Sunset
6:03 PM
255° W
Queensland · Australia
· AEST (UTC+10:00)
Sunset in Kallangur is at 6:03 PM and sunrise is at 5:01 AM. There are 13h 03m of daylight.
6:03 PM
255° W
5:01 AM
105° E
13h 03m
0h 01m longer than the previous day
11:32 AM
Sun altitude: 75.8°
Live countdown to the next sunrise or sunset
Times use the city centre and a clear, level horizon. Hills, buildings and weather can change what you see.
Thursday, 29 October 2026: sunset 6:04 PM, sunrise 5:00 AM. Daylight: 13h 04m.
Golden hour is an approximate photography window, not a weather forecast. About twilight and light thresholds.
Australia/Brisbane · AEST · UTC+10:00. Standard or fixed local time is in effect.
No clock change is scheduled in the timezone data through 2036.
Clock changes and regional exceptions in AustraliaIANA timezone data 2026e. Future rules can change; corrections are welcome.
| Date | Sunset | Sunrise | Daylight |
|---|---|---|---|
| 5:48 PM | 5:28 AM | 12h 20m | |
| 5:49 PM | 5:27 AM | 12h 22m | |
| 5:49 PM | 5:26 AM | 12h 23m | |
| 5:50 PM | 5:25 AM | 12h 25m | |
| 5:50 PM | 5:23 AM | 12h 27m | |
| 5:51 PM | 5:22 AM | 12h 28m | |
| 5:51 PM | 5:21 AM | 12h 30m | |
| 5:52 PM | 5:20 AM | 12h 32m | |
| 5:52 PM | 5:19 AM | 12h 33m | |
| 5:53 PM | 5:18 AM | 12h 35m | |
| 5:53 PM | 5:17 AM | 12h 36m | |
| 5:54 PM | 5:16 AM | 12h 38m | |
| 5:54 PM | 5:15 AM | 12h 39m | |
| 5:55 PM | 5:14 AM | 12h 41m | |
| 5:55 PM | 5:13 AM | 12h 43m | |
| 5:56 PM | 5:12 AM | 12h 44m | |
| 5:57 PM | 5:11 AM | 12h 46m | |
| 5:57 PM | 5:10 AM | 12h 47m | |
| 5:58 PM | 5:09 AM | 12h 49m | |
| 5:58 PM | 5:08 AM | 12h 50m | |
| 5:59 PM | 5:07 AM | 12h 52m | |
| 6:00 PM | 5:06 AM | 12h 54m | |
| 6:00 PM | 5:05 AM | 12h 55m | |
| 6:01 PM | 5:04 AM | 12h 57m | |
| 6:01 PM | 5:03 AM | 12h 58m | |
| 6:02 PM | 5:02 AM | 13h 00m | |
| 6:03 PM | 5:02 AM | 13h 01m | |
| 6:03 PM | 5:01 AM | 13h 03m | |
| 6:04 PM | 5:00 AM | 13h 04m | |
| 6:05 PM | 4:59 AM | 13h 06m | |
| 6:05 PM | 4:58 AM | 13h 07m |
Sunrise and sunset use a solar-centre altitude of −0.833°, including a standard allowance for refraction and the sun’s radius. The result is rounded to the nearest minute. Terrain and unusual atmospheric conditions are not modelled.
Sources, validation and limitations