A volume in the first octant of space is bounded above by the surface z=4-(x^2), below by the plane z=0, and laterally by x=0 and the cylinder y=2x-(x^2). Compute the volume.
A volume in the first octant of space is bounded above by the surface z=4-(x^2), below by the plane z=0, and laterally by x=0 and the cylinder y=2x-(x^2). Compute the volume.
where is the region of integration made by the parabola .