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HuskyLab
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<< Mentor Note -- thread moved from the technical forums, so no Homework Help Template is shown >>
Let's say you have a laser cavity with two mirrors at either end, one is considered 100% reflective, the other 99.9%, so that a wave beam is emitted through this lower reflectivity mirror.
I know:
-The length of the laser cavity
-The reflectivity of the mirrors
-The power and wavelength of the emitted wave beam
I am asked to determine the number of photons present in the cavity (I presume average considering they are continually being absorbed and re-emitted). I am having a hard time understanding how to even go about this with the, at least what seems to me, limited information.
I thought about working backwards, if let's say the output mirror has a reflectivity of 99.9%, then only 0.1% of the photons inside have been emitted so N(out)/0.001 would give the average number of photons inside the cavity? I feel like I'm missing something. I know that the photons interfere to create standing waves some integer multiple fitting the cavity length.
Let's say you have a laser cavity with two mirrors at either end, one is considered 100% reflective, the other 99.9%, so that a wave beam is emitted through this lower reflectivity mirror.
I know:
-The length of the laser cavity
-The reflectivity of the mirrors
-The power and wavelength of the emitted wave beam
I am asked to determine the number of photons present in the cavity (I presume average considering they are continually being absorbed and re-emitted). I am having a hard time understanding how to even go about this with the, at least what seems to me, limited information.
I thought about working backwards, if let's say the output mirror has a reflectivity of 99.9%, then only 0.1% of the photons inside have been emitted so N(out)/0.001 would give the average number of photons inside the cavity? I feel like I'm missing something. I know that the photons interfere to create standing waves some integer multiple fitting the cavity length.