Essential University Physics
Essential University Physics
4th Edition
ISBN: 9780134988566
Author: Wolfson, Richard
Publisher: Pearson Education,
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Chapter 35, Problem 24E
To determine

The classical oscillation frequency.

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A particle with mass m is in the state тс V (x,t) = Ae +iat 2h where A and a are positive real constants. Calculate the potential energy function that satisfies the Schrodinger equation.
A quantum system has a ground state with energy E0 = 0 meV and a 7-fold degenerate excited state with energy E1 = 78 meV. Calculate the probability of finding the system in its ground state when it is at T = 300 K.
= Prove that the expectation value of the potential energy in the nth state of harmonic oscillator is: 1 (V) = -ħw (n + 1)
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