jjk
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Does anyone know of any instance where the the time constants of two RC circuits in series is additive. It seems that when R1=R2 and tao1~tao2 this holds?
The discussion revolves around the additivity of time constants in series RC circuits, particularly in the context of impedance spectroscopy. Participants explore how the behavior of two RC circuits in series may or may not result in additive time constants, considering various experimental setups and theoretical models.
Participants do not reach a consensus on whether the time constants are additive in series RC circuits, with multiple competing views and unresolved questions regarding the experimental observations and theoretical models.
Participants express uncertainty about the effects of circuit loading and the specific configurations used in their experiments, which may influence the observed behavior of time constants.
jjk said:Does anyone know of any instance where the the time constants of two RC circuits in series is additive. It seems that when R1=R2 and tao1~tao2 this holds?
PVDF said:Thanks jjk or PVDF.
CNC said:That last post (#3) should have been the same as #5 "not thanks to myself" and I don't know what the probelm is, I am also having problems logging back in hence the multiple usernames.
CNC said:Using a Voigt model to model the circuit indicates that I should only see one time constant the greater of the two, any reason why experimentally I am seeing the sum of the two time constants?
CNC said:The circuitry I have been using is --RC--RC-- where the two RC circuits are in parallel, and the Z'=∑R_k/((1+(ωCR)^2 )) and Z" = -ω∑(CR^2)/((1+(ωCR)^2 )), however upon using this to model the data ie C1=50pF and C2=100pF, R1=R2=1Mohm and sweeping frequency 0.1-100 kHz it is an RC semicircle but the max. gives a tao = 0.1 ms (R2*C2), the experimental data on the other hand, upon subtracting the reference tao C1*R1 from the total tao I get 0.11 ms. I am only trying to determine C2 and I get the right C when subtracting C(total) from C1 but circuit analysis wise I don't see why this works?