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Magnetic induction at a circular loop of area pi sq. m is 0.1 T. The magnetic moment of the loop ( û 0 is the permeability of air) .?
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Magnetic induction at a circular loop of area pi sq. m is 0.1 T. The m...
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Magnetic induction at a circular loop of area pi sq. m is 0.1 T. The m...
Understanding Magnetic Induction
Magnetic induction (B) refers to the magnetic field produced in a material when exposed to an external magnetic field. In this scenario, we have a circular loop with an area of π square meters and a magnetic induction of 0.1 Tesla (T).
Magnetic Moment of the Loop
The magnetic moment (μ) of a current-carrying loop can be calculated using the formula:
- μ = I * A
Where:
- I is the current flowing through the loop,
- A is the area of the loop.
In the absence of current information, we can express the magnetic moment in terms of the magnetic induction and area.
Relation Between Magnetic Induction and Magnetic Moment
The magnetic moment is related to the magnetic induction through the permeability of the medium (μ₀ for air):
- B = μ₀ * (μ / V)
Where:
- V is the volume of the loop, which is negligible for a thin loop.
For a circular loop, the area (A) can be simplified in terms of the radius if necessary, but here we focus on the magnetic moment itself.
Calculating Magnetic Moment
Given the area (A = π m²) and magnetic induction (B = 0.1 T):
- Rearranging the above relation gives us:
μ = B * (V / μ₀)
However, since we are considering a loop, we can generalize that:
- μ = B * A
Substituting the values, we find the magnetic moment:
- μ = 0.1 T * π m²
Conclusion
Thus, the magnetic moment of the circular loop can be derived directly from the known values of magnetic induction and area, leading to a better understanding of how magnetic fields interact with current-carrying loops. This is fundamental in electromagnetism and applications such as electric motors and transformers.
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Magnetic induction at a circular loop of area pi sq. m is 0.1 T. The magnetic moment of the loop ( û 0 is the permeability of air) .?
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