In relativistic energy – momentum relation, find the value of n [Here E = energy; p = momentum, c = speed of light and  rest mass of particle]
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Since the kinetic energy of an object is related to its momentum, we intuitively know that the relativistic expression for kinetic energy will also be different from its classical counterpart. Indeed, the relativistic expression for kinetic energy is: Ek=mc2√1−(v/c)2)−mc2 E k = mc 2 1 − ( v / c ) 2 ) − mc 2 .
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