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20 questions
A and B are two conducting spheres of the same radius A being solid and B hollow, both have same charge. What will be the relation between their electric fields inside the two spheres at depth of half of their radius?
EA=EB
EA=2EB
2EA=EB
EA=KQ/r2 ;EB=0
What is the electrostatic potential at equatorial point of a dipole?
twice of the axial point
half of the axial point
zero
not defined
Why must electrostatic field at the surface of a charged conductor be normal to the surface at every point?
As electric field inside conductor is always zero
If not normal than it will have component parallel to the surface and perpendicular to the surface
parallel component of the field will generate current along the surface, which is not possible
work done in moving the charge along the surface ha to be zero
Two charges – q and + q are located at points A (0, 0, -a) and B (0, 0, +a) respectively. How much work is done in moving a test charge 2 µC from point P (7, 0, 0) to Q (-3, 0, 0)?
100Kq2
16Kq2
10Kq2
zero
A test charge q is moved without acceleration from A to C along the path from A to B and then B to C in electric field E as shown in the figure. At which point of the three is the electric potential more ?
A
B
C
All are at same potential
Relation between the electric field and the electrostatic force due to a source charge Q at a point 'r' distance away from the charge on test charge q0 is
F=Eq0
F=E/Q
F=E/q0
F=EQ
Charge Q is distributed uniformly throughout a spherical insulating shell. The net electric flux through the inner surface of the shell is:
0
Q/e0
2Q/e0
Q/4*Pi*e0
The net force on an electric dipole in an uniform electric field is
0
>0
<0
varies from negative to positive value from negative to positive charge.
The expression for Torque on an electric dipole in an uniform electric field is __________
τ =E ×p
τ =Ep
τ=p.E
Electric field of a thin spherical shell of charge density σ and radius R at a point r>R, r=R and r<R respectively are
ϵ0σ, 0, ϵ0σr2R2
ϵ0σ, ϵ0σr2R2, 0
ϵ0σ, 0, 2ϵ0σ
Dimensional formula of the permittivity of free space ϵ0 is
[M1L3T−4A−2]
[M−1L−3T2A2]
[M−1L−3T4A2]
[M−1L−2T4A2]
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