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Page Title: Impedance in R-L Circuits
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Figure 5   Relationship Between Resistance, Reactance, and Impedance
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Electrical Science Volume 3 of 4
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Impedance in R-C Circuits

Basic AC Reactive Components IMPEDANCE Equation (8-8) is the mathematical representation for the calculation of net reactance when XC is greater than XL. X = XC - XL (8-8) Impedance  is  the  vector  sum  of  the  resistance  and  net  reactance  (X)  in  a  circuit,  as  shown  in Figure 5.   The angle is the phase angle and gives the phase relationship between the applied voltage  and  the  current.    Impedance  in  an  AC  circuit  corresponds  to  the  resistance  of  a  DC circuit.   The voltage drop across an AC circuit element equals the current times the impedance. Equation (8-9) is the mathematical representation of the voltage drop across an AC circuit. V = IZ (8-9) where V  = voltage drop (V) I    = current (A) Z  = impedance (W) The phase angle gives the phase relationship between current and the voltage. Impedance in R-L Circuits Impedance  is  the  resultant  of  phasor  addition  of  R  and  XL.   The  symbol  for  impedance  is  Z. Impedance is the total opposition to the flow of current and is expressed in ohms.   Equation (8-10) is the mathematical representation of the impedance in an RL circuit. (8-10) Z R2 X2L Example: If  a  100  W  resistor  and  a  60  W  XL  are  in  series  with  a  115V  applied  voltage (Figure 6), what is the circuit impedance? Rev. 0 Page 11 ES-08

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