Modern Physics
Modern Physics
3rd Edition
ISBN: 9781111794378
Author: Raymond A. Serway, Clement J. Moses, Curt A. Moyer
Publisher: Cengage Learning
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Chapter 10, Problem 1P
To determine

The probability of finding a particle with energies 1E through 8E for six distinguishable particles.

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The wavefunction for a quantum particle tunnelling through a potential barrier of thickness L has the form ψ(x) = Ae−Cx in the classically forbidden region where A is a constant and C is given by C^2 = 2m(U − E) /h_bar^2 .   (a) Show that this wavefunction is a solution to Schrodinger’s Equation.   (b) Why is the probability of tunneling through the barrier proportional to e ^−2CL?
An electron with kinetic energy E = 3.10 eV is incident on a barrier of width L = 0.230 nm and height U = 10.0 eV (a) What is the probability that the electron tunnels through the barrier? (Use 9.11  10-31 kg for the mass of an electron, 1.055 ✕ 10−34 J · s for ℏ, and note that there are 1.60 ✕ 10−19 J per eV.)   b) What is the probability that the electron is reflected?   What If? For what value of U (in eV) would the probability of transmission be exactly 25.0% and 50.0%?   c) 25.0%   d) 50.0%
Normalize the wave function ψ= A sin (nπ/a x) by finding the value of the constant A when the particle is restricted to move in a dimensional box of width ‘a’.
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