2. Explicitly solve to a final number the work done by the \"time force\" F = ((yt)e + 2x, (xt)e' + 2y, (ry)e + 2t) acting on the path C walked by a spiritual seeker who is traversing a labyrinth on the floor of a holy place. The seeker starts at the origin (z,y,t) = 6 R and spirals outwards in spaceand upwards in time25 times to the point (x, y,t) = (1,0, 1) R along the curve given by F(u) = (u2 cos(507u), uw? sin(50ru),u), u [0,1] Notes: I ignored the z-coordinate in space, since the ground is level. For people who care about units, the time unit is hours. \"Time force\" is wholly fictitious