Radoševo

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Radoševo
Village
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Radoševo
Coordinates: 43°40′N19°56′E / 43.667°N 19.933°E / 43.667; 19.933
CountryFlag of Serbia.svg  Serbia
District Šumadija
Municipality Arilje
Population (2002)
  Total 370
Time zone CET (UTC+1)
  Summer (DST) CEST (UTC+2)
Suma u blizini plaze Sokolica, Radosevo Suma, Radosevo.jpg
Šuma u blizini plaže Sokolica, Radoševo
Plaza Sokolica na Rzavu, Radosevo, u blizini Arilja i Sirogojna Plaza Sokolica 4.jpg
Plaža Sokolica na Rzavu, Radoševo, u blizini Arilja i Sirogojna
Plaza Sokolica na Rzavu, Radosevo, u blizini Arilja i Sirogojna photo: Tanja Draskic-Savic Plaza Sokolica 2.jpg
Plaža Sokolica na Rzavu, Radoševo, u blizini Arilja i Sirogojna photo: Tanja Draškić-Savić
Plaza Sokolica na Rzavu, Radosevo, u blizini Arilja i Sirogojna photo: Tanja Draskic-Savic Plaza Sokolica 1.jpg
Plaža Sokolica na Rzavu, Radoševo, u blizini Arilja i Sirogojna photo: Tanja Draškić-Savić
Plaza Sokolica na Rzavu, Radosevo, u blizini Arilja i Sirogojna Plaza Sokolica 3.jpg
Plaža Sokolica na Rzavu, Radoševo, u blizini Arilja i Sirogojna

Radoševo is a village in the municipality of Arilje, Serbia. According to the 2002 census, the village has a population of 370 people. [1]

Related Research Articles

References

  1. Popis stanovništva, domaćinstava i Stanova 2002. Knjiga 1: Nacionalna ili etnička pripadnost po naseljima. Republika Srbija, Republički zavod za statistiku Beograd 2003. ISBN   86-84433-00-9

Coordinates: 43°40′N19°56′E / 43.667°N 19.933°E / 43.667; 19.933

Geographic coordinate system Coordinate system

A geographic coordinate system is a coordinate system that enables every location on Earth to be specified by a set of numbers, letters or symbols. The coordinates are often chosen such that one of the numbers represents a vertical position and two or three of the numbers represent a horizontal position; alternatively, a geographic position may be expressed in a combined three-dimensional Cartesian vector. A common choice of coordinates is latitude, longitude and elevation. To specify a location on a plane requires a map projection.