AC Motor Formula To Find Amperes when HP is known: Single Phase I= 746∗ HP E ∗ Eff ∗ PF Two Phase - *(4 - wire) I= 746∗ HP 2∗ E ∗ Eff ∗ PF Three Phase I= 746∗ HP 173 . ∗ E ∗ Eff ∗ PF To find Amperes when KW is known: Single Phase I= 1000∗ KW E ∗ PF Two Phase - *(4 - wire) 1000∗ KW 2∗ E ∗ PF I= Three Phase I= 1000∗ KW 173 . ∗ E ∗ PF To find Amperes when KVA is known: Single Phase I= 1000∗ KVA E Two Phase - *(4 - wire) I= Three Phase 1000∗ KVA 2∗ E I= 1000∗ KVA 173 . ∗E To find Kilowatts Input: Single Phase KW = E ∗ I ∗ PF 1000 Two Phase - *(4 - wire) KW = 2∗ E ∗ I ∗ PF 1000 Three Phase KW = 173 . ∗ E ∗ I ∗ PF 1000 To find Kilovolt Amperes: Single Phase KVA = E∗ I 1000 Two Phase - *(4 - wire) KVA = 2∗ E ∗ I 1000 Three Phase KVA = 173 . ∗ E∗ I 1000 To find Horsepower Output: Single Phase HP = E ∗ I ∗ Eff ∗ PF 746 Two Phase - *(4 - wire) HP = 2∗ E ∗ I ∗ Eff ∗ PF 746 Three Phase HP = 173 . ∗ E ∗ I ∗ Eff ∗ PF 746 * For two phase three wire balanced circuits, the Amperes in common cunductor = 1.41 times that in either of the two. Synchronous Speed: ns = 120∗ f P Frequency: Number of poles: P∗ ns f = 120 P= 120∗ f ns n= 5250 HP T Relation between horsepower, torque and speed: HP = T∗ n 5250 T= 5250 HP n Motor Slip: %Slip = ns − n ∗100 ns