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Question

The electric field E is measured at a point P(0,0,d) generated due to various charge distributions and the dependence of E on d is found to be different for different charge distributions.
Column-II describes different electric charge distributions, along with their locations. Match the functions in column-I with the related charge distributions in column-II.

column -I column-II
(A) E is independent of d (P) A point charge Q at the origin
(B) E1d (Q) A small dipole with point charges Q at (0,0,l) and Q at (0,0,l). Take 2l<<<d.
(C) E1d2 (R) An infinite line charge coincident with the x- axis, with uniform linear charge density λ
(D) E1d3 (S) Two infinite wire carrying uniform linear charge density parallel to the x-axis. The one along (y=0,z=l) has a charge density λ and the another along (y=0,z=l) has a charge density λ.
Take 2l<<d.
(T) Infinite plane charge coincident with the xy-plane with uniform surface charge density.

Which of the following option has the correct combiantion considering coulumn-I and column-II.

A
AS
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B
BQ,R
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C
CP,S
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D
DP
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Solution

The correct option is C CP,S
(P) For a point charge, the electric field is given as,
E=kQd2 E1d2
PC

(Q) For a dipole, electric field is given as, E=2KPd3
E1d3
QD

(R) For a line charge, the electric field is given as, E=2kλd
E1d
RB

(S) Net electric field due to two infinite wires is given as,
E=2kλdl2kλd+l
E=4kλld2[1l2d2]
Since 2l<<d, l2d20
E1d2
SC

(T) The electric field due to infinite sheet is given as, E=σ2ϵ0
Hence E is independent of d.
TA

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