Nonstop flight route between Andros Island, Bahamas and Norman, Oklahoma, United States:
Departure Airport:
Arrival Airport:
Distance from ASD to OUN:
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- About this route
- ASD Airport Information
- OUN Airport Information
- Facts about ASD
- Facts about OUN
- Map of Nearest Airports to ASD
- List of Nearest Airports to ASD
- Map of Furthest Airports from ASD
- List of Furthest Airports from ASD
- Map of Nearest Airports to OUN
- List of Nearest Airports to OUN
- Map of Furthest Airports from OUN
- List of Furthest Airports from OUN
About this route:
A direct, nonstop flight between Andros Town Airport (ASD), Andros Island, Bahamas and University of Oklahoma Max Westheimer Airport (OUN), Norman, Oklahoma, United States would travel a Great Circle distance of 1,381 miles (or 2,222 kilometers).
A Great Circle is the shortest distance between 2 points on a sphere. Because most world maps are flat (but the Earth is round), the route of the shortest distance between 2 points on the Earth will often appear curved when viewed on a flat map, especially for long distances. If you were to simply draw a straight line on a flat map and measure a very long distance, it would likely be much further than if you were to lay a string between those two points on a globe. Because of the relatively short distance between Andros Town Airport and University of Oklahoma Max Westheimer Airport, the route shown on this map most likely still appears to be a straight line.
Departure Airport Information:
| IATA / ICAO Codes: | ASD / MYAF |
| Airport Names: |
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| Location: | Andros Island, Bahamas |
| GPS Coordinates: | 24°41'53"N by 77°47'44"W |
| Area Served: | Andros Town, Andros Island, Bahamas |
| Operator/Owner: | Government |
| Airport Type: | Public |
| Elevation: | 5 feet (2 meters) |
| # of Runways: | 1 |
| View all routes: | Routes from ASD |
| More Information: | ASD Maps & Info |
Arrival Airport Information:
| IATA / ICAO Codes: | OUN / KOUN |
| Airport Name: | University of Oklahoma Max Westheimer Airport |
| Location: | Norman, Oklahoma, United States |
| GPS Coordinates: | 35°14'44"N by 97°28'19"W |
| Area Served: | Norman, Oklahoma |
| Operator/Owner: | University of Oklahoma |
| Airport Type: | Public |
| Elevation: | 1182 feet (360 meters) |
| # of Runways: | 2 |
| View all routes: | Routes from OUN |
| More Information: | OUN Maps & Info |
Facts about Andros Town Airport (ASD):
- Andros Town Airport (ASD) currently has only 1 runway.
- In addition to being known as "Andros Town Airport", another name for ASD is "Fresh Creek Airport".
- The furthest airport from Andros Town Airport (ASD) is Shark Bay Airport (MJK), which is located 11,722 miles (18,864 kilometers) away in Monkey Mia, Western Australia, Australia.
- Because of Andros Town Airport's relatively low elevation of 5 feet, planes can take off or land at Andros Town Airport at a lower air speed than at airports located at a higher elevation. This is because the air density is higher closer to sea level than it would otherwise be at higher elevations.
- The closest airport to Andros Town Airport (ASD) is Clarence A. Bain Airport (MAY), which is located 29 miles (47 kilometers) SSE of ASD.
Facts about University of Oklahoma Max Westheimer Airport (OUN):
- The furthest airport from University of Oklahoma Max Westheimer Airport (OUN) is Sir Gaëtan Duval Airport (RRG), which is located 10,853 miles (17,467 kilometers) away in Rodrigues Island, Mauritius.
- The closest airport to University of Oklahoma Max Westheimer Airport (OUN) is Will Rogers World Airport (OKC), which is located only 13 miles (20 kilometers) NW of OUN.
- The Cleveland County Composite Squadron of Civil Air Patrol meets on Tuesday evenings in a hangar provided by the City of Norman, east of the terminal.
- Built as a civil airport on land donated by the Nuestadt family in the name of their uncle Max Westheimer to the University of Oklahoma and land from the city of Norman, Oklahoma, it was taken over by the U.S.
- University of Oklahoma Max Westheimer Airport (OUN) has 2 runways.
- The airport covers 727 acres at an elevation of 1,182 feet.
