Fundamentals of Physics Extended
Fundamentals of Physics Extended
10th Edition
ISBN: 9781118230725
Author: David Halliday, Robert Resnick, Jearl Walker
Publisher: Wiley, John & Sons, Incorporated
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Chapter 39, Problem 2Q
To determine

To find:

Is the ground -state energy of a proton trapped in a one dimensional infinite potential well greater than, less than, or equal to that of an electron trapped in the same potential well?

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A proton is confined to a one dimensional infinite potential well 100 pmwide. What is its ground-state energy?
An electron trap in an infinite potential Well length 2.0o nm Electron Can be considered as free particle - having particle and 4(x)=Asin UIS > x>0 品) 11 UIS 7. 11 X. xp find the probabiliy of Kinetic energy between 77x>O Schro the x >0 umop nger uation for the electron in infante potential well
An electron bounces elastically in 1D between two infinite potential walls separated by a distance L. The electron is in its lowest possible energy state. (a) What is the energy of this state? (b) The separation between the walls is slowly (a.k.a. 'adiabatically') increased to 2L. That the process occurs slowly means that the electron slowly adapts to continue to occupy the ground state of this new well of width 2L. What is the change in energy that the electron experiences? (c) With the walls again at a distance of L, imagine now that the separation is abruptly increased from L to 2L. This means that, at the moment when the change is made, the wavefunction is unchanged for a L. Write a (normalized) expression for 1(x) at this very moment, and draw it for the interval x = [0, 2L]. What is the expectation value of the energy for this ₁(a)? I'm calling it 1(a) not (x) to make it clear that it represents the ground state. (d) Show that the above 1(r) is no longer a solution for the…

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Fundamentals of Physics Extended

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