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Page Title: Figure 10 Simple Parallel R-C-L Circuit
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Figure 9   Simple R-C-L Circuit
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Electrical Science Volume 3 of 4
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Branch currents

IMPEDANCE Basic AC Reactive Components where ZT    = total impedance (W) VT   = total voltage (V) IT = total current (A) Total current in a parallel R-C-L circuit is equal to the square root of the sum of the squares of the current flows through the resistance, inductive reactance, and capacitive reactance branches of the circuit.   Equations (8-15) and (8-16) are the mathematical representations of total current in  a  parallel  R-C-L  circuit.   Because  the  difference  between  IL  and  IC  is  squared,  the  order  in which the quantities are subtracted does not affect the answer. IT = (8-15) I2R (IC IL)2 IT = (8-16) I2R (IL IC)2 where IT =   total current (A) IR =   current through resistance leg of circuit (A) IC =   current through capacitive reactance leg of circuit (A) IL =   current through inductive reactance leg of circuit (A) Example: A  200  W  resistor,  a  100  W  XL,  and  an  80  W  XC  are  placed  in  parallel  across  a 120V AC source (Figure 10).  Find:  (1) the branch currents, (2) the total current, and (3) the impedance. Figure 10   Simple Parallel R-C-L Circuit ES-08 Page 16 Rev. 0

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