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The equation e2 (mc2)2 (pc)2 is known as the energy-momentum relation in special relativity. It shows the relationship between energy (e), mass (m), momentum (p), and the speed of light (c). This equation is significant because it demonstrates the equivalence of mass and energy, as well as the connection between an object's rest energy (mc2) and its momentum (pc) in the context of relativistic physics.

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Related Questions

What is the significance of the keyword "kx wt" in the context of physics or engineering?

In physics and engineering, the keyword "kx wt" represents the equation for the displacement of a harmonic oscillator. It is significant because it helps to describe the motion of systems like springs and pendulums, showing how they oscillate back and forth.


What is the significance of the keyword "equation of everything" in the context of theoretical physics and the quest for a unified theory?

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The non-conservative equation is important in physics and mechanical systems because it accounts for energy losses due to non-conservative forces, such as friction or air resistance. This equation helps to accurately predict the behavior of systems where energy is not conserved, providing a more complete understanding of how forces affect motion and energy transfer.


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