A particle with total energy `E` moves in one direction in a region where, the potential energy is `U` The acceleration of the particle is zero, where,

A particle with total energy E moves in one dimemsional region where the potential energy is U(x) The speed of the particle is zero where

A particle with total energy E moves in one dimensional region where the potential energy is U(x) The speed of the particle is zero where

A particle with total energy E is moving in a potential energy region U(x). Motion of the particle is restricted to the region when

A particle with total energy E is moving in a potential energy region U(x).Motion of the particle is restricted to the region when

A particle with total energy E is moving in a potential energy region U(x). Motion of the particle is restricted to the region when

Consider a one -dimensional motion of a particle with total energy E. There are four regions A,B,C and D in which the relation between potential energy E. There are four regions A,B,C and D in which the relation between potential energy V, kinetic energy (K) and total energy E is as given below Region A : V gt E Region B: V lt E Region C :K gt E Region D : V gt E . State with reasons in each

A particle of mass m is present in a region where the potential energy of the particle depends on the x-coordinate according to the expression U=(a)/(x^2)-(b)/(x) , where a and b are positive constant. The particle will perform.

A particle of mass m is present in a region where the potential energy of the particle depends on the x-coordinate according to the expression U=(a)/(x^2)-(b)/(x) , where a and b are positive constant. The particle will perform.