Answered: particle of 1 mass is moving V (x, y,… | bartleby

Related questions

Question

A
particle
of
is
mass
moving in
V (x,y,z) =mo (5x² +2y²). Determine the energy of the anisotropic oscillator in the
m
1
a
two-dimensional potential
ground state.
3
(a) (15 – J2) ħo
(b) (\5 +V2)ħo
21
(c)
ħw
3.
(d)(5 + V2 )ho
(1)

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 3 steps with 6 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

2) ( Consider an electron trapped in a one-dimensional anharmonic potential. The Hamiltonian for this system is given as: H mw?£? + 2m + B&3 . Regarding the cubic term as being small, apply non- degenerate perturbation theory by letting the perturbation be: A, = ß2³. а) Calculate to first order the ground state energy of this anharmonic oscillator. b) ( | Calculate to second order the ground state energy of this anharmonic oscillator. c) ( Find the lowest order correction to the ground state wave function.
A neutron of mass m of energy E a,V(x) = Vo ) II. Estimate the kinetic energy of the neutron when they reach region III.
Activity 7 (a) Solve the following equations for real x and- (i) 3+5i+x-yi = 6 – 2i (4*3 (ii) x+yi=(1-i)(2+8i). (b) Determine the complex number z which satisfies z(3+3i) = 2-i.
c) How does the classical kinetic energy of the free electron compare in magnitude with the result you obtained in the previous part?
A qubit is in state |) = o|0) +₁|1) at time t = 0. It then evolves according to the Schrödinger equation with the Hamiltonian Ĥ defined by its action on the basis vectors: Ĥ0) = 0|0) and Ĥ|1) = E|1), where E is a constant with units of energy. a) Solve for the state of the qubit at time t. b) Find the probability to observe the qubit in state 0 at time t. Explain the result by referring to the way that the time-evolution transforms the Bloch sphere.
2. Consider a particle of mass m in an infinite square well, 0(≤ x ≤a). At the time t = 0 the particle is in the ground (n = 1). Then at t> 0 a weak time-dependent external potential is turned on: H' = Axe T