A neutral particle at rest in a magnetic field decays into two charged particles of different mass. The energy released goes into their kinetic energy. Then what can be the path of the particles. Neglect any interaction between the two charges.

A charged particle enters at 60^@ to the magnetic field: The path of the charged particle

A neutral particle is at rest in a uniform magnetic field B . At time t = 0 it decays into two charged particles, each of mass m . (a) If the charge of one of the particles is +q , what is the charge of the other? (b) The two particles move off in separate paths, both of them lie in the plane perpendicular to B . At a later time, the particles collide. Express the time from decay until collision in terms of m, B and q .

A neutral particle is at rest in a uniform magnetic field B . At time t = 0 it decays into two charged particles, each of mass m . (a) If the charge of one of the particles is +q , what is the charge of the other? (b) The two particles move off in separate paths, both of them lie in the plane perpendicular to B . At a later time, the particles collide. Express the time from decay until collision in terms of m, B and q .

If the ratio of time periods of circular motion of two charged particles in magnetic field in 1//2 , then the ratio of their kinetic energies must be :

If the ratio of time periods of circular motion of two charged particles in magnetic field in 1//2 , then the ratio of their kinetic energies must be :

If the ratio of time periods of circular motion of two charged particles in magnetic field in 1//2 , then the ratio of their kinetic energies must be :

A neutral particle is at rest in a uniform magnetic field vecB .At t=0 ,particle decays into two particles each of mass m and one of them having charge q Both of these move off in separate paths lying in plane perpendicular to vecB .A later time,the particles collide.Find this time of collision neglecting the interaction force.

A charged particle of mass m and charge q is released from rest in an electric field of constant magnitude E . The kinetic energy of the particle after time t is