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The special-relativistic relation connecting energy with mass, $ E^2 - (m c^2)^2= (pc)^2 $. May be used to provide accounting constraints in energy and momentum, both conserved in total, even in reactions where $m$ is not.

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How to derive $E=mc^{2}$?

There are lots of ways (as one can see) to derive $E=mc^2$. The simplest of all is as follows: Imagine a stationary box in space. On one end there is a lightsource emitting a photon. Photons have mome …
Tommy White's user avatar
1 vote

How to understand $E=mc^2$?

It's very easy to understand $E=mc^2$. All Einstein's very short paper on the subject, with the English translated title "Does The Inertia of a Body Depend on Its Energy Content?", sais is that $E=mc^ …
Tommy White's user avatar
1 vote

What was Albert Einstein's proof for $E=mc^2$?

I agree with Ron completely and wouldn't recommend "studying" Einstein's original papers about it. It's old fashioned and is explained much more accessible nowadays. Also there's a whole history behin …
Tommy White's user avatar