Respekta 1901TANSANIT60S
Uses less electricity than 93% of the 5,468 range hoods, under 400 m³/h on the EU register. At your selected price (European Union) that is €4 a year, €37 over ten years.
- Noise (max)
- 59 dB
- Typical 64 dB
- Airflow (max)
- 294 m³/h
- Running cost
- €4 / year
In the most efficient quarter of its group: 73 % below the typical 49 kWh. Only 7% of comparable models have a better class than A+. At 59 dB(A) at full power it is 5 dB quieter than the typical hood in its airflow group. Respekta has 56 models in this group; this one is number 13 among them. Respekta sells the same label values under other model names: 19050000001519, 19050000001619. Registered in Sept 2026, one of the newer models in its group.
Where it stands
Rank 334 of 5,468 range hoods, under 400 m³/h by yearly consumption. 333 use less.
Next to it in the ranking
- Respekta 19050000001319 13 kWh same
- Respekta 19050000001419 13 kWh same
- Respekta 1901TANSANIT60S 13 kWh
- Respekta 19050000001519 13 kWh same
- Respekta 19050000001619 13 kWh same
Noise and extraction
- Extraction (fluid dynamic)
- Grease filtering
- Lighting
Same size, lower running cost
On sale, at least 10% less energy, same size group
| Model | kWh / yr | Saves / year |
|---|---|---|
| Respekta 1901TANSANIT60S (this model) | 13 | — |
| 5 | €2 | |
| 6 | €2 | |
| 6 | €2 | |
| 6 | €2 | |
| 6 | €2 |
Label and product sheet
- Energy class
- A+ (scale A+++–D)
- Yearly energy
- 13.1 kWh
- Airflow min / max
- 144 / 294 m³/h
- Noise min / max
- 41 / 59 dB(A)
- Fluid dynamic efficiency
- C
- Grease filtering
- G (39.5 %)
- Lighting efficiency
- A
Model numbers and history
2 model numbers are registered by Respekta with identical label values (usually colour or market variants). Searching any of them leads here.
1901TANSANIT60S · 1901TANSANIT60W
- First published in the EU register (EPREL)
- Placed on the EU market
Questions
How loud is the Respekta 1901TANSANIT60S?
Its label states 59 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.