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The square frame LMNO is now rotated abo...

The square frame LMNO is now rotated about z-axis by an angle `30^(@)`, such that `theta` either increases or decreases. Then pick up the correct statement,

A

The magnitude of electric flux increases from initial value as `theta` is increased

B

The magnitude of electric flux increases from initial value as `theta` is decreased

C

The magnitude of electric flux may increase or decrease from initial value as `theta` is changed

D

The magnitude of electric flux will decrease from initial value as `theta` is changed.

Text Solution

Verified by Experts

The correct Answer is:
D


The direction of electric field is in x-y plane as shown in figure
The magnitude of electric field is E =
`sqrt(E_(x)^(2)+E_(y)^(2))=sqrt(3+1)=2V//m`
The direction of electric field is given by `theta =`
`"tan"^(-1)(E_(y))/(E_(x))"tan"^(-1)(1)/(sqrt(3))=30^(@) ="tan"^(-2)(1)/(sqrt(3))=30^(@)`
Hence electric field is normal to square frame LMNO as shown in figure
`:.` electric flux `vec(E) = vec(A)`
`= E A cos 0 = 2 xx 1 = 2 V//m`
`= E A cos 0 = 2 xx 1 = 2 V//m`
`:.` C is correct of Q.7
Since flux is maximum at `0 = 60^(@)`, rotation of `30^(@)` either way would lead to decrease in flux
`:.` D is correct option of Q.9
Lines ON and NM are both normal to uniform electric field `vec(E)`. Hence work done by electric field as a point charge `2 mu C` is taken from O to M is zero.
`:.` A is correct option of Q.8.
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