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  2. MapQuest - Wikipedia

    en.wikipedia.org/wiki/MapQuest

    MapQuest's original services were mapping (referred to as "Interactive Atlas") and driving directions (called "TripQuest"). [4] Sensing the emerging demand for spatial applications on the Internet, and with crippling network latency in Lancaster, the executive team of Barry Glick and Perry Evans moved MapQuest to the up-and-coming LoDo area of ...

  3. Automotive navigation system - Wikipedia

    en.wikipedia.org/wiki/Automotive_navigation_system

    An automotive navigation system is part of the automobile controls or a third party add-on used to find direction in an automobile. It typically uses a satellite navigation device to get its position data which is then correlated to a position on a road. When directions are needed routing can be calculated.

  4. Yahoo! Maps - Wikipedia

    en.wikipedia.org/wiki/Yahoo!_Maps

    Maps. This came into effect in October 2011. In 2014, a mobile site for Yahoo! Maps was released. On June 4, 2015, Yahoo! announced that Yahoo! Maps would be shut down, along with Yahoo! Pipes, at the end of the month. Functions. The main Yahoo! Maps site offered street maps and driving directions for the United States and Canada.

  5. List of Murray River distances - Wikipedia

    en.wikipedia.org/wiki/List_of_Murray_River_distances

    803 miles (1,290 km) Murray Downs. −190 miles (−310 km) 785 miles (1,260 km) Loddon River junction. South. Swan Hill. South.

  6. Azimuthal equidistant projection - Wikipedia

    en.wikipedia.org/wiki/Azimuthal_equidistant...

    The azimuthal equidistant projection is an azimuthal map projection. It has the useful properties that all points on the map are at proportionally correct distances from the center point, and that all points on the map are at the correct azimuth (direction) from the center point. A useful application for this type of projection is a polar ...

  7. Great-circle navigation - Wikipedia

    en.wikipedia.org/wiki/Great-circle_navigation

    The distance along the great circle will then be s 12 = Rσ 12, where R is the assumed radius of the Earth and σ 12 is expressed in radians. Using the mean Earth radius, R = R 1 ≈ 6,371 km (3,959 mi) yields results for the distance s 12 which are within 1% of the geodesic length for the WGS84 ellipsoid; see Geodesics on an ellipsoid for details.

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