Question about transformer reflected source

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The discussion centers on the use of Thevenin equivalent sources to analyze transformer circuits, specifically addressing the relationship between primary and secondary voltages and currents. Participants question why the primary circuit impedance is often neglected when calculating short-circuit current, arguing that it should be included due to its impact on the overall impedance. It is clarified that in simplified models, primary impedance is often lumped with secondary impedance for ease of understanding, despite its actual presence. The conversation emphasizes the importance of using a non-ideal transformer model to account for resistive and inductive losses for more precise calculations. Overall, the dialogue highlights the nuances of transformer analysis and the assumptions made in educational contexts.
kelvin490
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The following show the idea how a Thevenin equivalent source is used to replace the primary circuit of transformer.
https://www.dropbox.com/s/0kaazx1d1srgirz/reflectedsource.jpg?dl=0
https://www.dropbox.com/s/0kaazx1d1srgirz/reflectedsource.jpg?dl=0

In textbook it is commonly stated that the load impedance sees an equivalent source and the open-circuit voltage is given by Voc=NV1=NVs, usually it is said that there is no voltage drop across the source impedance therefore V1=Vs in this equation. However, the primary circuit itself is a closed circuit, there should be some current and voltage drop across impedance of the supply, how V1 can be equals to Vs?

The second question is, the short circuit current is found by NIsc=Vs/Zs. It implies that when the secondary circuit is shorted, the primary current will be Vs/Zs. It seems that in this case the impedance of the primary coil is ignored. Why?
 
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I would say it's because that particular impedance is usually very small compared to the load impedance and can, therefore, be neglected since it has no huge contribution to the final answer.

As for your second question, the short circuited current is Vs/Zs. I don't see where you're having trouble: The primary circuit impedance is in the denominator.
 
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EverGreen1231 said:
I would say it's because that particular impedance is usually very small compared to the load impedance and can, therefore, be neglected since it has no huge contribution to the final answer.

As for your second question, the short circuited current is Vs/Zs. I don't see where you're having trouble: The primary circuit impedance is in the denominator.

I don't know why the short circuited current is Vs/Zs, the primary coil wiring around the iron coil should have its impedance (and it induces flux), it should be added to the Zs to get the total impedance of the primary circuit, is that right?
 
kelvin490 said:
I don't know why the short circuited current is Vs/Zs, the primary coil wiring around the iron coil should have its impedance (and it induces flux), it should be added to the Zs to get the total impedance of the primary circuit, is that right?

That's right, but here it seems you're using a simplified idea of a transformer rather than the model that's used to take the things you're talking about into account. The model here indicates Isc = Vs/Zs since you short circuit across the load and the current will no longer flow through the load impedance. If you wanted to be more precise you could say that Isc = Vs/(Zpri+Zsec+Zs), but this is outside the scope of the picture you've provided and generally has little purpose in the teaching of conceptual ideas. To take into account coil impedance you'd use the non-ideal transformer model that includes components for the resistive and inductive coil losses, along with the magnetization and hysteresis losses of the core.
 
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kelvin490 said:
It seems that in this case the impedance of the primary coil is ignored. Why?
Because whoever drew that image drew the primary as only a coil, it has no Z term like he shows for secondary.

He probably figured but didn't say out loud that primary Z is lumped in with that Zs block.

Scrutinize your source document and see if maybe there's a statement to that effect hidden in the fine print ?
 
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