A circular flexible current loop of radius R carrying current i is placed in an inward magnetic field B . if we spin the loop with angular speed ω, then tension in string ( assume the mass of the loop is m)
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Answer:
is zero
Explanation:
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Answered by
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The tension in the string will be more than iBR.
We know that the force current carrying circular loop is radially outward direction by using the Fleming's Left hand rule.
∴
⇒ F = iBl
Here, let dF be the force for the small length of element dR
∴ dF = iBdR
Thus, for the whole circle, dF ≥ iBR
Thus, the tension in the string will be more than iBR
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