Kosorska gradina

Kosorska gradina is a peak in , and has an elevation of 467 metres. Kosorska gradina is situated nearby to the hamlet , as well as near .

Places of Interest

Highlights include Prozor Fortress and Church of Holy Salvation.

Castle
Photo: BiljanaST, CC BY-SA 4.0.
is a medieval fortress situated in the continental part of , in inland , just above the town of in .

Church
Photo: Stjepko Krehula, CC BY-SA 4.0.
The Church of the Holy Salvation or Holy Saviour was a Pre-Romanesque Roman Catholic church in the Dalmatian Hinterland, , whose ruins are now a historic site.

Church
Photo: Wikimedia, CC BY 3.0.
is a Serbian Orthodox church in the small village of in , . Built in 1940 by Marko and Jelena Četnik, the church was destroyed during the Second World War and rebuilt in 1974 when new bells were purchased and a stone fence was erected around the church gate.

Places in the Area

Nearby places include Vrlika and Ježević.

Town
is a small town in inland , . The closest large towns are , , and . was given the status of town in 1997.

Village
is a settlement in the City of in . In 2021, its population was 167.

Village
is a settlement in the City of in . In 2021, its population was 137.

Kosorska gradina

Latitude
43.9368° or 43° 56′ 13″ north
Longitude
16.425° or 16° 25′ 30″ east
Elevation
467 metres (1,532 feet)
Open location code
8FMRWCPG+P2
Open­Street­Map ID
node 9007565101
Open­Street­Map feature
natural=­peak
This page is based on OpenStreetMap, Wikidata, and Wikimedia Commons.
We’d love your help improving our open data sources. Thank you for contributing.

Satellite Map

Discover Kosorska gradina from above in high-definition satellite imagery.
© Stadia Maps, Airbus DS, CNES, PlanetObserver, and Copernicus

Localities in the Area

Explore places such as Zorići and Mučale.

Notable Places Nearby

Highlights include Lelasova glavica and Sunčana elektrana Kosore Jug.

Split-Dalmatia: Must-Visit Destinations

Delve into Split, Trogir, Makarska, and Hvar.

Curious Peaks to Discover

Uncover intriguing peaks from every corner of the globe.