answer 1. In classically behavior is forbidden regions, the wave @Oscillatory elecay or grow exponentially. Wave function 2- Infinite Potential barrier, for smaller mas; Particle the Penetration distance becomes! @ smaller bigger No effect. 3-The Correct statement about both the average value of Position and momentum of 1-0 Simple harmonic oscillator is :-@ = 0₂₁₂=0 ⒸSX) = 0 =0 =0₂ +0 4- In the Asymmetric square well Potential, the Particle inside the well is not completely free! @[H², P²] #o [HP] = 5. The Physical dimensions of Yn (X) is 1 1 1 (b) © length ✓length Time

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Choose the
Correct answer i
1. In classically forbidden regions, the
behavior is
function
Wave
@Oscillatory Delecay or grow exponentially.
2- In finite Potential barrier, for smaller masi Particle the
Penetration distance becomes! @ smaller bigger ©No effect.
3-The
Correct
Statement about both the average value
of Position and momentum of 1-0 Simple harmonic oscillator
is :-@ <x> = 0₂₁₂<P>=0 ® <x>=0, <P> #0
@ SX) = 0 <P)=0
4- In the Asymmetric squars well Potential, the Particle
inside the well is not completely free: @[H², P²] = 0
[HP]
5. The Physical dimensions of Kn (x) is
1
1
(b)
(a)
length
√ length
Time
الموضوع :
Transcribed Image Text:Choose the Correct answer i 1. In classically forbidden regions, the behavior is function Wave @Oscillatory Delecay or grow exponentially. 2- In finite Potential barrier, for smaller masi Particle the Penetration distance becomes! @ smaller bigger ©No effect. 3-The Correct Statement about both the average value of Position and momentum of 1-0 Simple harmonic oscillator is :-@ <x> = 0₂₁₂<P>=0 ® <x>=0, <P> #0 @ SX) = 0 <P)=0 4- In the Asymmetric squars well Potential, the Particle inside the well is not completely free: @[H², P²] = 0 [HP] 5. The Physical dimensions of Kn (x) is 1 1 (b) (a) length √ length Time الموضوع :
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