Increase Photocell Illumination: Effect on Current

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SUMMARY

The discussion centers on the relationship between photocell illumination intensity and current generation. It establishes that increasing light intensity results in a higher number of photons, which in turn increases the current, as each photon can release one electron from the medium. The kinetic energy of individual electrons is dependent solely on the frequency of the photons, not their intensity. This conclusion aligns with the principles of quantum mechanics, particularly the photoelectric effect, which demonstrates that energy conservation applies to the overall energy of released electrons.

PREREQUISITES
  • Understanding of the photoelectric effect
  • Familiarity with quantum mechanics principles
  • Knowledge of photon energy calculations (E = hν)
  • Basic concepts of electron behavior in electromagnetic radiation
NEXT STEPS
  • Study the photoelectric effect in detail using resources like "Concepts of Modern Physics" by Arthur Beiser
  • Explore the relationship between photon frequency and electron kinetic energy
  • Investigate the implications of energy conservation in quantum systems
  • Learn about the mathematical derivation of photon energy (E = hν) and its applications
USEFUL FOR

Physics students, educators, and researchers interested in quantum mechanics, particularly those focusing on the photoelectric effect and its applications in modern technology.

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Homework Statement
In a photoelectric experiment, light is incident on the metal surface of a photocell.
Increasing the intensity of the illumination at the surface leads to an increase in the
[1 mark]
A work function

B minimum frequency at which electrons are emitted

C current through the photocell

D speed of the electrons
Relevant Equations
e= hf
as intensity is power per unit area
and as power is proportional to energy, then increasing intensity increases energy of the photons?no? So if energy increases so will the speed of the electrons more energy to the kinetic energy after work function?
the answer is current
 
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That, my friend, is why quantum mechanics was invented!

You need to look at a very good textbook and photoelectric effect, they would find that the natural classical physics assumption, that is also assumed in your answer, is absolutely wrong. Experiments have shown that the electrons’ velocity only depends on the frequency of photons.

The higher the intensity , The more photos you have, and each photon, can only release one electron from the medium. So if you increase the intensity you get more current, not more kinetic energy of individual electrons.

However energy is conserved, so the overall energy of all released electrons, will in fact increase to cancel the extra energy and the intensity .
 
Alex Petrosyan said:
That, my friend, is why quantum mechanics was invented!

You need to look at a very good textbook and photoelectric effect, they would find that the natural classical physics assumption, that is also assumed in your answer, is absolutely wrong. Experiments have shown that the electrons’ velocity only depends on the frequency of photons.

The higher the intensity , The more photos you have, and each photon, can only release one electron from the medium. So if you increase the intensity you get more current, not more kinetic energy of individual electrons.

However energy is conserved, so the overall energy of all released electrons, will in fact increase to cancel the extra energy and the intensity .
I see as they did specifiy in the question that light was being used then increasing intensity might only mean that number of photons are increased i guess. So normally increasing the intensity of any electron magnetic radiation would increase the number and the energy of the photons ? final question.
 
Intensity, as in energy per unit area per unit time can be increased in many ways: increasing the number of photons, and increasing the energy of each photon.

The number of photons is straightforward; the energy of each - less so, it depends on the frequency of the light ##\omega = 2 \pi \nu## :

$$ E = \hbar \omega $$ or $$ E = h \nu $$
 

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