The wavelength of an electron with an energy of 25 eV is approximately 0.1 nm. This can be calculated using the following equation:

wavelength (nm) = h/sqrt(2mE)

where h is the Planck constant, m is the mass of the electron, and E is the energy of the electron.

Thus, the wavelength of an electron with an energy of 25 eV is approximately 0.1 nm.

## Other related questions:

### Q: What is the wavelength of an electron of energy 20 eV eV?

A: The wavelength of an electron with energy 20 eV is 2.4 x 10-12 m.

### Q: What is the wavelength of a 1000 eV electron?

A: The wavelength of a 1000 eV electron is 1.24 x 10-6 m.

### Q: What is the wavelength for an electron with energy 5 eV?

A: The wavelength for an electron with energy 5 eV is 2.4 nm.

### Q: How do you calculate wavelength from electron energy?

A: The wavelength of an electron can be calculated from its energy using the following equation:

wavelength = h/sqrt(2*m*E)

where h is Planck’s constant, m is the electron’s mass, and E is its energy.

## Bibliography

- Solved Part A What is the wavelength of an electron – Chegg
- What is the wavelength of an electron of energy (a) 20 eV (b …
- a) What is the wavelength of an electron of energy 25 eV? b …
- Electrons with energy of 25 eV have a wavelength of ~0.25 nm …
- What is the wavelength of an electron of energy 10 eV? – Quora