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![]() Stefan Wolfe wrote: "Roy Lewallen" wrote in message ... You've lost me. What is the meaning of a "time constant" in steady state? What effect does it have? With a single frequency of constant amplitude, how could you tell whether a circuit, resonant or not, has a "time constant"? How could you measure it? The meaning of a time constant is not dependent upon steady state sinusoids or transient; it is merely a characteristic that dependent upon the *physical* properties of the components in the circuit. You know that of course. Let us say we design a power supply for use in consumer appliances. The power supply of course has a capacitor across line and neutral for EMI filtering, along with a bleeder resistor in parallel with this capacitor. Together, the bleeder resistor and phase/phase capacitor filter have a time constant. Now the time constant is meaningless with respect to steady state input voltage (other than wave shaping high f emi components) and with respect to transients. It is meaningful with respect to safety. If the consumer pulls out the plug, the bleeder resistor must discharge the phase to phase cap safely to prevent the consumer from being shocked when touching the L-N pins. The time constant RC in this case MUST meet certain specifications, that is it must be less than 0.1sec. That is essentially required legally (since standard compliance is compulsory). The time constant exists is chosen for a worse case value, ie that the consumer unplugs the power supply at the peak of the AC cycle. Actually, it is the DC discharge characteristic that we care about here. Transient suppression is not relevant nor is its ability to shape the incoming sinusoid. Sorry, you've completely baffled me again. I can't find any relationship at all between what I asked and what you wrote. There's nothing more I can contribute, so I'll return the readers to their regularly scheduled programming. Roy Lewallen, W7EL |
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