Volume of a solid formed when the region bounded by the graphs $\displaystyle y=x^3, y=0, x=1$ is revolved about line x=2.
I don't know where to start. Shell Method?
Volume of a solid formed when the region bounded by the graphs $\displaystyle y=x^3, y=0, x=1$ is revolved about line x=2.
I don't know where to start. Shell Method?
shells is one possibility ...
$\displaystyle V = 2\pi \int_a^b r(x) \cdot h(x) \, dx$
sketch your representative rectangle in the described region