1. A particle moving in one dimension is in a stationary state with a wave function given by 0, x a 0, a) Is this a physically acceptable wave function? Explain b) Find the expression for the probability distribution. c) Find the magnitude of A that normalizes the

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1. A particle moving in one dimension is in a stationary state with a wave function given by 0, x < -a fals+co Y (x, t) = {A (1 + + cos πχ (17)) e-lest, -iwt е -a≤x≤a x > a 0, a) Is this a physically acceptable wave function? Explain b) Find the expression for the probability distribution. c) Find the magnitude of A that normalizes the wave function. d) Find the average location of the particle.

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Ψ (x, t) = ⎩ ⎨ ⎧ 0, A (1 + cos (\frac{π x}{a})) e^{- iω t}, 0, x < - a - a \leq x \leq a x > a

a) Is this a physically acceptable wave function? Explain b) Find the expression for the probability distribution. c) Find the magnitude of

A

that normalizes the wave function. d) Find the average location of the particle.

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Expert Answer to - 1. A particle moving in one dimension is in a stationary state with a wave function given by 0, x &l

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Solution for - 1. A particle moving in one dimension is in a stationary state with a wave function given by 0, x &l

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