Can anyone help me with a problem. Please just answer whatever you can. Thanks. I have not started the problem because I dont know where to begin. I can solve physics problems but i just cant seem to start any of them off. A classical particle of mass m moves in the presence of the following potential in one dimension: V (x) = V0 [e^(-2γx) - 2e^(-γx) ] (a) Find the minimum of the potential V and sketch the graph of V. (b) Find the points of return depending on the energy. For which energies is the motion of m bounded? (c) Expand V around its minimum up to second order and find corresponding approximation for the period of the oscillation.