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  1. 29 kwi 2014 · The straight course represents the short portion of the flight that transits the north pole. Yep, this flight flies over the Arctic Circle near Santa’s Workshop. The total flight distance is 7000 nautical miles (nm). The segment over the pole (that looks really long on the flat map) is only 1200nm, or less than 3 hours of this 15 ½ hour flight.

  2. 20 maj 2024 · Finally, the new Frankfurt service is shown in the gold that formed half of the inaugural aircraft's striped livery. References and additional information: The Great Circle Mapper displays maps and computes distances along a geodesic path. It includes an extensive, searchable database of airports and other locations.

  3. great circle route, the shortest course between two points on the surface of a sphere.It lies in a plane that intersects the sphere’s centre and was known by mathematicians before the time of Columbus. Until the 19th century ships generally sailed along rhumb lines, which made use of prevailing winds and fixed compass headings. The development of steamships in the 19th century allowed ...

  4. Air Distance & Flight Time Calculation The Great Circle Mapper. Draw you flight path on a map and calculate the great circle distance in nautical miles and kilometers. Get estimat

  5. Compute the great circle route from Valparaíso , φ 1 = −33°, λ 1 = −71.6°, to Shanghai , φ 2 = 31.4°, λ 2 = 121.8°. The formulas for course and distance give λ 12 = −166.6°, [note 8] α 1 = −94.41°, α 2 = −78.42°, and σ 12 = 168.56°. Taking the earth radius to be R = 6371 km, the distance is s12 = 18743 km.

  6. 14 sty 2014 · A great circle is the shortest distance between two points on the surface of a sphere, so that’s going to be the quickest travel route between points (which is why so many airline route seem to arc). This website Great Circle Mapper generates great circles that show the shortest distance between two points on many map projects will be an arc.

  7. The globe's meridians and its equator are great circles, so ships sailing between points P and O or points T and U are automatically on a great-circle course. The rhumb line CUR is longer than the great-circle arc CR.

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