Photoelectric Effect Simulator
Free photoelectric effect simulator: change the metal, wavelength, intensity and voltage and watch electrons leave the surface. See the threshold frequency, stopping voltage, kinetic energy and current graphs, and measure Planck's constant from your own data.
Measure Planck's constant yourself
Choose a metal, then for several wavelengths find the stopping voltage (or just press Record) and add the point. Four or five different colours are enough for the fit to find h and the work function.
| Wavelength (nm) | Frequency (10¹⁴ Hz) | Stopping voltage (V) |
|---|
The photoelectric effect
When light shines on a metal, electrons can be knocked out of its surface. In 1905 Einstein explained the puzzling details by treating light as a stream of packets of energy called photons, each carrying energy E = h f, where f is the frequency and h is Planck's constant. An electron leaves only if one photon gives it at least the metal's work function φ, the energy needed to escape. Any energy left over becomes kinetic energy:
What this simulator shows
- Move the wavelength slider and watch electrons switch on and off at the threshold. Red light never works on caesium, however intense; blue light does immediately.
- Change the intensity: more photons arrive, so more electrons come out and the current rises, but their top energy does not change.
- Change the collector voltage to push electrons back. When the voltage reaches the stopping voltage the current falls to zero: that measures the electrons' maximum energy.
- Measure h: record the stopping voltage at several frequencies and the table fits a straight line. Its slope times e gives Planck's constant (6.626 × 10⁻³⁴ J·s) and its intercept gives the work function.
Why it mattered
| Observation | Wave theory predicted | What happens (photons) |
|---|---|---|
| Brighter light | electrons come out faster | more electrons, same top speed |
| Light of low frequency, very bright | should eventually work | never works below the threshold frequency |
| Dim light of high frequency | a delay while energy builds up | electrons appear instantly |
| Higher frequency | no effect on energy | top energy rises linearly with f |
Einstein received the 1921 Nobel Prize for this explanation, a founding step of quantum mechanics. The same effect powers solar cells, light meters, night-vision tubes and photomultipliers.
Notes on accuracy
Energies, wavelengths and stopping voltages follow the exact formulas with CODATA constants. Work functions are typical textbook values; real ones vary by about a tenth of an electronvolt with surface cleanliness and crystal face. The current curve is an idealised shape, and the animation is a qualitative picture: electron speeds are drawn slowly and photon counts are scaled for visibility.
Related: Unit Conversion · Calculator · More MES tools
