Sunrise and sunset times in Kamaqhekeza
EditCheck out today's and tomorrow's sunrise and sunset times in Kamaqhekeza, as well as the whole calendar for October 2026.
Today
October 9, 2026. Current time: 6:45:58 pm
First light at 5:00:57 am Start of civil twilight: the Sun is 6° below the horizon, and there is enough light to be outdoors without artificial light.
Sunrise time: 5:24:08 am
Sunset time: 5:55:56 pm
Last light at 6:19:09 pm End of civil twilight: the Sun reaches 6° below the horizon, and from then on artificial light is needed outdoors.
Sun position chart
Now · Sun altitude: -11.9° (below the horizon) · Azimuth: 257° (W)
Daylight Golden Hour Dawn & dusk (civil twilight) Night
Day length: 12 hours, 31 minutes
Sunset in Kamaqhekeza was 50 minutes ago
Moon rose on Oct 9 at 4:25 AM
Moon set on Oct 9 at 4:56 PMMoon phase: 🌒 Waning Crescent (1%)🌑 New moon: Oct 10 at 5:50 PM · 🌕 Full moon: Oct 26 at 6:11 AMTomorrow
October 10, 2026
First light at 4:59:55 am Start of civil twilight: the Sun is 6° below the horizon, and there is enough light to be outdoors without artificial light.
Sunrise time: 5:23:07 am
Sunset time: 5:56:24 pm
Last light at 6:19:39 pm End of civil twilight: the Sun reaches 6° below the horizon, and from then on artificial light is needed outdoors.
Day length: 12 hours, 33 minutes
Tomorrow will be approximately 1 minute longer than today in Kamaqhekeza
Moon will rise on Oct 10 at 4:57 AM Moon will set on Oct 10 at 5:53 PMMoon phase: 🌑 New Moon (0.2%)
- Kamaqhekeza, Mpumalanga
- Latitude: -25.670309 (South)
- Longitude: 31.862881 (East)
- Time zone: South Africa Standard Time (SAST, UTC+2)
Shortest day in Kamaqhekeza, Mpumalanga
The shortest day of the year was around 3 months ago, during the winter solstice on June 21, 2026, with a daylight length of 10 hours, 32 minutes.Longest day in Kamaqhekeza, Mpumalanga
The longest day of the year will be in 2 months and 12 days, during the summer solstice on December 21, 2026, with a daylight length of 13 hours, 44 minutes.
October 2026 - Kamaqhekeza, Mpumalanga - Sunrise and sunset calendar
Sunrise and sunset times, civil twilight start and end times as well as solar noon, and day length for every day of October in Kamaqhekeza.
All times are in Kamaqhekeza's time: South Africa Standard Time (SAST, UTC+2).
The day length increases by 43 minutes over the course of October 2026 in Kamaqhekeza, Mpumalanga - from 12 hours, 19 minutes on the first day to 13 hours, 3 minutes on the last day.
| Day | First Light Start of civil twilight: the Sun is 6° below the horizon, and there is enough light to be outdoors without artificial light. | Sunrise | Sunset | Last Light End of civil twilight: the Sun reaches 6° below the horizon, and from then on artificial light is needed outdoors. | Day Length | Day Length Variation | Solar Noon Time of day when the sun reaches its highest point in the sky. | Max Sun Altitude | Nautical Twilight Start | Nautical Twilight End | Astronomical Twilight Start | Astronomical Twilight End | Night Length Calculated from this day's sunset to the next day's sunrise. | Moon phase | Solar Midnight | Sun Declination The latitude where the Sun is directly overhead at solar noon (the Sun's declination). It moves between the two tropics through the year. |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Thu, Oct 1 | Twilight start Start of civil twilight: the Sun is 6° below the horizon, and there is enough light to be outdoors without artificial light.5:09:31 am | 5:32:32 am | 5:52:21 pm | Twilight end End of civil twilight: the Sun reaches 6° below the horizon, and from then on artificial light is needed outdoors.6:15:24 pm | 12h 19m 49s | 1m 30s | Solar noon Time of day when the sun reaches its highest point in the sky.11:42:35 am | 67.6° | 4:42:39 am | 6:42:19 pm | 4:15:32 am | 7:09:29 pm | Night length Calculated from this day's sunset to the next day's sunrise.11h 39m 7s | 🌔 (69%) | 11:42:25 pm | 3.3° S |
| Fri, Oct 2 | 5:08:26 am | 5:31:28 am | 5:52:47 pm | 6:15:50 pm | 12h 21m 19s | 1m 30s | 11:42:15 am | 68° | 4:41:32 am | 6:42:47 pm | 4:14:23 am | 7:10:00 pm | 11h 37m 37s | 🌔 (57%) | 11:42:06 pm | 3.7° S |
| Sat, Oct 3 | 5:07:21 am | 5:30:24 am | 5:53:13 pm | 6:16:18 pm | 12h 22m 49s | 1m 30s | 11:41:56 am | 68.4° | 4:40:25 am | 6:43:16 pm | 4:13:13 am | 7:10:32 pm | 11h 36m 7s | 🌓 (46%) Last quarter at 3:25 pm |
11:41:47 pm | 4.0° S |
| Sun, Oct 4 | 5:06:16 am | 5:29:20 am | 5:53:39 pm | 6:16:45 pm | 12h 24m 19s | 1m 30s | 11:41:37 am | 68.8° | 4:39:19 am | 6:43:46 pm | 4:12:04 am | 7:11:04 pm | 11h 34m 38s | 🌒 (35%) | 11:41:28 pm | 4.4° S |
| Mon, Oct 5 | 5:05:12 am | 5:28:17 am | 5:54:06 pm | 6:17:13 pm | 12h 25m 49s | 1m 30s | 11:41:18 am | 69.1° | 4:38:12 am | 6:44:16 pm | 4:10:54 am | 7:11:37 pm | 11h 33m 8s | 🌒 (25%) | 11:41:09 pm | 4.8° S |
| Tue, Oct 6 | 5:04:08 am | 5:27:14 am | 5:54:33 pm | 6:17:41 pm | 12h 27m 19s | 1m 30s | 11:41:00 am | 69.5° | 4:37:06 am | 6:44:46 pm | 4:09:45 am | 7:12:11 pm | 11h 31m 38s | 🌒 (16%) | 11:40:51 pm | 5.2° S |
| Wed, Oct 7 | 5:03:04 am | 5:26:11 am | 5:55:00 pm | 6:18:10 pm | 12h 28m 49s | 1m 30s | 11:40:42 am | 69.9° | 4:35:59 am | 6:45:17 pm | 4:08:35 am | 7:12:45 pm | 11h 30m 9s | 🌒 (8%) | 11:40:33 pm | 5.6° S |
| Thu, Oct 8 | 5:02:00 am | 5:25:09 am | 5:55:28 pm | 6:18:39 pm | 12h 30m 19s | 1m 30s | 11:40:24 am | 70.3° | 4:34:54 am | 6:45:49 pm | 4:07:26 am | 7:13:20 pm | 11h 28m 40s | 🌒 (3%) | 11:40:16 pm | 6.0° S |
| Fri, Oct 9 | 5:00:57 am | 5:24:08 am | 5:55:56 pm | 6:19:09 pm | 12h 31m 48s | 1m 29s | 11:40:07 am | 70.7° | 4:33:48 am | 6:46:21 pm | 4:06:18 am | 7:13:56 pm | 11h 27m 11s | 🌒 (1%) | 11:39:59 pm | 6.3° S |
| Sat, Oct 10 | 4:59:55 am | 5:23:07 am | 5:56:24 pm | 6:19:39 pm | 12h 33m 17s | 1m 29s | 11:39:50 am | 71° | 4:32:43 am | 6:46:53 pm | 4:05:09 am | 7:14:32 pm | 11h 25m 42s | 🌑 (0.2%) New moon at 5:50 pm |
11:39:42 pm | 6.7° S |
| Sun, Oct 11 | 4:58:52 am | 5:22:06 am | 5:56:53 pm | 6:20:09 pm | 12h 34m 47s | 1m 29s | 11:39:34 am | 71.4° | 4:31:38 am | 6:47:27 pm | 4:04:01 am | 7:15:08 pm | 11h 24m 14s | 🌘 (2%) | 11:39:26 pm | 7.1° S |
| Mon, Oct 12 | 4:57:51 am | 5:21:07 am | 5:57:22 pm | 6:20:40 pm | 12h 36m 15s | 1m 29s | 11:39:18 am | 71.8° | 4:30:34 am | 6:48:00 pm | 4:02:53 am | 7:15:46 pm | 11h 22m 45s | 🌘 (5%) | 11:39:11 pm | 7.5° S |
| Tue, Oct 13 | 4:56:50 am | 5:20:07 am | 5:57:51 pm | 6:21:11 pm | 12h 37m 44s | 1m 29s | 11:39:03 am | 72.2° | 4:29:30 am | 6:48:35 pm | 4:01:45 am | 7:16:24 pm | 11h 21m 18s | 🌘 (11%) | 11:38:56 pm | 7.8° S |
| Wed, Oct 14 | 4:55:49 am | 5:19:09 am | 5:58:21 pm | 6:21:43 pm | 12h 39m 12s | 1m 29s | 11:38:48 am | 72.5° | 4:28:26 am | 6:49:10 pm | 4:00:38 am | 7:17:03 pm | 11h 19m 50s | 🌘 (17%) | 11:38:41 pm | 8.2° S |
| Thu, Oct 15 | 4:54:49 am | 5:18:11 am | 5:58:52 pm | 6:22:16 pm | 12h 40m 41s | 1m 28s | 11:38:33 am | 72.9° | 4:27:24 am | 6:49:45 pm | 3:59:31 am | 7:17:42 pm | 11h 18m 21s | 🌘 (25%) | 11:38:27 pm | 8.6° S |
| Fri, Oct 16 | 4:53:50 am | 5:17:13 am | 5:59:23 pm | 6:22:49 pm | 12h 42m 10s | 1m 28s | 11:38:20 am | 73.3° | 4:26:21 am | 6:50:21 pm | 3:58:24 am | 7:18:23 pm | 11h 16m 54s | 🌘 (34%) | 11:38:13 pm | 9.0° S |
| Sat, Oct 17 | 4:52:51 am | 5:16:17 am | 5:59:54 pm | 6:23:22 pm | 12h 43m 37s | 1m 28s | 11:38:06 am | 73.7° | 4:25:19 am | 6:50:58 pm | 3:57:18 am | 7:19:04 pm | 11h 15m 27s | 🌘 (43%) | 11:38:00 pm | 9.3° S |
| Sun, Oct 18 | 4:51:53 am | 5:15:21 am | 6:00:25 pm | 6:23:56 pm | 12h 45m 4s | 1m 28s | 11:37:54 am | 74° | 4:24:18 am | 6:51:35 pm | 3:56:12 am | 7:19:45 pm | 11h 14m 1s | 🌗 (52%) First quarter at 6:12 pm |
11:37:48 pm | 9.7° S |
| Mon, Oct 19 | 4:50:56 am | 5:14:26 am | 6:00:58 pm | 6:24:30 pm | 12h 46m 32s | 1m 27s | 11:37:42 am | 74.4° | 4:23:17 am | 6:52:13 pm | 3:55:07 am | 7:20:27 pm | 11h 12m 34s | 🌖 (62%) | 11:37:36 pm | 10.0° S |
| Tue, Oct 20 | 4:49:59 am | 5:13:32 am | 6:01:30 pm | 6:25:05 pm | 12h 47m 58s | 1m 27s | 11:37:30 am | 74.7° | 4:22:17 am | 6:52:51 pm | 3:54:03 am | 7:21:10 pm | 11h 11m 8s | 🌖 (71%) | 11:37:25 pm | 10.4° S |
| Wed, Oct 21 | 4:49:03 am | 5:12:38 am | 6:02:03 pm | 6:25:41 pm | 12h 49m 25s | 1m 27s | 11:37:19 am | 75.1° | 4:21:18 am | 6:53:30 pm | 3:52:59 am | 7:21:54 pm | 11h 9m 42s | 🌖 (80%) | 11:37:14 pm | 10.8° S |
| Thu, Oct 22 | 4:48:08 am | 5:11:45 am | 6:02:37 pm | 6:26:17 pm | 12h 50m 52s | 1m 26s | 11:37:09 am | 75.4° | 4:20:19 am | 6:54:10 pm | 3:51:56 am | 7:22:38 pm | 11h 8m 17s | 🌖 (87%) | 11:37:05 pm | 11.1° S |
| Fri, Oct 23 | 4:47:14 am | 5:10:54 am | 6:03:11 pm | 6:26:53 pm | 12h 52m 17s | 1m 26s | 11:37:00 am | 75.8° | 4:19:21 am | 6:54:50 pm | 3:50:53 am | 7:23:24 pm | 11h 6m 52s | 🌖 (94%) | 11:36:56 pm | 11.5° S |
| Sat, Oct 24 | 4:46:21 am | 5:10:03 am | 6:03:45 pm | 6:27:30 pm | 12h 53m 42s | 1m 25s | 11:36:51 am | 76.1° | 4:18:24 am | 6:55:31 pm | 3:49:51 am | 7:24:09 pm | 11h 5m 28s | 🌖 (98%) | 11:36:47 pm | 11.8° S |
| Sun, Oct 25 | 4:45:28 am | 5:09:13 am | 6:04:20 pm | 6:28:08 pm | 12h 55m 7s | 1m 25s | 11:36:43 am | 76.5° | 4:17:28 am | 6:56:12 pm | 3:48:50 am | 7:24:56 pm | 11h 4m 4s | 🌖 (99.7%) | 11:36:39 pm | 12.2° S |
| Mon, Oct 26 | 4:44:37 am | 5:08:24 am | 6:04:56 pm | 6:28:46 pm | 12h 56m 32s | 1m 24s | 11:36:35 am | 76.8° | 4:16:33 am | 6:56:55 pm | 3:47:49 am | 7:25:43 pm | 11h 2m 40s | 🌕 (99%) Full moon at 6:11 am |
11:36:32 pm | 12.5° S |
| Tue, Oct 27 | 4:43:46 am | 5:07:36 am | 6:05:32 pm | 6:29:25 pm | 12h 57m 56s | 1m 24s | 11:36:29 am | 77.2° | 4:15:38 am | 6:57:37 pm | 3:46:50 am | 7:26:31 pm | 11h 1m 18s | 🌔 (96%) | 11:36:26 pm | 12.8° S |
| Wed, Oct 28 | 4:42:57 am | 5:06:50 am | 6:06:08 pm | 6:30:04 pm | 12h 59m 18s | 1m 23s | 11:36:23 am | 77.5° | 4:14:45 am | 6:58:20 pm | 3:45:51 am | 7:27:19 pm | 10h 59m 56s | 🌔 (90%) | 11:36:21 pm | 13.2° S |
| Thu, Oct 29 | 4:42:08 am | 5:06:04 am | 6:06:45 pm | 6:30:44 pm | 13h 0m 41s | 1m 23s | 11:36:18 am | 77.8° | 4:13:52 am | 6:59:04 pm | 3:44:53 am | 7:28:09 pm | 10h 58m 34s | 🌔 (81%) | 11:36:16 pm | 13.5° S |
| Fri, Oct 30 | 4:41:21 am | 5:05:19 am | 6:07:23 pm | 6:31:24 pm | 13h 2m 4s | 1m 22s | 11:36:13 am | 78.2° | 4:13:00 am | 6:59:49 pm | 3:43:56 am | 7:28:58 pm | 10h 57m 12s | 🌔 (72%) | 11:36:12 pm | 13.8° S |
| Sat, Oct 31 | 4:40:34 am | 5:04:35 am | 6:08:01 pm | 6:32:05 pm | 13h 3m 26s | 1m 22s | 11:36:10 am | 78.5° | 4:12:09 am | 7:00:34 pm | 3:43:00 am | 7:29:49 pm | 10h 55m 52s | 🌔 (61%) | 11:36:09 pm | 14.2° S |
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Sunrise and Sunset photos in Kamaqhekeza, Mpumalanga
Enjoy this beautiful gallery of images of the sunset and sunrise at Kamaqhekeza, Mpumalanga.
Year distribution of sunrise and sunset times in Kamaqhekeza, Mpumalanga - 2026
The following graph shows sunrise and sunset times in Kamaqhekeza, Mpumalanga for every day of the year.
Daylight Dawn & dusk (civil twilight) Night Solar noon
Earliest and latest sunrise and sunset in Kamaqhekeza
In Kamaqhekeza, the earliest sunrise of 2026 is on November 30 at 4:53 am, while the latest sunrise is on July 3 at 6:39 am. The earliest sunset is on June 8 at 5:08 pm, and the latest sunset is on January 12 at 6:48 pm.
Kamaqhekeza gets 3h 12m more daylight on the longest day than on the shortest one (13h 44m versus 10h 32m). Averaged over the whole year, a day lasts 12h 06m.
Kamaqhekeza Analemma
Due to Earth's tilted axis and slightly elliptical orbit, the Sun is never seen in the same position at noon in Kamaqhekeza. Throughout the year, it slowly traces this figure-eight:
Move along the curve to read the Sun's altitude and azimuth for any day of the year in Kamaqhekeza.
Over the year, the 12:00 Sun swings between just 40.9° above the horizon (around Jun 20) and 87.2° (around Dec 29) in Kamaqhekeza. Sitting almost under the Sun's yearly path, Kamaqhekeza sees the analemma lying nearly flat overhead, with the Sun passing practically through the zenith twice a year.
Detailed Analemma Chart
The technical chart below plots one dot per day, labels the first day of each month, marks the solstices, equinoxes, perihelion and aphelion, and draws the noon altitude of the equinoxes (90° minus your latitude) together with its ±23.4° seasonal limits.
Why does the figure look wider here than in the sky view above?
Both draw the same data, but with different conventions. The sky view uses the same scale on both axes, so it shows the analemma with its true proportions, as a camera would capture it: about 47° tall and only a few degrees wide. This chart, like most technical analemma diagrams, stretches each axis independently to fill the plot, expanding the narrow azimuth range several times so its day-to-day variation can actually be read. Also, azimuth is not sky distance: near the zenith, one degree of azimuth spans much less than one degree across the sky, which further widens the figure in this representation.