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JoVE Core
Chemistry
Photoelectric Effect
Photoelectric Effect
JoVE Core
Chemistry
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JoVE Core Chemistry
Photoelectric Effect

7.4: Photoelectric Effect

37,072 Views
02:26 min
September 3, 2020

Overview

When light of a particular wavelength strikes a metal surface, electrons are emitted. This is called the photoelectric effect. The minimum frequency of light that can cause such emission of electrons is called the threshold frequency, which is specific to the metal. Light with a frequency lower than the threshold frequency, even if it is of high intensity, cannot initiate the emission of electrons. However, when the frequency is higher than the threshold value, the number of electrons ejected is directly proportional to the intensity of the beam.

According to classical wave theory, a wave's energy depends on its intensity (which depends on its amplitude), not its frequency. One part of these observations was that the number of electrons ejected within a given time period was seen to increase as the brightness increased. In 1905, Albert Einstein was able to resolve the paradox by incorporating Planck's quantization findings into the discredited particle view of light.

Einstein argued that the quantized energies that Planck had postulated could be applied to the light in the photoelectric effect. The light striking the metal surface should not be viewed as a wave, but should instead be viewed as a stream of particles (later called photons) whose energy depended on their frequency, The amount of energy (E) in a light packet depends on its frequency (ν) according to the following equation:

Photon energy equation (E=hnu), fundamental physics formula, symbol representation.

where h is Planck’s constant.

The photoelectric effect can be described by assuming that the light is quantized. A certain minimum energy is required to overcome the binding energy (Φ) experienced by an electron. This is also known as the work function (W) of the metal.

Since the electrons in the metal had a certain amount of binding energy keeping them there, the incident light needs to have more energy to free the electrons. Photons of low-frequency light do not contain enough energy to eject electrons from the metal. Even if the metal is exposed to such light for a long time, no emission of electrons is observed. An electron can only be emitted when a photon with energy greater than the work function strikes the metal.

photoelectric effect formula: (hnu = KE + W) equation for photon energy and work function.

The excess energy of the photon is converted into kinetic energy of the emitted electron.

Photoelectric effect equation: KE=hv-W, describing energy of emitted electrons, formula depiction.

Therefore, electrons are ejected when they are hit by photons having sufficient energy (a frequency greater than the threshold). The greater the frequency of incident light, the greater the kinetic energy imparted by the collisions to the escaping electrons. Einstein also argued that the light intensity did not depend on the amplitude of the incoming wave, but instead corresponded to the number of photons striking the surface within a given time period. The number of ejected electrons increases with brightness. The greater the number of incoming photons, the more likely that they will collide with some of the electrons.

The photoelectric effect strongly suggests the particle behavior of light. Einstein won the Nobel Prize in Physics in 1921 for his explanation of the photoelectric effect. Although many light phenomena could be explained either in terms of waves or particles, certain phenomena, such as the interference patterns obtained when light passed through a double slit, were completely contrary to a particle view of light, while other phenomena, such as the photoelectric effect, were completely contrary to a wave view of light. Somehow, at a deep fundamental level still not fully understood, light is both wavelike and particle-like. This is known as wave-particle duality.

This text is adapted from Openstax, Chemistry 2e, Section 6.1: Electromagnetic Energy.

Transcript

When light of a particular wavelength and frequency strikes a metal, electrons are ejected from the metal. This phenomenon is known as the photoelectric effect. 

However, only light above a threshold frequency can eject electrons from the metal. Lower frequency light does not eject electrons, regardless of its intensity. How is this so?

Albert Einstein proposed that light behaves as a stream of particles or tiny packets. One packet — or quantum — of light is called a photon.

Each photon has an energy, E, that depends on its frequency, ν. The two are related by this equation, where h is Planck’s constant and has a value of 6.626 × 10−34 J⋅s. Light, and thus photons, of higher frequency have greater energy.

An electron is bound to a metal with a binding energy, phi. This is also known as the work function of the metal, W. When a photon with energy greater than phi strikes the metal, its excess energy is transferred to the electron as kinetic energy and the electron is ejected. Thus, the kinetic energy of the electron is the difference between the energy of the photon and the binding energy of the electron.

To summarize the photoelectric effect, low-frequency, long-wavelength light does not eject any electrons from the metal. Increasing the intensity of low-frequency light only increases the number of photons. Each photon still has the same energy, which is not enough to dislodge any electrons. 

Shorter wavelength light with a frequency higher than the threshold frequency does eject electrons because each photon is higher energy. As the frequency of light increases, so does the energy of the photon, and thus, the kinetic energy of the ejected electron. 

The greater the intensity of light, the more photons strike the metal, and the greater the number of electrons that are ejected.

The photoelectric effect demonstrates the particle behavior of light. 

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Photoelectric EffectWavelengthFrequencyMetalElectronsThreshold FrequencyLight ParticlesPhotonEnergyPlanck's ConstantBinding EnergyWork FunctionAttractive ForcesKinetic Energy

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