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A wire of length l has a magnetic moment...

A wire of length l has a magnetic moment M. Another wire of same length and magnetic moment is taken and is bent into a semicircular arc. Find the ratio of magnetic moment of wire to that of the semicircular arc.

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To solve the problem of finding the ratio of the magnetic moment of a straight wire to that of a semicircular arc formed from the same wire, we will follow these steps: ### Step 1: Understand the Magnetic Moment of the Straight Wire The magnetic moment \( M \) of a straight wire of length \( l \) can be defined as: \[ M = Q_m \cdot l \] where \( Q_m \) is the pole strength. Since the magnetic moment is given as \( M \), we can express the pole strength as: ...
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Knowledge Check

  • A steel wire of length l has a magnetic moment M. It is then bent into a semicircular arc. The new magnetic moment is

    A
    M
    B
    `(2M)/(pi)`
    C
    `(M)/(l)`
    D
    `Mxxl`
  • A steel wire of length l has a magnetic moment M. It is bent in shape at its midpoint. The new magnetic moment is

    A
    M
    B
    `(m)/(sqrt2)`
    C
    `(M)/(2)`
    D
    2M
  • A steel wire of length l has a magnetic moment M. It is bent into L shape from the middle. The new magnetic moment is :

    A
    M
    B
    `M/sqrt2`
    C
    `M/2`
    D
    2M
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