For a current-carrying coil of wire, this quantity is equal to the product of magnetic field, number of coils, current, area, and sine of theta, which is equivalent to the cross product of magnetic dipole moment and magnetic field.
For a current-carrying coil of wire, this quantity is equal to the product of magnetic field, number of coils, current, area, and sine of theta, which is equivalent to the cross product of magnetic dipole moment and magnetic field. Work associated with rotation is the integral of this quantity with respect to angular displacement, and although it is not energy, it is measured in Newton- meters. Defined as the cross product of the position vector and force, For 10 points, name this action on a body which produces twisting.
For a current-carrying coil of wire, this quantity is equal to the product of magnetic field, number of coils, current, area, and sine of theta, which is equivalent to the cross product of magnetic dipole moment and magnetic field.
{Torque}