A particle of mass m is confined to a harmonic oscillator potential V(X) ! (1/2)kx². The particle starts off at t = 0 in the state yo + y1 where yn are %3D the normalized energy eigenstates of the oscillator. (a) Sketch (axes, labels, no numbers needed) the wave function at t = 0. (b) Write an expression for y(x,t) for all t2 0. . (c) Calculate the expectation value of the particle's position and momentum at all times t2 0. !
A particle of mass m is confined to a harmonic oscillator potential V(X) ! (1/2)kx². The particle starts off at t = 0 in the state yo + y1 where yn are %3D the normalized energy eigenstates of the oscillator. (a) Sketch (axes, labels, no numbers needed) the wave function at t = 0. (b) Write an expression for y(x,t) for all t2 0. . (c) Calculate the expectation value of the particle's position and momentum at all times t2 0. !
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