A circular current loop lies in the (x y) plane of an (x y z) coordinate system
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A circular current loop lies in the \(x y\) plane of an \(x y z\) coordinate system and is initially oriented so that it carries a clockwise current when viewed from the positive \(z\) axis. It is mounted in such a way that it can rotate about the \(x\)-axis, which passes through its centre, without affecting the magnitude or direction of the current it carries. How would the loop rotate if the magnetic field is rotated by a small angle about the \(x\)-axis?
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