Part #$1$ Draw Loads $($insert resistive, Inductive, Capacitive Y or $$ loads$)$

L$1$

L$2$

L$3$

SOURCE

LOAD #$1$

LOAD #$2$

LOAD #$3$

Part #$2-$ Calculate or insert data

$\backslash$table$[[$Source$,$Load #$1,$Load #$2,$Load #$3],[$Y or $$ Transformer,Y or $-$ Resistive $($R$),$Y or $-$ Inductive $(x_L),$Y or $-$ Capacitive $(x_C)],[$V$,,V_L,,$V$,,$V$,],[V_P,,V_p,,V_P,,V_p,],[$IL$,,$IL$,,$IL$,,$I,$],[$Ip$,,I_p,,I_p,,I_P,],[,,Z_{\text{P}\text{H}\text{A}\text{S}\text{E}},,Z_{\text{P}\text{H}\text{A}\text{S}\text{E}},,Z_{\text{P}\text{H}\text{A}\text{S}\text{E}},],[$VA$,,$W$,,$VARs ${?}_L,,$VARsc,$],[$PF$,,],[,]]$

Remember current is out of phase, and Pythagoreans must be used to calculate when adding up sums. $Z$ is the total Impedance. In this example we are using purely resistive, inductive and capacitive loads.

Part #$3-$ Draw a triangle

Indicate Angle, True Power, Apparent Power and Reactive Power

$PF=c\frac{os}{{?}_{}},PFxco{s}^{-1}=,PF=\frac{W}{VA}$