What will be the energy required to make 1 electron escape?

AI Thread Summary
The discussion revolves around calculating the energy required for one electron to escape from a surface when exposed to incident photons. The initial approach incorrectly included the work function value of 4.5 eV, but it was clarified that only 3% of the 4% of absorbed energy is relevant for electron ejection. Participants emphasized the importance of understanding the physical process of photon interaction with the surface to determine how much energy is effectively transmitted and capable of freeing electrons. The correct method involves equating the relevant percentage of incident energy to the energy needed for electron ejection. Ultimately, the user found clarity in the calculations and expressed gratitude for the guidance received.
Tanishq Nandan
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Homework Statement



20171116_193411-1.jpg

Homework Equations


E=hc/lamda

The Attempt at a Solution


I can get the amount of energy incident on the surface (3%of Intensity×Area)
What will be the energy required to make 1 electron escape?
(4.5eV+hc/250nm )?
Then I divide total energy by energy to make 1 electron escape.
Unfortunately,the calc gives the answer to be 2×10^10
Which ain't in the options..
Help appreciated.
 

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Two comments:

(1) Read the problem again. Only 4% of the energy is absorbed, and only 3% of that is energetic enough to eject an electron.

(2) Why use the 4.5eV at all? The problem tells you what percentage of the photons are energetic enough to eject an electron. How much energy do those photons have?
 
phyzguy said:
How much energy do those photons have?
10^-6 Joules per second
phyzguy said:
Why use the 4.5eV at all?
Ohhk..Then I just equate 3percent of this energy to x times hc /lamda?
 
No..i think I mixed up things..
 
It will help if you first think about what is happening physically. You have a bunch of photons hitting the surface of the sample. In order to be free any electrons, the photon has to first be transmitted. If it is transmitted, it has to also have enough energy to free the electron. To solve this problem it is hopefully clear that we need to know how many photons make it through these two stages.

Try to answer these questions.

In one second, how much energy is transmitted to the sample?

Now much of this transmitted energy is actually able to free electrons?
 
Ooo..ok,i got it.
We don't need the Work function because the question already gave us that only 3% OF 4% of the incident energy is already capable of emitting electrons.
I just need to equate 0.12% of incident energy to the energy of the ejected electrons.
Answer's coming
Thanks,both of ya
 
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