If ∫x3(lnx)2dx=x432(a(lnx)2+b(lnx)+c)+d, where d is the constant of – InterviewSolution

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1.	If ∫x3(lnx)2dx=x432(a(lnx)2+b(lnx)+c)+d, where d is the constant of integration, then (a+b+c) is equal to
Answer» If $\int x^{3} (ln x)^{2} d x = \frac{x^{4}}{32} (a (ln x)^{2} + b (ln x) + c) + d$ , where $d$ is the constant of integration, then $(a + b + c)$ is equal to

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