Let \(\frac{y}{{A\left( x \right)}} = \log x + C\) Where C is an arbitrary constant, is a solution of

\(\left( {{x^3} - x} \right)\frac{{dy}}{{dx}} - \left( {3{x^2} - 1} \right)y = {x^5} - 2{x^3} + x\)

Then, A is

1
x – x2
2
x2 - x
3
x3 - x
4
x – x3

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