Dog’s Peak

Dog's Peak is a mountain peak located on the border between and . It is 2,406 m high and is part of the range. This peak is one of the highest in the mountain area.
  • Type: Peak with an elevation of 2,390 metres
  • Description: mountain in Kosovo
  • Also known as: Dog Peak”, “Maja e Qenit”, “Maja e Qenit / Pasji vrh”, and “Pasji vrh

Places of Interest

Highlights include Marijash and Maja e Ropës.

Peak
or Bogdaš is a mountain in in the . At 2,533 m high, it is the highest peak of the area and one of the highest peaks in the Accursed Mountains in Kosovo. The mountain is located near the border.

Peak
is a mountain in with a height of 2,502 metres. It is a part of area in the . It is the second highest mountain in the Bogićevica area after at 2,533 metres.

Dog’s Peak

Latitude
42.59817° or 42° 35′ 53″ north
Longitude
20.07786° or 20° 4′ 40″ east
Elevation
2,390 metres (7,841 feet)
Open location code
8GJ2H3XH+74
Open­Street­Map ID
node 3642840353
Open­Street­Map feature
natural=­peak
Geo­Names ID
787180
Wiki­data ID
Q5288214
This page is based on OpenStreetMap, GeoNames, Wikidata, Wikimedia Commons, and Wikipedia.
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Satellite Map

Discover Dog’s Peak from above in high-definition satellite imagery.

In Other Languages

From Albanian to Uzbek—“Dog’s Peak” goes by many names.
  • Albanian: Maja e Qenit
  • Bulgarian: Кучи връх
  • Cebuano: Pasji Vrh
  • Croatian: Pasji vrh (Prokletije)
  • Croatian: Pasji vrh
  • Dutch: Pasji Vrh
  • German: Maja e Qenit
  • German: Pasji vrh
  • Ladin: Dog Peak
  • Norwegian Nynorsk: Maja e Qenit
  • Norwegian Nynorsk: Pasji vrh
  • Serbian: Pasji Vrh
  • Serbian: Пасји врх
  • Swedish: Pasji Vrh
  • Uzbek: It cho’qqisi (Accursed tog’lari)
  • Uzbek: It choʻqqisi

Localities in the Area

Explore places such as Katun Muhaomerovića and Katun Canovića.

Notable Places Nearby

Highlights include Pčelji krš and Roshkodol Pass.

Kosovo: Must-Visit Destinations

Delve into Pristina, Prizren, Mitrovica, and Peja.

Curious Peaks to Discover

Uncover intriguing peaks from every corner of the globe.