Find the volume, V, of the solid obtained O 1 . V = ? ( 37 +1 ) by rotating the graph of y = 2sin(x) 2. V = ( 7+ 1) between x = 0 and x = " about the r-axis. O 3. V = (*- 1) O 4. V = 1 (27 + 1 ) 5. V = 15 7 - 1) 1 6. V = 7 -1O For which one of the following shaded re- 6+ gions is its area represented by the integral 4+ 1. ((6-2 ) -50) da ? 1. 2+ O OExpress the area, A, between the graph of f and the x-axis on the interval [0, 8] in terms 1. A= (4x - 23) dx - (4x - 12) dx of definite integral(s) when f(x) = 4x - x2. 2. A = [ (x-27) do - / (4-27) do 3. A = (4x -12) dx 0 4. A = (4x - 23) dx - (4x - 22) dx 5. A = - (4x - 2) da+ (4x - x2) dx 6. A = - (4x - 12) da + (4x - 12) dx 7. A = - (4x - 12) dx+ (4x - x2) dx 8. A = (x2 - 4x) dxO 59 1. V = 7 cu.units Find the volume of the frustrum of the right circular cone generated by rotating the region 53 bounded by the line 0 2. V = 3 7 cu. units y = x+ 2, 50 0 3. V = - 7 cu.units the r-axis, and the lines x = 0 and x = 2 about the r axis. O 4. V = 56 7 cu.units 0 5. V = 47 3 7 cu.unitsThe shaded region shown in II (not drawn to scale) is bounded by y=32, 3:0, y=4. Find the volume, V, of the solid obtained by rotating this region about the yuds. The shaded legion shown in is enclosed by the graphs of 11:34: 55:34- Find the volume, V, of the solid obtained by rotating this shaded region about the :paxia