Current through the resistor, `I_(R) = V//R`, in phase with voltage
Current through the inductor, `I_(L)=V/X_(L)`, lags voltage by `pi//2`
Current through the capacitor, `I_(C)=V//V_(C)`, leads voltage by `pi//2`
Assuming
Resultant current, I`=(I_(R)^(2)+(I_(C)-I_(L))^(2)]^(1//2)`
`rArr V/Z = [(V/R)^(2)+(V/X_(C)-V/(X_(L))^(2))]^(1//2)`
`rArr 1/Z = [1/R^(2)+(1/X_(C)-1/X_(L))^(2)]^(1//2)`
Impedance, `Z=[1/R^(2)+(omegaC-1/(omegaL))^(2)]^(-1//2)`
Phase difference, `tanphi = (I_(C)-I_(L))/I_(R) = ((1/X_(C))-1/(X_(L)))/(1//R)`
`phi = tan^(-1)[R(omegaC-1/(omegaL))]`
This means current leads the voltage.
