A great circle is the intersection of a sphere with a plane going through its center.
A great circle is also a section of a sphere that contains a diameter of the sphere.
The shorter segment between two points on a great circle is the shortest path
between the two points on the sphere, also known as an orthodrome
or the great circle distance.
You may calculate the
great circle distance
between two points on the Earth from the geographical coordinates.
This is possible under the assumption that the Earth is a perfect sphere with a radius of 6371.0 km.
In addition, the shortest distance between the coordinates on the WGS84ellipsoid is calculated.
For the surface of the sphere the courses of departure and arrival are also given
(True Course, clockwise, N = 0°).
Usage:
Type the geographic coordinates of both points into the corresponding fields. The input may
be either in degrees/minutes/seconds or as decimal degrees. The values will be converted,
accordingly. Next click on the "calculate" button and read the result in the desired
unit.
Use the "reset" button to reset your calculation.
When the input is done in decimal degrees coordinates of westerly longitude and southerly
latitude have a negative sign.
Example:
What is the shortest distance between Hamburg (53°33′N, 9°59′E)
and New York (40°43′N, 74°01′W)? Type the coordinates into the corresponding
fields. Note the westerly longitude of New York.
With every mouseclick the decimal coordinates are calculated, e.g. "74.017"
for the geographical longitude of New York. Finally click on the "calculate" button
and read the result (e.g. 6130 km).
Remarks:
 Please note the remarks about the
representation of numbers..
 There is no warranty for the calculation. Cactus2000 is not
responsible for damage of any kind caused by wrong results.
 Please send an email if you have suggestions or if you would like to see more
conversions to be included.
 A collection of all Cactus2000converters
running offline may be ordered
for a price of € 15..
A test version is available for download for free.
© Bernd Krüger, 04.10.2004, 11.05.2014
