Challenger 1 LED
Overview
The Challenger 1 LED represents the cutting edge of floodlighting technology, combining unrivalled performance with a rock bottom cost of ownership and sleek modern design.
- Flat glass, double asymmetric floodlight
- Elegant and unobtrusive low profile design
- Available in 2, 4 and 6 module variants from 400W to 1500W
- Abacus designed medium and narrow light distribution, specifically for sports lighting
- Integral or remote driver options
- 29.6kg in weight (6 module) with an IP66 rating
- Powder coated Black/Red finish
Technical Data
- Light efficiency: > 125lm/W
- Luminous Flux: 190,000lm
- Colour Temperature: 5200K (3000 – 5700K optional)
- CRI: Ra70 (80/90 optional)
- Beam angle: Medium/Narrow
- Total power consumption: 1500W + 40W
- Output current: 4.8A (constant current)*6
- Output voltage: DC 40 – 48V
- Light dimensions: L1077mm x W653mm x H290mm
- Light package dimensions: L1160mm x W710mm x H335mm
- Power factor: >0.95
- Input voltage: AC 200-440V
- Power frequency: 47-63Hz
Applications
Warranty & lifetime
- 5 years standard warranty
- 60,000 hours L80B10 25
Ratings
- UKCA, CE, CB, SAA, IP66
Product Variants
| Body Size | Beam Type | Wattage (W) | RA/CCT | Ambient Temp | Gear |
|---|---|---|---|---|---|
| AL61 = 6 module | 01 = Narrow | 15 = 1500W (6 module) | 752 (Ra70/5200k) | S = Standard (25°C) | R = Remote |
| AL62 = 4 module | 02 = Medium | 12 = 1200W (6 module) | 852 (Ra80/5200k) | H = High (50°C) | I = Integral |
| AL63 = 2 module | 10 = 1000W (4 module) | ||||
| 05 = 500W (2 module) | |||||
| 04 = 400W (2 module) |
Example 1 = AL6101/15752SR
| Body Size | Beam Type | Wattage (W) | RA/CCT | Ambient Temp | Gear |
|---|---|---|---|---|---|
| AL61 = 6 module | 01 = Narrow | 15 = 1500W (6 module) | 752 (Ra70/5200k) | S = Standard (25°C) | R = Remote |
Example 2 = AL6202/10852SI
| Body Size | Beam Type | Wattage (W) | RA/CCT | Ambient Temp | Gear |
|---|---|---|---|---|---|
| AL62 = 4 module | 02 = Medium | 10 = 1000W (4 module) | 852 (Ra80/5200k) | S = Standard (25°C) | I = Integral |
