Find the volume:
\(\displaystyle x = 2 \sqrt{5y}, x = 0, y = 5\) about the y axis
I think the way to find out which to use, is to set the x equations equal to each other, and solve for y. If 0, comes out as an intersection, then use the washer method.
\(\displaystyle 2 \sqrt{5y} = 0\)
\(\displaystyle y = 0\), so use washer method ?? Also, we know know the limits of integration, and they're \(\displaystyle 0\) lower bound, and \(\displaystyle 5\) upper bound (given)
\(\displaystyle x = 2 \sqrt{5y}, x = 0, y = 5\) about the y axis
I think the way to find out which to use, is to set the x equations equal to each other, and solve for y. If 0, comes out as an intersection, then use the washer method.
\(\displaystyle 2 \sqrt{5y} = 0\)
\(\displaystyle y = 0\), so use washer method ?? Also, we know know the limits of integration, and they're \(\displaystyle 0\) lower bound, and \(\displaystyle 5\) upper bound (given)