Calculating Regenerative Payback: The Formula, the Inputs, and Where It Breaks Down
Cost & justification · 3 min read · 6 cited facts
Most regenerative payback calculations are built to produce a favourable answer. This one is built to produce a correct one, which means it has to be able to come out negative.
The four inputs that decide it
- Average load power during test, in kW — not the equipment's rating, the actual load
- Annual hours at that load — utilisation, which is the input people overestimate most
- Blended electricity rate, including demand charges rather than energy alone
- Recovered fraction — how much of the load energy the system actually returns
Multiply the first three and you have the annual cost of dissipating. Multiply that by the recovered fraction and you have the annual saving. Divide the price difference between dissipative and regenerative equipment by that saving and you have payback in years. That is the whole calculation, and its honesty depends entirely on utilisation being real.
| Parameter | Value | Clause |
|---|---|---|
| Regeneration efficiency | ≥ 92% at Max. Power | PAS-F four-quadrant AC source |
| Sink-mode energy recovery | up to 95% of loaded energy | Procyon PTS 2100-20 |
| Regeneration efficiency | up to 96% | SM-series programmable DC supply |
| Regeneration efficiency | up to 92% | B2C+ bi-directional DC converter |
| Recovery to local mains | approximately 95% | ELR 9000 regenerative DC load |
The inputs that matter less than people think
Equipment rating is not load power; a large load run at a fraction of its rating saves only what that fraction dissipates. Peak efficiency figures are marketing numbers taken at a favourable operating point, so use a conservative recovered fraction rather than the datasheet maximum. And purchase price difference matters far less than utilisation — a large price gap pays back quickly under continuous use, while a small one never pays back at all if the equipment sits idle.
The capital cost you might avoid entirely
There is a second, larger term that only applies sometimes. If adding dissipative load would push you past your service entrance capacity or your cooling plant's headroom, the upgrade cost belongs in the comparison. That single line can dominate everything above it — and it is the argument that most often gets regenerative equipment approved, because it is a capital avoidance rather than an operating saving. For scale: at 200kVA of test power a PAS-F33200 sources up to 277.8A and is specified at 400A maximum input current — numbers a service entrance either has headroom for or does not.
When the answer is no
Low utilisation, low power, or an existing depreciated asset that still works. In those cases the payback horizon runs past any reasonable equipment life and the honest recommendation is to keep what you have. Burn-in floors, life-test cells and continuous production test are where the numbers work, because they run for weeks at a time — which is precisely what the formula rewards.
Want it worked with your numbers?
Send your load profile, annual hours and utility rate. We will run it both ways and tell you if it does not pay.
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