Answer:
Total energy,
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Step-by-step explanation:
It is given that, a proton in a certain particle accelerator has a kinetic energy that is equal to its rest energy. Let KE is the kinetic energy of the proton and E₀ is its rest energy. So,
The total energy of the proton is equal to the sun of kinetic energy and the rest mass energy.




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So, the total energy of the proton as measured by a physicist working with the accelerator is
