Referring to the gure above, nd the volume generated by rotating the region R2 about the line 00. Volume = [V Which of the following integrals represents the volume of the solid obtained by rotating the region bounded by the curves y = tan3(x), y = 1, and a; = 0 about the line y = 1? 1 :lA. 7r] tan5(a:) dz 0 1r/4 3 B. 'll'f tan5(:c) da: 0 1 3 C. If (1 tan3(:c))2 dz 0 1 3 D. 7r f (tan3(:))2 due 0 1r/4 :] E. 1r] 02311305\"2 d3: 0 17/4 :1 F. f (1 tain'r')($))2 dx 0 (1 point) Find the volume of the solid formed by rotating the region enclosed by :1:=0,:c=1, y=0, y=3+m3 about the xaxis. (1 point) Find the volume of the solid obtained when the region under the curve 3/ = mv4 x2 from :1; = 0 to a: = 2 is rotated about the yaxis. Volume = f, Find the volume of the solid obtained by rotating the region bounded by the given curves about the specified axis. y = 0, y = cos(8x), x = 16, x = 0 about the axis y = -3