The solution of \(x \log x \frac{d y}{d x}+y=4 \log x\) is

1
y = 4 log + c/log x : c is an arbitrary constant. 
2
y = log + c/log x: c is an arbitrary constant. 
3
y = 2log + c/log x : c is an arbitrary constant. 
4
y = 4 log + \(\frac{c}{4 \log x}\) : c is an arbitrary constant.

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