Finding Work function and Plank constant

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SUMMARY

The discussion focuses on calculating the work function for lithium and determining Planck's constant using experimental data from Millikan's observations. The maximum kinetic energy values of 0.550 eV and 2.57 eV correspond to light wavelengths of 433.9 nm and 253.5 nm, respectively. The relationship between work function, kinetic energy, and wavelength is established through the equation h f = work function + kin_max. By applying the formula for work function twice, users can derive both the work function and Planck's constant accurately.

PREREQUISITES
  • Understanding of the photoelectric effect
  • Familiarity with the equation h f = work function + kin_max
  • Knowledge of the speed of light (c)
  • Basic proficiency in algebra for solving equations
NEXT STEPS
  • Calculate the work function for lithium using the provided kinetic energy and wavelength data
  • Determine Planck's constant using the derived equations from the work function calculations
  • Explore the implications of the photoelectric effect in modern physics
  • Review advanced topics in quantum mechanics related to photon energy and electron emission
USEFUL FOR

Students studying physics, particularly those focusing on quantum mechanics and the photoelectric effect, as well as educators looking for practical examples in teaching these concepts.

modphysnoob
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Homework Statement



In experiments on lithium, Millikan observed a maximum
kinetic energy of 0.550eV when electrons were ejected with 433.9nm light. When 253.5nm light was
used, he observed a maximum kinetic energy of 2.57eV. Using these results find
a) the work function for lithium, and
b) the predicted value of Planck’s constant.


Homework Equations


h f = work function + kin_max





The Attempt at a Solution



for finding work function

since work function=( h c)/ wavlenght

so we know c , the speed of light , wavelength, and plank constant so we can find it

however b) ask us to find plank constant , we confuses me
 
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modphysnoob said:
1. since work function=( h c)/ wavlenght


Use that formula twice. You're given two sets of max energy and corresponding wavelength. 2 equations, 2 unknowns (work fn and h).
 
Thank you , I just realized that
 

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