Photoelectric Effect Simulation
Explore Einstein's explanation of light as quantised photons
Apparatus View
KEmax vs Frequency Graph
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Einstein's Photoelectric Equation
The photon energy is given by \( E = hf \), where \( h \) is Planck's constant and \( f \) is the frequency of light.
When a photon strikes a metal surface, it can eject an electron if the photon energy exceeds the work function \( \phi \) of the metal:
The maximum kinetic energy of the ejected electrons is: \( KE_{\max} = hf - \phi \)
Below the threshold frequency \( f_0 = \phi / h \), no electrons are emitted regardless of the light intensity. This cannot be explained by the wave model of light.
Evidence & Wave Model Limitations
Evidence for light quanta: The photoelectric effect demonstrates that light energy is quantised — it arrives in discrete packets (photons) of energy \( E = hf \).
Wave model failure 1: The wave model predicts that any frequency of light, given sufficient intensity, should eject electrons. In reality, there is a sharp threshold frequency below which no emission occurs.
Wave model failure 2: The wave model predicts a time delay before emission as energy accumulates. In reality, emission is instantaneous even at very low intensities.
Intensity effect: Increasing intensity increases the number of photons (hence the photocurrent), but does NOT increase the maximum kinetic energy of individual electrons — only increasing frequency does that.
Particle nature: The photoelectric effect is key evidence for the particle nature of light, complementing the wave evidence from diffraction and interference.