relativistic kinetic energy वाक्य
उदाहरण वाक्य
मोबाइल
- At a low speed ( v c ), the relativistic kinetic energy is approximated well by the classical kinetic energy.
- And we may na�vely guess the relativistic Lagrangian for a particle to be this relativistic kinetic energy minus the potential energy.
- The left side represents the square of the momentum operator divided by twice the mass, which is the non-relativistic kinetic energy.
- Expanding in a power series, the first term is the particle's rest energy, plus its non-relativistic kinetic energy, followed by higher order relativistic corrections;
- Is conserved, although the identification is less obvious since the first term is the relativistic energy of the particle which includes the rest mass of the particle, not merely the relativistic kinetic energy.
- :: : : : The relativistic kinetic energy of an object with rest mass " m " traveling at velocity " v " ( in a given inertial frame of reference ) is
- In the non-relativistic limit when "'v "'is small, the higher order terms not shown are negligible, and the Lagrangian is the non-relativistic kinetic energy as it should be.
- Secondly, for the analogy to make sense at large values of the energy you really have to use the relativistic kinetic energy = m c ^ 2 ( { 1 \ over \ sqrt { 1-( v / c ) ^ 2 } }-1 ), which reduces to the conventional expression { 1 \ over 2 } m v ^ 2 in the limit of small v.
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