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Transformer Parallel Load Sharing Calculator — kVA & Impedance

Calculate how two compatible transformers share a parallel kVA load from their ratings and percent impedances, including loading percentages and the bank limit before either unit reaches nameplate kVA.

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Calculated result

A 797.55 kVA · B 502.45 kVA

Transformer A loading: 79.75%

Transformer B loading: 79.75%

Combined nameplate capacity: 1,630 kVA

Bank loading by nameplate sum: 79.75%

Maximum total load before Transformer A reaches 100%: 1,630 kVA

Show the working
  1. 1. Admittance weight A = kVA/Z% = 1,000 ÷ 6 = 166.667.
  2. 2. Admittance weight B = kVA/Z% = 630 ÷ 6 = 105.
  3. 3. A share = 1,300 × 166.667 ÷ (166.667 + 105) = 797.55 kVA.
  4. 4. B share = 1,300 − 797.55 = 502.45 kVA.
  5. 5. Loading = assigned kVA ÷ nameplate kVA × 100 → A 79.75%, B 79.75%.
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The calculation, without hidden assumptions

Estimate load division between two already-compatible transformers connected to the same bus. The calculation converts each nameplate percent impedance to a common-voltage admittance weight using kVA ÷ Z%, then shows each assigned kVA and which unit reaches its rating first.

How to use this calculator

1

Enter each transformer nameplate kVA and percent impedance.

2

Enter the total apparent-power load to be supplied by the parallel bank.

3

Use this load-sharing model only after confirming compatible voltage ratio, polarity, phase sequence/vector group, frequency and connection.

4

Compare each assigned kVA and loading percentage; the lower-impedance unit can reach its rating before the bank reaches the sum of both nameplates.

5

For ratio mismatch, unequal X/R, circulating current, protection or fault-duty work, use a complete engineering study rather than this magnitude-only screen.

Where people use it

  • •Checking load division between unequal-kVA transformers with different percent impedances.
  • •Finding which parallel transformer becomes the limiting unit first.
  • •Estimating usable bank kVA before either transformer reaches nameplate loading.
  • •Explaining why equal nameplate Z% lets unequal-kVA transformers share approximately in proportion to their ratings.

Example: 1000 kVA at 6% + 630 kVA at 6%, 1300 kVA load

Weights are 166.67 and 105.00. The 1300 kVA bank load divides to about 797.55 kVA and 502.45 kVA, so both transformers operate at about 79.75% of nameplate.

What the result does not assume

  • •This calculator assumes equal secondary voltage ratios and compatible polarity, phase sequence/vector group and frequency. Do not use it to decide whether unknown transformers are safe to parallel.
  • •The kVA/Z% weighting assumes impedance angles are sufficiently similar for an apparent-power sharing screen. Different X/R ratios require complex-impedance analysis.
  • •A tap or turns-ratio mismatch can create circulating current even at no external load; that current is not calculated here.
  • •Percent impedances should come from nameplate/factory test data and be interpreted on each transformer own kVA base.
  • •The maximum-bank-load result is a nameplate loading screen, not an overload authorization; thermal limits, cooling, ambient conditions and manufacturer loading guidance still apply.
  • •Do not use this result as breaker, relay, arc-flash or fault-duty approval.

Frequently asked questions

How do parallel transformers share load?+

For transformers with equal voltage ratio and similar impedance angle, load divides according to branch admittance. Using each transformer own kVA base, a practical weight is kVA divided by nameplate percent impedance.

Do equal percent impedances split kVA equally?+

Only when transformer kVA ratings are also equal. With equal Z% but unequal ratings, load shares approximately in proportion to the kVA ratings.

Why can the bank not always carry the sum of both nameplates?+

If percent impedances differ, one transformer can take a larger percentage of its own rating and reach 100% before the other does.

Can transformers with different voltage ratios be paralleled?+

Ratio mismatch can drive circulating current and needs explicit engineering evaluation. This calculator intentionally assumes compatible ratios rather than hiding that risk.

Does vector group matter?+

Yes. Three-phase transformers must have compatible phase displacement, polarity and phase sequence. The arithmetic here is not a substitute for those checks.

Does this calculate circulating current?+

No. Circulating current requires ratio/tap mismatch and complex impedance information; a magnitude-only Z% load-share calculator cannot determine it reliably.

Semantic next steps

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