Solve for x from this log equation (Shown in next post) I think I did it wrong, as I couldn't isolate x on one side.
\[1.32(\ln ^{0.4}(4.65x ^{2}))x ^{0.8}=s\] The furthest I got was this: \[x ^{2}\ln(x)+0.76935x ^{2}= \frac{ s }{ 2.64 }^{(5/2)}\]
That gives me ln(x^(x^2))..., which I can't do anything with
i though i had something but i don't you have x in the log and outside the log right?
Yes
Wolfram talks about...complex logs >_>
yeah i am pretty sure you cannot separate them
Maybe I did something wrong, and broke a rule somewhere
is that the original question?
what is? No, I *think* I did, because I can't get x on one side
i meant is \[1.32\ln ^{0.4}(4.65x ^{2})x ^{0.8}=s\] the original ?
Yes that's the original equation.
pretty sure it can;t be done you cannot even solve for x in \[x\ln(x)=s\]
Did I at least get my furthest equation right?
*as simplified as I did
i honestly can't tell what you did, but i don't think so
I can show the steps, but if it's unsolavable it might as well not matter
Thanks for the help
yeah don't fret about this not worth it sorry
yw
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