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#11
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Steve |
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#12
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But for unity, I get about 1.1%. If I give the xformer a very high X/R ratio, that drops to almost 0%. For very low PF loads, the voltage drop is close to the %Z. For a PF =0.5, the voltage drop is very close to 5%. For a PF = 0, the voltage drop is just a little higher at about 5.3%. So it seems like it would be pretty safe to assume the voltage drop is normally going to be something ess than the %Z. Steve |
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#13
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Z^2 = R^2 + X^2 for percent impedance, resistance & reactance
R = load loss / 10 / kVA % voltage regulation = sqrt[R^2 + X^2 + 200 x (Xsin@ + Rcos@) + 10000] - 100 where @ is the power factor angle (+ for inductive) and impedance components are in %. ex. 37.5 kVA 7200/12470Y-120/240 with no-load loss of 155, rated loss = 568, 1.86% impedance: R = (568-155) / 10 / 37.5 = 1.1% X = sqrt(1.86^2 - 1.1^2) = 1.5% For 50% p.f.: Reg = sqrt[1.1^2 + 1.5^2 + 200 x (1.5 x 0.866 + 1.1 x 0.50) + 10000] - 100 = 1.849% For 80% p.f.: Reg = sqrt[1.1^2 + 1.5^2 + 200 x (1.5 x 0.6 + 1.1 x 0.80) + 10000] - 100 = 1.781% For unity p.f.: Reg = sqrt[1.1^2 + 1.5^2 + 200 x (1.5 x 0 + 1.1 x 1.0) + 10000] - 100 = 1.111%
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#14
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% voltage regulation = sqrt[R^2 + X^2 + 200 x (Xsin@ + Rcos@) + 10000] - 100
where @ is the power factor angle (+ for inductive) and impedance components are in %. Miley I am not following this formula. What are the 200, 10000 and 100? |
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#15
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I did not derive the formula as it came out of a transformer handbook.
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#16
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And I need help figuring where this one comes from. Is this an assumption that the X/R ratio is 10.
cf
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I deal with the laws of God and physics, the laws of man are a sorry second. |
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#17
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No. It is the conversion between watts, kVA and percent. The loss was in watts and the transformer size in kVA and R in %.
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#18
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cf
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I deal with the laws of God and physics, the laws of man are a sorry second. |
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#19
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It's also that which use for calculating system losses. I don't think we can fall out over a difference of about 0.2%.
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