Impedance
From Equations stated above, the magnitudes of the ratio of voltage to current across the 3 circuit elements can be given as
here ωL and 1\ωC have the dimensions of resistance and are called as inductive reactance and capacitive reactance respectively that is
The impedance, Z can be de?ned by the following relationship
X is positive for inductance and negative for capacitance. The magnitude and the phase of impedance can be computed as follows
Admittance The reciprocal of impedance is known as admittance Y and is measured in moh.
Mathematically admittance can be given as
Also Y G±jB, where G and B represent conductance and susceptance respectively. For the purely resistive or purely inductive/capacitive circuit
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