How do you find the volume of a solid that is enclosed by #y=x^2#, #y=0#, and #x=2# revolved about the x axis?

Related questions

• How do you find the volume of a pyramid using integrals?
• How do you find the volume of the solid with base region bounded by the curve #9x^2+4y^2=36# if...
• How do you find the volume of the solid with base region bounded by the triangle with vertices...
• How do you find the volume of the solid with base region bounded by the curve #y=1-x^2# and the...
• How do you find the volume of the solid with base region bounded by the curve #y=1-x^2# and the...
• How do you use an integral to find the volume of a solid torus?
• How do you find the volume of the solid with base region bounded by the curves #y=1-x^2# and...
• How do you find the volume of the solid with base region bounded by the curve #y=e^x#, #y=ln4#,...
• How do you find the volume of a rotated region bounded by #y=sqrt(x)#, #y=3#, the y-axis about...
• How do you find the volume of the parallelepiped determined by the vectors: <1,3,7>, <2,1,5> and...