De Broglie wavelength
Now we know that a particle can also, in cases, be represented as a wave, that means we can find the wavelength of a particle!
There’s isn’t a proven way of calculating it, but de Broglie theorised that:
\lambda=\frac h{mv}
\lambda is the wavelength of the particleh is the planck constant,6.63\times10^{-34}\,Js mv is the momentum of the particle:
flashcards
| Question | Answer |
|---|---|
| Who proposed the equation | Louis de Broglie. |
| What does the variable | The wavelength of the particle. |
| What is the value of the Planck constant | |
| How is momentum represented in the de Broglie wavelength formula | It is represented by |
| What two properties of a particle are multiplied to find its momentum in the de Broglie equation? | Mass ( |
| A particle can be represented as a wave; what property of the wave can be calculated? | The wavelength. |