# How to find bounding coordinates (lat/long) for UTM zones?

I want to error check incoming lat/lng points by checking if the point resides within the given UTM zone. (This would work for the data im using because sometimes there is a missing sign or lat/lng is reversed and the UTM zone can still be correct)

So given a UTM zone, how would you find the bounding coordinates for that zone?(Either the lat/lng for SW and NE corners or a range of lat/lng values for a given zone)

Also: Since I am supplied with both UTM and lat/lng I can convert both and cross compare as a way to validate incoming points but I thought it would be interesting to know how to calculate a UTM zone's bounding box in lat/lng form just given a zone (and possibly a hemisphere).

• did you check this on the web? dmap.co.uk/utmworld.htm UTM zones start at -180 degrees longitude and are 6 degrees wide, there is some "issues" near zone 32 but the math is fairly simple
– user681
Commented Mar 27, 2012 at 21:37
• You can also check which UTM polygon contains the point; see gis.stackexchange.com/questions/7532/source-for-utm-zone-file Commented Mar 27, 2012 at 22:44
• If it helps, here is a CSV that contains bounding boxes for UTM zones of North America. aaron-hoffman.blogspot.com/2016/04/… As well as a "point-in-polygon" calculation for a given WGS84 coordinate pair. Commented Apr 19, 2016 at 17:14

• You mean "within three degrees," not six. Note that polar zones are constructed differently (but may be of no interest). Also, to be complete, it's necessary to know that the central meridians are all congruent to 3 modulo 6: -177, -171, -165, ..., -3, 3, 9, ..., 171, 177 degrees. For longitudes in the range [-180, 180], a simple calculation of the zone number is `1 + Int((longitude + 180)/6)`. Commented Mar 27, 2012 at 22:47
• Im computing the central meridian of the zone like so: `// Central meridian of zone \$zcm = 3 + 6 * (\$this->UTMGridZone - 1) - 180;` so I would check +/- 3 degrees from this number eh? Thanks for your help BTW. Commented Mar 27, 2012 at 23:22