Motor Energy Consumption and Efficiency Calculator

Calculate annual electric motor energy consumption (kWh/year) and the kWh savings achieved by upgrading from IE2 to IE3 or IE4 efficiency classes.

Formula used

P_in = (P_shaft × k_load) / η · ΔE = (P_in1 − P_in2) × t (kWh/yr)

IEC 60034-30-1 motor efficiency classes (4-pole, 50 Hz) and annual kWh savings

Nominal efficiency values for 4-pole (1,500 rpm) 50 Hz three-phase asynchronous motors. The last column shows annual energy saved (kWh/year) when upgrading from IE2 to IE4 at 80% load factor and 4,000 operating hours/year.

Motor power (kW)IE2 efficiencyIE3 efficiencyIE4 efficiencyIE2 → IE4 savings (kWh/yr)
0.7579.6%82.5%85.7%215
1.181.4%84.1%87.2%288
1.582.8%85.3%88.2%355
2.284.3%86.7%89.5%485
385.5%87.7%90.4%609
486.6%88.6%91.1%730
5.587.7%89.6%91.9%917
7.588.7%90.4%92.6%1,140
1189.8%91.4%93.3%1,470
1590.6%92.1%93.9%1,862
18.591.2%92.6%94.2%2,067
2291.6%93.0%94.5%2,359
3092.3%93.6%94.9%2,850
3792.7%93.9%95.2%3,354
4593.1%94.2%95.4%3,729
5593.5%94.6%95.7%4,327
7594.0%95.0%96.0%5,319

Example: 15 kW motor at 80% load for 4,000 hours/year (IE2 90.6% → IE4 93.9%)

  1. Electrical input power: P₁ = (15 × 0.80) / 0.906 = 13.25 kW; P₂ = (15 × 0.80) / 0.939 = 12.78 kW.
  2. Annual consumption: 52,980 kWh/year (IE2) vs 51,118 kWh/year (IE4).
  3. Annual energy savings: 1,862 kWh/year (0.47 kW demand reduction).

How is electric motor annual energy savings (kWh) calculated?

Electrical input power is P_in = (P_shaft × load_factor) / η. Upgrading from efficiency η₁ to η₂ over t annual operating hours saves ΔE = P_shaft × load_factor × t × (1/η₁ − 1/η₂) kWh per year.

Why does electrical input power exceed motor shaft kW?

The kW rating on a motor nameplate is mechanical shaft output; active electrical power drawn from the mains equals shaft power divided by motor efficiency (P_in = P_shaft / η).

What do IE2, IE3 and IE4 efficiency classes mean?

Defined in IEC 60034-30-1, IE2 is high efficiency, IE3 is premium efficiency and IE4 is super-premium efficiency, cutting internal losses in high-duty pumps, fans and compressors.