Physics for Scientists and Engineers with Modern Physics
Physics for Scientists and Engineers with Modern Physics
10th Edition
ISBN: 9781337553292
Author: Raymond A. Serway, John W. Jewett
Publisher: Cengage Learning
Question
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Chapter 40, Problem 41AP

(a)

To determine

The magnitude of energy E of the particles.

(b)

To determine

The fraction of speed of the transmitted particles reduced as compared to the incident particles.

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Consider the wave function phi(x) = A sin(kx) where k = 2pi/lambda and A is a real constant. (a) What are the values of x that have the highest probability of finding the particle described by this wave function? (b) What are the values of x that have zero probability of finding the particle described by this wave function?
The spherical symmetric potential in which a particle is moving is V(r) = 3r³, where is a positive constant. what is the relationship between the expectation value of kinetic and potential energy of particle in stationary state is, (a) (T) = (U) 3 (b) (7) = ² (U²) (c) (T) = (U) (d) (T) = 5(U)
Q 3: Two people measure a wave of a particle passing from a point in front of them and their measurements are as follows: First person: W, (x,t) = Acos(5x — 3t) Second person: W,(x,t) = Acos(5.1x — 3.2t) 1 Find the wave packet consisting of these two waves in its simplest form. 2 2-If you know that at time t = 0.1s in position x = 1m, The wave packet was ¥(x.t) = 7.9726375772 what is the value of the constant A
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