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![]() Force on a current-carrying wire in a magnetic field |
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A wire has millions of randomly moving charges within it.
The total net charge flowing in that direction and the velocity v can be ascertained from the length of the wire and the current flowing. It can be shown that 'qv' can be expressed in terms of 'Il', where I is the current in a wire, and l is the length, in meters, of the wire—both qv and Il can be expressed in units of C m s-1. We know that a charge experiences a force when it moves in a magnetic field. See here. Therefore it is logical that a current carrying wire will also experience a force when in a magnetic field. F = Bqv sinθ
so, F = BIl sinθ
At GCSE you will have seen the demonstration of this when you studied the motor effect (see here).
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