SINGLE-PHASE INDUCTION MOTOR 119 It is then, counting the voltages and currents in the direction indicated by the arrows of Fig. 42: /O — / 1 — f 2 = f'2 — substituting: (81) (82) gives: thus: F2 + •• m (cos + j sin (83) This gives the phase angle, , between the voltages, $1 and $2, of the monocyclic triangle. Since: it is, by (83): = e Yl 2 Y (84) (85) anid the quadrature voltage: s I — F2 _ _ _ _________ and the total current input into the motor, inclusive starting device: /» = e = e- F2 + 2 F I F2)+3F2 /1+y2 + 2F (87) As with the balanced three-phase motor, the quadrature com- P ponent of voltage numerically is ~ A/3, it is, when denoting by: