integration [log(logx) + 1/(logx)2] DX
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Step-by-step explanation:
take log x= t
so x= e^t
dx=e^tdt
integration (log t + 1/t^2) et dt
et (log t + 1/t - 1/t + 1/t^2) dt. (add and subtract 1/t)
et(log t +1/t) + et(-1/t + 1/t^2)
using--integration of ex(fx'+fx) = ex(fx) +C
et(logt) + et(-1/t) + c
putting values back that we substituted
xlog(logx) - x/logx + c
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