Recent content by cfwoods

Hmm it satisfies \int^{∞}_{-∞} \psi^{*}\psi dx = 1 I think

Homework Statement The equation \psi(x) = \frac{1}{sqrt(2)}\psi_0 (x) + \frac{i}{sqrt(5)}\psi_1 (x) + \gamma\psi_2 (x) is a combination of the first three eigenfunctions in the 1D harmonic oscillator. So, \psi_0 = Ae^{-mωx^2 /2\hbar} and so on for the first and second excited states. If...