Find the volume of the solid of revolution formed when the region bounded by $y=\sqrt{\frac{x-1}{x^3}}$ and $y=0$ is revolved about the $x$-axis

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The question is : Analytically find the volume of the solid of revolution formed when the region bounded by $y=\sqrt{\frac{x-1}{x^3}}$ and $y=0$ is revolved about the $x$-axis or indicate the volume is infinite.

I don’t know whether to consider the part of the curve in quadrant 2.

Does bounded mean to not consider that ?