Find the equation of the curve passing through (1, 2) which satisfies the differential equation \(\frac{dy}{dx}=\frac{x-1}{{{x}^{2}}}\)

1
x + x ln x – xy + 1 = 0
2
x - x ln x – xy + 1 = 0
3
x + x ln x – xy - 1 = 0
4
x - x ln x – xy - 1 = 0

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