Potential Energy of a Dipole in Uniform Electric Field
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Q. A charge Q is placed at a perpendicular distance a2 above the centre of the horizontal, square surface of edge length a as shown in figure. Find the flux of the electric field through the square surface.
- Q3ε0
- Q2ε0
- Qε0
- Q6ε0
Q. Two point charges of 3.2×10−19 C and −3.2×10−19 C are separated from each other by 2.4×10−10 m.The dipole is situated in a uniform electric field of intensity 4×105 Vm−1. If the work done in rotating the dipole by 180∘ is n×10−23 J, the value of n is . (Write upto two decimal places)
Q. An electric dipole of moment p is placed in the position of stable equilibrium in uniform electric field of intensity E. If it is rotated through an angle θ from the initial position, the potential energy of electric dipole in the final position is
- pE cosθ
- pE sinθ
- pE(1−cosθ)
- −pE cosθ
Q. An electric dipole of moment p is placed in the position of stable equilibrium in uniform electric field of intensity E. If it is rotated through an angle θ from the initial position, the potential energy of electric dipole in the final position is
- pE cosθ
- pE sinθ
- pE(1−cosθ)
- −pE cosθ
Q. An electric dipole of moment →p is placed normal to the lines of force of electric intensity →E, then the work done in rotating it through an angle of 180∘ is
- pE
- +2pE
- -2pE
- Zero
Q. A dipole of moment →p is placed normal to an electric field →E. Work done in rotating it by an angle of π is .
- pE
- +2pE
- -2pE
- zero
Q. A dipole with dipole moment 3.60 nC−m is oriented at 60∘ to an electric field of magnitude 4×109 N/C, how much work is required to rotate the dipole until it is antiparallel to field.
- 21.6 J
- 3.6 J
- 14.4 J
- 7.2 J
Q. A charge Q is placed at a perpendicular distance a2 above the centre of the horizontal, square surface of edge length a as shown in figure. Find the flux of the electric field through the square surface.
- Qε0
- Q6ε0
- Q2ε0
- Q3ε0
Q. An electric dipole of dipole moment p is placed in a uniform electric field E in stable equilibrium position. Its moment of inertia about the centroidal axis is I. If it is displaced slightly from its mean position, find the period of small oscillations.
- 2π√pEI
- 2π√IpE
- π√pEI
- π√IpE
Q. A dipole with dipole moment 3.60 nC−m is oriented at 60∘ to an electric field of magnitude 4×109 N/C, how much work is required to rotate the dipole until it is antiparallel to field.
- 21.6 J
- 3.6 J
- 14.4 J
- 7.2 J
Q. A dipole with dipole moment 3.60 nC−m is oriented at 60∘ to an electric field of magnitude 4×109 N/C, how much work is required to rotate the dipole until it is antiparallel to field.
- 21.6 J
- 3.6 J
- 14.4 J
- 7.2 J