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Physics, 04.12.2019 07:31 baidentheodore617

Suppose that in the infinite square well problem, you set the potential energy at the bottom of the w ell to be equal to some constant v_0, rather than zero. which of the following is the correct schrodinger equation inside the well? -h^2 partial differential^2 psi (x, t)/2 m partial differential x^2 = ih partial differential psi (x, t)/partial differential t -h^2 partial differential^2 psi (x, t)/2m partial differential x^2 + v_0 = ih partial differential psi (x, t)/partial differential t -h^2 partial differential^2 psi (x, t)/2 m partial differential x^2 - v_0 = ih partial differential psi (x, t)/partial differential t -h^2 partial differential^2 psi (x, t)/2m partial differential x^2 + v_0 psi (x, t) = ih partial differential psi (x, t)/partial differential t -*h^2 partial differential^2 psi (x, t)/2 m partial differential x^2 - v_0 psi (x, t) = ih partial differential psi (x, t)/partial differential t which of the following are the correct energy levels for the infinite square well of width l with potential energy equal to v_0 at the bottom of the well? n^2 pi^2 h^2/2 ml^2 n^2pi^2h^2*/2ml^2 + v_0 n^2 pi^2 h^2/2ml^2 - v_0 v_) - n^2 pi^2 h^2/2 ml^2 n^2 pi^2 h^2/2 ml^2 v_0 v_0 n^2 pi^2 h^2/2 ml^2 none of the above - the potential energy has to be zero at the bottom of an infinite square well.

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