A rectangular coil is placed in a uniform magnetic field. If the direction of the current is reversed, what is the effect on the force acting on each segment of the coil?
The direction of the force on each segment reverses
The force on a straight current-carrying segment placed in a magnetic field is given by F = IL × B. Its direction is fixed by the direction of the current I and of the field B. When the current is reversed while B stays the same, the vector IL flips, and so does the cross product IL × B. The magnitude |F| = BIL sin θ depends only on the sizes of I, L, B and the angle, none of which change, so the size of the force is unchanged.
So the force on each side of the coil reverses in direction but keeps the same magnitude. It does not double, does not become zero, and it already acts in the plane perpendicular to both the current and the field, not perpendicular to the plane of the coil.
Hence, the answer is The direction of the force on each segment reverses.
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