By direct substitution, show that the wavefunction in the figure satisfies the timedependent Schrodinger equation (provided that En takes the value derived in figure).
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The odd parity eigenstates of the infinte square well , with potential V = 0 in the range −L/2 ≤ x ≤ L/2, are given by :
(see figure)
and have Ψn(x, t) = 0 elsewhere , for n=2 , 4 , 6 etc
I have got the expectation value of momentum for ⟨p⟩ and ⟨p 2⟩ for n = 2 (see figures)
By direct substitution, show that the wavefunction in the figure satisfies the timedependent Schrodinger equation (provided that En takes the value derived in figure).
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