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how do you expand ln (x^5/2y) ?
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x.x.x.x.x/2y you mean expanded form?
yes
You can use the rule of logarithms -- specifically, that division turns into subtraction: \[\ln{\frac{x^5}{2y}} = \ln x^5 - \ln 2y\]
and that's it?
I believe, but it depends on what `expand' means :) That's fairly typical, though.
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thanx a lot you rule!
Glad to help! :)
one more step. \[5ln(x)-ln(2y)\] \[2ln(x)-ln(y)-ln(2)\]
typo in the last one. should be \[ln(\frac{x^5}{2y})=5ln(x)-ln(y)-ln(2)\]
Damn, good call. satellite.
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