Nevermind, I finally figured it out! 1. The problem statement, all variables and given/known data Find the volume of the solid generated by revolving the region bounded by y=x^1/2 and the lines y=2 and x=0 about: a. the x-axis b. the y-axis c. the line y=2 d. the line x=4 2. Relevant equations integral from a--b pi[R(x)]^2dx integral from a--b pi([R(x)]^2 - [r(x)]^2)dx 3. The attempt at a solution I solved a, b, and c just fine. a = 8pi b = 32pi/5 c = 8pi/3 However I am confused about part d, particularly how to find the radius. The book gives the answer as 224pi/15, but I get 256pi/15. I did the following: pi*integral from 0 to 2 (4-y^2)^2dy, which gave me 256pi/15 when I worked it out. I may just be messing up the math, though I did the problem a few times the same way and got the same answer every time. I also tried using pi*integral from 0 to 2 16-y^4, but this also yielded the wrong answer. Basically I am not sure how to find the radius of the region it is asking for, when rotating around the line x=4.