Does frequency affect inductor and capacitor value

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SUMMARY

The discussion centers on the measurement of stray inductance and capacitance in a resistor bank using a Fluke LCR meter at frequencies of 100Hz and 1kHz. It was observed that the measured values of inductance (L) and capacitance (C) varied significantly with frequency, indicating the frequency-dependent nature of these components. The measurements included L values of 31μH and 9.55mH at 1kHz with different resistances, and C values of 810μF and 238μH at 100Hz. The conversation highlights the complexities of LCR meter measurements, particularly the implications of reactance and the limitations of single-frequency measurements.

PREREQUISITES
  • Understanding of LCR meters and their measurement capabilities
  • Knowledge of inductance (L) and capacitance (C) concepts
  • Familiarity with frequency-dependent reactance calculations
  • Basic principles of electrical impedance and circuit theory
NEXT STEPS
  • Research the operation and measurement techniques of Fluke LCR meters
  • Study the effects of frequency on inductance and capacitance in circuits
  • Learn about the mathematical relationships of reactance: XL = 2πf·L and XC = –1 / 2πf·C
  • Explore methods for measuring impedance and reactance across a frequency spectrum
USEFUL FOR

Electrical engineers, technicians, and hobbyists involved in circuit design and analysis, particularly those working with LCR meters and frequency-dependent components.

Sebastian Neo
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Hi ,

I was measuring the inductor and capacitor value of a resistor bank with a 100Hz and 1kHz using a LCR meter by fluke. I realize that with different frequency, the L and C values were different. If the measured values were the inductance and capacitance I can understand that it changes with frequency. But the values given by the meter is in Henry (H) and Farad (F) which I do not understand why it changes with frequency.

Thanks
 
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Do you mean you were measuring the stray inductance and capacitance of a resistor bank? What were the values you were measuring? Were the resistors wirewound?

I'm not aware of measured variations in inductors and capacitors at those frequencies with an LCR meter unless they are very small. At frequencies of 1 GHz and higher inductors can become capacitive and capacitors inductive.
 
yes, i am measuring the stray inductor and capacitor from the resistor bank.

Using the LCR meter, when I set the
freq = 1000Hz L =31μH and C = 810μF when R = 3Ω.
When the R = 300Ω, with freq = 1000Hz L = 9.55mH C = 2.71μF

When the frquency is at 100Hz, R= 300, L = 10.76m and C = 238μH
 
Sebastian Neo said:
C = 810μF
Hi Sabastian. :welcome:

If this is a figure for stray capacitance of a portable switched resistance box then it is almost certainly meaningless. I suspect the reason for coming up with an absurd figure will be found to be a limitation in the way C and L are measured by the meter.

I don't know how it calculates values for L and C, but perhaps you can find out?
 
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What puzzles me is, how a machine applying a single frequency can think that a component has both capacitive and inductive reactance at the same time?
Surely, if you measure a "black box" resistance, all you can know is its impedance, with a resistive and a single reactive component which is either capacitive or inductive.
I suppose if it did a sweep of frequencies, it could obtain a resonance curve and estimate the separate inductive and capacitive elements from that?
I think some meters apply a step voltage and measure the rise/fall time of the current to estimate reactance. If so, this is effectively applying wide band of frequencies and measuring the response curve might give enough info to get values for an LCR model?
 
LCR meters are able to measure both equivalent series inductance and equivalent series resistance in capacitors. They may not even apply a frequency at all. If you apply a current source to a capacitor and plot the voltage you can learn plenty.
 
The bridge is being used in two modes.
In one mode, RLS, it gives resistance with inductance in series.
In the other mode, RCP, it gives resistance with capacitance in parallel.

Only R is a realistic value because L and C have frequency, f, dependent reactances which depending on bridge mode will partially cancel because XL is positive and XC is negative.
XL = 2πf·L, while XC = –1 / 2πf·C.

By measuring at different frequencies, you may be able to better estimate the values of LS and CP.
 

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