The relation between de Broglie and Compton is that both are equations that describe the behavior of particles at the subatomic level. De Broglie's equation relates the wavelength of a particle to its momentum, while Compton's equation relates the change in wavelength of a photon to the scattering angle when it interacts with an electron.
The equations of de Broglie and Compton are related through the concept of wave-particle duality. This means that particles, such as electrons, can exhibit both wave-like and particle-like behaviors. De Broglie's equation describes the wave-like behavior of particles, while Compton's equation describes the particle-like behavior of photons.
The equations of de Broglie and Compton are significant in quantum mechanics because they provide a mathematical framework for understanding the behavior of particles at the subatomic level. They also demonstrate the wave-particle duality of particles, which is a fundamental concept in quantum mechanics.
The equations of de Broglie and Compton contribute to our understanding of the universe by providing a deeper understanding of the behavior of particles. They also help explain phenomena such as the diffraction of electrons and the scattering of photons, which have important implications for understanding the structure and interactions of matter in the universe.
No, the equations of de Broglie and Compton are only applicable to particles at the subatomic level. The wavelengths and momentums involved in these equations are too small to be observed in macroscopic objects. However, the principles of wave-particle duality and quantum mechanics can still be applied to macroscopic objects in certain situations.