Cold Fusion
Senior Member
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-j(.27 x 10^6) ohms...I wonder what the .005 cap has for impedance at 120 Hz? ...
As for the xfm: no specs, no clue.
cf
-j(.27 x 10^6) ohms...I wonder what the .005 cap has for impedance at 120 Hz? ...
That's fine if the source is pure DC. In this case it isn't.100110-2245 EST
Without doing calculations correctly, but making some estimates.
Suppose the capacitor bank is 1000 mfd, and the charging resistor is 200 ohms. Then the time constant for charging is about 0.2 seconds. Thus, 95% charge occurs in 0.6 seconds.
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complete unit
Sorry but I have to ask again, what is that?
You're welcome. Sometimes I do this kind of thing for work and at other times just to keep my hand in. Modeling the discontinuities was a little bit of a challenge.100111-1956 EST
Besoeker:
Thanks for the plots. I substantially under estimated the charge time. I did not want to bother to do an actual calculation. and should have thrown in a fudge factor.
I think the biggest difference is the lack of discontinuities when the charging voltage is level DC.100112-0931 EST
Besoeker:
Suppose I had fudged the exponent to 0.636*t/RC how would the two charge curves differ?
Additionally if we adjusted the above fudge factor so that the 95% charge points were equal, then how would the DC exponential curve compare with the full wave charge curve? What is the fudge factor for this equality point?
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To get both versions to 95% V in the same time, R needs to 52.3 ohms and the voltage on the capacitor being charged is then higher all the way up to that 95% point.100112-1925 EST
If R is adjusted so that the DC and AC charging curves intersect at 95%, then how do the curves compare?
I believe the early part of the AC curve will overshoot the DC curve. Is this correct.