How to Calculate the Maximum Energy of Ejected Electrons?

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To calculate the maximum energy of ejected electrons, the equation KE = hc/wavelength - Wo is used, where Wo is the work function. The work function was calculated, but there was confusion regarding the maximum kinetic energy (KE) and its relationship to the stopping potential. The stopping potential of 8 eV was mentioned, but it was clarified that the maximum KE is not equal to this value. Ultimately, the correct approach involves directly applying the given wavelength and work function to find the maximum KE. The discussion emphasizes the importance of correctly interpreting the problem parameters to avoid over-complication.
Panic Attack
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Homework Statement


What is the maximum energy of the ejected electrons? When the radiation wavelength is 100 nm, and the stopping potential of the metal is 8.


Homework Equations


KE = hc/wavelenght - Wo


The Attempt at a Solution


I found the work function and the cut off wavelength to be the following but I can't figure out the max energy...

KE = hc/wavelenght - Wo

Wo = work function = { (6.63 *10^-34)(3*10^8) / (100 *10^9) } - (1.6*10^-19)(8)
Fo = cut off frequency = Wo / (6.63 *10^-34)
 
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I think I have an answer, but I don't know if it is right...

E = Wo + KE, where Wo = 1.225*10^-19, in which I solved for
E = hc/lambda = 6.62*10^-34 * 3*10^8 / 150*10^-19 = 1.324*10^-18

E = Wo + KE
1.324*10^-18 = 1.225*10^-19 + KE

KE = 1.2015*10^-19?

Can someone tell me if this is right?
 
If it is not too late...

The max k.e. should be 8 eV
 
john54 said:
If it is not too late...

The max k.e. should be 8 eV

It's never too late. I think I got this problem wrong then. Can you explain how you got 8?
 
Panic Attack said:
KE = hc/wavelenght - Wo
You are given wavelength and Wo in the problem statement, and are asked to calculate KE. You seem to be over-complicating things. (The answer is not 8 eV, by the way.)
 
Redbelly98 said:
You are given wavelength and Wo in the problem statement, and are asked to calculate KE. You seem to be over-complicating things. (The answer is not 8 eV, by the way.)

teheheh... I got it right den... :)
 

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