so I've gotten to this point: \[\log_44x4=5\log_42\]
oops 4x*
Okay so we have.. \(\log_{4}(4x) = 5 \log_{4}2\)
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right, so then would you cancel the logs?
We are going to use one more property of log... \(a \log_{b} x = \log_{b} x^{a}\)
So our RHS will become?
RHS?
Right hand side... i.e. \(5\log_{4} 2\)
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oh okay \[\log_42^5\]?
Great!
Now you can cancel log... :) So you will get... \(4x = 2^5\)
then just solve?
Yeps :)
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x=8, thank you soo much!
Glad to be of help :)
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