What is "Apparent Power" (VA)?

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SUMMARY

Apparent power, measured in volt-amperes (VA), is crucial for selecting the appropriate uninterruptible power supply (UPS) device. It is defined as the combination of real power (watts) and reactive power (imaginary power), represented by the formula $$Z^2 = R^2 + X_{net}^2$$. For example, a 100 VA UPS can power a 100-watt resistive heater but cannot adequately support a 100-watt motor due to the motor's requirement for both real and reactive power. Understanding this distinction is essential for effective electrical power utilization.

PREREQUISITES
  • Understanding of electrical power concepts, including real power (watts) and reactive power (VAR).
  • Familiarity with UPS specifications and their importance in power management.
  • Basic knowledge of impedance and its mathematical representation.
  • Awareness of power factor and its implications on electrical efficiency.
NEXT STEPS
  • Research the concept of power factor and its impact on UPS performance.
  • Learn about the differences between resistive and inductive loads in electrical systems.
  • Explore the role of reactive power in AC circuits and its calculation methods.
  • Investigate various UPS types and their specifications to determine the best fit for specific applications.
USEFUL FOR

Electrical engineers, power system designers, and anyone involved in selecting or managing UPS devices will benefit from this discussion.

iScience
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In school I learned about impedance:
where..

$$Z^2 = R^2 + X_{net}^2$$

but this was the only triangle I recall learning about.
The picture below I definitely do not recall.

1615653994311.png

from this Link

The only quantity I am familiar with is the x-axis (Power).

If someone could explain apparent power and its importance with finding an appropriate UPS device, please throw me a bone. ty
 
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Read that article that @gleem posted for you.

For a dead simple example, a 100 VA UPS could power a 100 w resistance heater, but not a 100 w motor. That's why it is important.

In a resistance, the imaginary power is zero, so VA and power are the same thing. That's what you are used to.

The motor needs both real power (watts) and imaginary power, so the VA is the complex sum as shown in the diagram you posted in #1.
 
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