\(\rm \displaystyle\int \frac{dx}{(1 + \sqrt x)\sqrt{x - x^2}}\) is equal to

1
\(\frac{1 - \sqrt x}{(1- x)^2} + C\)
2
\(\frac{2(\sqrt x - 1)}{\sqrt{1-x}} + C\)
3
\(\frac{1 + \sqrt x}{(1+ x)^2} + C\)
4
\(\frac{1 + \sqrt x}{(1- x)^2} + C\)

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