Transformer Size Formula (3-Phase):
From: | To: |
Transformer size calculation determines the appropriate kilovolt-ampere (kVA) rating for a transformer based on voltage and current requirements. Proper sizing ensures efficient operation and prevents overload conditions.
The calculator uses the 3-phase transformer formula:
Where:
Explanation: This formula calculates the apparent power in a 3-phase electrical system, which determines the required transformer size.
Details: Proper transformer sizing is crucial for system efficiency, voltage regulation, and preventing equipment damage. Undersized transformers can overheat and fail, while oversized transformers are inefficient and costly.
Tips: Enter voltage in volts (V) and current in amperes (A). Ensure values are positive and represent the system's operating parameters. The calculator provides the transformer size in kVA.
Q1: Why is √3 used in the 3-phase formula?
A: √3 (approximately 1.732) is the mathematical constant that relates line-to-line voltage to phase voltage in balanced 3-phase systems.
Q2: What is the difference between kVA and kW?
A: kVA measures apparent power (voltage × current), while kW measures real power. The ratio between them is the power factor (cos φ).
Q3: How do I account for future load growth?
A: Add a safety margin (typically 15-25%) to the calculated kVA to accommodate future expansion and prevent frequent transformer replacements.
Q4: What about single-phase transformers?
A: For single-phase systems, use: kVA = (Voltage × Current) / 1000, without the √3 factor.
Q5: How does ambient temperature affect transformer sizing?
A: Higher ambient temperatures reduce transformer capacity. Manufacturers provide derating factors for different temperature conditions.