Planck theorised that electromagnetic radiation is emitted in discrete packets of energy called quanta
photon - packets of electromagnetic energy
The mass of a photon is 0, therefore it travels at the speed of light in a vacuum
Electronvolt
1eV is the energy gained by an electron through a p.d of 1V
eV - Joules = x 1.6x10^-19
Joules - eV = \ 1.6x10^-19
V x Lamda = hc/e
Photons with longer wavelengths have more energy than photons with shorter wavelengths
The good lead and the plate are given a negative charge by charging the zinc foil. Since the good leaf and the plate have the same charge, they will repel each other, causing the leaf to rise
When radiating light is shone, electrons are taken out of the gold leaf, discharging it
Electrons are only released if the frequency of the light illuminating the zinc was carrying a certain frequency, known as the threshold frequency.
Changing the material of the plate from zinc to different metals changed the threshold frequency required to release electrons
hf = work function + Kinetic energy (MAX)
Electrons are emitted if the threshold frequency is greater than the frequency of light
Work Function

The minimum energy that photons need to release electrons from the metal
Photons with a frequency above the threshold frequency cause electrons to be emitted with a range of speeds
Changing the intensity of a beam of light will change the number of photons emitted per second
The MAX KE is independent of intensity
The rate of emission of photoelectrons (above the threshold frequency) is proportional to the intensity
lamda = h/p = h/mv
The intensity of a wave at a point represents the probability of a particle being there
lamda = h/root2xmxKE
Graphite is a suitable material for the experiment because the spacing between the atoms in graphite is approximately the same as the de Brogile wavelength of the electrons passing through
momentum (particle) wavelength (wave)
Wave-particle Duality

Electromagnetic radiation can display both wave and particle properties; matter can display wave and particle properties
Photoelectric effect shows waves can behave like particles
Everyday objects do not show wave-like properties because their de Brogile wavelength is smaller than the size of surrounds. Significant diffraction occurs when the wavelength of the waves is equal the size of the aperture