The next video shows how we can use a system transfer function to gain intuition about how different types of inputs will be handled. We present the transfer function poles and zeros: kzbin.info/www/bejne/q2W2hHRtbsmDmc0
@eemami-iz8lk Жыл бұрын
These examples really help in understanding the concept. Wonderful as always professor. Thank you so much...
@thatssoweirdhonest7 ай бұрын
i appreciate this video a lot. It was exactly what i was looking for. thank you
@AdamNoel7 ай бұрын
Glad to hear it!
@DazedDreamer792 ай бұрын
At 5:06, why does the voltage drop across the capacitor have to equal the drop across the inductor and resistor R2? Great video!
@diags_11092 ай бұрын
Normally volt drop across cap would equal across resistance but because there is an inductor it must be across the sum of the two. You can redraw the circuit so that the cap is parallel to to combination of the the two.
@AdamNoel2 ай бұрын
Correct as noted by @diags_1109, in this case the capacitor is in parallel with the series combination of the inductor and R2
@samuelesowhode32432 ай бұрын
Shouldn't 1/sc also be multiplied by I2? at 9:25?
@AdamNoel2 ай бұрын
Yes, which would then be subtracted by the -I2/sC term on the same line. I left this out of my commentary
@ahmedalshalchi Жыл бұрын
Dr. Adam Noel , Thanks for your presentation of RLC circuit analysiz but can you please do the same for the florecent lamp electronic ignitor circuit please ?
@AdamNoel Жыл бұрын
Was there a particular circuit diagram that you had in mind?
@abhi2138 Жыл бұрын
It seems this is incomplete. How to solve further using inverse laplace?
@AdamNoel Жыл бұрын
Yes, this video was just finding the transfer function of a circuit. You could then go on to find the response for a given input, or just directly take the inverse Laplace transform to get the time-domain impulse response. My previous video went through the inverse Laplace transform process with partial fractions (kzbin.info/www/bejne/nYO0mqJuiJ13gZI). You could go through a similar process here if you can identify the roots of the denominator polynomial.