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neutral current

Discussion in 'Home Power and Microgeneration' started by David Williams, Sep 26, 2007.

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  1. Something I wrote yesterday made me think further. I mentioned that if
    a pair of outlets are wired "Canadian code", with one neutral wire and
    two hots, one on each phase, supplying the two outlets, then the
    current in the neutral wire could conceivably be large if the devices
    plugged into the outlets are strongly inductive or capacitive.

    I did some math, and came up with the following equation:

    In^2 = I1^2 + I2^2 - 2 x I1 x I2 x COS(P)

    In is the RMS current in the neutral line. I1 and I2 are the currents
    in the two hot lines. P is the difference between the phase-angles for
    the two devices, so if one device's current lags the supply voltage by
    10 degrees and the other by 30 degrees, then P is 20 degrees. I'm
    assuming that all the currents are sinusoidal.

    If I1 >= I2, then the following condition determines if In > I1, i.e.
    the neutral current is greater than the larger of the two hot-line

    2 * COS(P) < I2 / I1

    If I1 and I2 are equal, then this condition is satisfied if P is
    greater than 60 degrees.

    Imagine plugging a 15-amp kettle into one outlet (its element is purely
    resistive) and a 15-amp microwave into the other, with a transformer in
    its power supply that makes it substantially inductive. If the phase
    lag for the microwave exceeds 60 degrees, then the current in the
    neutral wire will exceed 15 amps. Not good, if the outlet is wired
    with 14/3 !

    These conditions probably never come up in reality, but it is

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