Modern Physics, 3rd Edition
Modern Physics, 3rd Edition
3rd Edition
ISBN: 9780534493394
Author: Raymond A. Serway, Clement J. Moses, Curt A. Moyer
Publisher: Cengage Learning
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Chapter 7, Problem 13P
To determine

The expression for the reflection coefficient R(E) for the delta well, and verify the sum rule R(E)+T(E)=1 for all particle energies E>0 .

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PROBLEM 2. Calculate the probabilities of measurement of different mo- menta p for a particle with the wave function (x) = Ceka sin (gx), %3D where C is a normalization constant.
Start by defining 1(1) = N1 sin(7r/a) (1) b2(x) = N2 sin(2ñr/a) (2) for the infinite square well. Fix N1 and N2 so that %3D 2) You should find that p(r) is periodic in time. That is p(x, t + T) = p(x,t). Find that T, and draw p(x) for at t = 0, t = T/4, t = T/2, and T = 3T/4.
PROBLEM 3. Using the variational method, calculate the ground state en- ergy Eo of a particle in the triangular potential: U(r) = 0 r 0. Use the trial function v(x) = Cx exp(-ar), where a is a variational parameter and C is a normalization constant to be found. Compare your result for Eo with the exact solution, Eo 1.856(h? F/m)/3.
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