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what do I get if I defferentiate xlnxlnx?
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\[\log^2(x)+2 \log(x) \]
it is in ln: ln(lny)=xlnxlnx
Is the following the expression you intended?\[x \log (x) \log (x) \]
xln(x)ln(x)
log is used here as the natural logarithm. So the answer is:\[\ln ^2(x)+2 \ln (x) \]
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ln(y)=(x)^xln(x), I want to see how it's defferentiated please, Robtobey!
Product rule. The equation you give is really just xln^2(x). Do the product rule with lnx and x
Yes, exactly. my problem is defferentiating ln^2(x). That is 1(ln^2(x) + ?
d/dx of ln^2(x)= 2lnx*(1/x)
Thanks
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I need to integrate (arctg\[\sqrt{x}\] using integration by parts
@satiranks A solution for the above integration is attached.
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