EnergyLabelEU
EN
Costs for 0.283 €/kWh · Eurostat 2026 H1

Range hood · 370 m³/h

Amica OKC653T

D

Uses less electricity than 24% of the 5,468 range hoods, under 400 m³/h on the EU register. At your selected price (European Union) that is €18 a year, €182 over ten years.

Noise (max)
64 dB
Typical 64 dB
Airflow (max)
370 m³/h
Running cost
€18 / year

Uses more than most comparable models: 76 % of them need less. Dopure V03BKP060T-DOP, the most efficient alternative on sale, saves about €17 a year. Class D is the most common class in this group (32% of models). Amica has 217 models in this group; this one is number 142 among them. On the register since 2019 and still on sale.

Where it stands

Rank 4,144 of 5,468 range hoods, under 400 m³/h by yearly consumption. 4,143 use less.

Median 49 This model · 64 5 155 kWh ← uses less · uses more →

Next to it in the ranking

  1. B Kernau KCH 4590 B 64 kWh same
  2. D Hansa OKC653TH 64 kWh same
  3. D Amica OKC653T 64 kWh
  4. C Atag WO60211BM 64 kWh +€0.03
  5. B Smeg KDD60VXE-3 64 kWh +€0.03
See the full ranking

Noise and extraction

50 dB · quiet office70 dB · vacuum cleaner 64 dB
Dashed: group median 64 dB
Extraction (fluid dynamic)
E
Grease filtering
D
Lighting
A

Same size, lower running cost

On sale, at least 10% less energy, same size group

Model AirflowdB kWh / yr Saves / year in 10 years
D Amica OKC653T (this model)
370 m³/h64 64 — —
380 m³/h54 5 €17 €167
348 m³/h57 6 €16 €164
348 m³/h57 6 €16 €164
348 m³/h57 6 €16 €164
348 m³/h57 6 €16 €164

Label and product sheet

Energy class
D (scale A+++–D)
Yearly energy
64.1 kWh
Airflow min / max
150 / 370 m³/h
Noise min / max
45 / 64 dB(A)
Fluid dynamic efficiency
E
Grease filtering
D (66.9 %)
Lighting efficiency
A

Model numbers and history

Registered by Amica under one model number.

OKC653T

  1. Placed on the EU market
  2. First published in the EU register (EPREL)

Questions

How loud is the Amica OKC653T?

Its label states 64 dB(A) at the highest normal setting. The typical hood in this airflow group is 64 dB(A); every 10 dB sounds about twice as loud.