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41 Questions around this concept.
A positively charged particle moving along the x-axis with a certain velocity enters a uniform electric field directed along the positive y-axis. Its
A particle of mass m and charge q is released from rest in uniform electric field. If there is no other force on the particle, the dependence of its speed v on the distance x travelled by it is correctly given by (graphs are schematic and not drawn to scale )
An electron moving with the speed of m/s is shot parallel to the electric field of intensity . The field is responsible for the retardation of the motion of electrons. Now evaluate the distance travelled by the electron before coming to rest for an instant (mass of charge )
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A mass of 1g carrying charge q falls through a potential difference V. The kinetic energy acquired by it is E. When a mass of 2g carrying the charge q falls through a potential difference V. What will be the kinetic energy acquired by it?
Direction : In the following question, a statement of Assertion ( A ) is followed by a statement of reason (R). Mark the correct choice as
Assertion : If a charge enters in electric field then it must move in the direction of electric field .
Reason : Force on the charge is always in the opposite direction of electric field .
A charged particle of mass m and charge +Q is balanced in the air due to an electric field direction in a vertically upward direction the value of the magnitude of the electric field is:
A particle having charge Q and mass m rests at A and in time t reaches point B. If the potential difference between point A and B is $\Delta V$ then velocity at point B depends upon $\Delta V$ as:
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If the motion of the charged particle is accelerated then it produces-
Motion of charged particle in uniform electric field -
Whenever a charged placed in an electric field, it will experience an electric force. Ther is an assumption that this whole system is placed in an gravity free space. For this condition, electrical force is the only force acting on the particle. This net forcce will cause the particle to accelerate according to Newton's second law of motion. So we can write -
$
\vec{F}_e=q \vec{E}=m \vec{a}
$
Acceleration will be constant if the Electric field will be uniform and
$
\vec{a}=\frac{q \vec{E}}{m}
$
The dierection of acceleration or motion of charged particle depends on its nature. If the charged particle is of positive nature then it will move or accelerate in the direction of electric field. But in case of negative charged particle its motion or acceleration is in opposite direction of electric field. Here we can use the kinematic equation of motion since the acceleration is constant.
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