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integral x^2 logx dx
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parts
im thinking integration by parts... let u = logx dv = x^2 du = 1/x v = (x^3)/3 \(\Huge \frac{x^3 logx}{3} - \int{}{} \frac{x^3}{3x}\)
can you fo the rest from there?
yeah i think so but what is the integral of just logx for reference?
\[\int\ln(x)dx=x\ln(x)-x+c\]
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does that apply for common logs too or just nat logs
\[\log_a(x)=\frac{\ln(x)}{\ln(a)}\]
\[\int\log_a(x)dx=\int\frac{\ln(x)}{\ln(a)}dx=\frac{1}{\ln(a)}\int\ln(x)dx\]
thank you!
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