Finding a volume of a region bounded by $y=x^2$, $x=1$, and $y=0$ through the use of shell method revolved about the line $y=-10$

Question

I want to set up an integral that can get the volume surrounded by $y=x^2$, $x=1$, and $y=0$ revolved about the line $y=-10$.

This is what I have so far: $$\int\limits\limits_{0}^{1} 2 \pi \ (10-y)(\sqrt{y})\ dy$$

But I have not been able to get a correct answer out of this integral.