Two dimensional motion with air drag (think golf ball trajectory) is not integrable, but purely horizontal motion and purely vertical motion are separately integrable. Numerically solve the time-independent Schrödinger equation for the one-dimensionalquantum harmonic oscillator potential like we did in lecture but for the first excitedstate (which is odd, so choose the appropriate boundary conditions). Use the first-order forward Euler method with a stepsize h = 0.01 and find the dimensionless energyeigenvalue e to at least eight significant figures. Use any programming language thatyou wish. Plot the wavefunction, f(u) which is a proxy for (x).

Energy eigenvalue is: 11.18192655For convenience:mass is taken (m) = 1reduced planck constant as =…

Answered: Numerically solve the time-independent…

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