Calculating Inductor Loads in Circuits

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Discussion Overview

The discussion revolves around calculating the load of inductors in circuits, particularly focusing on the behavior of inductors in both DC and AC applications. Participants share personal experiments with inductors, measurements taken, and seek to understand how to quantify the current and voltage changes when inductors are introduced into circuits.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant describes an experiment with a homemade inductor and measures current before and after introducing the inductor, noting a significant drop in current.
  • Another participant questions how to calculate the current and voltage changes when introducing a commercially bought inductor with specific ratings.
  • Concerns are raised about the resistance of inductors and their behavior in DC circuits, with one participant noting that inductors are not commonly used in such applications.
  • One participant provides a calculation of the internal resistance of a battery based on measured current, and discusses the resistance of the homemade inductor, suggesting it seems unusually high.
  • Another participant emphasizes the importance of inductance, resistance, and frequency in calculating the load of an inductor, mentioning the formula L * di/dt for determining inductive load.
  • There are mentions of voltage spikes or drops caused by inductors, which could affect circuit performance.

Areas of Agreement / Disagreement

Participants express various viewpoints on the behavior of inductors in circuits, with some agreeing on the importance of resistance and inductance, while others raise questions about specific measurements and calculations. The discussion remains unresolved regarding the exact methods for calculating the load of inductors in different circuit configurations.

Contextual Notes

Participants note the potential impact of meter resistance on measurements and the need for frequency information when calculating inductive loads. There are also concerns about the assumptions made regarding the resistance of inductors and their behavior in different types of circuits.

sepoto
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I did an exercise today on my breadboard with an inductor that I made from a coil of 22 gauge stranded hookup wire wrapped in a helix coil around a 60d nail I found in my garage. The power source was a 9V battery. I took a measurement of just the battery fully open with my digital volt meter and found that I got a reading of .68A or 680 milliamps were being produced by the battery between its terminals in a circuit with little to no resistance (I hope my digital is not throwing me off here.) Upon connecting the 9V battery to my inductor I found that I was now measuring a fairly constant .04A or 40ma (from the same device so if my reading is off it will be proportionally so for all the readings). So I would have to say if I did the exercise correctly then my inductor is putting a serious load on the circuit.

That leads me to my question which is if I know how much current and voltage is in a circuit before introducing the inductor into the circuit how am I to calculate how much current and voltage is being eaten by an inductor assuming that I am talking about a commercially bought inductor with defined specifications like for example a 100uh radial coil rated at 5A (this maybe to much inductor for a small 9V circuit maybe one smaller).

How is the forward load found out if there is any change upon introducing a new inductor?
 
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sepoto said:
I did an exercise today on my breadboard with an inductor that I made from a coil of 22 gauge stranded hookup wire wrapped in a helix coil around a 60d nail I found in my garage. The power source was a 9V battery. I took a measurement of just the battery fully open with my digital volt meter and found that I got a reading of .68A or 680 milliamps were being produced by the battery between its terminals in a circuit with little to no resistance (I hope my digital is not throwing me off here.) Upon connecting the 9V battery to my inductor I found that I was now measuring a fairly constant .04A or 40ma (from the same device so if my reading is off it will be proportionally so for all the readings). So I would have to say if I did the exercise correctly then my inductor is putting a serious load on the circuit.

That leads me to my question which is if I know how much current and voltage is in a circuit before introducing the inductor into the circuit how am I to calculate how much current and voltage is being eaten by an inductor assuming that I am talking about a commercially bought inductor with defined specifications like for example a 100uh radial coil rated at 5A (this maybe to much inductor for a small 9V circuit maybe one smaller).

How is the forward load found out if there is any change upon introducing a new inductor?

Inductors are not often used in DC circuits (there are some exceptions). What is the resistance of your inductor? Also, when measuring currents with a DVM, keep in mind that the DVM introduces a resistance of its own, which is how it measures the current.
 
Alright so I'm looking at the specifications of an inductor right now and it says 100uh 3A. Does that mean I shouldn't run more than 3A through it?

http://ezoneda.en.alibaba.com/product/610258563-213323747/100uH_100UH_3A_font_b_coil_b_font_wire_wrap_toroid_inductor_font_b_choke_b_font_new.html

Would a coil like this one have some measure of resistance? I would expect it to have little to no resistance by the look of things but I could be wrong I think. My application is dealing with power that comes out of a bridge rectifier from an AC power source. Supposing 1200ma is coming out of the bridge rectifer alternating between 0V and 30V @ 60Hz and then I introduce the inductor like one in the link above. How then should I know by math what is happening in the circuit? I only have the 100uh (Henrys) and 3A which I take to be the max rating of the coil.
 
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When you use a DC supply, the inductance of the inductor is only important for a second or so when you first connect it.

After that, the resistance is the main concern.

If you don't consider the meter resistance for a moment, you put a short circuit across the 9 volt battery and got a current of 680 mA.
So, you can calculate the internal resistance of the battery.

Internal resistance (+ meter resistance ) = 9 volts / 0.68 amps or 13.2 ohms.

Now you put the coil you wound on a nail across the battery and got a current of 40 mA

The total resistance (including the 13.2 ohms above) would be:
Total resistance = 9 volts / 0.04 amps or 225 ohms.

Subtracting the 13.2 ohms this gives a resistance of 211.8 ohms for the coil.
This seems an unlikely value as the wire you used should have quite a low resistance per foot and you can only wrap a few feet of wire on a nail

I measured the resistance of a coil like the one you showed. It was less than 0.1 ohm.
So, it would be close to a short circuit for DC

For 60 Hz AC it would have a reactance of 2 * ∏ * F * L
So for a 100 μH coil, the reactance would be (2 * 3.14159 * 60 * 0.0001) or 0.037 ohms.

So, it wouldn't have much effect at 60 Hz.
 


I would first like to commend you on your hands-on approach to learning about inductors. It is important to conduct experiments and make observations in order to fully understand the principles of circuits and components like inductors.

To address your question, calculating the load of an inductor in a circuit requires knowledge of its inductance, resistance, and the frequency at which it is operating. With the commercially bought inductor you mentioned, the inductance and current rating are specified, so you can use those values to calculate the load.

The formula for calculating the inductive load is L * di/dt, where L is the inductance in henries, di is the change in current, and dt is the change in time. This means that the load of an inductor is dependent on the rate of change of current through it. In a circuit with a constant voltage source, the current will increase gradually as the inductor builds up its magnetic field. Therefore, the load will be higher at the beginning and gradually decrease as the current stabilizes.

To calculate the specific load of the inductor you mentioned, you would need to know the frequency at which it is operating. This can be determined by the components and circuit configuration in your breadboard setup. Once you have that information, you can use the formula mentioned above to calculate the load.

It is also important to note that inductors can cause voltage spikes or drops in a circuit due to their ability to store energy in their magnetic field. This can affect the overall load and performance of the circuit, so it is important to take these factors into consideration when designing or troubleshooting a circuit.

In conclusion, calculating the load of an inductor requires knowledge of its inductance, resistance, and frequency of operation. With these values, you can use a formula to determine the load and assess its impact on the circuit. I hope this helps answer your question and further your understanding of inductors in circuits.
 

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