SkyAlmanac

Moon · May 2026

Moon calendar for Greensboro, North Carolina, United States: May 2026

Daily moon phases, illumination, moonrise and moonset in Greensboro, North Carolina, United States for May 2026. Full moon: May 1, 2026, May 31, 2026. All times are shown in the local time of Greensboro, North Carolina, United States.

← April 2026 June 2026 →
Full moonFriday, May 1, 2026, 1:27 PM
Full moonSunday, May 31, 2026, 4:55 AM
New moonSaturday, May 16, 2026, 3:30 PM
Day Phase Illumination Moonrise Moonset
1 Full Moon 100% 8:19 PM 6:22 AM
2 Waning Gibbous 99% 9:25 PM 6:53 AM
3 Waning Gibbous 96% 10:16 PM 7:35 AM
4 Waning Gibbous 92% 11:15 PM 8:18 AM
5 Waning Gibbous 86% 11:53 PM 9:13 AM
6 Waning Gibbous 79% 10:01 AM
7 Waning Gibbous 70% 12:29 AM 10:59 AM
8 Waning Gibbous 61% 1:29 AM 12:01 PM
9 Last Quarter 51% 1:47 AM 1:09 PM
10 Last Quarter 41% 2:23 AM 2:10 PM
11 Waning Crescent 31% 2:36 AM 3:22 PM
12 Waning Crescent 21% 3:27 AM 4:18 PM
13 Waning Crescent 13% 3:39 AM 5:31 PM
14 Waning Crescent 6% 4:17 AM 6:25 PM
15 Waning Crescent 2% 4:29 AM 7:43 PM
16 New Moon 0% 5:27 AM 9:08 PM
17 Waxing Crescent 1% 6:02 AM 10:19 PM
18 Waxing Crescent 5% 6:49 AM 11:33 PM
19 Waxing Crescent 11% 8:02 AM
20 Waxing Crescent 20% 9:23 AM 12:21 AM
21 Waxing Crescent 30% 10:24 AM 1:20 AM
22 First Quarter 40% 11:40 AM 1:41 AM
23 First Quarter 52% 12:41 PM 2:19 AM
24 Waxing Gibbous 62% 1:57 PM 2:32 AM
25 Waxing Gibbous 72% 3:05 PM 3:22 AM
26 Waxing Gibbous 81% 4:08 PM 3:34 AM
27 Waxing Gibbous 88% 5:12 PM 4:00 AM
28 Waxing Gibbous 94% 6:10 PM 4:22 AM
29 Waxing Gibbous 97% 7:12 PM 4:53 AM
30 Full Moon 99% 8:06 PM 5:35 AM
31 Full Moon 100% 8:57 PM 6:16 AM

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Frequently asked questions

When is the full moon in May 2026 in Greensboro, North Carolina, United States?

The full moon peaks on Friday, May 1, 2026, 1:27 PM; Sunday, May 31, 2026, 4:55 AM (local time).

When is the new moon in May 2026?

The new moon falls on Saturday, May 16, 2026, 3:30 PM (local time) — the darkest nights of the month, best for stargazing.

Data: Meeus astronomical algorithms. How we calculate this

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