The magnitude of a magnetic force on a current-carrying conductor is given by:
IlB sinθ
The magnetic force on a current-carrying conductor is given by:
F = IlB sinθ.
This formula is derived from the Lorentz force law and applies to a conductor of length l carrying current I in a magnetic field B. Thus, the correct answer is (c).
A square-shaped wire loop of side L is carrying a current I. What is the magnetic field at the point of intersection of diagonals of the square wire loop?
The magnitude of a magnetic force on a current-carrying conductor is given by:
Under the influence of a uniform magnetic field, a charged particle moves with a constant speed v in a circle of radius r. The time period of the revolution of the particle:
A square-shaped wire loop of side L is carrying a current I. What is the magnetic field at the point of intersection of diagonals of the square wire loop?
Under the influence of a uniform magnetic field, a charged particle moves with a constant speed v in a circle of radius r. The time period of the revolution of the particle: