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Ampere-hour

Unit of electric charge

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Duracell rechargeable accumulator cells (batteries), NiMH 1.2 Volt, 2500 mAh and 1000 mAh
Dmitry G · CC BY-SA 3.0

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Through Unit of measurement, Electric charge and Electric battery

The commonly seen milliampere-hour (symbol: mA⋅h or mA h, often simplified as mAh) is one-thousandth of an ampere-hour (3.6 C).

Simple conceptual examples

These examples demonstrate the simple mathematical relationship. In practical usage there are far more factors to consider – see below.

  • 0.5 A·h (500 mA·h) has an electrical charge with the equivalent* of supplying either:
    • 0.5 amperes for 1 hour
    • 1 ampere for half an hour
  • 1 A·h (1000 mA·h) has an electrical charge with the equivalent* of supplying either:
    • 0.5 amperes for 2 hours
    • 1 ampere for 1 hour
    • 2 amperes for half an hour
  • 2 A·h (2000 mA·h) has an electrical charge with the equivalent* of supplying either:
    • 0.5 amperes for 4 hours
    • 2 amperes for 1 hour
    • 4 amperes for half an hour

*Ampere-hours are a measurement of charge, not a measurement of application. The above examples are a useful reference, but in practice the usable output is not identical, and can vary greatly. For instance:

  • Losses: Energy transfer is never 100% efficient, there is always some loss between energy stored and energy output, how much depends on the circumstances.
  • Battery mechanics: Many batteries have a limitation on how low it can be discharged, for example lead acid leisure batteries usually should not be discharged more than 50% of their rated capacity.
  • Current limitations: There are usually limits on the rate at which energy can be transferred. For example a 10 A·h battery will usually be capable of delivering approximately 0.5 amperes for 20 hours, but it might not be able to transfer 20 amperes for half an hour. As the current (in amperes) increases, there is increasing difficulty with the battery mechanics, cables, receiving device, etc., all being able to handle it; often in the form of heat and fire risk. Also as discharge current increases, capacity decreases (Peukert's law).

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