1. The problem statement, all variables and given/known data Set up the integral (but do not solve) for the volume of the object created by rotating the region bounded by y = arctan(x) and y = arcsin(x) in the first quadrant. 2. Relevant equations I = ∏∫(f(x)^2 - g(x)^2) dx 3. The attempt at a solution a.) rotate about he x axis I came up with I = ∏∫(arcsin(x))^2 - (arctan(x))^2 dx between [0,1] b.) rotate about the y -axis I came up with I = ∏∫(arctan(x))^2 - (arcsin(x))^2 dx between [0,∏/2] Did I do this correctly. Thank you.