Suppose a 1D quantum system is represented by the wavefunction in position space: (x|½(t)) = p(x, t) = Ae-3¤+5it where it only exists 0 < x <• ! Normalize the wavefunction, i.e., what is A?

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Suppose a 1D quantum system is represented by the wavefunction in position space:

\[
\langle x|\psi(t)\rangle = \psi(x, t) = Ae^{-3x+5it}
\]

where it only exists \(0 \leq x < \infty\).

Normalize the wavefunction, i.e., what is \(A\)?
Transcribed Image Text:Suppose a 1D quantum system is represented by the wavefunction in position space: \[ \langle x|\psi(t)\rangle = \psi(x, t) = Ae^{-3x+5it} \] where it only exists \(0 \leq x < \infty\). Normalize the wavefunction, i.e., what is \(A\)?
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