01: Choose the correct answer:a) The zero point energy of the 1-dimensional harmonic oscillator is: 1) hw, 2) zero3)-hw..b) The wave function has definite parity when the potential is: 1) symmetric 2) infinite 3) antisymmetric.c) In ô-function potential the bound states are founds when the energy of the particle (E) is: 1) E<0 2) E> 0 3) E-03) L/2n.d) The wavelength associated with a particle in 1-D box of length L is: 1) 2L/n2) L/naye) At boundary condition is always continuous except where: 1) V(x) =2) V(x)=02) n=03) V(x)=constant.3) n=001) n=1f) The zero point energy of the 1-dimensional box occurred with:g) In classically forbidden regions, the wave function behavior is:1) oscillatory 2) decay or grow exponentially.

Harmonic oscillator and potential related quantum mechanics question

Q1: Choose the correct answer: a) The zero point energy of the 1-dimensional harmonic oscillator is: 1) hw, 2) zero 3)=-hw- b) The wave function has definite parity when the potential is: 1) symmetric 2) infinite 3) antisymmetric. c) In ô-function potential the bound states are founds when the energy of the particle (E) is: 1) E<0 2)E> 0 3) E=0 d) The wavelength associated with a particle in 1-D box of length L is: 1) 2L/n 3) L/2n. ay e) At boundary condition, is always continuous except where: 1) V(x) = f) The zero point energy of the 1-dimensional box occurred with: 1)}n=1 g) In classically forbidden regions, the wave function behavior is: 2) L/n 2) V(x)=0 2) n=0 3) V(x)=constant. 3) n=00. 1) oscillatory 2) decay or grow exponentially.

Q1: Choose the correct answer: a) The zero point energy of the 1-dimensional harmonic oscillator is: 1) hw, 2) zero 3)=-hw- b) The wave function has definite parity when the potential is: 1) symmetric 2) infinite 3) antisymmetric. c) In ô-function potential the bound states are founds when the energy of the particle (E) is: 1) E<0 2)E> 0 3) E=0 d) The wavelength associated with a particle in 1-D box of length L is: 1) 2L/n 3) L/2n. ay e) At boundary condition, is always continuous except where: 1) V(x) = f) The zero point energy of the 1-dimensional box occurred with: 1)}n=1 g) In classically forbidden regions, the wave function behavior is: 2) L/n 2) V(x)=0 2) n=0 3) V(x)=constant. 3) n=00. 1) oscillatory 2) decay or grow exponentially.

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)...

See similar textbooks

Similar questions

3. a) According to the spherical shell model, predict J" for the ground state and first excitation of 'Be, ¹70 and 2¹Ne. b) Explain pros and cons of the shell model based on a harmonic oscillator potential of the type: Vo = 1/2 kr².
Problem 1. Two State System Consider an atom with only two states: a ground state with energy 0, and an excited state with energy A. Determine the mean energy (e) and variance in energy (de). Sketch the mean energy versus A/k T.
Explain each step plz
Need help with the following problem, Physics Thermodynamics
3. Please answer question throughly and detailed.
1)Grand free energy is defined as 0 =U-TS-µN A) Prove that in the grand canonical ensemble =-k3TlogZg. B)Using the Zg expression for the ideal gas, calculate the pressure and obtain the general state equation for the ideal gas.
question 5 please
For a particle inside a box of finite potential well, the particle is most stable at what position of x? a) x > L b) x < 0 c) 0 < x < L d) Not stable in any state
5
4. Calculate the mean kinetic energy, , for a harmonic oscillator in the ground 1.3.5...(2n-1) O/2 , and 00 state. Given that Sx2n exp(-ax²) dx = 00 2nan L, exp(-ax²) dx = E)+/ . 00 (hv/4 or ½ Eo)
Physics Given the graph w vs 7, which criteria of well-behaved wave function is/are NOT fulfilled, if any: A) it is not square integrable B) it is not normalizable C) it is not single valued D) all of the above E) none of above
Consider a particle in a 2-D box having Lx = 10 nm and Ly = 10 nm. a) Make a surface plot of all the wave functions for the first and second energy levels. b) What is the degeneracy of the second energy level? Compare and contrast the wave functions of the second energy level. c) How does the number of nodes in the x-coordinate change as n increases? How does the number of nodes in the y-coordinate change as n, increases? d) Explain whether or not those same states would be degenerate if Lx = 10 nm and Ly = 15 nm.