Question

An electron is confined in a one-dimensional box 1nm long. How many energy levels are there...

An electron is confined in a one-dimensional box 1nm long. How many energy levels are there with energy between 10 eV and 100 eV?

Science   Advanced-Physics   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

Please Upvote My Answer

Thanks,

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
An electron confined in a one-dimensional box is observed, at different times, to have energies of...
An electron confined in a one-dimensional box is observed, at different times, to have energies of 32 eV , 72 eV , and 128 eV . What is the length of the box? Hint: Assume that the quantum numbers of these energy levels are less than 10. Answer should be in nm
An electron confined to a box has an energy of 1.33 eV . Another electron confined...
An electron confined to a box has an energy of 1.33 eV . Another electron confined to an identical box has an energy of 2.99 eV . What is the smallest possible length for those boxes?
An electron confined to a one-dimensional box has energy levels given by the equation En=n2h2/8mL2 where...
An electron confined to a one-dimensional box has energy levels given by the equation En=n2h2/8mL2 where n is a quantum number with possible values of 1,2,3,…,m is the mass of the particle, and L is the length of the box.    Calculate the energies of the n=1,n=2, and n=3 levels for an electron in a box with a length of 180 pm . Enter your answers separated by a comma. Calculate the wavelength of light required to make a transition...
An electron is confined to a box. In the 3rd allowed energy level, the energy is...
An electron is confined to a box. In the 3rd allowed energy level, the energy is 27 eV. Find the length of the box, and the energy in the ground state.
Consider an electron confined in a box of size d=1nm. Find the momentum and energy of...
Consider an electron confined in a box of size d=1nm. Find the momentum and energy of the electron for the wave function ( also called state) with n=3 and n=7 Find the coordinates of the points of highest probability of finding the electron, if the electron is in the state with n=12. Explain why.
EMERGENCY Consider an electron confined in a box of size d=1nm. Find the momentum and energy...
EMERGENCY Consider an electron confined in a box of size d=1nm. Find the momentum and energy of the electron for the wave function ( also called state) with n=3 and n=7 Find the coordinates of the points of highest probability of finding the electron, if the electron is in the state with n=12. Explain why.
An electron in a one-dimensional box has ground-state energy 1.80 eV . What is the wavelength...
An electron in a one-dimensional box has ground-state energy 1.80 eV . What is the wavelength of the photon absorbed when the electron makes a transition to the second excited state?
If an electron is confined to one-dimensional motion between two infinite potential walls which are separated...
If an electron is confined to one-dimensional motion between two infinite potential walls which are separated by a distance equal to Bohr radius, calculate energies of the three lowest states of motion.Calculate numerical value of ground state energy and compare it with hydrogen atom ground state energy.
If an electron is confined to one-dimensional motion between two infinite potential walls which are separated...
If an electron is confined to one-dimensional motion between two infinite potential walls which are separated by a distance equal to the Bohr radius, calculate the energies of the three lowest states of motion. Calculate numerical value of ground state energy and compare it with hydrogen atom ground state energy.
An electron is contained in a one-dimensional box of length 0.562 nm. (a) Draw an energy-level...
An electron is contained in a one-dimensional box of length 0.562 nm. (a) Draw an energy-level diagram for the electron for levels up to n = 4. (b) Photons are emitted by the electron making downward transitions that could eventually carry it from the n = 4 state to the n = 1 state. Find the wavelengths of all such photons: λ4 → 3, λ4 → 2, λ4 → 1, λ3 → 2, λ3 → 1, λ2 → 1 {149,...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT