How far is Limnos from Umeå?
The distance between Umeå (Umeå Airport) and Limnos (Lemnos International Airport) is 1663 miles / 2676 kilometers / 1445 nautical miles.
The driving distance from Umeå (UME) to Limnos (LXS) is 2443 miles / 3931 kilometers, and travel time by car is about 62 hours 52 minutes.
Umeå Airport – Lemnos International Airport
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Distance from Umeå to Limnos
There are several ways to calculate the distance from Umeå to Limnos. Here are two standard methods:
Vincenty's formula (applied above)- 1662.961 miles
- 2676.277 kilometers
- 1445.074 nautical miles
Vincenty's formula calculates the distance between latitude/longitude points on the earth's surface using an ellipsoidal model of the planet.
Haversine formula- 1661.915 miles
- 2674.594 kilometers
- 1444.165 nautical miles
The haversine formula calculates the distance between latitude/longitude points assuming a spherical earth (great-circle distance – the shortest distance between two points).
How long does it take to fly from Umeå to Limnos?
The estimated flight time from Umeå Airport to Lemnos International Airport is 3 hours and 38 minutes.
What is the time difference between Umeå and Limnos?
The time difference between Umeå and Limnos is 1 hour. Limnos is 1 hour ahead of Umeå.
Flight carbon footprint between Umeå Airport (UME) and Lemnos International Airport (LXS)
On average, flying from Umeå to Limnos generates about 190 kg of CO2 per passenger, and 190 kilograms equals 419 pounds (lbs). The figures are estimates and include only the CO2 generated by burning jet fuel.
Map of flight path and driving directions from Umeå to Limnos
See the map of the shortest flight path between Umeå Airport (UME) and Lemnos International Airport (LXS).
Airport information
Origin | Umeå Airport |
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City: | Umeå |
Country: | Sweden |
IATA Code: | UME |
ICAO Code: | ESNU |
Coordinates: | 63°47′30″N, 20°16′58″E |
Destination | Lemnos International Airport |
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City: | Limnos |
Country: | Greece |
IATA Code: | LXS |
ICAO Code: | LGLM |
Coordinates: | 39°55′1″N, 25°14′10″E |