Sunrise and sunset in Gaylord, MI
Sunrise7:35 amFirst light 7:03 am
Sunset5:10 pmLast light 5:42 pm
Daylight9 h 35 min2 min 25 s shorter
Solar noon12:23 pmSun highest in the sky
Sun times in Gaylord today
The Sun rises in Gaylord at 7:35 am and sets at 5:10 pm today, giving 9 h 35 min of daylight, 2 min 25 s shorter. It is highest at 12:23 pm. The sky is fully dark from 6:52 pm until 5:53 am.
Twilight
| Phase | Morning | Evening |
|---|---|---|
| Astronomical twilight begins / ends | 5:53 am | 6:52 pm |
| Nautical twilight | 6:27 am | 6:17 pm |
| Civil twilight (first and last light) | 7:03 am | 5:42 pm |
| Sunrise / sunset | 7:35 am | 5:10 pm |
A dash means the Sun does not reach that depth below the horizon today.
Golden hour and blue hour
| Light | Morning | Evening |
|---|---|---|
| Blue hour | 7:03 am – 7:15 am | 5:30 pm – 5:42 pm |
| Golden hour | 7:15 am – 8:19 am | 4:26 pm – 5:30 pm |
Golden hour: Sun between 6° above and 4° below the horizon. Blue hour: 4° to 6° below.
Sunrise and sunset for the next 30 days
| Date | Sunrise | Sunset | Daylight | Change | Dark from |
|---|---|---|---|---|---|
| Sat, Nov 14 | 7:35 am | 5:10 pm | 9 h 35 min | −2:25 | 6:52 pm |
| Sun, Nov 15 | 7:36 am | 5:09 pm | 9 h 33 min | −2:23 | 6:51 pm |
| Mon, Nov 16 | 7:37 am | 5:08 pm | 9 h 31 min | −2:19 | 6:50 pm |
| Tue, Nov 17 | 7:39 am | 5:07 pm | 9 h 28 min | −2:17 | 6:50 pm |
| Wed, Nov 18 | 7:40 am | 5:06 pm | 9 h 26 min | −2:15 | 6:49 pm |
| Thu, Nov 19 | 7:41 am | 5:05 pm | 9 h 24 min | −2:12 | 6:48 pm |
| Fri, Nov 20 | 7:43 am | 5:05 pm | 9 h 22 min | −2:09 | 6:48 pm |
| Sat, Nov 21 | 7:44 am | 5:04 pm | 9 h 20 min | −2:06 | 6:47 pm |
| Sun, Nov 22 | 7:45 am | 5:03 pm | 9 h 18 min | −2:03 | 6:46 pm |
| Mon, Nov 23 | 7:47 am | 5:02 pm | 9 h 16 min | −2:01 | 6:46 pm |
| Tue, Nov 24 | 7:48 am | 5:02 pm | 9 h 14 min | −1:57 | 6:45 pm |
| Wed, Nov 25 | 7:49 am | 5:01 pm | 9 h 12 min | −1:55 | 6:45 pm |
| Thu, Nov 26 | 7:50 am | 5:00 pm | 9 h 10 min | −1:50 | 6:45 pm |
| Fri, Nov 27 | 7:52 am | 5:00 pm | 9 h 08 min | −1:47 | 6:44 pm |
| Sat, Nov 28 | 7:53 am | 4:59 pm | 9 h 06 min | −1:44 | 6:44 pm |
| Sun, Nov 29 | 7:54 am | 4:59 pm | 9 h 05 min | −1:40 | 6:44 pm |
| Mon, Nov 30 | 7:55 am | 4:58 pm | 9 h 03 min | −1:37 | 6:43 pm |
| Tue, Dec 1 | 7:56 am | 4:58 pm | 9 h 02 min | −1:32 | 6:43 pm |
| Wed, Dec 2 | 7:58 am | 4:58 pm | 9 h 00 min | −1:29 | 6:43 pm |
| Thu, Dec 3 | 7:59 am | 4:57 pm | 8 h 59 min | −1:25 | 6:43 pm |
| Fri, Dec 4 | 8:00 am | 4:57 pm | 8 h 57 min | −1:20 | 6:43 pm |
| Sat, Dec 5 | 8:01 am | 4:57 pm | 8 h 56 min | −1:18 | 6:43 pm |
| Sun, Dec 6 | 8:02 am | 4:57 pm | 8 h 55 min | −1:12 | 6:43 pm |
| Mon, Dec 7 | 8:03 am | 4:57 pm | 8 h 54 min | −1:08 | 6:43 pm |
| Tue, Dec 8 | 8:04 am | 4:56 pm | 8 h 53 min | −1:04 | 6:43 pm |
| Wed, Dec 9 | 8:05 am | 4:56 pm | 8 h 52 min | −1:00 | 6:43 pm |
| Thu, Dec 10 | 8:06 am | 4:56 pm | 8 h 51 min | −0:55 | 6:43 pm |
| Fri, Dec 11 | 8:07 am | 4:56 pm | 8 h 50 min | −0:50 | 6:43 pm |
| Sat, Dec 12 | 8:07 am | 4:57 pm | 8 h 49 min | −0:46 | 6:43 pm |
| Sun, Dec 13 | 8:08 am | 4:57 pm | 8 h 48 min | −0:42 | 6:43 pm |
Sunrise and sunset by month
| Month (15th) | Sunrise | Sunset | Daylight |
|---|---|---|---|
| November 2026 | 7:36 am | 5:09 pm | 9 h 33 min |
| December 2026 | 8:10 am | 4:57 pm | 8 h 47 min |
| January 2027 | 8:13 am | 5:23 pm | 9 h 10 min |
| February 2027 | 7:39 am | 6:06 pm | 10 h 27 min |
| March 2027 | 7:51 am | 7:44 pm | 11 h 53 min |
| April 2027 | 6:54 am | 8:24 pm | 13 h 30 min |
| May 2027 | 6:09 am | 9:01 pm | 14 h 51 min |
| June 2027 | 5:51 am | 9:27 pm | 15 h 36 min |
| July 2027 | 6:06 am | 9:22 pm | 15 h 17 min |
| August 2027 | 6:40 am | 8:45 pm | 14 h 05 min |
| September 2027 | 7:17 am | 7:49 pm | 12 h 33 min |
| October 2027 | 7:54 am | 6:53 pm | 11 h 00 min |
2026 at a glance
- Longest day: June 20, 15 h 37 min of daylight
- Shortest day: December 21, 8 h 46 min
- Earliest sunset: 4:56 pm on December 9
- Latest sunrise: 8:17 am on January 1
Tonight the Moon is waxing crescent, 25% lit. Moonrise and moonset in Gaylord.
Times are calculated for 45.0275, -84.6748 at sea level with a flat horizon and standard refraction, using the NOAA solar equations. Hills, buildings and elevation can shift the times you see by a few minutes. Sources and methods.