Photoelectric Effect (Concept)

In summary, the kinetic energy of a photoelectron is independent of the intensity of the light. Increasing the intensity of the light will result in more photoelectrons being ejected, but the maximum kinetic energy of each electron will remain unchanged. To eject photoelectrons with higher energy, it is necessary to use light with a higher frequency. Intensity refers to the number of photons per second, while frequency changes the color of the light. Increasing the energy of the light can either increase the intensity or the frequency, depending on how it is measured.
  • #1
AKJ1
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The kinetic energy of a photoelectron is independent of the intensity of the light.

If we increase the intensity of the light, the effect is, the number of photons arriving will increase and in turn we will eject more photoelectrons. However, the maximum kinetic energy of anyone photoelectron is unchanged.

So then even at low-intensity, we can eject electrons as long as the frequency of incident light is greater than the work function (required energy to eject electron).

So if we want photoelectrons with more energy, we simply require photons of higher frequency.

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This is where my confusion arises. What does it actually mean to increase the intensity versus increase the frequency? The intensity is the amount of energy transmitted while frequency is the number of oscillations per unit time. In my head, it makes sense that if we increase the energy, we will increase the number of oscillations, which in turn increases the kinetic energy of the photoelectron. So obviously I am having troubling differentiating intensity and frequency.
 
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  • #2
AKJ1 said:
What does it actually mean to increase the intensity versus increase the frequency?

Intensity can have several different meanings when it comes to light and optics, but in this example it just means that the number of photons per second is increased. Increasing frequency changes the 'color' of the light.

AKJ1 said:
In my head, it makes sense that if we increase the energy, we will increase the number of oscillations, which in turn increases the kinetic energy of the photoelectron.

That depends on what you mean by 'increase the energy'. If you increase the energy per photon, the frequency has increased. If you increase the energy delivered by the light per second, either the intensity could have increased (photons/second) or the frequency could have increased while the number of photons per second remains the same.
 

What is the photoelectric effect?

The photoelectric effect is a phenomenon in which electrons are emitted from a material when it is exposed to electromagnetic radiation, such as light. This effect was first observed by Heinrich Hertz in 1887 and was later explained by Albert Einstein in 1905.

How does the photoelectric effect work?

The photoelectric effect occurs when a photon of light collides with an electron in a material, transferring its energy to the electron. If the energy of the photon is greater than the binding energy of the electron to the material, the electron will be ejected from the material as a free electron.

What is the significance of the photoelectric effect?

The photoelectric effect helped to confirm the particle nature of light and was a key discovery in the development of quantum mechanics. It also has many practical applications, such as in solar cells, photodetectors, and x-ray machines.

What factors affect the photoelectric effect?

The intensity and frequency (or energy) of the incident light are the main factors that affect the photoelectric effect. Increasing the intensity of light will increase the number of electrons emitted, while increasing the frequency will increase the kinetic energy of the emitted electrons.

Can the photoelectric effect be explained by classical physics?

No, the photoelectric effect cannot be fully explained by classical physics and requires the principles of quantum mechanics to fully understand it. Classical physics suggests that the energy of a wave should be continuous, whereas the photoelectric effect shows that the energy of light is quantized and can only be transferred in discrete packets or "quanta".

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