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Capacitor Self Resonant Frequency Calculator

Self Resonant Frequency Formula:

\[ SRF = \frac{1}{2\pi\sqrt{LC}} \]

H
F

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1. What is Self Resonant Frequency?

Self Resonant Frequency (SRF) is the frequency at which a capacitor's parasitic inductance resonates with its capacitance. At this frequency, the capacitor behaves like a pure resistor and loses its capacitive characteristics.

2. How Does the Calculator Work?

The calculator uses the SRF formula:

\[ SRF = \frac{1}{2\pi\sqrt{LC}} \]

Where:

Explanation: The formula calculates the frequency at which the inductive and capacitive reactances are equal in magnitude, causing resonance.

3. Importance of SRF Calculation

Details: Knowing a capacitor's SRF is crucial for high-frequency circuit design. Operating above the SRF can cause unexpected behavior as the capacitor becomes inductive.

4. Using the Calculator

Tips: Enter the parasitic inductance in Henries (H) and capacitance in Farads (F). Both values must be positive numbers greater than zero.

5. Frequently Asked Questions (FAQ)

Q1: Why is SRF important in capacitor selection?
A: SRF determines the useful frequency range of a capacitor. Beyond this frequency, the capacitor loses its effectiveness as a capacitive element.

Q2: What factors affect a capacitor's parasitic inductance?
A: Lead length, package size, internal construction, and mounting technique all contribute to a capacitor's parasitic inductance.

Q3: How does SRF vary with different capacitor types?
A: Ceramic capacitors typically have higher SRF than electrolytic capacitors due to their smaller physical size and lower parasitic inductance.

Q4: Can I use a capacitor above its SRF?
A: While possible, it's generally not recommended as the capacitor will exhibit inductive behavior above its SRF, which may cause unexpected circuit performance.

Q5: How can I measure a capacitor's actual SRF?
A: SRF can be measured using a network analyzer by finding the frequency where the capacitor's impedance is at its minimum (series resonance) or maximum (parallel resonance).

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