The electric field intensity due to a infinite wire having linear charge density LAMDA at a perpendicular distance r from wire is
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The electric field intensity due to an infinite wire having linear charge density LAMDA at a perpendicular distance r from the infinite wire is:
(A) λ / 2πε₀r
- Let us consider a Gaussian surface (cylinder) of radius r and length l around the wire.
- The amount of charge enclosed by this cylinder:
q = (λ × l)
- The surface area of the cylinder:
A = 2πrl
- Then according to the Gauss's Law of electrostatics:
∫ E.dA = q /ε₀
- From symmetry, we can easily deduce that the electric field will only be along the radial direction.
⇒ E × A = q /ε₀
⇒ E × 2πrl = ( λ × l)/ε₀
⇒ E = λ / 2πε₀r
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