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    Applied Physics
    PHYS1124
    Progress0 / 51 topics
    Topics
    1. Electrostatics and Magnetism2. Coulomb's Law3. Electrostatic Potential Energy of Discrete Charges4. Continuous Charge Distribution5. Gauss's Law6. Electric Field Around Conductors7. Dielectric8. Magnetic Fields9. Magnetic Force on Current10. Hall Effect11. Biot-Savart Law12. Ampere's Law13. Fields of Rings and Coils14. Magnetic Dipole15. Diamagnetism16. Paramagnetism17. Ferromagnetism18. Waves and Oscillations19. Reflection and Refraction of Light Waves20. Total Internal Reflection21. Double Slit Interference22. Interference from Thin Films23. Diffraction24. Polarization of Electromagnetic Waves25. Semiconductors26. Energy Levels in a Semiconductor27. Hole Concept28. Intrinsic and Extrinsic Regions29. PNP and NPN Junction Transistor30. LEDs31. Modern Physics32. Inadequacy of Classical Physics33. Planck's Explanation of Black Body Radiation34. Photoelectric Effect35. Compton Effect36. Bohr's Theory of Hydrogen Atom37. Nuclear Stability and Radioactivity38. Nuclear Physics39. Alpha Decay40. Beta Decay41. Gamma Decay Attenuation42. Fission43. Energy Release44. Nuclear Fusion45. List of Experiments46. Measuring Moments of Inertia47. Harmonic Oscillation of Helical Springs48. Value of g Using Pendulum49. Verification of Ohm's Law50. Speed of Sound Using Sonometer51. Refractive Index Using Prism
    PHYS1124›Magnetic Fields
    Applied PhysicsTopic 8 of 51

    Magnetic Fields

    4 minread
    710words
    Beginnerlevel

    Magnetic fields are fundamental aspects of electromagnetism, representing the influence that magnetic forces exert on moving charges, magnetic materials, and other magnetic fields. Here’s a detailed overview of magnetic fields, their properties, sources, and applications.

    Definition

    A magnetic field is a vector field that describes the magnetic influence on moving electric charges, electric currents, and magnetic materials. The magnetic field at a point is defined by the force that a magnetic pole or a moving charge would experience at that point.

    Representation

    1. Magnetic Field Lines:

      • Magnetic fields are often visualized using magnetic field lines, which indicate the direction and strength of the magnetic field. The lines emerge from the north pole of a magnet and enter the south pole.
      • The density of the lines represents the strength of the magnetic field: closer lines indicate a stronger field.
    2. Magnetic Field Vector:

      • The magnetic field is represented by the vector B\mathbf{B}B, measured in teslas (T) in the SI system.

    Properties of Magnetic Fields

    1. Direction:

      • The direction of the magnetic field is defined as the direction that a north pole of a magnet would move.
    2. Magnetic Field Strength:

      • The strength of the magnetic field BBB can be calculated using various laws, such as Biot-Savart Law and Ampère’s Law.

    Sources of Magnetic Fields

    1. Permanent Magnets:

      • Materials that are magnetized and produce their own magnetic field, such as iron, nickel, and cobalt. The magnetic domains within these materials are aligned in a particular direction.
    2. Electric Currents:

      • A current-carrying conductor generates a magnetic field around it. The direction of the magnetic field can be determined using the right-hand rule:
        • If you point your thumb in the direction of the current, your fingers curl in the direction of the magnetic field lines.
    3. Electromagnets:

      • By winding a coil of wire and passing a current through it, a strong magnetic field can be created. This magnetic field can be controlled by adjusting the current.

    Key Laws Governing Magnetic Fields

    1. Biot-Savart Law:

      • This law gives the magnetic field dBd\mathbf{B}dB produced at a point in space by a small segment of current-carrying wire:
      dB=μ04πIdl×rr3d\mathbf{B} = \frac{\mu_0}{4\pi} \frac{I d\mathbf{l} \times \mathbf{r}}{r^3}dB=4πμ0​​r3Idl×r​

      Where:

      • III is the current,
      • dld\mathbf{l}dl is the length element of the wire,
      • r\mathbf{r}r is the vector from the wire element to the point of interest,
      • rrr is the distance from the wire to the point.
    2. Ampère's Law:

      • This law relates the integrated magnetic field around a closed loop to the electric current passing through that loop:
      ∮B⋅dl=μ0Ienc\oint \mathbf{B} \cdot d\mathbf{l} = \mu_0 I_{enc}∮B⋅dl=μ0​Ienc​

      Where IencI_{enc}Ienc​ is the current enclosed by the loop.

    3. Faraday's Law of Induction:

      • This law states that a changing magnetic field induces an electromotive force (EMF) in a closed loop:
      E=−dΦBdt\mathcal{E} = -\frac{d\Phi_B}{dt}E=−dtdΦB​​

      Where ΦB\Phi_BΦB​ is the magnetic flux.

    Applications of Magnetic Fields

    1. Electric Motors and Generators:

      • Magnetic fields are crucial in converting electrical energy to mechanical energy (motors) and mechanical energy to electrical energy (generators).
    2. Transformers:

      • Transformers utilize magnetic fields to transfer electrical energy between circuits through electromagnetic induction.
    3. Magnetic Storage:

      • Devices such as hard drives use magnetic fields to store data.
    4. Medical Imaging:

      • Magnetic Resonance Imaging (MRI) uses strong magnetic fields to create images of the inside of the body.
    5. Magnetic Levitation:

      • Used in maglev trains, magnetic levitation relies on magnetic fields to lift and propel trains without friction.

    Conclusion

    Magnetic fields are a fundamental aspect of electromagnetism, playing vital roles in various technologies and natural phenomena. Understanding how they interact with electric currents and magnetic materials is crucial for many applications in science and engineering. If you have specific questions or need more detailed information on a particular aspect of magnetic fields, feel free to ask!

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    Magnetic Force on Current

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      Est. reading time4 min
      Word count710
      Code examples0
      DifficultyBeginner