Calculating Stopping Potential with a Filtered Light Source

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SUMMARY

The discussion centers on calculating the stopping potential when a filtered light source allows only light of frequency fo or lower. The relevant equation is KEmax = (charge of electron)(stopping potential) = hf - Work function, where the work function is defined as hfcutoff. The user incorrectly concluded that the stopping potential is zero when the frequency equals the cutoff frequency, failing to recognize that the work function remains constant regardless of the filter. The correct interpretation emphasizes that the work function does not change with the light frequency.

PREREQUISITES
  • Understanding of photoelectric effect principles
  • Familiarity with the concepts of stopping potential and work function
  • Knowledge of electromagnetic spectrum and light frequency
  • Basic grasp of equations involving Planck's constant (h) and electron charge (e)
NEXT STEPS
  • Study the photoelectric effect and its mathematical formulations
  • Learn about the implications of work function in different materials
  • Explore the relationship between light frequency and stopping potential
  • Investigate the effects of various filters on light properties and energy
USEFUL FOR

Students studying physics, particularly those focusing on quantum mechanics and the photoelectric effect, as well as educators seeking to clarify concepts related to stopping potential and work function.

yaylee
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Homework Statement



Suppose a filter allowed through only light of frequency fo (the cut-off frequency) or lower. In this case, what would the stopping potential be?


Homework Equations



KEmax = (charge of electron)(stopping potential) = hf - Work function, where Work function = hfcutoff

The Attempt at a Solution



Because the filter is now only allowing lights AT or BELOW the cutoff frequency, we can arrange our eaution as follows:

(e)(Vstopping) = hf - hfcutoff = h(f-fcutoff). But because f = fcutoff, (e)(Vstopping) = 0. Since e has a value of 1.6 x 10^-19 C, this forces stopping potential to be 0. However: this was marked incorrect.

Any suggestions or comments would be greatly appreciated!
 
Physics news on Phys.org
Somehow, "work function" has become "h*fcutoff" in your work. That is not true. The work function of the material does not change just because the light has passed through a filter.
 

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