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Principles · Circuits · Practical knowledge

Power, energy and electricity consumption

Power describes the rate of energy transfer or conversion. Energy is the amount transferred over time. Watts and kilowatt-hours therefore describe different quantities. A 100 W lamp has a power rating; operating it over time uses energy.

Both quantities matter when interpreting bills. High-power equipment used briefly may consume less energy than a small load running continuously.

Watts, kilowatts and kilowatt-hours

QuantityUnitExample
PowerW or kW100 W = 0.1 kW
Durationh5 hours
EnergyWh or kWh0.1 kW · 5 h = 0.5 kWh

For constant power, E = P · t. Variable power requires adding contributions over time. 1 kWh equals 3.6 MJ. A kilowatt-hour is energy, not power “per hour”.

Power times duration gives energy

100 W over 5 h gives 0.5 kWh.
100 W over 5 h gives 0.5 kWh.

A worked consumption example

Assume a constant 100 W load operating five hours daily. It uses 0.5 kWh per day and 15 kWh over 30 such days. This is explicitly a 30-day calculation; calendar duration and operation can differ.

At an illustrative energy price of EUR 0.30 per kWh, those 15 kWh cost EUR 4.50. This is not a current tariff or complete bill. Fixed charges, network charges and other components depend on the actual contract.

Consumption and illustrative cost

30-day calculation using an explicitly assumed price.
30-day calculation using an explicitly assumed price.

Continuous operation and standby

An assumed constant 10 W over 24 hours uses 0.24 kWh, or 7.2 kWh over 30 days. Small loads can matter over time. Establish whether the equipment actually draws that power continuously.

A PC power supply's maximum output rating is not the computer's continuous input. A heater likewise need not operate continuously at rated power. Load, control and efficiency affect actual consumption.

Rating is not continuous consumption

Distinguish output rating and actual input.
Distinguish output rating and actual input.

Calculate electrical power

For DC quantities, P = U · I. Our 12 V, 0.1 A example gives 1.2 W. Instantaneous AC power is p(t) = u(t) · i(t); active power is its time average.

Active power P is expressed in watts. Apparent power S uses voltamperes and, in the usual RMS treatment, is obtained from voltage and current. Power factor λ = P/S differs from efficiency. It equals cos φ only under the appropriate sinusoidal conditions.

Active, reactive and apparent power

Qualitative power triangle for sinusoidal quantities.
Qualitative power triangle for sinusoidal quantities.

Current alone is insufficient

A clamp reading does not automatically establish billed energy. Voltage, power factor, waveform and duration may matter. Suitable energy instruments measure the relevant quantity over time.

An approved plug-in meter can help with suitable plug-connected loads. Respect ratings and conditions. Fixed wiring and distribution-board work are not appropriate for improvised setups.

Losses and efficiency

Real equipment does not deliver all input as desired useful output. Efficiency compares useful output with input within a defined boundary. Heat is the intended output of a heater but can represent loss in a power supply.

Savings also need a comparison basis. Lower power for the same duration is a meaningful improvement only if the required function and quality remain. Switching lighting off saves energy but provides no illumination.

Common questions

Does a 1000 W PSU always draw 1000 W?

No. Its rating is not continuous consumption. Actual load and losses determine input.

Does a high kW rating automatically mean high cost?

Not without duration. Actual power and operating time determine energy together.

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Sources and technical context

The references support basic principles; they do not replace assessment of the actual installation.

Further information