Speed of electron after collision with Photon

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The discussion revolves around calculating the speed of an electron after it collides with a photon, specifically X-rays from Palladium. The initial and final wavelengths of the photons are provided, and the conservation of momentum principle is emphasized. Participants confirm that the momentum lost by the photons during the collision is gained by the electrons. The user is encouraged to set up the equation where the momentum of the incoming photon equals the momentum of the outgoing photon plus the momentum of the electron. The conversation highlights the importance of correctly applying these principles to solve for the electron's velocity.
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Heya's..

Im stuck on the following question and I can't seem to arrive at the answer at the back of the book.

X-Rays from Palladium with a wavelength of 0.0590 nm, are scattered backwards from collisions with electrons. The X-Rays that return along their original path have a wave length of 0.0639nm.

I've used DeBroglies formula to calculate the momentum of the incoming and outgoing photons. But I'm not reallty sure what to do at this stage.. Any help would be wonderful.

Thanks :)
 
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Okay, you know the change in momentum of the photons and you know that momentum is conserved in this collision. Any momentum the photons have lost is gained by the electrons.
 
Originally posted by HallsofIvy
Okay, you know the change in momentum of the photons and you know that momentum is conserved in this collision. Any momentum the photons have lost is gained by the electrons.


Hmm
So basically the Momentum of the Incoming Photon is equal to the Momentum of the outgoing photon PLUS the momentum of the electron??

and then i just solve for the electrons velocity..

I could have swore I did a calculation like this..
Perhaps its wrong.. or it could be a mistake in the answer book or something.
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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