3 ways of transient processes, in LRC circuits

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The discussion centers on understanding transient processes in RLC circuits, specifically the three types defined by their damping factors: critical, underdamped, and overdamped. The participant shares their experience of observing these transients using an oscilloscope, expressing a desire to replicate the observation with different RLC values. They seek guidance on parameters to visualize all three transient responses in a single circuit setup. Emphasis is placed on the importance of the damping factor in determining the circuit's step response and the challenge of detecting oscillations at high frequencies like 50kHz. The conversation highlights the need for practical component values to effectively demonstrate these transient behaviors.
Bassalisk
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Hello!

For those that were with me at signals, I passed the exam, but barley. 10,5 points out 20. Going to cancel that exam and do it again when I have the chance.

But anyway, back to the topic.

I am trying to get the intuition for transient processes in RLC circuits. I was taught that 3 exist, each of them represented by different solutions from differential equation.

When I connected an oscilloscope in National instruments, to a RLC circuit, when I turned on the circuit, I saw the transient process. It was like magic to me.

Can anybody give me good parameters, or a guide so I can see all 3 transient processes in the same circuit but with various values for RLC?

Thanks
 
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Bassalisk said:
When I connected an oscilloscope in National instruments, to a RLC circuit, when I turned on the circuit, I saw the transient process. It was like magic to me.

Can anybody give me good parameters, or a guide so I can see all 3 transient processes in the same circuit but with various values for RLC?
The circuit's damping factor

8d5dbacee8940b34c96df88d18115c6f.png


will determine the RLC circuit's step response. I don't know what component values you have lying around, but use what you've got to and solve for the critical damped case (ζ = 1), underdamped case (ζ < 1) and overdamped case (ζ > 1)?
 
gnurf said:
The circuit's damping factor

8d5dbacee8940b34c96df88d18115c6f.png


will determine the RLC circuit's step response. I don't know what component values you have lying around, but use what you've got to and solve for the critical damped case (ζ = 1), underdamped case (ζ < 1) and overdamped case (ζ > 1)?

I wanted nice values in relation to frequency, because, oscillations and transients are not very easy to spot at 50kHz.

Guess I will figure them out of that formula, thanks.
 
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