The discussion in Section 39 5 shows that the wave function e iwt is a stationary state, where is time independent and w is a real (not complex) constant Consider the wave function 1e iwt 2 iw2t, where 1 and 2 are different time independent functions and w1, and w2 are different real constants Assume that 1 and 2 are real valued functions, so that 1 1, and 2 2 Is this ' a wave function for a stationary state Why or why not

Question: The discussion in Section 39.5 shows that the wave function = e-iwt is a stationary state, where is time independent and w is a real

The discussion in Section 39.5 shows that the wave function ψ = ψe-iwt is a stationary state, where ψ is time independent and w is a real (not complex) constant. Consider the wave function ψ = ψ1e-iwt + ψ2ε-iw2t, where ψ1 and ψ2 are different time independent functions and w1, and w2 are different real constants. Assume that ψ1 and ψ2 are real-valued functions, so that ψ1* = ψ1, and ψ2* = ψ2. Is this ψ' a wave function for a stationary state? Why or why not?

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