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Unit 3-Magnetic Effect of Current & Magnetism

Unit 3-Magnetic Effect of Current & Magnetism relates to CBSE - Class 12/Physics

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Unit 3-Magnetic Effect of Current & Magnetism Questions

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Answered on 06/04/2024 Learn CBSE - Class 12/Physics/Unit 3-Magnetic Effect of Current & Magnetism

Sadika

/--------\ / \ | | | | | | \ / \-----------/ In this diagram, the loop carrying current is represented by the straight lines forming the loop. The magnetic field... read more

             /--------\
          /                \
        |                   |
       |                   |
       |                   |
        \                 /
          \-----------/

In this diagram, the loop carrying current is represented by the straight lines forming the loop. The magnetic field lines form concentric circles around the loop, indicating the direction of the magnetic field. According to the right-hand rule, the direction of the magnetic field lines can be determined by curling the fingers of the right hand in the direction of the current flow around the loop. The thumb then points in the direction of the magnetic field lines inside the loop.

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Answered on 06/04/2024 Learn CBSE - Class 12/Physics/Unit 3-Magnetic Effect of Current & Magnetism

Sadika

To generalize Ampere's circuital law to include the term due to displacement current, we use Maxwell's modification of Ampere's law, which states:∮B⋅dl=μ0(∬J⋅dA+ε0dtd∬E⋅dA) Where: BB is the magnetic field, dldl is an infinitesimal element of the closed path, μ0μ0 is the... read more

To generalize Ampere's circuital law to include the term due to displacement current, we use Maxwell's modification of Ampere's law, which states:

B⋅dl=μ0(J⋅dA+ε0dtdE⋅dA)

Where:

  • BB is the magnetic field,
  • dldl is an infinitesimal element of the closed path,
  • μ0μ0 is the permeability of free space,
  • JJ is the current density,
  • dAdA is an infinitesimal element of area,
  • ε0ε0 is the permittivity of free space,
  • EE is the electric field.

 This modification includes the term ε0ddt∬E⋅dAε0dtdE⋅dA, which accounts for the displacement current.

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Answered on 06/04/2024 Learn CBSE - Class 12/Physics/Unit 3-Magnetic Effect of Current & Magnetism

Sadika

Biot-Savart's law states that the magnetic field BB at a point due to an infinitesimal current element dldl carrying current II at a distance rr from the element is given by: dB=μ04πI dl×r^r2dB=4πμ0r2Idl×r^ Where: dBdB is the infinitesimal magnetic field vector, μ0μ0... read more

Biot-Savart's law states that the magnetic field BB at a point due to an infinitesimal current element dldl carrying current II at a distance rr from the element is given by:

dB=μ04πI dl×r^r2dB=4πμ0r2Idl×r^

Where:

  • dBdB is the infinitesimal magnetic field vector,
  • μ0μ0 is the permeability of free space,
  • II is the current flowing through the element,
  • dldl is the infinitesimal current element vector,
  • r^r^ is the unit vector pointing from the current element to the point where the magnetic field is being calculated,
  • rr is the distance from the current element to the point where the magnetic field is being calculated.

In vector form, Biot-Savart's law can be expressed as:

B=μ04π∫I dl×r^r2B=4πμ0r2Idl×r^

This equation represents the vector sum of the magnetic fields contributed by all infinitesimal current elements along the path of integration.

 
 
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Answered on 06/04/2024 Learn CBSE - Class 12/Physics/Unit 3-Magnetic Effect of Current & Magnetism

Sadika

The expression for the magnitude of the magnetic field at the center of a circular loop of radius rr carrying a steady current II can be derived using Ampere's law or Biot-Savart's law. For a circular loop, the magnetic field at its center is given by: B=μ0I2rB=2rμ0I Where: BB is the magnitude... read more

The expression for the magnitude of the magnetic field at the center of a circular loop of radius rr carrying a steady current II can be derived using Ampere's law or Biot-Savart's law. For a circular loop, the magnetic field at its center is given by:

B=μ0I2rB=2rμ0I

Where:

  • BB is the magnitude of the magnetic field,
  • μ0μ0 is the permeability of free space (4π×10−7 T⋅m/A4π×10−7T⋅m/A),
  • II is the current flowing through the loop,
  • rr is the radius of the loop.

The direction of the magnetic field at the center of the loop is perpendicular to the plane of the loop and is along the axis passing through the center of the loop.

Now, let's draw the magnetic field lines due to the current loop:
         ____B____
       /             \
     /                 \
   /                     \
  |         \     /       |
  |           \ /         |
  |           / \         |
  |         /     \       |
   \                     /
     \                 /
       \____B______/

In this diagram, the loop is represented by the circle with current flowing clockwise. The magnetic field lines form concentric circles around the loop, with their direction indicated by arrows. At the center of the loop, the magnetic field lines are directed perpendicular to the plane of the loop.



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Answered on 06/04/2024 Learn CBSE - Class 12/Physics/Unit 3-Magnetic Effect of Current & Magnetism

Sadika

One tesla (1 T) is defined as the magnetic field that exerts a force of one newton (1 N) on a particle of charge qq moving with velocity vv perpendicular to the magnetic field BB. Mathematically, this can be expressed using the formula for the magnetic force (FF) acting on a charged particle: F=qvBF=qvB Where: FF... read more

One tesla (1 T) is defined as the magnetic field that exerts a force of one newton (1 N) on a particle of charge qq moving with velocity vv perpendicular to the magnetic field BB. Mathematically, this can be expressed using the formula for the magnetic force (FF) acting on a charged particle:

F=qvBF=qvB

Where:

  • FF is the magnetic force,
  • qq is the charge of the particle,
  • vv is the velocity of the particle,
  • BB is the magnetic field strength.

Therefore, when q=1q=1 coulomb and v=1v=1 meter per second, and the magnetic force exerted is 11 newton, the magnetic field strength BB is 11 tesla.

 
 
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