Question:

The dipole moment of a dipole in an uniform external field $ \vec{E} $ is $ \vec{P} $ . Then, the torque $ (\tau ) $ acting on the dipole is

Updated On: Jun 2, 2024
  • $ \vec{\tau }=\vec{P}\times \vec{E} $
  • $ \vec{\tau }=\vec{P}.\vec{E} $
  • $ \vec{\tau }=2(\vec{P}+\vec{E}) $
  • $ \vec{\tau }=(\vec{P}+\vec{E}) $
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The Correct Option is A

Solution and Explanation

Torque $(\tau)$ acting on the dipole in an uniform external field $E$
$\tau=$ either force $\times$ perpendicular distance
$=q E \times 2 a \sin \theta$
$=(q \times 2 a) \times E \sin \theta$
$ =P E \sin \theta$
or $\tau=P \times E$
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Concepts Used:

Electric Dipole

An electric dipole is a pair of equal and opposite point charges -q and q, separated by a distance of 2a. The direction from q to -q is said to be the direction in space.

p=q×2a

where,

p denotes the electric dipole moment, pointing from the negative charge to the positive charge.

Force Applied on Electric Dipole