Frost history / Cadillac 9&10 News, MI
Cadillac 9&10 News, MI: frost dates by year
Last spring and first fall frost at NOAA station USC00201178, 2009 to 2024, measured from daily minimum temperatures.
Elevation 1,363 ft, 44.211, -85.409. Download the data (JSON), NOAA daily records
Summary at 32°F
| Last spring frost | First fall frost | |
|---|---|---|
| Median | May 14 | Oct 7 |
| Earliest | Apr 25 (2024) | Sep 14 (2013) |
| Latest | Jun 3 (2013) | Oct 26 (2017) |
| Trend | 11.5 days earlier per decade | 13.7 days later per decade |
| Years with data | 13 | 14 |
At 28°F (hard freeze) the median last spring date is Apr 30 and the median first fall date is Oct 19.
The trend is a straight-line fit through the years with a freeze. A positive spring trend means the last frost now comes later. Short or patchy records give noisy trends.
Chart
Last spring frost (32°F)
First fall frost (32°F)
Dots are single years. The gray line is the median, the green line the fitted trend.
Year by year
| Year | Last spring 32°F | First fall 32°F | Last spring 28°F | First fall 28°F |
|---|---|---|---|---|
| 2024 | Apr 25 | Oct 10 | Apr 20 | Nov 2 |
| 2023 | May 15 | Oct 23 | Apr 27 | Oct 23 |
| 2022 | Apr 29 | Sep 28 | Apr 29 | Nov 12 |
| 2021 | May 13 | Oct 24 | Apr 23 | Nov 2 |
| 2020 | May 14 | Oct 4 | May 14 | Oct 17 |
| 2019 | May 11 | Oct 14 | Apr 29 | Oct 21 |
| 2018 | May 12 | Oct 14 | Apr 30 | Oct 18 |
| 2017 | no data | Oct 26 | no data | Oct 26 |
| 2015 | May 23 | no data | Apr 29 | no data |
| 2014 | May 18 | Oct 9 | May 17 | Oct 11 |
| 2013 | Jun 3 | Sep 14 | May 14 | Oct 24 |
| 2012 | May 18 | Oct 1 | Apr 30 | Oct 11 |
| 2011 | May 8 | Sep 16 | May 5 | Oct 2 |
| 2010 | May 16 | Oct 4 | May 11 | Oct 4 |
| 2009 | no data | Oct 1 | no data | Oct 1 |
"none" means the station recorded no freeze at that threshold in that half of the year. "no data" means more than 10% of the season's daily readings were missing. Years with no usable data are left out. See the methodology for the rules, and the ZIP lookup for 1991 to 2020 frost probabilities.