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OpenStudy (anonymous):
Write 5^(4x)=8 in calculation ready form
*W/ Attachment*
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OpenStudy (anonymous):
OpenStudy (tkhunny):
Too bad that makes no sense. "Calculation Ready Form"? Why are we inventing new terms.
Perhaps, "Solve for x" would be good.
OpenStudy (misty1212):
\[b^{\xi}=A\iff \xi =\frac{\ln(A)}{\ln(b)}\]
OpenStudy (jhannybean):
What does \(\xi\) mean?
OpenStudy (misty1212):
\[4x=\frac{\ln(8)}{5}\\
x=\frac{\ln(8)}{4\ln(5)}\]
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OpenStudy (misty1212):
lol it is just so as not to confuse \(x\) with \(4x\)
my new favorite greek letter xi
OpenStudy (misty1212):
also a terrific two letter scrabble word
OpenStudy (jhannybean):
Oh, I thought it held some significance as to the log rules pertaining to this problem x_x
OpenStudy (jhannybean):
I'm disappointed I've forgotten a lot of my log rules. Especially this one.
OpenStudy (anonymous):
They are confusing. But thanks Anyway!
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OpenStudy (tkhunny):
It doesn't matter what \(\xi\) means. The principle is the same.
\(a^{Pittsburgh} = b \implies Pittsburgh = \dfrac{log(b)}{log(a)} = \log_{a}(b)\)
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