A uniform magnetic field of magnitude `1T` exists in region `yge0` along `hatk` direction as shown. A particle of charge `1C` is projected from point `(-sqrt(3),-1)` towards origin with speeds `1 m//sec`. If mass of particle moves are:

A uniform magnetic field of magnitude 0.20 T exists in space from east to west what speed should a particle of mass 0.010 g and having a charge 1.0 X 10^(-5)C be projected from south to north so that it moves with a uniform velocity?

A uniform magnetic field of magnitude 0.20 T exists in space from east to west what speed should a particle of mass 0.010 g and having a charge 1.0 X 10^(-5)C be projected from south to north so that it moves with a uniform velocity?

A uniform magnetic field of magnitude 0.20 T exists in space from east to west what speed should a particle of mass 0.010 g and having a charge 1.0 X 10^(-5)C be projected from south to north so that it moves with a uniform velocity?

A uniform magnetic field of magnitude 0.20 exists in space from east to west.A particle having mass 10^(-5)kg and charge 10^(-5)C is projected from south to north so that it moves with a uniform velocity.Find velocity of projection of the particle? (g=10 m//s^(2))

In a region of space a uniform magnetic field exist in positive z direction and there also exists a uniform electric field along positive y direction. A particle having charge + q and mass m is released from rest at the origin. The particle moves on a curve known as cycloid. If a wheel of radius R were to roll on the X axis, a fixed point on the circumference of the wheel would generate this cycloid. Find the radius R. It is given that strength of magnetic and electric fields are B0 and E0 respectively.

A particle of mass m=1.6xx10^-27 kg and charge q=1.6xx10^-19C enters a region of uniform magnetic field of stregth 1 T along the direction shown in figure. The speed of the particle is 10^7 m//s a. The magnetic field is directed along the inward normal to the plane of the paper. The particle leaves the region of the fiedl at the point F . Find the distasnce EF and the angle theta. b. If the direction of the field is along the outward normal to the plane of the paper find the time spent by the particle in the regin of the magnetic field after entering it at E .

A particle of mass m=1.6xx10^-27 kg and charge q=1.6xx10^-19C enters a region of uniform magnetic field of stregth 1 T along the direction shown in figure. The speed of the particle is 10^7 m//s a. The magnetic field is directed along the inward normal to the plane of the paper. The particle leaves the region of the fiedl at the point F . Find the distasnce EF and the angle theta. b. If the direction of the field is along the outward normal to the plane of the paper find the time spent by the particle in the regin of the magnetic field after entering it at E .

In the XY- plane , the region y gt 0 has a uniform magnetic field B_1 hatk and the region y lt 0 has another uniform magnetic field B_2 hatk . A positively charged particle is projected from the origin along the positive y- axis with speed v_0= pi m s^(-1) at t=0 , as shown in the figure . Neglect gravity in this problem . Let t=T be the time when the particle crosses the X- axis from below for the first time . If B_2 = 4B_1 , the average speed to the particle , in ms^(-1) , along the x- axis in the time interval T is __________ .

In the XY- plane , the region y gt 0 has a uniform magnetic field B_1 hatk and the region y lt 0 has another uniform magnetic field B_2 hatk . A positively charged particle is projected from the origin along the positive y- axis with speed v_0= pi m s^(-1) at t=0 , as shown in the figure . Neglect gravity in this problem . Let t=T be the time when the particle crosses the X- axis from below for the first time . If B_2 = 4B_1 , the average speed to the particle , in ms^(-1) , along the x- axis in the time interval T is __________ .