Distance From Nordela Airport to Corvo Island (Azores) Airport (PDL - CVU Distance)
The flight distance from Nordela Airport (PDL) to Corvo Island (Azores) Airport (CVU) is 321 miles. This is equivalent to 517 kilometers or 279 nautical miles. The distance shown below is the straight line distance (may be called as flying or air distance) or direct flight distance between airports.
517 kilometers is the distance from Nordela Airport, Portugal to Corvo Island (Azores) Airport, Azores.
Flight Duration between Ponta Delgada (Azores), Portugal and Corvo Island (Azores), Azores
Estimated flight time from Nordela Airport, Ponta Delgada (Azores), Portugal to Corvo Island (Azores) Airport, Corvo Island (Azores), Azores is 0 hours 38 minutes under avarage conditions. The flight time calculator assumes an average flight speed for a commercial airliner of 500 mph, which is equivalent to 805 km/hr or 434 knots. Your actual flying time may vary depending on wind speeds or weather conditions.
Time Difference Between the Airports • PDL - CVU
Time difference between Ponta Delgada (Azores) (Portugal) and Corvo Island (Azores) (Azores) is 0 Hours.
Current local time in Ponta Delgada (Azores) is 2026-01-31, 11:10:06 -01 and time in Corvo Island (Azores) is 2026-01-31, 11:10:06 -01.
Nordela Airport to Corvo Island (Azores) Airport Flight Route Map - PDL to CVU Flight Path
Location of Nordela Airport & Corvo Island (Azores) Airport is given below.Click the map to view Ponta Delgada (Azores) to Corvo Island (Azores) nonstop flight path and travel direction.
Nonstop flight route between Ponta Delgada (Azores), Portugal and Corvo Island (Azores), Azores.
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| City: | Ponta Delgada (Azores) |
| Country: | Portugal |
| IATA Code: | PDL |
| ICAO Code: | LPPD |
| GPS Coordinates: | Latitude: N 37° 44' 28.3'' Longitude: W 25° 41' 52.4'' |
| Current time: | 2026-01-31, 11:10:06 -01 |
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| City: | Corvo Island (Azores) |
| Country: | Azores |
| IATA Code: | CVU |
| ICAO Code: | LPCR |
| GPS Coordinates: | Latitude: N 39° 40' 17.4'' Longitude: W 31° 6' 49'' |
| Current time: | 2026-01-31, 11:10:06 -01 |
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