In a region of uniform electric field ofn intencity E, an electron of mass `m_e` is released from rest. The distance travelled by the eloctron in a time t is

A particle of mass M and charge q is released from rest in a region of uniform electric field of magnitude E. After a time t, the distance travelled by the charge is S and the kinetic energy attained by the particle is T. Then, the ratio T/S

In the uniform electric field of E = 1 xx 10^(4) NC^(-1) an electron is accelerated from rest . The velocity of the electron when it has travelled a distance of 2 xx 10^(-2) m is nearly … ms^(-1) ( e/m of electron = 1.8 xx 10^(11) C kg^(-1) )

In the uniform electric field of E = 1 xx 10^(4) N C^(-1) , an electron is accelerated from rest. The velocity of the electron when it has travelled a distance of 2 xx 10^(-2) m is nearly ( (e)/(m) of electron = 1.8 xx 10^(11) C kg^(-1) )

An electron of mass m and charge e is fired perpendicular to a uniform electric field of intensity E with an initial velocity u. If the electron traverses a distance x in the field in the direction of firing, find the transverse displacement y it suffers.

An electron of charge -e and mas m is placed in a uniform electric field of intensity E. The value of E is such that the force on the electron due to the electric field is equal to its weight . Under this condition the value of E is

In a region of space uniform electric field is present as vec(E)=E_(0)hat(i) and uniform magnetci field is present as vec(B)=-B_(0)hat(j) . An electron is released from rest at origin. What is the path followed by electron after released. (E_(0) & B_(0) are positive constants )

A particle of mass m and charge q is released from rest in uniform electric field of intensity E. Calculate the kinetic energy it attains afect moving a distance x between the plates.