SUMMARY
A stationary, massive particle can indeed have a de Broglie wavelength, although it is negligible in practical terms. According to the de Broglie equation, λ = h/(mv), the wavelength (λ) is inversely proportional to the mass (m) and velocity (v) of the particle. Since a massive particle cannot be truly stationary above absolute zero, it will always have a non-zero velocity in some reference frame, leading to a very small wavelength. This discussion clarifies that while the concept holds, the implications for macroscopic bodies are minimal due to their large mass.
PREREQUISITES
- Understanding of quantum mechanics principles
- Familiarity with the de Broglie equation
- Basic knowledge of wave-particle duality
- Concept of reference frames in physics
NEXT STEPS
- Study the implications of wave-particle duality in quantum mechanics
- Explore the de Broglie wavelength for different particle masses
- Investigate the effects of temperature on particle motion and wavelength
- Learn about reference frames and their significance in physics
USEFUL FOR
Students and professionals in physics, particularly those focused on quantum mechanics and wave-particle duality, will benefit from this discussion.