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A charge Q is uniformly distributed over a long rod AB of length L as shown in the figure. The electric potential at the point O lying at distance L from the  end A is

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Important Questions on Electrostatics

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Assume that an electric field  E=30x2i^ exists in space. Then find the potential difference  VA-V0, where V0 is the potential at the origin and  VA the potential at x=2 m is 

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A long cylindrical shell carries a positive surface charge σ in the upper half and a negative surface charge -σ in the lower half. The electric field lines around the cylinder will look like the figure given in: (figures are schematic and not drawn to scale)
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A uniformly charged solid sphere of radius R has potential V0 (measured with respect to ) on its surface. For this sphere the equipotential surfaces with potentials 3V02, 5V04, 3V04 and V04 have radius R1, R2, R3 and R4, respectively. Then
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The region between two concentric spheres of radii 'a' and 'b', respectively (see figure), has volume charge density ρ=Ar, where A is a constant and r is the distance from the centre. At the centre of the spheres is a point charge Q. The value of A such that the electric field in the region between the spheres will be constant, is:

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An electric dipole has a fixed dipole moment p which makes angle θ with respect to x-axis. When subjected to an electric field E1=Ei^, it experiences a torque T1=τk^. When subjected to another electric field E2=3Ej^, it experiences torque T2=-T1. The angle θ is, 
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Three concentric metal shells A, B and C of respective radii a, b and ca<b<c have surface charge densities +σ, -σ and +σ respectively. The potential of shell B is
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Three charges +Q, q,+Q are placed respectively, at distance, 0,d/2 and d from the origin, on the x -axis. If the net force experienced by +Q, placed at x=0, is zero, then value of q is:
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For a uniformly charged ring of radius R, the electric field on its axis has the largest magnitude at a distance h from its centre. Then value of h is