Basic Circuit Analysis - confused about self polarity

In summary, the conversation discusses a question about the transformer action and the placement of dots on windings. The speaker also clarifies that the voltage drop across the inductor should be represented as negative in the counter-clockwise direction.
  • #1
FrogPad
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This question is bugging me, and I think I need to get it answered before I move on to working on the "harder" problems. I hate being stumped by the little stuff like this. Anywas, I'm including the question that I have as an attachment, it will be easier for all.

Thank you!
 

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  • #2
I'm not sure this will answer your question, but think of the case where you have a single long winding with a center tap. When you drive the full winding with an AC voltage, you see half that AC voltage at the center tap. Now drive just the first half of the winding with half of the AC voltage, and really nothing has changed, right? You still will measure half of the AC voltage on the second half of the winding, even though you are only driving the first half. That's because of the transformer action. Now think about how the dots would go on the two windings. If you dot the top of the first half winding, then you would dot the start of the second half winding at the center tap. You can also split the center tap, so that you have two separate windings, and the dots stay in the same places.
 
  • #3
Yes, you have to make it negative. In the counter-clockwise direction (the second diagram), voltage drop across the inductor is [itex]I_1 (j4)[/itex]. If you represent all voltage drops in the negative (as what you did with the resistor), then this term should be in the negative too. Also, Vs should be in negative in the second equation as well since, in the counter-clockwise direction, there is a voltage drop across its terminals.
 

1. What is self-polarity in basic circuit analysis?

Self-polarity refers to the polarity of a component or element within a circuit relative to itself. This means that the polarity is not determined by the external circuit, but rather by the internal structure and design of the component.

2. How does self-polarity affect circuit analysis?

Self-polarity can impact the direction of current flow and the voltage across a component in a circuit. It is important to take into consideration when analyzing circuit behavior and making calculations.

3. What are some examples of components with self-polarity?

Diodes and transistors are common examples of components with self-polarity. These components have specific internal structures that dictate the direction of current flow and the polarity of the voltage across them.

4. How can I determine the self-polarity of a component?

The self-polarity of a component can often be determined by its schematic symbol or by referring to the component's datasheet. Additionally, understanding the internal structure and design of the component can also provide insight into its self-polarity.

5. What is the difference between self-polarity and external polarity?

External polarity is determined by the external circuit and the direction of current flow and voltage across a component is dependent on the polarity of the external power source. Self-polarity, on the other hand, is determined by the internal design of the component and is independent of the external circuit.

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