Question: As Eq. (40.21) indicates, the time-dependent wave function for a stationary state is a complex number having a real part and an imaginary part. How

As Eq. (40.21) indicates, the time-dependent wave function for a stationary state is a complex number having a real part and an imaginary part. How can this function have any physical meaning, since part of it is imaginary?


Eq.40.21

Time-independent wave function .... | Time-dependent wave function ** for a state of definite energy ¥(x, t) = (x)e Ei/

Time-independent wave function .... | Time-dependent wave function ** for a state of definite energy (x, t) = (x)e Ei/h Planck's constant divided by 27 Energy of state

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