An object of mass M floats near the edge of a pool. The drag by the water on the object depends on the speed v of the object as -bv, where b is some constant. When the wind picks up, the object begins to bounce back and forth with restoring force that scales as -5b x/(2M). On the same windy day, a massless string is attached to the object (1) Just before the object is pulled, it is at rest. A fly with mass m, where minfinity) under the same initial conditions (x(t=0)=x0 and v(t=0) = -b(x0) / (2M)). Why? Bold print are the questions im asking Notes: Hint for number 2: Do not use Lagrange formalism Hint for number 4: (1)Remember to use the initial condition with the fly. (2)First find the homogeneous solution and remember to add the particular solution