Reflected Load Concept (Transformers) Evaluate the statement: “A reflective load is a load as it appears to the source in the primary of a transformer.”

Difficulty: Easy

Correct Answer: True

Explanation:


Introduction / Context:
The idea of a “reflected load” (often phrased as “load referred to the primary”) lets engineers analyze a transformer-coupled system from one side. It is essential in audio output stages, power converters, and impedance matching networks.


Given Data / Assumptions:

  • Two-winding transformer with turns ratio Np:Ns.
  • Secondary load ZL attached.
  • Operation in sinusoidal steady state for simplicity.


Concept / Approach:

The transformer “reflects” the secondary load to the primary by the square of the turns ratio. The effective impedance seen at the primary terminals is Z_reflected = (Np/Ns)^2 * ZL (ideal case). This is exactly what is meant by how the load “appears” to the source at the primary side.


Step-by-Step Solution:

Let a = Np/Ns.Ideal transformer relations: Vp/Vs = a and Ip/Is = 1/a.Impedance transfer: Zp_seen = Vp/Ip = (a * Vs) / (Is / a) = a^2 * (Vs/Is) = a^2 * ZL.Hence the load on the secondary is “reflected” to the primary multiplied by a^2.


Verification / Alternative check:

Measure input current for a known ZL and compare with the predicted primary current using Z_reflected; bench tests with various turns ratios confirm the squared relationship.


Why Other Options Are Wrong:

“False” denies a standard transformer principle. Limiting it to “ideal only” is unnecessary for the concept; real transformers include copper and core losses, but the referred-impedance method still applies with added series/parallel loss elements.


Common Pitfalls:

Forgetting that power is approximately conserved (minus losses) and that increasing primary-side impedance via turns ratio trades current for voltage and vice versa.


Final Answer:

True

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