EASY
CUET (UG)
IMPORTANT
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The torque acting on dipole and potential energy are respectively 

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Important Questions on Electric Charges and Fields

EASY
CUET (UG)
IMPORTANT

The torque acting on the dipole and the potential energy are, respectively 

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EASY
CUET (UG)
IMPORTANT
An electric dipole has the magnitude of its charge as q and its dipole moment is p. It is placed in a uniform electric field E. If its dipole moment is along the direction of the field, the force on it and its potential energy are, respectively
EASY
CUET (UG)
IMPORTANT
An electric dipole of moment p is placed in an electric field of intensity E. The dipole acquires a position such that the axis of the dipole makes an angle θ with the direction of the field. Assuming that the potential energy of the dipole to be zero when θ = 9 0 o , the torque and the potential energy of the dipole will respectively be
EASY
CUET (UG)
IMPORTANT
An electric dipole of length 1 cm is placed with the axis making an angle of 30° to an electric field of strength104NC-1. If it experiences a torque of 102Nm, the potential energy of the dipole is
EASY
CUET (UG)
IMPORTANT

An electric dipole consists of two opposite charges, each of magnitude 1.0 μC separated by a distance of 2.0 cm. The dipole is placed in an external electric field of 105 N C-1. The maximum torque on the dipole is

EASY
CUET (UG)
IMPORTANT
An electric dipole of dipole moment (P) is placed in an electric field (E) in stable equilibrium position. Which of the following represents the torque acting on the body?
MEDIUM
CUET (UG)
IMPORTANT
Charge is distributed within a sphere of radius R with a volume charge density ρr=Ar2e-2ra, where A and a are constants. If Q is the total charge of this charge distribution, the radius R is_____.
EASY
CUET (UG)
IMPORTANT
There is a uniform spherically symmetric surface charge density at a distance R0 from the origin. The charge distribution is initially at rest and starts expanding because of mutual repulsion. The figure that represents best the speed VRt of the distribution as a function of its instantaneous radius Rt is: