Answered: The angular momentum of an electron in… | bartleby

Related questions

Question

QUESTION 1
The angular momentum of an electron in circular harmonic motion where m=0 is.
00
-h
none are correct

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 2 steps with 2 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

2) Consider a particle in a three-dimensional harmonic oscillator potential V (r, y, z) = 5mw²(r² + y² + z®). The stationary states of such a system are given by ntm(r, y, z) = vn(x)¢r(y)v'm(2) (where the functions on the right are the single-particle harmonic oscillator stationary states) with energies Entm = hw(n +l+m+ ). Calculate the lifetime of the state 201.
Calculate Z for a single oscillator in an Einstein solid at a temperature T=4TE=4ϵ/kBT=4⁢ TE=4⁢ ϵ/kB . The value of Z is
P-4 Please help me with this problem very clearly with step by step explanation.
View of a one-dimensional harmonic oscillator system on the x axis of a charged particle q with an energy spectrum of En = (n + ½)ħw. The system is then disturbed by an oscillating electric field as a wo• function of time t such that the disturbance potential energy can be expressed as untuk t o 0 v (t) = {_q {-9€x sin wt e-t With & electric field amplitude. (notes : untuk means for) a. Calculate the transition probability from state n to state m. b. State which transitions n → m are allowed and which are not allowed to occur. c. Explain what happens if w → wo and/or → 0. [Hint: Use the create and annihilate operators to enumerate Matrix elements.]
Question (a) Calculate the zero-point energy of a harmonic oscillator consisting of a particle of mass 2.33 × 10+24 kg and force constant 155 Nm¯¹. (b) -1