On a straight wire that is in a uniform magnetic field with induction B = 0.5 T, an Ampere force F = 1.8 N acts with a current in it I = 0.9 A. Determine the length l of the active part of the wire if it is located at an angle a = 60 degrees to the vector.
B = 0.5 T.
∠α = 60 °.
Famp = 1.8 N.
I = 0.9 A.
On a conductor with a current, in a magnetic field, the Ampere force Famp acts, the value of which is determined by the formula: Famp = I * B * l * sinα. Where I is the current in the conductor, B is the magnetic induction of the field, l is the length of the conductor, ∠α is the angle between the direction of the current and the vector of magnetic induction B.
The length of the active part of the conductor l is expressed by the formula: l = Famp / I * B * sinα.
l = 1.8 N / 0.9 A * 0.5 T * sinα60 ° = 4.6 m.
Answer: the active part of the conductor is l = 4.6 m.
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