Check C-rate and current loading
Computes C-rates for charge, discharge and surge, and checks them against the datasheet limits. The duration is what matters: datasheets always give surge currents with a time — 200 A for 30 s. Comparing current alone misses whether the start-up fits inside that window.
- The start-up lasts 45 s while the datasheet permits the surge current for only 30 s. Comparing current alone would not have revealed this.
PEAK_DURATION_EXCEEDED
The formulas behind the calculator
Every number above can be recomputed: the full calculation path, all assumptions and the data source with retrieval date — plus cross-validation against independent references. Disclosed, not claimed.
An estimate based on the stated assumptions. The final design must be checked by a qualified professional against the rules that apply where you are.
Data as of: 2026-06-15
| Step | Formula | Value | Provenance |
|---|---|---|---|
| Discharge C-rate | I_entlade / C_nenn | 0.5 C | exact |
| Charge C-rate | I_lade / C_nenn | 0.3 C | exact |
| Margin in the time window | t_start <= t_datasheet | -15 s | exact |
- Formula
C-rate = I / C_rated- Valid for
- Battery at nominal temperature, constant current per mode; checked exclusively against YOUR datasheet limits (refusal instead of class assumptions — limits vary severalfold by BMS). Reference case: 100 Ah, 50 A continuous (0.5C, 50 % utilisation), inrush 180 A for 45 s against “200 A for 30 s” — the current fits, the DURATION does not. Temperature-corrected charge limit as a deliberate tightening, prefilled with the datasheet limit.
- Not covered
- Internal resistance and voltage sag under load, cell imbalance, ageing, interaction of several closely spaced peaks, current sharing in parallel banks (calculator 37). Without datasheet limits only C-rates are stated — deliberately no class values as substitutes.
- Data sources
- Manufacturer datasheets (Victron, Fronius, BYD) and IEC 61427-1, aggregated · retrieved 2026-06-15
Frequently asked questions
What does the C-rate actually tell me about my battery?
The C-rate is simply current divided by rated capacity, and on its own it is not a verdict: 1C is harmless for LiFePO4 yet borderline for a lead traction battery. That is why the calculator always checks against your battery's datasheet limits rather than a rule of thumb.
Is it enough to check that my start-up current stays below the datasheet peak current?
No — datasheets always state surge currents with a duration, for example 200 A for 30 s. The calculator therefore checks whether your load's start-up duration fits inside that window. A compressor start under three seconds is usually fine while a circular saw running continuously is not, and comparing current magnitude alone would give the same answer for both.
What happens if I don't know my battery's current limits?
Without datasheet limits the calculator reports the C-rate but explicitly declines to judge it. It also does not cover internal resistance and voltage sag under load, cell imbalance, ageing, or several surges arriving in quick succession.
Why is comparing current magnitude with the datasheet not enough?
Because datasheets always state peak currents with a duration — “200 A for 30 s”. In the example case the compressor inrush of 180 A fits under the 200 A limit, but its 45 seconds do not fit the 30-second window: the battery is overloaded anyway. A calculator that only compares currents gives the same answer for a 3-second inrush and a continuously running circular saw — and is wrong in one of the two cases.
Is 1 C a lot or a little?
That depends on the battery, not the number: for LiFePO₄, 1 C discharge is usually uncritical (many datasheets allow 1–2 C continuously), for a lead traction battery 1 C is borderline to impermissible, and for charging lead batteries often tolerate only 0.1–0.2 C. That is exactly why this calculator never judges against rules of thumb but only against the limits of your specific datasheet — and without a limit it states the C-rate only, without judgement.
Why is there a separate temperature-corrected charge limit?
Because the charge limit drops markedly in the cold — and the cold season is exactly when charging must happen on short winter days. LiFePO₄ must not be charged below 0 °C at all, and reduced currents apply above that too. The temperature-corrected limit is the stricter of the two and the most commonly overlooked one; the calculator checks it separately.
Why does the calculator refuse to guess datasheet limits?
Because they vary severalfold within the same chemistry: a 100 Ah LiFePO4 with a 100 A BMS allows 1C continuous, the same capacity with a 50 A BMS only 0.5C — and AGM datasheets quote anywhere from 0.2C to 1C for the same block. Without your limit the calculator states only the C-rate and says explicitly that the assessment is missing, rather than smuggling in a class assumption.
Where do I get my load's inrush current and duration?
From the inverter calculator (largest inrush event plus base load) or from a measurement with an inrush function. Duration is the harder value: compressor starts stay under three seconds, motors under load can take ten times longer. In the reference case it is 45 seconds — and that, not the current level, is what fails the check.
What does it mean in practice when the start-up exceeds the window?
That the BMS may cut out before the start-up completes — mid spin-up. The remedies, in sensible order: reduce the inrush (soft starter, the appliance's soft-start mode), a larger battery or one with a wider surge window, or parallel blocks sharing the current. A bigger inverter alone does not help — the limit sits in the battery.
Why is there a separate temperature-corrected charge limit?
Because many datasheets state the charge limit only for 25 °C and derate below — and charging happens exactly when it is cold. The field is prefilled with the datasheet limit; if you know the manufacturer's curve, you tighten it deliberately. The check then reports the colder limit as the binding one.
Does the C-rate check apply to parallel banks?
Yes, with one conversion: with n equal blocks the current ideally divides by n — the per-block C-rate remains current per block over block capacity. In practice it only divides evenly with symmetric cabling; the parallel-connection calculator checks exactly that symmetry. Unequal blocks do not belong in parallel.