Hooper Bay Sunrise, Sunset and Moon in June 2026
Day length goes from 18 h 53 min on June 1 to 19 h 21 min on June 30. Sunrise moves from 5:37 AM to 5:27 AM and sunset from 12:30 AM to 12:48 AM.
Every day
Dawn and dusk are civil twilight (the sun 6 degrees below the horizon); golden hour starts when the evening sun is 6 degrees up; full dark is astronomical twilight, 18 degrees down. A blank moonrise or moonset means it falls on the next day.
| Date | Dawn | Sunrise | Sunset | Dusk | Golden hour | Full dark | Day length | Change | Moon | Moonrise | Moonset |
|---|---|---|---|---|---|---|---|---|---|---|---|
| Jun 1 | 3:42 AM | 5:37 AM | 12:30 AM | 2:30 AM | 11:07 PM | 18 h 53 min | Waning gibbous, 98% | 3:10 AM | 4:38 AM | ||
| Jun 2 | 3:34 AM | 5:35 AM | 12:31 AM | 2:40 AM | 11:08 PM | 18 h 56 min | +3.0 min | Waning gibbous, 94% | 3:46 AM | 5:49 AM | |
| Jun 3 | 3:25 AM | 5:33 AM | 12:33 AM | 2:57 AM | 11:09 PM | 19 h 00 min | +4.0 min | Waning gibbous, 88% | 3:51 AM | 7:29 AM | |
| Jun 4 | 5:32 AM | 12:35 AM | 11:11 PM | 19 h 03 min | +3.0 min | Waning gibbous, 80% | 3:50 AM | 9:10 AM | |||
| Jun 5 | 5:30 AM | 12:37 AM | 11:12 PM | 19 h 07 min | +4.0 min | Waning gibbous, 71% | 3:48 AM | 10:49 AM | |||
| Jun 6 | 5:29 AM | 12:38 AM | 11:13 PM | 19 h 09 min | +2.0 min | Waning gibbous, 61% | 3:45 AM | 12:24 PM | |||
| Jun 7 | 5:28 AM | 12:40 AM | 11:14 PM | 19 h 12 min | +3.0 min | Last quarter, 50% | 3:41 AM | 1:57 PM | |||
| Jun 8 | 5:27 AM | 12:42 AM | 11:15 PM | 19 h 15 min | +3.0 min | Last quarter 2:01 AM | 3:38 AM | 3:30 PM | |||
| Jun 9 | 5:26 AM | 12:43 AM | 11:16 PM | 19 h 17 min | +2.0 min | Waning crescent, 30% | 3:35 AM | 5:07 PM | |||
| Jun 10 | 5:25 AM | 12:44 AM | 11:17 PM | 19 h 19 min | +2.0 min | Waning crescent, 21% | 3:32 AM | 6:51 PM | |||
| Jun 11 | 5:24 AM | 12:45 AM | 11:18 PM | 19 h 21 min | +2.0 min | Waning crescent, 13% | 3:29 AM | 8:44 PM | |||
| Jun 12 | 5:23 AM | 12:47 AM | 11:19 PM | 19 h 24 min | +3.0 min | Waning crescent, 7% | 3:27 AM | 10:48 PM | |||
| Jun 13 | 5:22 AM | 12:48 AM | 11:19 PM | 19 h 26 min | +2.0 min | Waning crescent, 2% | 3:28 AM | ||||
| Jun 14 | 5:22 AM | 12:48 AM | 11:20 PM | 19 h 26 min | +0.0 min | New moon 6:54 PM | 3:36 AM | 12:57 AM | |||
| Jun 15 | 5:21 AM | 12:49 AM | 11:21 PM | 19 h 28 min | +2.0 min | New moon, 0% | 4:26 AM | 2:30 AM | |||
| Jun 16 | 5:21 AM | 12:50 AM | 11:21 PM | 19 h 29 min | +1.0 min | Waxing crescent, 3% | 6:25 AM | 2:51 AM | |||
| Jun 17 | 5:21 AM | 12:51 AM | 11:22 PM | 19 h 30 min | +1.0 min | Waxing crescent, 7% | 8:32 AM | 2:54 AM | |||
| Jun 18 | 5:20 AM | 12:51 AM | 11:22 PM | 19 h 31 min | +1.0 min | Waxing crescent, 14% | 10:29 AM | 2:53 AM | |||
| Jun 19 | 5:20 AM | 12:51 AM | 11:22 PM | 19 h 31 min | +0.0 min | Waxing crescent, 22% | 12:16 PM | 2:51 AM | |||
| Jun 20 | 5:21 AM | 12:52 AM | 11:23 PM | 19 h 31 min | +0.0 min | Waxing crescent, 31% | 1:54 PM | 2:48 AM | |||
| Jun 21 | 5:21 AM | 12:52 AM | 11:23 PM | 19 h 31 min | +0.0 min | First quarter 1:56 PM | 3:27 PM | 2:44 AM | |||
| Jun 22 | 5:21 AM | 12:52 AM | 11:23 PM | 19 h 31 min | +0.0 min | First quarter, 52% | 4:58 PM | 2:41 AM | |||
| Jun 23 | 5:21 AM | 12:52 AM | 11:23 PM | 19 h 31 min | +0.0 min | Waxing gibbous, 63% | 6:29 PM | 2:38 AM | |||
| Jun 24 | 5:22 AM | 12:52 AM | 11:23 PM | 19 h 30 min | -1.0 min | Waxing gibbous, 72% | 8:04 PM | 2:34 AM | |||
| Jun 25 | 5:23 AM | 12:51 AM | 11:23 PM | 19 h 28 min | -2.0 min | Waxing gibbous, 81% | 9:42 PM | 2:32 AM | |||
| Jun 26 | 5:23 AM | 12:51 AM | 11:23 PM | 19 h 28 min | +0.0 min | Waxing gibbous, 89% | 11:22 PM | 2:30 AM | |||
| Jun 27 | 5:24 AM | 12:51 AM | 11:22 PM | 19 h 27 min | -1.0 min | Waxing gibbous, 95% | 2:31 AM | ||||
| Jun 28 | 5:25 AM | 12:50 AM | 11:22 PM | 19 h 25 min | -2.0 min | Waxing gibbous, 98% | 12:58 AM | 2:41 AM | |||
| Jun 29 | 5:26 AM | 12:49 AM | 11:22 PM | 19 h 23 min | -2.0 min | Full moon 3:57 PM | 1:51 AM | 3:35 AM | |||
| Jun 30 | 5:27 AM | 12:48 AM | 11:21 PM | 19 h 21 min | -2.0 min | Full moon, 99% | 2:00 AM | 5:11 AM |
Other months
More
Sources
Computed with the NOAA solar position equations and the lunar methods of Meeus, Astronomical Algorithms, for a flat horizon; hills and buildings delay a real sunrise.