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Chapter 1 of 12 • Page 1 of 248🔒 Protected PDF • Watermarked
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ElectricalElectrical Materials
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What is the formula for the magnetizing current?

A

magnetizing current = total mmf * number of turns

B

magnetizing current = total mmfnumber of turns\frac{\text{total mmf}}{\text{number of turns}}number of turnstotal mmf​

C

magnetizing current = total mmf + number of turns

D

magnetizing current = total mmf – number of turns

Correct Answer

Concept & PrincipleElectricalElectrical Materials
Option B

magnetizing current = total mmfnumber of turns\frac{\text{total mmf}}{\text{number of turns}}number of turnstotal mmf​

Quick Summary: The magnetizing current is the component of the excitation current required to produce the necessary magnetic flux in the core of an electromagnetic device like a transformer. According to Ampere's circuital law, the total magnetomotive force (MMF) is the product of the number of turns and the current, thus magnetizing current is defined as the total MMF divided by the number of turns.

💡 Explanation

The magnetizing current is the component of the excitation current required to produce the necessary magnetic flux in the core of an electromagnetic device like a transformer. According to Ampere's circuital law, the total magnetomotive force (MMF) is the product of the number of turns and the current, thus magnetizing current is defined as the total MMF divided by the number of turns.

🔢 Key Formulas

Im=MMFNI_m = \frac{MMF}{N}Im​=NMMF​ — formula for magnetizing current

MMF=Φ⋅SMMF = \Phi \cdot SMMF=Φ⋅S — definition of MMF in terms of flux and reluctance

⚙️ Working Principle

In an inductive coil, the MMF is the driving force behind the magnetic flux Φ.\Phi.Φ.By the relationship MMF=N⋅ImMMF = N \cdot I_mMMF=N⋅Im​, where NNN is the number of turns and ImI_mIm​ is the magnetizing current, the current can be isolated as Im=MMFNI_m = \frac{MMF}{N}Im​=NMMF​. This current lags the applied voltage by 90 degrees in an ideal inductor.

📌 Key Points
  • ▸

    Magnetizing current is responsible for establishing the working magnetic flux in the core.

  • ▸

    It is non-sinusoidal in real transformers due to the non-linear B-H curve of the magnetic material.

  • ▸

    The magnetizing current consumes no real power but draws reactive power from the source.

✅ Advantages
  • ▸

    Essential for energy conversion in transformers and motors.

  • ▸

    Provides the necessary coupling flux between primary and secondary windings.

❌ Disadvantages / Limitations
  • ▸

    Causes core losses due to hysteresis and eddy currents.

  • ▸

    Lowers the overall power factor of the electrical system.

🛠️ Applications / Uses
  • ▸

    Transformer excitation.

  • ▸

    Induction motor stator excitation.

  • ▸

    Design of electromagnets and chokes.

📄 Additional Information
  • ▸

    In a magnetic circuit, MMF is also expressed as MMF=ϕ⋅RMMF = \phi \cdot \mathcal{R}MMF=ϕ⋅R, where R\mathcal{R}R is the reluctance of the magnetic path.

  • ▸

    Option A is incorrect because multiplication would result in a unit mismatch for current calculation.

📊 Diagram / Illustration
Magnetizing Current Formula
MMFMMFMMF
NNN (Number of Turns)
✅

B is correct — Magnetizing current is derived from the total magnetomotive force (MMF) divided by the number of turns in the coil (Im=MMFNI_m = \frac{MMF}{N}Im​=NMMF​).

Core Concepts Used
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Magnetomotive Force (MMF) Magnetic Reluctance Excitation Current
💡 EXAM TIP

Always remember that magnetizing current is in-phase with the magnetic flux, not the applied voltage; it lags the voltage by 90 degrees.

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