How Do You Calculate Self-Inductance of a Resistor in an A.C. Circuit?

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To calculate the self-inductance of a resistor in a series A.C. resistive-capacitive circuit, one must consider the resistor's type, shape, and size, as self-inductance is typically minimal except at high frequencies. The discussion highlights that for frequencies between 1-10 kHz, the self-inductance of a wire-wound resistor is approximately 1 μH. An estimation formula for self-inductance based on the resistor's length and radius is provided, which can be useful for other resistor types. The self-inductance of connecting wires is not considered in this context. Understanding these factors is essential for evaluating performance in inductive circuits.
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does anybody know how to calculate the self-inductance of a resistor in a series A.C resistive capacitive circuit?
(have values for supply voltage, R voltage, C voltage, current)
any help at all would be much appreciated
 
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A resistor's self-inductance is a property of the resistor itself, dependent on its type (e.g., wire-wound, etc.), shape, size, etc. Usually a resistor's self-inductance is very small and only significant at very high frequencies. What AC frequencies are you considering?? If at very high frequencies, are you also considering the self-inductance of the connecting wires between components?? What is your intended application?? What are your resistor's specifications (type, physical characteristics, etc.)??


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the frequency range I am using is 1-10kHz, I am not considering the self inductance of the wires, i only need the value for a later part of my investigation (to take into account when evaluating in inductive circuit) although the only the only information i have on the resistor is it's actual resistance.
 
The self-inductance of a "Wire-Wound Resistor" (usually used for precision purposes) is probably in the neighborhood of 1 μH (1 x 10(-6) Henry). The self-inductance of other resistor types can probably be estimated with that due to a straight wire having the length=("S" in cm) and radius=("R" in cm) of the resistor (plus leads) and given by:
L {in μH = 10(-6) H} = (0.002)*S*{Loge(2*S/R) - (3/4)}
which is presented in Eq #3 of the following reference:
http://www.wireductsales.com/knowledge/docs/noise_appnote.htm


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Thanks for your help, much appreciated
 
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