SUMMARY
The kinetic energy of an electron with a wavelength of 0.850 x 10-10 m can be calculated using the de Broglie wavelength concept. The relevant equation is derived from the relationship between wavelength and momentum, given by λ = h/p, where h is Planck's constant and p is momentum. The kinetic energy can then be expressed as K = p²/2m, where m is the mass of the electron. Thus, the correct approach involves using the de Broglie wavelength to find the momentum and subsequently the kinetic energy.
PREREQUISITES
- Understanding of de Broglie wavelength
- Familiarity with Planck's constant (h)
- Knowledge of kinetic energy formula (K = p²/2m)
- Basic principles of quantum mechanics
NEXT STEPS
- Research the de Broglie wavelength and its applications in quantum mechanics
- Learn how to calculate momentum from wavelength using p = h/λ
- Study the relationship between kinetic energy and momentum in quantum particles
- Explore examples of kinetic energy calculations for various particles
USEFUL FOR
Students studying quantum mechanics, physics educators, and anyone interested in the behavior of subatomic particles.