The volume of the solid obtained by rotating the region enclosed by y=e4$+4, 11:0, 93:0, m=0.5 about the xaxis can be computed using the method of disks or washers Via an integral hf\" y; with limits of integration 0, = f, and b = f, The volume of the solid obtained by rotating the region enclosed by y = x, y= 9x, x 20 about the line y = 0 can be computed using the method of disks or washers via an integral V = dx a with limits of integration a = and b = The volume is V = cubic units. Note: You can earn full credit if the last question is correct and all other questions are either blank or correct.The region bounded by y = 3:2 + a: 2 and y = 0 is rotated about the maxis. Find the volume of the resulting solid by any method. Volume = I; The volume of the solid obtained by rotating the region enclosed by with limits of integration (1 = f, and b = a: Using disks or washers, find the volume of the solid obtained by rotating the region bounded by the curves x = y and x = 1 about the line x = 1. Volume =