E = P · t
Energy is power over time; a short high load can use the same energy as a long low load.
Energy is power over time; a short high load can use the same energy as a long low load.
Select a target and calculate.
Energy is power over time; a short high load can use the same energy as a long low load.
1 kW for 2 h consumes 2 kWh.
Constant average power; standby and load changes are not modeled separately.
This calculator finds the missing quantity among energy E, power P and time t from the other two. It explains why electricity bills show kilowatt-hours (kWh) rather than kilowatts, and how the actual consumption of cycling appliances like refrigerators differs from a constant rated power.
Electrical energy is power integrated over time: E = P·t. At constant power, simple multiplication is enough; if power varies during operation, E is the area under the power-time curve.
An electricity meter works much like an odometer: it continuously adds up the power in effect at each moment over time. A 1,000 W appliance running for one hour leaves the same reading as a 500 W appliance running for two hours — namely 1 kWh.
E = P · t
E = P · tP = E / tt = E / P| Symbol / input | Meaning |
|---|---|
| Electrical energy E | Consumed work; kWh is the unit used by electricity meters. |
| Power P | Instantaneous or average real power. |
| Operating time t | Time for which the power is applied. |
Enter two of the three quantities. Energy requires power and time, power requires energy and time, time requires energy and power. For cycling loads such as refrigerators or heat pumps, use the power averaged over the period considered, not the instantaneous value at switch-on.
Select the target quantity and enter the two known values with units. For household appliances, check whether the stated power is the full-load rated power or already an average value over a cycle.
Given P = 1 kW and t = 2 h, substitution gives E = 1 kW · 2 h = 2 kWh.
An energy use of 2 kWh means 2 kilowatt-hours of electrical work were performed in total — whether at high power for a short time or low power for a long time. For electricity cost, this value is multiplied by the price per kWh.
The SI unit is the joule (J), but electricity bills almost always use the kilowatt-hour (kWh): 1 kWh = 1,000 W · 3,600 s = 3,600,000 J = 3.6 MJ.
A joule is a very small unit for household-scale energy — a typical day's consumption runs into tens of millions of joules. The kilowatt-hour instead packages an everyday, manageable amount of energy: 1 kWh is the work done by a 1,000 W load over one hour. Since electricity meters integrate power over time anyway, kWh is the practical unit for billing and appliance comparison, while the joule remains the coherent SI unit for physics calculations.
Energy calculations are used to estimate electricity costs, compare appliance variants, size battery storage, and design backup power supplies.
The formula assumes constant or already averaged power over the period. For strongly cycling loads (compressors, chargers with a taper curve), a single instantaneous power reading gives only a rough estimate; accurate values need measurement over the full cycle or integration of the power curve.
Common mistake: Do not confuse watts (power) with watt-hours (energy): a 2,000 W appliance does not automatically consume 2,000 Wh — only if it runs at that power for a full hour. Also, do not treat the peak power at switch-on of a cycling appliance as its continuous power.
Multiply the value in kWh by 3,600,000 (3.6 million) to get joules; 1 kWh = 3.6 MJ.
Only if it actually runs at 2,000 W for the full hour. With cycling operation or varying load, the average power is usually lower.
Power is the rate at which energy is converted (E = P·t); energy is power summed up over time.